49.716 * [progress]: [Phase 1 of 3] Setting up. 0.001 * * * [progress]: [1/2] Preparing points 1.190 * * * [progress]: [2/2] Setting up program. 1.196 * [progress]: [Phase 2 of 3] Improving. 1.196 * * * * [progress]: [ 1 / 1 ] simplifiying candidate # 1.196 * [simplify]: Simplifying: (/ 2 (* (* (* (/ (pow t 3) (* l l)) (sin k)) (tan k)) (- (+ 1 (pow (/ k t) 2)) 1))) 1.196 * * [simplify]: iteration 1: (19 enodes) 1.201 * * [simplify]: iteration 2: (49 enodes) 1.212 * * [simplify]: iteration 3: (172 enodes) 1.694 * * [simplify]: iteration 4: (997 enodes) 5.449 * * [simplify]: Extracting #0: cost 1 inf + 0 5.449 * * [simplify]: Extracting #1: cost 51 inf + 0 5.452 * * [simplify]: Extracting #2: cost 985 inf + 43 5.463 * * [simplify]: Extracting #3: cost 1995 inf + 1546 5.481 * * [simplify]: Extracting #4: cost 1686 inf + 94417 5.606 * * [simplify]: Extracting #5: cost 563 inf + 459188 5.749 * * [simplify]: Extracting #6: cost 20 inf + 685772 5.913 * * [simplify]: Extracting #7: cost 0 inf + 694183 6.064 * [simplify]: Simplified to: (/ (/ 2 (/ t l)) (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k)))) 6.073 * * [progress]: iteration 1 / 4 6.073 * * * [progress]: picking best candidate 6.080 * * * * [pick]: Picked # 6.081 * * * [progress]: localizing error 6.119 * * * [progress]: generating rewritten candidates 6.119 * * * * [progress]: [ 1 / 4 ] rewriting at (2 2 1 1 2) 6.135 * * * * [progress]: [ 2 / 4 ] rewriting at (2 2 1 1 1) 6.151 * * * * [progress]: [ 3 / 4 ] rewriting at (2) 6.320 * * * * [progress]: [ 4 / 4 ] rewriting at (2 2 1) 6.396 * * * [progress]: generating series expansions 6.396 * * * * [progress]: [ 1 / 4 ] generating series at (2 2 1 1 2) 6.396 * [backup-simplify]: Simplify (* (/ k t) t) into k 6.396 * [approximate]: Taking taylor expansion of k in (k t) around 0 6.396 * [taylor]: Taking taylor expansion of k in t 6.396 * [backup-simplify]: Simplify k into k 6.396 * [taylor]: Taking taylor expansion of k in k 6.396 * [backup-simplify]: Simplify 0 into 0 6.396 * [backup-simplify]: Simplify 1 into 1 6.396 * [taylor]: Taking taylor expansion of k in k 6.396 * [backup-simplify]: Simplify 0 into 0 6.396 * [backup-simplify]: Simplify 1 into 1 6.396 * [taylor]: Taking taylor expansion of 0 in t 6.396 * [backup-simplify]: Simplify 0 into 0 6.396 * [backup-simplify]: Simplify 0 into 0 6.396 * [taylor]: Taking taylor expansion of 1 in t 6.396 * [backup-simplify]: Simplify 1 into 1 6.396 * [backup-simplify]: Simplify 1 into 1 6.396 * [backup-simplify]: Simplify 0 into 0 6.396 * [taylor]: Taking taylor expansion of 0 in t 6.396 * [backup-simplify]: Simplify 0 into 0 6.397 * [backup-simplify]: Simplify 0 into 0 6.397 * [backup-simplify]: Simplify 0 into 0 6.397 * [backup-simplify]: Simplify 0 into 0 6.397 * [taylor]: Taking taylor expansion of 0 in t 6.397 * [backup-simplify]: Simplify 0 into 0 6.397 * [backup-simplify]: Simplify 0 into 0 6.397 * [backup-simplify]: Simplify 0 into 0 6.397 * [backup-simplify]: Simplify (* 1 (* 1 k)) into k 6.397 * [backup-simplify]: Simplify (* (/ (/ 1 k) (/ 1 t)) (/ 1 t)) into (/ 1 k) 6.397 * [approximate]: Taking taylor expansion of (/ 1 k) in (k t) around 0 6.397 * [taylor]: Taking taylor expansion of (/ 1 k) in t 6.397 * [taylor]: Taking taylor expansion of k in t 6.397 * [backup-simplify]: Simplify k into k 6.397 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 6.397 * [taylor]: Taking taylor expansion of (/ 1 k) in k 6.397 * [taylor]: Taking taylor expansion of k in k 6.397 * [backup-simplify]: Simplify 0 into 0 6.397 * [backup-simplify]: Simplify 1 into 1 6.397 * [backup-simplify]: Simplify (/ 1 1) into 1 6.397 * [taylor]: Taking taylor expansion of (/ 1 k) in k 6.397 * [taylor]: Taking taylor expansion of k in k 6.398 * [backup-simplify]: Simplify 0 into 0 6.398 * [backup-simplify]: Simplify 1 into 1 6.398 * [backup-simplify]: Simplify (/ 1 1) into 1 6.398 * [taylor]: Taking taylor expansion of 1 in t 6.398 * [backup-simplify]: Simplify 1 into 1 6.398 * [backup-simplify]: Simplify 1 into 1 6.398 * [backup-simplify]: Simplify (- (+ (* 1 (/ 0 1)))) into 0 6.398 * [taylor]: Taking taylor expansion of 0 in t 6.398 * [backup-simplify]: Simplify 0 into 0 6.398 * [backup-simplify]: Simplify 0 into 0 6.398 * [backup-simplify]: Simplify 0 into 0 6.399 * [backup-simplify]: Simplify (- (+ (* 1 (/ 0 1)) (* 0 (/ 0 1)))) into 0 6.399 * [taylor]: Taking taylor expansion of 0 in t 6.399 * [backup-simplify]: Simplify 0 into 0 6.399 * [backup-simplify]: Simplify 0 into 0 6.399 * [backup-simplify]: Simplify 0 into 0 6.399 * [backup-simplify]: Simplify 0 into 0 6.400 * [backup-simplify]: Simplify (- (+ (* 1 (/ 0 1)) (* 0 (/ 0 1)) (* 0 (/ 0 1)))) into 0 6.400 * [taylor]: Taking taylor expansion of 0 in t 6.400 * [backup-simplify]: Simplify 0 into 0 6.400 * [backup-simplify]: Simplify 0 into 0 6.400 * [backup-simplify]: Simplify (* 1 (* 1 (/ 1 (/ 1 k)))) into k 6.400 * [backup-simplify]: Simplify (* (/ (/ 1 (- k)) (/ 1 (- t))) (/ 1 (- t))) into (/ -1 k) 6.400 * [approximate]: Taking taylor expansion of (/ -1 k) in (k t) around 0 6.400 * [taylor]: Taking taylor expansion of (/ -1 k) in t 6.400 * [taylor]: Taking taylor expansion of -1 in t 6.400 * [backup-simplify]: Simplify -1 into -1 6.400 * [taylor]: Taking taylor expansion of k in t 6.400 * [backup-simplify]: Simplify k into k 6.400 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 6.400 * [taylor]: Taking taylor expansion of (/ -1 k) in k 6.400 * [taylor]: Taking taylor expansion of -1 in k 6.400 * [backup-simplify]: Simplify -1 into -1 6.400 * [taylor]: Taking taylor expansion of k in k 6.400 * [backup-simplify]: Simplify 0 into 0 6.400 * [backup-simplify]: Simplify 1 into 1 6.400 * [backup-simplify]: Simplify (/ -1 1) into -1 6.400 * [taylor]: Taking taylor expansion of (/ -1 k) in k 6.400 * [taylor]: Taking taylor expansion of -1 in k 6.400 * [backup-simplify]: Simplify -1 into -1 6.401 * [taylor]: Taking taylor expansion of k in k 6.401 * [backup-simplify]: Simplify 0 into 0 6.401 * [backup-simplify]: Simplify 1 into 1 6.401 * [backup-simplify]: Simplify (/ -1 1) into -1 6.401 * [taylor]: Taking taylor expansion of -1 in t 6.401 * [backup-simplify]: Simplify -1 into -1 6.401 * [backup-simplify]: Simplify -1 into -1 6.401 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* -1 (/ 0 1)))) into 0 6.401 * [taylor]: Taking taylor expansion of 0 in t 6.401 * [backup-simplify]: Simplify 0 into 0 6.402 * [backup-simplify]: Simplify 0 into 0 6.402 * [backup-simplify]: Simplify 0 into 0 6.402 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* -1 (/ 0 1)) (* 0 (/ 0 1)))) into 0 6.402 * [taylor]: Taking taylor expansion of 0 in t 6.402 * [backup-simplify]: Simplify 0 into 0 6.402 * [backup-simplify]: Simplify 0 into 0 6.402 * [backup-simplify]: Simplify 0 into 0 6.402 * [backup-simplify]: Simplify 0 into 0 6.403 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* -1 (/ 0 1)) (* 0 (/ 0 1)) (* 0 (/ 0 1)))) into 0 6.403 * [taylor]: Taking taylor expansion of 0 in t 6.403 * [backup-simplify]: Simplify 0 into 0 6.403 * [backup-simplify]: Simplify 0 into 0 6.403 * [backup-simplify]: Simplify (* -1 (* 1 (/ 1 (/ 1 (- k))))) into k 6.403 * * * * [progress]: [ 2 / 4 ] generating series at (2 2 1 1 1) 6.403 * [backup-simplify]: Simplify (* (/ k t) t) into k 6.403 * [approximate]: Taking taylor expansion of k in (k t) around 0 6.403 * [taylor]: Taking taylor expansion of k in t 6.403 * [backup-simplify]: Simplify k into k 6.403 * [taylor]: Taking taylor expansion of k in k 6.403 * [backup-simplify]: Simplify 0 into 0 6.403 * [backup-simplify]: Simplify 1 into 1 6.403 * [taylor]: Taking taylor expansion of k in k 6.403 * [backup-simplify]: Simplify 0 into 0 6.403 * [backup-simplify]: Simplify 1 into 1 6.403 * [taylor]: Taking taylor expansion of 0 in t 6.403 * [backup-simplify]: Simplify 0 into 0 6.403 * [backup-simplify]: Simplify 0 into 0 6.403 * [taylor]: Taking taylor expansion of 1 in t 6.403 * [backup-simplify]: Simplify 1 into 1 6.403 * [backup-simplify]: Simplify 1 into 1 6.403 * [backup-simplify]: Simplify 0 into 0 6.404 * [taylor]: Taking taylor expansion of 0 in t 6.404 * [backup-simplify]: Simplify 0 into 0 6.404 * [backup-simplify]: Simplify 0 into 0 6.404 * [backup-simplify]: Simplify 0 into 0 6.404 * [backup-simplify]: Simplify 0 into 0 6.404 * [taylor]: Taking taylor expansion of 0 in t 6.404 * [backup-simplify]: Simplify 0 into 0 6.404 * [backup-simplify]: Simplify 0 into 0 6.404 * [backup-simplify]: Simplify 0 into 0 6.404 * [backup-simplify]: Simplify (* 1 (* 1 k)) into k 6.404 * [backup-simplify]: Simplify (* (/ (/ 1 k) (/ 1 t)) (/ 1 t)) into (/ 1 k) 6.404 * [approximate]: Taking taylor expansion of (/ 1 k) in (k t) around 0 6.404 * [taylor]: Taking taylor expansion of (/ 1 k) in t 6.404 * [taylor]: Taking taylor expansion of k in t 6.404 * [backup-simplify]: Simplify k into k 6.404 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 6.404 * [taylor]: Taking taylor expansion of (/ 1 k) in k 6.404 * [taylor]: Taking taylor expansion of k in k 6.404 * [backup-simplify]: Simplify 0 into 0 6.404 * [backup-simplify]: Simplify 1 into 1 6.404 * [backup-simplify]: Simplify (/ 1 1) into 1 6.404 * [taylor]: Taking taylor expansion of (/ 1 k) in k 6.404 * [taylor]: Taking taylor expansion of k in k 6.404 * [backup-simplify]: Simplify 0 into 0 6.404 * [backup-simplify]: Simplify 1 into 1 6.405 * [backup-simplify]: Simplify (/ 1 1) into 1 6.405 * [taylor]: Taking taylor expansion of 1 in t 6.405 * [backup-simplify]: Simplify 1 into 1 6.405 * [backup-simplify]: Simplify 1 into 1 6.405 * [backup-simplify]: Simplify (- (+ (* 1 (/ 0 1)))) into 0 6.405 * [taylor]: Taking taylor expansion of 0 in t 6.405 * [backup-simplify]: Simplify 0 into 0 6.405 * [backup-simplify]: Simplify 0 into 0 6.405 * [backup-simplify]: Simplify 0 into 0 6.406 * [backup-simplify]: Simplify (- (+ (* 1 (/ 0 1)) (* 0 (/ 0 1)))) into 0 6.406 * [taylor]: Taking taylor expansion of 0 in t 6.406 * [backup-simplify]: Simplify 0 into 0 6.406 * [backup-simplify]: Simplify 0 into 0 6.406 * [backup-simplify]: Simplify 0 into 0 6.406 * [backup-simplify]: Simplify 0 into 0 6.406 * [backup-simplify]: Simplify (- (+ (* 1 (/ 0 1)) (* 0 (/ 0 1)) (* 0 (/ 0 1)))) into 0 6.406 * [taylor]: Taking taylor expansion of 0 in t 6.406 * [backup-simplify]: Simplify 0 into 0 6.406 * [backup-simplify]: Simplify 0 into 0 6.407 * [backup-simplify]: Simplify (* 1 (* 1 (/ 1 (/ 1 k)))) into k 6.407 * [backup-simplify]: Simplify (* (/ (/ 1 (- k)) (/ 1 (- t))) (/ 1 (- t))) into (/ -1 k) 6.407 * [approximate]: Taking taylor expansion of (/ -1 k) in (k t) around 0 6.407 * [taylor]: Taking taylor expansion of (/ -1 k) in t 6.407 * [taylor]: Taking taylor expansion of -1 in t 6.407 * [backup-simplify]: Simplify -1 into -1 6.407 * [taylor]: Taking taylor expansion of k in t 6.407 * [backup-simplify]: Simplify k into k 6.407 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 6.407 * [taylor]: Taking taylor expansion of (/ -1 k) in k 6.407 * [taylor]: Taking taylor expansion of -1 in k 6.407 * [backup-simplify]: Simplify -1 into -1 6.407 * [taylor]: Taking taylor expansion of k in k 6.407 * [backup-simplify]: Simplify 0 into 0 6.407 * [backup-simplify]: Simplify 1 into 1 6.407 * [backup-simplify]: Simplify (/ -1 1) into -1 6.407 * [taylor]: Taking taylor expansion of (/ -1 k) in k 6.407 * [taylor]: Taking taylor expansion of -1 in k 6.407 * [backup-simplify]: Simplify -1 into -1 6.407 * [taylor]: Taking taylor expansion of k in k 6.407 * [backup-simplify]: Simplify 0 into 0 6.407 * [backup-simplify]: Simplify 1 into 1 6.408 * [backup-simplify]: Simplify (/ -1 1) into -1 6.408 * [taylor]: Taking taylor expansion of -1 in t 6.408 * [backup-simplify]: Simplify -1 into -1 6.408 * [backup-simplify]: Simplify -1 into -1 6.408 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* -1 (/ 0 1)))) into 0 6.408 * [taylor]: Taking taylor expansion of 0 in t 6.408 * [backup-simplify]: Simplify 0 into 0 6.408 * [backup-simplify]: Simplify 0 into 0 6.408 * [backup-simplify]: Simplify 0 into 0 6.409 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* -1 (/ 0 1)) (* 0 (/ 0 1)))) into 0 6.409 * [taylor]: Taking taylor expansion of 0 in t 6.409 * [backup-simplify]: Simplify 0 into 0 6.409 * [backup-simplify]: Simplify 0 into 0 6.409 * [backup-simplify]: Simplify 0 into 0 6.409 * [backup-simplify]: Simplify 0 into 0 6.410 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* -1 (/ 0 1)) (* 0 (/ 0 1)) (* 0 (/ 0 1)))) into 0 6.410 * [taylor]: Taking taylor expansion of 0 in t 6.410 * [backup-simplify]: Simplify 0 into 0 6.410 * [backup-simplify]: Simplify 0 into 0 6.410 * [backup-simplify]: Simplify (* -1 (* 1 (/ 1 (/ 1 (- k))))) into k 6.410 * * * * [progress]: [ 3 / 4 ] generating series at (2) 6.410 * [backup-simplify]: Simplify (/ (/ 2 (/ t l)) (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k)))) into (* 2 (/ (pow l 2) (* t (* (pow k 2) (* (tan k) (sin k)))))) 6.411 * [approximate]: Taking taylor expansion of (* 2 (/ (pow l 2) (* t (* (pow k 2) (* (tan k) (sin k)))))) in (t l k) around 0 6.411 * [taylor]: Taking taylor expansion of (* 2 (/ (pow l 2) (* t (* (pow k 2) (* (tan k) (sin k)))))) in k 6.411 * [taylor]: Taking taylor expansion of 2 in k 6.411 * [backup-simplify]: Simplify 2 into 2 6.411 * [taylor]: Taking taylor expansion of (/ (pow l 2) (* t (* (pow k 2) (* (tan k) (sin k))))) in k 6.411 * [taylor]: Taking taylor expansion of (pow l 2) in k 6.411 * [taylor]: Taking taylor expansion of l in k 6.411 * [backup-simplify]: Simplify l into l 6.411 * [taylor]: Taking taylor expansion of (* t (* (pow k 2) (* (tan k) (sin k)))) in k 6.411 * [taylor]: Taking taylor expansion of t in k 6.411 * [backup-simplify]: Simplify t into t 6.411 * [taylor]: Taking taylor expansion of (* (pow k 2) (* (tan k) (sin k))) in k 6.411 * [taylor]: Taking taylor expansion of (pow k 2) in k 6.411 * [taylor]: Taking taylor expansion of k in k 6.411 * [backup-simplify]: Simplify 0 into 0 6.411 * [backup-simplify]: Simplify 1 into 1 6.411 * [taylor]: Taking taylor expansion of (* (tan k) (sin k)) in k 6.411 * [taylor]: Taking taylor expansion of (tan k) in k 6.411 * [taylor]: Rewrote expression to (/ (sin k) (cos k)) 6.411 * [taylor]: Taking taylor expansion of (sin k) in k 6.411 * [taylor]: Taking taylor expansion of k in k 6.411 * [backup-simplify]: Simplify 0 into 0 6.411 * [backup-simplify]: Simplify 1 into 1 6.411 * [taylor]: Taking taylor expansion of (cos k) in k 6.411 * [taylor]: Taking taylor expansion of k in k 6.411 * [backup-simplify]: Simplify 0 into 0 6.411 * [backup-simplify]: Simplify 1 into 1 6.411 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 6.412 * [backup-simplify]: Simplify (/ 1 1) into 1 6.412 * [taylor]: Taking taylor expansion of (sin k) in k 6.412 * [taylor]: Taking taylor expansion of k in k 6.412 * [backup-simplify]: Simplify 0 into 0 6.412 * [backup-simplify]: Simplify 1 into 1 6.412 * [backup-simplify]: Simplify (* l l) into (pow l 2) 6.412 * [backup-simplify]: Simplify (* 1 1) into 1 6.412 * [backup-simplify]: Simplify (* 1 0) into 0 6.413 * [backup-simplify]: Simplify (* 1 0) into 0 6.413 * [backup-simplify]: Simplify (* t 0) into 0 6.413 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 6.413 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 6.414 * [backup-simplify]: Simplify (+ 0) into 0 6.414 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 1 (/ 0 1)))) into 0 6.415 * [backup-simplify]: Simplify (+ (* 1 1) (* 0 0)) into 1 6.415 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 6.415 * [backup-simplify]: Simplify (+ (* 1 1) (* 0 0)) into 1 6.416 * [backup-simplify]: Simplify (+ (* t 1) (* 0 0)) into t 6.416 * [backup-simplify]: Simplify (/ (pow l 2) t) into (/ (pow l 2) t) 6.416 * [taylor]: Taking taylor expansion of (* 2 (/ (pow l 2) (* t (* (pow k 2) (* (tan k) (sin k)))))) in l 6.416 * [taylor]: Taking taylor expansion of 2 in l 6.416 * [backup-simplify]: Simplify 2 into 2 6.416 * [taylor]: Taking taylor expansion of (/ (pow l 2) (* t (* (pow k 2) (* (tan k) (sin k))))) in l 6.416 * [taylor]: Taking taylor expansion of (pow l 2) in l 6.416 * [taylor]: Taking taylor expansion of l in l 6.416 * [backup-simplify]: Simplify 0 into 0 6.416 * [backup-simplify]: Simplify 1 into 1 6.416 * [taylor]: Taking taylor expansion of (* t (* (pow k 2) (* (tan k) (sin k)))) in l 6.416 * [taylor]: Taking taylor expansion of t in l 6.416 * [backup-simplify]: Simplify t into t 6.416 * [taylor]: Taking taylor expansion of (* (pow k 2) (* (tan k) (sin k))) in l 6.416 * [taylor]: Taking taylor expansion of (pow k 2) in l 6.416 * [taylor]: Taking taylor expansion of k in l 6.416 * [backup-simplify]: Simplify k into k 6.416 * [taylor]: Taking taylor expansion of (* (tan k) (sin k)) in l 6.416 * [taylor]: Taking taylor expansion of (tan k) in l 6.416 * [taylor]: Rewrote expression to (/ (sin k) (cos k)) 6.416 * [taylor]: Taking taylor expansion of (sin k) in l 6.416 * [taylor]: Taking taylor expansion of k in l 6.416 * [backup-simplify]: Simplify k into k 6.416 * [backup-simplify]: Simplify (sin k) into (sin k) 6.416 * [backup-simplify]: Simplify (cos k) into (cos k) 6.416 * [taylor]: Taking taylor expansion of (cos k) in l 6.416 * [taylor]: Taking taylor expansion of k in l 6.416 * [backup-simplify]: Simplify k into k 6.416 * [backup-simplify]: Simplify (cos k) into (cos k) 6.416 * [backup-simplify]: Simplify (sin k) into (sin k) 6.416 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 6.416 * [backup-simplify]: Simplify (* (cos k) 0) into 0 6.416 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 6.416 * [backup-simplify]: Simplify (* (cos k) 1) into (cos k) 6.416 * [backup-simplify]: Simplify (* (sin k) 0) into 0 6.417 * [backup-simplify]: Simplify (- 0) into 0 6.417 * [backup-simplify]: Simplify (+ (cos k) 0) into (cos k) 6.417 * [backup-simplify]: Simplify (/ (sin k) (cos k)) into (/ (sin k) (cos k)) 6.417 * [taylor]: Taking taylor expansion of (sin k) in l 6.417 * [taylor]: Taking taylor expansion of k in l 6.417 * [backup-simplify]: Simplify k into k 6.417 * [backup-simplify]: Simplify (sin k) into (sin k) 6.417 * [backup-simplify]: Simplify (cos k) into (cos k) 6.417 * [backup-simplify]: Simplify (* 1 1) into 1 6.417 * [backup-simplify]: Simplify (* k k) into (pow k 2) 6.417 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 6.417 * [backup-simplify]: Simplify (* (cos k) 0) into 0 6.418 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 6.418 * [backup-simplify]: Simplify (* (/ (sin k) (cos k)) (sin k)) into (/ (pow (sin k) 2) (cos k)) 6.418 * [backup-simplify]: Simplify (* (pow k 2) (/ (pow (sin k) 2) (cos k))) into (/ (* (pow (sin k) 2) (pow k 2)) (cos k)) 6.418 * [backup-simplify]: Simplify (* t (/ (* (pow (sin k) 2) (pow k 2)) (cos k))) into (/ (* t (* (pow (sin k) 2) (pow k 2))) (cos k)) 6.418 * [backup-simplify]: Simplify (/ 1 (/ (* t (* (pow (sin k) 2) (pow k 2))) (cos k))) into (/ (cos k) (* t (* (pow (sin k) 2) (pow k 2)))) 6.418 * [taylor]: Taking taylor expansion of (* 2 (/ (pow l 2) (* t (* (pow k 2) (* (tan k) (sin k)))))) in t 6.418 * [taylor]: Taking taylor expansion of 2 in t 6.418 * [backup-simplify]: Simplify 2 into 2 6.418 * [taylor]: Taking taylor expansion of (/ (pow l 2) (* t (* (pow k 2) (* (tan k) (sin k))))) in t 6.418 * [taylor]: Taking taylor expansion of (pow l 2) in t 6.418 * [taylor]: Taking taylor expansion of l in t 6.418 * [backup-simplify]: Simplify l into l 6.418 * [taylor]: Taking taylor expansion of (* t (* (pow k 2) (* (tan k) (sin k)))) in t 6.418 * [taylor]: Taking taylor expansion of t in t 6.418 * [backup-simplify]: Simplify 0 into 0 6.418 * [backup-simplify]: Simplify 1 into 1 6.418 * [taylor]: Taking taylor expansion of (* (pow k 2) (* (tan k) (sin k))) in t 6.418 * [taylor]: Taking taylor expansion of (pow k 2) in t 6.418 * [taylor]: Taking taylor expansion of k in t 6.418 * [backup-simplify]: Simplify k into k 6.418 * [taylor]: Taking taylor expansion of (* (tan k) (sin k)) in t 6.418 * [taylor]: Taking taylor expansion of (tan k) in t 6.418 * [taylor]: Rewrote expression to (/ (sin k) (cos k)) 6.418 * [taylor]: Taking taylor expansion of (sin k) in t 6.418 * [taylor]: Taking taylor expansion of k in t 6.418 * [backup-simplify]: Simplify k into k 6.418 * [backup-simplify]: Simplify (sin k) into (sin k) 6.418 * [backup-simplify]: Simplify (cos k) into (cos k) 6.418 * [taylor]: Taking taylor expansion of (cos k) in t 6.418 * [taylor]: Taking taylor expansion of k in t 6.418 * [backup-simplify]: Simplify k into k 6.418 * [backup-simplify]: Simplify (cos k) into (cos k) 6.418 * [backup-simplify]: Simplify (sin k) into (sin k) 6.419 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 6.419 * [backup-simplify]: Simplify (* (cos k) 0) into 0 6.419 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 6.419 * [backup-simplify]: Simplify (* (cos k) 1) into (cos k) 6.419 * [backup-simplify]: Simplify (* (sin k) 0) into 0 6.419 * [backup-simplify]: Simplify (- 0) into 0 6.419 * [backup-simplify]: Simplify (+ (cos k) 0) into (cos k) 6.419 * [backup-simplify]: Simplify (/ (sin k) (cos k)) into (/ (sin k) (cos k)) 6.419 * [taylor]: Taking taylor expansion of (sin k) in t 6.419 * [taylor]: Taking taylor expansion of k in t 6.419 * [backup-simplify]: Simplify k into k 6.419 * [backup-simplify]: Simplify (sin k) into (sin k) 6.419 * [backup-simplify]: Simplify (cos k) into (cos k) 6.419 * [backup-simplify]: Simplify (* l l) into (pow l 2) 6.419 * [backup-simplify]: Simplify (* k k) into (pow k 2) 6.419 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 6.420 * [backup-simplify]: Simplify (* (cos k) 0) into 0 6.420 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 6.420 * [backup-simplify]: Simplify (* (/ (sin k) (cos k)) (sin k)) into (/ (pow (sin k) 2) (cos k)) 6.420 * [backup-simplify]: Simplify (* (pow k 2) (/ (pow (sin k) 2) (cos k))) into (/ (* (pow (sin k) 2) (pow k 2)) (cos k)) 6.420 * [backup-simplify]: Simplify (* 0 (/ (* (pow (sin k) 2) (pow k 2)) (cos k))) into 0 6.421 * [backup-simplify]: Simplify (+ 0) into 0 6.421 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 1)) into 0 6.422 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 6.422 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 0)) into 0 6.423 * [backup-simplify]: Simplify (+ 0 0) into 0 6.423 * [backup-simplify]: Simplify (+ 0) into 0 6.424 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 1)) into 0 6.424 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 6.425 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 0)) into 0 6.425 * [backup-simplify]: Simplify (+ 0 0) into 0 6.426 * [backup-simplify]: Simplify (+ 0) into 0 6.426 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 1)) into 0 6.427 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 6.427 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 0)) into 0 6.428 * [backup-simplify]: Simplify (- 0) into 0 6.428 * [backup-simplify]: Simplify (+ 0 0) into 0 6.428 * [backup-simplify]: Simplify (- (/ 0 (cos k)) (+ (* (/ (sin k) (cos k)) (/ 0 (cos k))))) into 0 6.428 * [backup-simplify]: Simplify (+ (* (/ (sin k) (cos k)) 0) (* 0 (sin k))) into 0 6.428 * [backup-simplify]: Simplify (+ (* k 0) (* 0 k)) into 0 6.429 * [backup-simplify]: Simplify (+ (* (pow k 2) 0) (* 0 (/ (pow (sin k) 2) (cos k)))) into 0 6.429 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (/ (* (pow (sin k) 2) (pow k 2)) (cos k)))) into (/ (* (pow (sin k) 2) (pow k 2)) (cos k)) 6.430 * [backup-simplify]: Simplify (/ (pow l 2) (/ (* (pow (sin k) 2) (pow k 2)) (cos k))) into (/ (* (cos k) (pow l 2)) (* (pow k 2) (pow (sin k) 2))) 6.430 * [taylor]: Taking taylor expansion of (* 2 (/ (pow l 2) (* t (* (pow k 2) (* (tan k) (sin k)))))) in t 6.430 * [taylor]: Taking taylor expansion of 2 in t 6.430 * [backup-simplify]: Simplify 2 into 2 6.430 * [taylor]: Taking taylor expansion of (/ (pow l 2) (* t (* (pow k 2) (* (tan k) (sin k))))) in t 6.430 * [taylor]: Taking taylor expansion of (pow l 2) in t 6.430 * [taylor]: Taking taylor expansion of l in t 6.430 * [backup-simplify]: Simplify l into l 6.430 * [taylor]: Taking taylor expansion of (* t (* (pow k 2) (* (tan k) (sin k)))) in t 6.430 * [taylor]: Taking taylor expansion of t in t 6.430 * [backup-simplify]: Simplify 0 into 0 6.430 * [backup-simplify]: Simplify 1 into 1 6.430 * [taylor]: Taking taylor expansion of (* (pow k 2) (* (tan k) (sin k))) in t 6.430 * [taylor]: Taking taylor expansion of (pow k 2) in t 6.430 * [taylor]: Taking taylor expansion of k in t 6.430 * [backup-simplify]: Simplify k into k 6.430 * [taylor]: Taking taylor expansion of (* (tan k) (sin k)) in t 6.430 * [taylor]: Taking taylor expansion of (tan k) in t 6.430 * [taylor]: Rewrote expression to (/ (sin k) (cos k)) 6.430 * [taylor]: Taking taylor expansion of (sin k) in t 6.430 * [taylor]: Taking taylor expansion of k in t 6.430 * [backup-simplify]: Simplify k into k 6.430 * [backup-simplify]: Simplify (sin k) into (sin k) 6.430 * [backup-simplify]: Simplify (cos k) into (cos k) 6.430 * [taylor]: Taking taylor expansion of (cos k) in t 6.430 * [taylor]: Taking taylor expansion of k in t 6.430 * [backup-simplify]: Simplify k into k 6.430 * [backup-simplify]: Simplify (cos k) into (cos k) 6.430 * [backup-simplify]: Simplify (sin k) into (sin k) 6.431 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 6.431 * [backup-simplify]: Simplify (* (cos k) 0) into 0 6.431 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 6.431 * [backup-simplify]: Simplify (* (cos k) 1) into (cos k) 6.431 * [backup-simplify]: Simplify (* (sin k) 0) into 0 6.431 * [backup-simplify]: Simplify (- 0) into 0 6.431 * [backup-simplify]: Simplify (+ (cos k) 0) into (cos k) 6.431 * [backup-simplify]: Simplify (/ (sin k) (cos k)) into (/ (sin k) (cos k)) 6.431 * [taylor]: Taking taylor expansion of (sin k) in t 6.431 * [taylor]: Taking taylor expansion of k in t 6.431 * [backup-simplify]: Simplify k into k 6.431 * [backup-simplify]: Simplify (sin k) into (sin k) 6.431 * [backup-simplify]: Simplify (cos k) into (cos k) 6.431 * [backup-simplify]: Simplify (* l l) into (pow l 2) 6.431 * [backup-simplify]: Simplify (* k k) into (pow k 2) 6.431 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 6.432 * [backup-simplify]: Simplify (* (cos k) 0) into 0 6.432 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 6.432 * [backup-simplify]: Simplify (* (/ (sin k) (cos k)) (sin k)) into (/ (pow (sin k) 2) (cos k)) 6.432 * [backup-simplify]: Simplify (* (pow k 2) (/ (pow (sin k) 2) (cos k))) into (/ (* (pow (sin k) 2) (pow k 2)) (cos k)) 6.432 * [backup-simplify]: Simplify (* 0 (/ (* (pow (sin k) 2) (pow k 2)) (cos k))) into 0 6.432 * [backup-simplify]: Simplify (+ 0) into 0 6.432 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 1)) into 0 6.433 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 6.433 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 0)) into 0 6.433 * [backup-simplify]: Simplify (+ 0 0) into 0 6.434 * [backup-simplify]: Simplify (+ 0) into 0 6.434 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 1)) into 0 6.434 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 6.435 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 0)) into 0 6.435 * [backup-simplify]: Simplify (+ 0 0) into 0 6.435 * [backup-simplify]: Simplify (+ 0) into 0 6.435 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 1)) into 0 6.436 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 6.436 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 0)) into 0 6.436 * [backup-simplify]: Simplify (- 0) into 0 6.437 * [backup-simplify]: Simplify (+ 0 0) into 0 6.437 * [backup-simplify]: Simplify (- (/ 0 (cos k)) (+ (* (/ (sin k) (cos k)) (/ 0 (cos k))))) into 0 6.437 * [backup-simplify]: Simplify (+ (* (/ (sin k) (cos k)) 0) (* 0 (sin k))) into 0 6.437 * [backup-simplify]: Simplify (+ (* k 0) (* 0 k)) into 0 6.437 * [backup-simplify]: Simplify (+ (* (pow k 2) 0) (* 0 (/ (pow (sin k) 2) (cos k)))) into 0 6.438 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (/ (* (pow (sin k) 2) (pow k 2)) (cos k)))) into (/ (* (pow (sin k) 2) (pow k 2)) (cos k)) 6.438 * [backup-simplify]: Simplify (/ (pow l 2) (/ (* (pow (sin k) 2) (pow k 2)) (cos k))) into (/ (* (cos k) (pow l 2)) (* (pow k 2) (pow (sin k) 2))) 6.438 * [backup-simplify]: Simplify (* 2 (/ (* (cos k) (pow l 2)) (* (pow k 2) (pow (sin k) 2)))) into (* 2 (/ (* (pow l 2) (cos k)) (* (pow (sin k) 2) (pow k 2)))) 6.438 * [taylor]: Taking taylor expansion of (* 2 (/ (* (pow l 2) (cos k)) (* (pow (sin k) 2) (pow k 2)))) in l 6.438 * [taylor]: Taking taylor expansion of 2 in l 6.438 * [backup-simplify]: Simplify 2 into 2 6.438 * [taylor]: Taking taylor expansion of (/ (* (pow l 2) (cos k)) (* (pow (sin k) 2) (pow k 2))) in l 6.438 * [taylor]: Taking taylor expansion of (* (pow l 2) (cos k)) in l 6.438 * [taylor]: Taking taylor expansion of (pow l 2) in l 6.438 * [taylor]: Taking taylor expansion of l in l 6.438 * [backup-simplify]: Simplify 0 into 0 6.438 * [backup-simplify]: Simplify 1 into 1 6.438 * [taylor]: Taking taylor expansion of (cos k) in l 6.438 * [taylor]: Taking taylor expansion of k in l 6.438 * [backup-simplify]: Simplify k into k 6.438 * [backup-simplify]: Simplify (cos k) into (cos k) 6.438 * [backup-simplify]: Simplify (sin k) into (sin k) 6.438 * [taylor]: Taking taylor expansion of (* (pow (sin k) 2) (pow k 2)) in l 6.438 * [taylor]: Taking taylor expansion of (pow (sin k) 2) in l 6.438 * [taylor]: Taking taylor expansion of (sin k) in l 6.438 * [taylor]: Taking taylor expansion of k in l 6.438 * [backup-simplify]: Simplify k into k 6.438 * [backup-simplify]: Simplify (sin k) into (sin k) 6.438 * [backup-simplify]: Simplify (cos k) into (cos k) 6.438 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 6.438 * [backup-simplify]: Simplify (* (cos k) 0) into 0 6.438 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 6.438 * [taylor]: Taking taylor expansion of (pow k 2) in l 6.438 * [taylor]: Taking taylor expansion of k in l 6.438 * [backup-simplify]: Simplify k into k 6.439 * [backup-simplify]: Simplify (* 1 1) into 1 6.439 * [backup-simplify]: Simplify (* (cos k) 1) into (cos k) 6.439 * [backup-simplify]: Simplify (* (sin k) 0) into 0 6.439 * [backup-simplify]: Simplify (- 0) into 0 6.439 * [backup-simplify]: Simplify (+ (cos k) 0) into (cos k) 6.439 * [backup-simplify]: Simplify (* 1 (cos k)) into (cos k) 6.439 * [backup-simplify]: Simplify (* (sin k) (sin k)) into (pow (sin k) 2) 6.439 * [backup-simplify]: Simplify (* k k) into (pow k 2) 6.439 * [backup-simplify]: Simplify (* (pow (sin k) 2) (pow k 2)) into (* (pow (sin k) 2) (pow k 2)) 6.439 * [backup-simplify]: Simplify (/ (cos k) (* (pow (sin k) 2) (pow k 2))) into (/ (cos k) (* (pow k 2) (pow (sin k) 2))) 6.440 * [backup-simplify]: Simplify (* 2 (/ (cos k) (* (pow k 2) (pow (sin k) 2)))) into (* 2 (/ (cos k) (* (pow k 2) (pow (sin k) 2)))) 6.440 * [taylor]: Taking taylor expansion of (* 2 (/ (cos k) (* (pow k 2) (pow (sin k) 2)))) in k 6.440 * [taylor]: Taking taylor expansion of 2 in k 6.440 * [backup-simplify]: Simplify 2 into 2 6.440 * [taylor]: Taking taylor expansion of (/ (cos k) (* (pow k 2) (pow (sin k) 2))) in k 6.440 * [taylor]: Taking taylor expansion of (cos k) in k 6.440 * [taylor]: Taking taylor expansion of k in k 6.440 * [backup-simplify]: Simplify 0 into 0 6.440 * [backup-simplify]: Simplify 1 into 1 6.440 * [taylor]: Taking taylor expansion of (* (pow k 2) (pow (sin k) 2)) in k 6.440 * [taylor]: Taking taylor expansion of (pow k 2) in k 6.440 * [taylor]: Taking taylor expansion of k in k 6.440 * [backup-simplify]: Simplify 0 into 0 6.440 * [backup-simplify]: Simplify 1 into 1 6.440 * [taylor]: Taking taylor expansion of (pow (sin k) 2) in k 6.440 * [taylor]: Taking taylor expansion of (sin k) in k 6.440 * [taylor]: Taking taylor expansion of k in k 6.440 * [backup-simplify]: Simplify 0 into 0 6.440 * [backup-simplify]: Simplify 1 into 1 6.440 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 6.440 * [backup-simplify]: Simplify (* 1 1) into 1 6.441 * [backup-simplify]: Simplify (* 1 1) into 1 6.441 * [backup-simplify]: Simplify (* 1 1) into 1 6.441 * [backup-simplify]: Simplify (/ 1 1) into 1 6.441 * [backup-simplify]: Simplify (* 2 1) into 2 6.441 * [backup-simplify]: Simplify 2 into 2 6.442 * [backup-simplify]: Simplify (+ (* l 0) (* 0 l)) into 0 6.442 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 6.443 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (* 0 1))) into 0 6.448 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 6.448 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (* 0 0))) into 0 6.449 * [backup-simplify]: Simplify (+ 0 0) into 0 6.449 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 6.450 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (* 0 1))) into 0 6.450 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 6.451 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (* 0 0))) into 0 6.451 * [backup-simplify]: Simplify (+ 0 0) into 0 6.451 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 6.452 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (* 0 1))) into 0 6.452 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 6.453 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (* 0 0))) into 0 6.453 * [backup-simplify]: Simplify (- 0) into 0 6.453 * [backup-simplify]: Simplify (+ 0 0) into 0 6.453 * [backup-simplify]: Simplify (- (/ 0 (cos k)) (+ (* (/ (sin k) (cos k)) (/ 0 (cos k))) (* 0 (/ 0 (cos k))))) into 0 6.454 * [backup-simplify]: Simplify (+ (* (/ (sin k) (cos k)) 0) (+ (* 0 0) (* 0 (sin k)))) into 0 6.454 * [backup-simplify]: Simplify (+ (* k 0) (+ (* 0 0) (* 0 k))) into 0 6.454 * [backup-simplify]: Simplify (+ (* (pow k 2) 0) (+ (* 0 0) (* 0 (/ (pow (sin k) 2) (cos k))))) into 0 6.455 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (* 0 (/ (* (pow (sin k) 2) (pow k 2)) (cos k))))) into 0 6.455 * [backup-simplify]: Simplify (- (/ 0 (/ (* (pow (sin k) 2) (pow k 2)) (cos k))) (+ (* (/ (* (cos k) (pow l 2)) (* (pow k 2) (pow (sin k) 2))) (/ 0 (/ (* (pow (sin k) 2) (pow k 2)) (cos k)))))) into 0 6.456 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 (/ (* (cos k) (pow l 2)) (* (pow k 2) (pow (sin k) 2))))) into 0 6.456 * [taylor]: Taking taylor expansion of 0 in l 6.456 * [backup-simplify]: Simplify 0 into 0 6.456 * [taylor]: Taking taylor expansion of 0 in k 6.456 * [backup-simplify]: Simplify 0 into 0 6.456 * [backup-simplify]: Simplify (+ 0) into 0 6.456 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 1)) into 0 6.457 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 6.457 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 0)) into 0 6.457 * [backup-simplify]: Simplify (- 0) into 0 6.458 * [backup-simplify]: Simplify (+ 0 0) into 0 6.458 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 6.458 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 (cos k))) into 0 6.458 * [backup-simplify]: Simplify (+ (* k 0) (* 0 k)) into 0 6.459 * [backup-simplify]: Simplify (+ 0) into 0 6.459 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 1)) into 0 6.459 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 6.460 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 0)) into 0 6.460 * [backup-simplify]: Simplify (+ 0 0) into 0 6.460 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 (sin k))) into 0 6.460 * [backup-simplify]: Simplify (+ (* (pow (sin k) 2) 0) (* 0 (pow k 2))) into 0 6.460 * [backup-simplify]: Simplify (- (/ 0 (* (pow (sin k) 2) (pow k 2))) (+ (* (/ (cos k) (* (pow k 2) (pow (sin k) 2))) (/ 0 (* (pow (sin k) 2) (pow k 2)))))) into 0 6.461 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 (/ (cos k) (* (pow k 2) (pow (sin k) 2))))) into 0 6.461 * [taylor]: Taking taylor expansion of 0 in k 6.461 * [backup-simplify]: Simplify 0 into 0 6.461 * [backup-simplify]: Simplify (+ 0) into 0 6.461 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 6.462 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 6.462 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 6.463 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 6.463 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 1 (/ 0 1)))) into 0 6.464 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 1)) into 0 6.464 * [backup-simplify]: Simplify 0 into 0 6.464 * [backup-simplify]: Simplify (+ (* l 0) (+ (* 0 0) (* 0 l))) into 0 6.466 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 6.466 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 6.468 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 6.469 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 6.470 * [backup-simplify]: Simplify (+ 0 0) into 0 6.471 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 6.472 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 6.473 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 6.474 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 6.474 * [backup-simplify]: Simplify (+ 0 0) into 0 6.475 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 6.476 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 6.478 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 6.478 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 6.479 * [backup-simplify]: Simplify (- 0) into 0 6.479 * [backup-simplify]: Simplify (+ 0 0) into 0 6.479 * [backup-simplify]: Simplify (- (/ 0 (cos k)) (+ (* (/ (sin k) (cos k)) (/ 0 (cos k))) (* 0 (/ 0 (cos k))) (* 0 (/ 0 (cos k))))) into 0 6.480 * [backup-simplify]: Simplify (+ (* (/ (sin k) (cos k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 (sin k))))) into 0 6.481 * [backup-simplify]: Simplify (+ (* k 0) (+ (* 0 0) (+ (* 0 0) (* 0 k)))) into 0 6.482 * [backup-simplify]: Simplify (+ (* (pow k 2) 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (pow (sin k) 2) (cos k)))))) into 0 6.484 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (* 0 (/ (* (pow (sin k) 2) (pow k 2)) (cos k)))))) into 0 6.484 * [backup-simplify]: Simplify (- (/ 0 (/ (* (pow (sin k) 2) (pow k 2)) (cos k))) (+ (* (/ (* (cos k) (pow l 2)) (* (pow k 2) (pow (sin k) 2))) (/ 0 (/ (* (pow (sin k) 2) (pow k 2)) (cos k)))) (* 0 (/ 0 (/ (* (pow (sin k) 2) (pow k 2)) (cos k)))))) into 0 6.486 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (* 0 (/ (* (cos k) (pow l 2)) (* (pow k 2) (pow (sin k) 2)))))) into 0 6.486 * [taylor]: Taking taylor expansion of 0 in l 6.486 * [backup-simplify]: Simplify 0 into 0 6.486 * [taylor]: Taking taylor expansion of 0 in k 6.486 * [backup-simplify]: Simplify 0 into 0 6.486 * [taylor]: Taking taylor expansion of 0 in k 6.486 * [backup-simplify]: Simplify 0 into 0 6.487 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 6.487 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (* 0 1))) into 0 6.488 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 6.489 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (* 0 0))) into 0 6.489 * [backup-simplify]: Simplify (- 0) into 0 6.490 * [backup-simplify]: Simplify (+ 0 0) into 0 6.491 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 0 1))) into 0 6.491 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 0 (cos k)))) into 0 6.492 * [backup-simplify]: Simplify (+ (* k 0) (+ (* 0 0) (* 0 k))) into 0 6.493 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 6.493 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (* 0 1))) into 0 6.494 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 6.495 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (* 0 0))) into 0 6.495 * [backup-simplify]: Simplify (+ 0 0) into 0 6.496 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (* 0 (sin k)))) into 0 6.496 * [backup-simplify]: Simplify (+ (* (pow (sin k) 2) 0) (+ (* 0 0) (* 0 (pow k 2)))) into 0 6.497 * [backup-simplify]: Simplify (- (/ 0 (* (pow (sin k) 2) (pow k 2))) (+ (* (/ (cos k) (* (pow k 2) (pow (sin k) 2))) (/ 0 (* (pow (sin k) 2) (pow k 2)))) (* 0 (/ 0 (* (pow (sin k) 2) (pow k 2)))))) into 0 6.498 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (* 0 (/ (cos k) (* (pow k 2) (pow (sin k) 2)))))) into 0 6.498 * [taylor]: Taking taylor expansion of 0 in k 6.498 * [backup-simplify]: Simplify 0 into 0 6.499 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 1 2) 2)) 0) into -1/2 6.500 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 1 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into -1/6 6.501 * [backup-simplify]: Simplify (+ (* 1 -1/6) (+ (* 0 0) (* -1/6 1))) into -1/3 6.502 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 0 1))) into 0 6.503 * [backup-simplify]: Simplify (+ (* 1 -1/3) (+ (* 0 0) (* 0 1))) into -1/3 6.505 * [backup-simplify]: Simplify (- (/ -1/2 1) (+ (* 1 (/ -1/3 1)) (* 0 (/ 0 1)))) into -1/6 6.506 * [backup-simplify]: Simplify (+ (* 2 -1/6) (+ (* 0 0) (* 0 1))) into -1/3 6.506 * [backup-simplify]: Simplify -1/3 into -1/3 6.507 * [backup-simplify]: Simplify (+ (* l 0) (+ (* 0 0) (+ (* 0 0) (* 0 l)))) into 0 6.509 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 6.510 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 6.512 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 6.513 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 6.513 * [backup-simplify]: Simplify (+ 0 0) into 0 6.515 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 6.516 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 6.518 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 6.519 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 6.519 * [backup-simplify]: Simplify (+ 0 0) into 0 6.522 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 6.523 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 6.524 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 6.525 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 6.525 * [backup-simplify]: Simplify (- 0) into 0 6.526 * [backup-simplify]: Simplify (+ 0 0) into 0 6.526 * [backup-simplify]: Simplify (- (/ 0 (cos k)) (+ (* (/ (sin k) (cos k)) (/ 0 (cos k))) (* 0 (/ 0 (cos k))) (* 0 (/ 0 (cos k))) (* 0 (/ 0 (cos k))))) into 0 6.528 * [backup-simplify]: Simplify (+ (* (/ (sin k) (cos k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 (sin k)))))) into 0 6.529 * [backup-simplify]: Simplify (+ (* k 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 k))))) into 0 6.530 * [backup-simplify]: Simplify (+ (* (pow k 2) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (pow (sin k) 2) (cos k))))))) into 0 6.532 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (* (pow (sin k) 2) (pow k 2)) (cos k))))))) into 0 6.533 * [backup-simplify]: Simplify (- (/ 0 (/ (* (pow (sin k) 2) (pow k 2)) (cos k))) (+ (* (/ (* (cos k) (pow l 2)) (* (pow k 2) (pow (sin k) 2))) (/ 0 (/ (* (pow (sin k) 2) (pow k 2)) (cos k)))) (* 0 (/ 0 (/ (* (pow (sin k) 2) (pow k 2)) (cos k)))) (* 0 (/ 0 (/ (* (pow (sin k) 2) (pow k 2)) (cos k)))))) into 0 6.535 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (* (cos k) (pow l 2)) (* (pow k 2) (pow (sin k) 2))))))) into 0 6.535 * [taylor]: Taking taylor expansion of 0 in l 6.535 * [backup-simplify]: Simplify 0 into 0 6.535 * [taylor]: Taking taylor expansion of 0 in k 6.535 * [backup-simplify]: Simplify 0 into 0 6.535 * [taylor]: Taking taylor expansion of 0 in k 6.535 * [backup-simplify]: Simplify 0 into 0 6.535 * [taylor]: Taking taylor expansion of 0 in k 6.535 * [backup-simplify]: Simplify 0 into 0 6.536 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 6.537 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 6.538 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 6.539 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 6.539 * [backup-simplify]: Simplify (- 0) into 0 6.539 * [backup-simplify]: Simplify (+ 0 0) into 0 6.540 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 6.541 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (* 0 (cos k))))) into 0 6.541 * [backup-simplify]: Simplify (+ (* k 0) (+ (* 0 0) (+ (* 0 0) (* 0 k)))) into 0 6.542 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 6.542 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 6.543 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 6.544 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 6.544 * [backup-simplify]: Simplify (+ 0 0) into 0 6.544 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 (sin k))))) into 0 6.545 * [backup-simplify]: Simplify (+ (* (pow (sin k) 2) 0) (+ (* 0 0) (+ (* 0 0) (* 0 (pow k 2))))) into 0 6.545 * [backup-simplify]: Simplify (- (/ 0 (* (pow (sin k) 2) (pow k 2))) (+ (* (/ (cos k) (* (pow k 2) (pow (sin k) 2))) (/ 0 (* (pow (sin k) 2) (pow k 2)))) (* 0 (/ 0 (* (pow (sin k) 2) (pow k 2)))) (* 0 (/ 0 (* (pow (sin k) 2) (pow k 2)))))) into 0 6.546 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (cos k) (* (pow k 2) (pow (sin k) 2))))))) into 0 6.546 * [taylor]: Taking taylor expansion of 0 in k 6.546 * [backup-simplify]: Simplify 0 into 0 6.547 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 1 1) 1) (/ (pow 0 1) 1)) 0) into 0 6.548 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 1 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 6.549 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 -1/6) (+ (* -1/6 0) (* 0 1)))) into 0 6.549 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 6.550 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 -1/3) (+ (* 0 0) (* 0 1)))) into 0 6.551 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 1 (/ 0 1)) (* 0 (/ -1/3 1)) (* -1/6 (/ 0 1)))) into 0 6.552 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 -1/6) (+ (* 0 0) (* 0 1)))) into 0 6.552 * [backup-simplify]: Simplify 0 into 0 6.552 * [backup-simplify]: Simplify (+ (* l 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 l))))) into 0 6.553 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 3) 6) (/ (pow 0 1) 1)) 0 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 6.554 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))))) into 0 6.556 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 5) 120)) 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 1) 1) (/ (pow 0 2) 2)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 6.556 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))))) into 0 6.556 * [backup-simplify]: Simplify (+ 0 0) into 0 6.557 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 3) 6) (/ (pow 0 1) 1)) 0 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 6.558 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))))) into 0 6.559 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 5) 120)) 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 1) 1) (/ (pow 0 2) 2)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 6.560 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))))) into 0 6.560 * [backup-simplify]: Simplify (+ 0 0) into 0 6.561 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 3) 6) (/ (pow 0 1) 1)) 0 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 6.562 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))))) into 0 6.563 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 5) 120)) 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 1) 1) (/ (pow 0 2) 2)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 6.564 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))))) into 0 6.564 * [backup-simplify]: Simplify (- 0) into 0 6.564 * [backup-simplify]: Simplify (+ 0 0) into 0 6.564 * [backup-simplify]: Simplify (- (/ 0 (cos k)) (+ (* (/ (sin k) (cos k)) (/ 0 (cos k))) (* 0 (/ 0 (cos k))) (* 0 (/ 0 (cos k))) (* 0 (/ 0 (cos k))) (* 0 (/ 0 (cos k))))) into 0 6.567 * [backup-simplify]: Simplify (+ (* (/ (sin k) (cos k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 (sin k))))))) into 0 6.568 * [backup-simplify]: Simplify (+ (* k 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 k)))))) into 0 6.569 * [backup-simplify]: Simplify (+ (* (pow k 2) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (pow (sin k) 2) (cos k)))))))) into 0 6.570 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (* (pow (sin k) 2) (pow k 2)) (cos k)))))))) into 0 6.571 * [backup-simplify]: Simplify (- (/ 0 (/ (* (pow (sin k) 2) (pow k 2)) (cos k))) (+ (* (/ (* (cos k) (pow l 2)) (* (pow k 2) (pow (sin k) 2))) (/ 0 (/ (* (pow (sin k) 2) (pow k 2)) (cos k)))) (* 0 (/ 0 (/ (* (pow (sin k) 2) (pow k 2)) (cos k)))) (* 0 (/ 0 (/ (* (pow (sin k) 2) (pow k 2)) (cos k)))) (* 0 (/ 0 (/ (* (pow (sin k) 2) (pow k 2)) (cos k)))))) into 0 6.572 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (* (cos k) (pow l 2)) (* (pow k 2) (pow (sin k) 2)))))))) into 0 6.572 * [taylor]: Taking taylor expansion of 0 in l 6.573 * [backup-simplify]: Simplify 0 into 0 6.573 * [taylor]: Taking taylor expansion of 0 in k 6.573 * [backup-simplify]: Simplify 0 into 0 6.573 * [taylor]: Taking taylor expansion of 0 in k 6.573 * [backup-simplify]: Simplify 0 into 0 6.573 * [taylor]: Taking taylor expansion of 0 in k 6.573 * [backup-simplify]: Simplify 0 into 0 6.573 * [taylor]: Taking taylor expansion of 0 in k 6.573 * [backup-simplify]: Simplify 0 into 0 6.575 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 6.576 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 6.578 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 6.578 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 6.579 * [backup-simplify]: Simplify (- 0) into 0 6.579 * [backup-simplify]: Simplify (+ 0 0) into 0 6.580 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 6.582 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 (cos k)))))) into 0 6.583 * [backup-simplify]: Simplify (+ (* k 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 k))))) into 0 6.585 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 6.586 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 6.588 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 6.589 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 6.590 * [backup-simplify]: Simplify (+ 0 0) into 0 6.591 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 (sin k)))))) into 0 6.592 * [backup-simplify]: Simplify (+ (* (pow (sin k) 2) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 (pow k 2)))))) into 0 6.593 * [backup-simplify]: Simplify (- (/ 0 (* (pow (sin k) 2) (pow k 2))) (+ (* (/ (cos k) (* (pow k 2) (pow (sin k) 2))) (/ 0 (* (pow (sin k) 2) (pow k 2)))) (* 0 (/ 0 (* (pow (sin k) 2) (pow k 2)))) (* 0 (/ 0 (* (pow (sin k) 2) (pow k 2)))) (* 0 (/ 0 (* (pow (sin k) 2) (pow k 2)))))) into 0 6.595 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (cos k) (* (pow k 2) (pow (sin k) 2)))))))) into 0 6.595 * [taylor]: Taking taylor expansion of 0 in k 6.595 * [backup-simplify]: Simplify 0 into 0 6.598 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 4) 24)) 0 (* -1 (/ (pow 1 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 1/24 6.602 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 5) 120)) 0 (* -1 (/ (pow 1 2) 2) (/ (pow 0 1) 1)) (* -1 (/ (pow 1 1) 1) (/ (pow 0 2) 2)) 0 0 (* 1 (/ (pow 0 1) 1))) into 1/120 6.603 * [backup-simplify]: Simplify (+ (* 1 1/120) (+ (* 0 0) (+ (* -1/6 -1/6) (+ (* 0 0) (* 1/120 1))))) into 2/45 6.604 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 6.605 * [backup-simplify]: Simplify (+ (* 1 2/45) (+ (* 0 0) (+ (* 0 -1/3) (+ (* 0 0) (* 0 1))))) into 2/45 6.606 * [backup-simplify]: Simplify (- (/ 1/24 1) (+ (* 1 (/ 2/45 1)) (* 0 (/ 0 1)) (* -1/6 (/ -1/3 1)) (* 0 (/ 0 1)))) into -7/120 6.607 * [backup-simplify]: Simplify (+ (* 2 -7/120) (+ (* 0 0) (+ (* 0 -1/6) (+ (* 0 0) (* 0 1))))) into -7/60 6.607 * [backup-simplify]: Simplify -7/60 into -7/60 6.608 * [backup-simplify]: Simplify (+ (* -7/60 (* 1 (* (pow l 2) (/ 1 t)))) (+ (* -1/3 (* (pow k -2) (* (pow l 2) (/ 1 t)))) (* 2 (* (pow k -4) (* (pow l 2) (/ 1 t)))))) into (- (* 2 (/ (pow l 2) (* t (pow k 4)))) (+ (* 1/3 (/ (pow l 2) (* t (pow k 2)))) (* 7/60 (/ (pow l 2) t)))) 6.608 * [backup-simplify]: Simplify (/ (/ 2 (/ (/ 1 t) (/ 1 l))) (* (/ (* (* (/ (/ 1 k) (/ 1 t)) (/ 1 t)) (* (/ (/ 1 k) (/ 1 t)) (/ 1 t))) (/ 1 l)) (* (sin (/ 1 k)) (tan (/ 1 k))))) into (* 2 (/ (* t (pow k 2)) (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))))) 6.608 * [approximate]: Taking taylor expansion of (* 2 (/ (* t (pow k 2)) (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))))) in (t l k) around 0 6.608 * [taylor]: Taking taylor expansion of (* 2 (/ (* t (pow k 2)) (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))))) in k 6.608 * [taylor]: Taking taylor expansion of 2 in k 6.608 * [backup-simplify]: Simplify 2 into 2 6.608 * [taylor]: Taking taylor expansion of (/ (* t (pow k 2)) (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2)))) in k 6.608 * [taylor]: Taking taylor expansion of (* t (pow k 2)) in k 6.608 * [taylor]: Taking taylor expansion of t in k 6.608 * [backup-simplify]: Simplify t into t 6.608 * [taylor]: Taking taylor expansion of (pow k 2) in k 6.608 * [taylor]: Taking taylor expansion of k in k 6.608 * [backup-simplify]: Simplify 0 into 0 6.608 * [backup-simplify]: Simplify 1 into 1 6.608 * [taylor]: Taking taylor expansion of (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))) in k 6.608 * [taylor]: Taking taylor expansion of (tan (/ 1 k)) in k 6.608 * [taylor]: Rewrote expression to (/ (sin (/ 1 k)) (cos (/ 1 k))) 6.608 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 6.608 * [taylor]: Taking taylor expansion of (/ 1 k) in k 6.608 * [taylor]: Taking taylor expansion of k in k 6.608 * [backup-simplify]: Simplify 0 into 0 6.608 * [backup-simplify]: Simplify 1 into 1 6.609 * [backup-simplify]: Simplify (/ 1 1) into 1 6.609 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 6.609 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in k 6.609 * [taylor]: Taking taylor expansion of (/ 1 k) in k 6.609 * [taylor]: Taking taylor expansion of k in k 6.609 * [backup-simplify]: Simplify 0 into 0 6.609 * [backup-simplify]: Simplify 1 into 1 6.609 * [backup-simplify]: Simplify (/ 1 1) into 1 6.609 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 6.609 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (cos (/ 1 k))) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 6.609 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) (pow l 2)) in k 6.609 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 6.609 * [taylor]: Taking taylor expansion of (/ 1 k) in k 6.609 * [taylor]: Taking taylor expansion of k in k 6.609 * [backup-simplify]: Simplify 0 into 0 6.609 * [backup-simplify]: Simplify 1 into 1 6.609 * [backup-simplify]: Simplify (/ 1 1) into 1 6.609 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 6.610 * [taylor]: Taking taylor expansion of (pow l 2) in k 6.610 * [taylor]: Taking taylor expansion of l in k 6.610 * [backup-simplify]: Simplify l into l 6.610 * [backup-simplify]: Simplify (* 1 1) into 1 6.610 * [backup-simplify]: Simplify (* t 1) into t 6.610 * [backup-simplify]: Simplify (* l l) into (pow l 2) 6.610 * [backup-simplify]: Simplify (* (sin (/ 1 k)) (pow l 2)) into (* (sin (/ 1 k)) (pow l 2)) 6.610 * [backup-simplify]: Simplify (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (* (sin (/ 1 k)) (pow l 2))) into (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k))) 6.610 * [backup-simplify]: Simplify (/ t (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k)))) into (/ (* t (cos (/ 1 k))) (* (pow (sin (/ 1 k)) 2) (pow l 2))) 6.610 * [taylor]: Taking taylor expansion of (* 2 (/ (* t (pow k 2)) (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))))) in l 6.610 * [taylor]: Taking taylor expansion of 2 in l 6.610 * [backup-simplify]: Simplify 2 into 2 6.610 * [taylor]: Taking taylor expansion of (/ (* t (pow k 2)) (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2)))) in l 6.610 * [taylor]: Taking taylor expansion of (* t (pow k 2)) in l 6.610 * [taylor]: Taking taylor expansion of t in l 6.610 * [backup-simplify]: Simplify t into t 6.610 * [taylor]: Taking taylor expansion of (pow k 2) in l 6.610 * [taylor]: Taking taylor expansion of k in l 6.610 * [backup-simplify]: Simplify k into k 6.610 * [taylor]: Taking taylor expansion of (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))) in l 6.610 * [taylor]: Taking taylor expansion of (tan (/ 1 k)) in l 6.610 * [taylor]: Rewrote expression to (/ (sin (/ 1 k)) (cos (/ 1 k))) 6.610 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in l 6.611 * [taylor]: Taking taylor expansion of (/ 1 k) in l 6.611 * [taylor]: Taking taylor expansion of k in l 6.611 * [backup-simplify]: Simplify k into k 6.611 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 6.611 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 6.611 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 6.611 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in l 6.611 * [taylor]: Taking taylor expansion of (/ 1 k) in l 6.611 * [taylor]: Taking taylor expansion of k in l 6.611 * [backup-simplify]: Simplify k into k 6.611 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 6.611 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 6.611 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 6.611 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 6.611 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 6.611 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 6.611 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 1) into (cos (/ 1 k)) 6.611 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 6.611 * [backup-simplify]: Simplify (- 0) into 0 6.611 * [backup-simplify]: Simplify (+ (cos (/ 1 k)) 0) into (cos (/ 1 k)) 6.612 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (cos (/ 1 k))) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 6.612 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) (pow l 2)) in l 6.612 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in l 6.612 * [taylor]: Taking taylor expansion of (/ 1 k) in l 6.612 * [taylor]: Taking taylor expansion of k in l 6.612 * [backup-simplify]: Simplify k into k 6.612 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 6.612 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 6.612 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 6.612 * [taylor]: Taking taylor expansion of (pow l 2) in l 6.612 * [taylor]: Taking taylor expansion of l in l 6.612 * [backup-simplify]: Simplify 0 into 0 6.612 * [backup-simplify]: Simplify 1 into 1 6.612 * [backup-simplify]: Simplify (* k k) into (pow k 2) 6.612 * [backup-simplify]: Simplify (* t (pow k 2)) into (* t (pow k 2)) 6.612 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 6.612 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 6.612 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 6.612 * [backup-simplify]: Simplify (* 1 1) into 1 6.612 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 6.612 * [backup-simplify]: Simplify (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (sin (/ 1 k))) into (/ (pow (sin (/ 1 k)) 2) (cos (/ 1 k))) 6.613 * [backup-simplify]: Simplify (/ (* t (pow k 2)) (/ (pow (sin (/ 1 k)) 2) (cos (/ 1 k)))) into (/ (* t (* (cos (/ 1 k)) (pow k 2))) (pow (sin (/ 1 k)) 2)) 6.613 * [taylor]: Taking taylor expansion of (* 2 (/ (* t (pow k 2)) (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))))) in t 6.613 * [taylor]: Taking taylor expansion of 2 in t 6.613 * [backup-simplify]: Simplify 2 into 2 6.613 * [taylor]: Taking taylor expansion of (/ (* t (pow k 2)) (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2)))) in t 6.613 * [taylor]: Taking taylor expansion of (* t (pow k 2)) in t 6.613 * [taylor]: Taking taylor expansion of t in t 6.613 * [backup-simplify]: Simplify 0 into 0 6.613 * [backup-simplify]: Simplify 1 into 1 6.613 * [taylor]: Taking taylor expansion of (pow k 2) in t 6.613 * [taylor]: Taking taylor expansion of k in t 6.613 * [backup-simplify]: Simplify k into k 6.613 * [taylor]: Taking taylor expansion of (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))) in t 6.613 * [taylor]: Taking taylor expansion of (tan (/ 1 k)) in t 6.613 * [taylor]: Rewrote expression to (/ (sin (/ 1 k)) (cos (/ 1 k))) 6.613 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 6.613 * [taylor]: Taking taylor expansion of (/ 1 k) in t 6.613 * [taylor]: Taking taylor expansion of k in t 6.613 * [backup-simplify]: Simplify k into k 6.613 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 6.613 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 6.613 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 6.613 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in t 6.613 * [taylor]: Taking taylor expansion of (/ 1 k) in t 6.613 * [taylor]: Taking taylor expansion of k in t 6.613 * [backup-simplify]: Simplify k into k 6.613 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 6.613 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 6.613 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 6.613 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 6.613 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 6.613 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 6.613 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 1) into (cos (/ 1 k)) 6.613 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 6.614 * [backup-simplify]: Simplify (- 0) into 0 6.614 * [backup-simplify]: Simplify (+ (cos (/ 1 k)) 0) into (cos (/ 1 k)) 6.614 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (cos (/ 1 k))) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 6.614 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) (pow l 2)) in t 6.614 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 6.614 * [taylor]: Taking taylor expansion of (/ 1 k) in t 6.614 * [taylor]: Taking taylor expansion of k in t 6.614 * [backup-simplify]: Simplify k into k 6.614 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 6.614 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 6.614 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 6.614 * [taylor]: Taking taylor expansion of (pow l 2) in t 6.614 * [taylor]: Taking taylor expansion of l in t 6.614 * [backup-simplify]: Simplify l into l 6.614 * [backup-simplify]: Simplify (* k k) into (pow k 2) 6.614 * [backup-simplify]: Simplify (* 0 (pow k 2)) into 0 6.614 * [backup-simplify]: Simplify (+ (* k 0) (* 0 k)) into 0 6.615 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (pow k 2))) into (pow k 2) 6.615 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 6.615 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 6.615 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 6.615 * [backup-simplify]: Simplify (* l l) into (pow l 2) 6.615 * [backup-simplify]: Simplify (* (sin (/ 1 k)) (pow l 2)) into (* (sin (/ 1 k)) (pow l 2)) 6.615 * [backup-simplify]: Simplify (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (* (sin (/ 1 k)) (pow l 2))) into (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k))) 6.615 * [backup-simplify]: Simplify (/ (pow k 2) (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k)))) into (/ (* (cos (/ 1 k)) (pow k 2)) (* (pow (sin (/ 1 k)) 2) (pow l 2))) 6.615 * [taylor]: Taking taylor expansion of (* 2 (/ (* t (pow k 2)) (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))))) in t 6.615 * [taylor]: Taking taylor expansion of 2 in t 6.615 * [backup-simplify]: Simplify 2 into 2 6.615 * [taylor]: Taking taylor expansion of (/ (* t (pow k 2)) (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2)))) in t 6.615 * [taylor]: Taking taylor expansion of (* t (pow k 2)) in t 6.615 * [taylor]: Taking taylor expansion of t in t 6.615 * [backup-simplify]: Simplify 0 into 0 6.615 * [backup-simplify]: Simplify 1 into 1 6.615 * [taylor]: Taking taylor expansion of (pow k 2) in t 6.615 * [taylor]: Taking taylor expansion of k in t 6.615 * [backup-simplify]: Simplify k into k 6.615 * [taylor]: Taking taylor expansion of (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))) in t 6.615 * [taylor]: Taking taylor expansion of (tan (/ 1 k)) in t 6.615 * [taylor]: Rewrote expression to (/ (sin (/ 1 k)) (cos (/ 1 k))) 6.615 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 6.615 * [taylor]: Taking taylor expansion of (/ 1 k) in t 6.615 * [taylor]: Taking taylor expansion of k in t 6.615 * [backup-simplify]: Simplify k into k 6.615 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 6.616 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 6.616 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 6.616 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in t 6.616 * [taylor]: Taking taylor expansion of (/ 1 k) in t 6.616 * [taylor]: Taking taylor expansion of k in t 6.616 * [backup-simplify]: Simplify k into k 6.616 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 6.616 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 6.616 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 6.616 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 6.616 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 6.616 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 6.616 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 1) into (cos (/ 1 k)) 6.616 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 6.616 * [backup-simplify]: Simplify (- 0) into 0 6.616 * [backup-simplify]: Simplify (+ (cos (/ 1 k)) 0) into (cos (/ 1 k)) 6.616 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (cos (/ 1 k))) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 6.616 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) (pow l 2)) in t 6.616 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 6.616 * [taylor]: Taking taylor expansion of (/ 1 k) in t 6.616 * [taylor]: Taking taylor expansion of k in t 6.616 * [backup-simplify]: Simplify k into k 6.616 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 6.617 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 6.617 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 6.617 * [taylor]: Taking taylor expansion of (pow l 2) in t 6.617 * [taylor]: Taking taylor expansion of l in t 6.617 * [backup-simplify]: Simplify l into l 6.617 * [backup-simplify]: Simplify (* k k) into (pow k 2) 6.617 * [backup-simplify]: Simplify (* 0 (pow k 2)) into 0 6.617 * [backup-simplify]: Simplify (+ (* k 0) (* 0 k)) into 0 6.617 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (pow k 2))) into (pow k 2) 6.617 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 6.617 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 6.617 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 6.617 * [backup-simplify]: Simplify (* l l) into (pow l 2) 6.617 * [backup-simplify]: Simplify (* (sin (/ 1 k)) (pow l 2)) into (* (sin (/ 1 k)) (pow l 2)) 6.617 * [backup-simplify]: Simplify (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (* (sin (/ 1 k)) (pow l 2))) into (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k))) 6.618 * [backup-simplify]: Simplify (/ (pow k 2) (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k)))) into (/ (* (cos (/ 1 k)) (pow k 2)) (* (pow (sin (/ 1 k)) 2) (pow l 2))) 6.618 * [backup-simplify]: Simplify (* 2 (/ (* (cos (/ 1 k)) (pow k 2)) (* (pow (sin (/ 1 k)) 2) (pow l 2)))) into (* 2 (/ (* (cos (/ 1 k)) (pow k 2)) (* (pow (sin (/ 1 k)) 2) (pow l 2)))) 6.618 * [taylor]: Taking taylor expansion of (* 2 (/ (* (cos (/ 1 k)) (pow k 2)) (* (pow (sin (/ 1 k)) 2) (pow l 2)))) in l 6.618 * [taylor]: Taking taylor expansion of 2 in l 6.618 * [backup-simplify]: Simplify 2 into 2 6.618 * [taylor]: Taking taylor expansion of (/ (* (cos (/ 1 k)) (pow k 2)) (* (pow (sin (/ 1 k)) 2) (pow l 2))) in l 6.618 * [taylor]: Taking taylor expansion of (* (cos (/ 1 k)) (pow k 2)) in l 6.618 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in l 6.618 * [taylor]: Taking taylor expansion of (/ 1 k) in l 6.618 * [taylor]: Taking taylor expansion of k in l 6.618 * [backup-simplify]: Simplify k into k 6.618 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 6.618 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 6.618 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 6.618 * [taylor]: Taking taylor expansion of (pow k 2) in l 6.618 * [taylor]: Taking taylor expansion of k in l 6.618 * [backup-simplify]: Simplify k into k 6.618 * [taylor]: Taking taylor expansion of (* (pow (sin (/ 1 k)) 2) (pow l 2)) in l 6.618 * [taylor]: Taking taylor expansion of (pow (sin (/ 1 k)) 2) in l 6.618 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in l 6.618 * [taylor]: Taking taylor expansion of (/ 1 k) in l 6.618 * [taylor]: Taking taylor expansion of k in l 6.618 * [backup-simplify]: Simplify k into k 6.618 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 6.618 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 6.618 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 6.618 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 6.619 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 6.619 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 6.619 * [taylor]: Taking taylor expansion of (pow l 2) in l 6.619 * [taylor]: Taking taylor expansion of l in l 6.619 * [backup-simplify]: Simplify 0 into 0 6.619 * [backup-simplify]: Simplify 1 into 1 6.619 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 1) into (cos (/ 1 k)) 6.619 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 6.619 * [backup-simplify]: Simplify (- 0) into 0 6.619 * [backup-simplify]: Simplify (+ (cos (/ 1 k)) 0) into (cos (/ 1 k)) 6.619 * [backup-simplify]: Simplify (* k k) into (pow k 2) 6.619 * [backup-simplify]: Simplify (* (cos (/ 1 k)) (pow k 2)) into (* (cos (/ 1 k)) (pow k 2)) 6.619 * [backup-simplify]: Simplify (* (sin (/ 1 k)) (sin (/ 1 k))) into (pow (sin (/ 1 k)) 2) 6.620 * [backup-simplify]: Simplify (* 1 1) into 1 6.620 * [backup-simplify]: Simplify (* (pow (sin (/ 1 k)) 2) 1) into (pow (sin (/ 1 k)) 2) 6.620 * [backup-simplify]: Simplify (/ (* (cos (/ 1 k)) (pow k 2)) (pow (sin (/ 1 k)) 2)) into (/ (* (cos (/ 1 k)) (pow k 2)) (pow (sin (/ 1 k)) 2)) 6.620 * [backup-simplify]: Simplify (* 2 (/ (* (cos (/ 1 k)) (pow k 2)) (pow (sin (/ 1 k)) 2))) into (* 2 (/ (* (cos (/ 1 k)) (pow k 2)) (pow (sin (/ 1 k)) 2))) 6.620 * [taylor]: Taking taylor expansion of (* 2 (/ (* (cos (/ 1 k)) (pow k 2)) (pow (sin (/ 1 k)) 2))) in k 6.620 * [taylor]: Taking taylor expansion of 2 in k 6.620 * [backup-simplify]: Simplify 2 into 2 6.620 * [taylor]: Taking taylor expansion of (/ (* (cos (/ 1 k)) (pow k 2)) (pow (sin (/ 1 k)) 2)) in k 6.620 * [taylor]: Taking taylor expansion of (* (cos (/ 1 k)) (pow k 2)) in k 6.620 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in k 6.620 * [taylor]: Taking taylor expansion of (/ 1 k) in k 6.620 * [taylor]: Taking taylor expansion of k in k 6.620 * [backup-simplify]: Simplify 0 into 0 6.620 * [backup-simplify]: Simplify 1 into 1 6.620 * [backup-simplify]: Simplify (/ 1 1) into 1 6.620 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 6.620 * [taylor]: Taking taylor expansion of (pow k 2) in k 6.620 * [taylor]: Taking taylor expansion of k in k 6.620 * [backup-simplify]: Simplify 0 into 0 6.620 * [backup-simplify]: Simplify 1 into 1 6.620 * [taylor]: Taking taylor expansion of (pow (sin (/ 1 k)) 2) in k 6.620 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 6.620 * [taylor]: Taking taylor expansion of (/ 1 k) in k 6.620 * [taylor]: Taking taylor expansion of k in k 6.620 * [backup-simplify]: Simplify 0 into 0 6.621 * [backup-simplify]: Simplify 1 into 1 6.621 * [backup-simplify]: Simplify (/ 1 1) into 1 6.621 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 6.621 * [backup-simplify]: Simplify (* 1 1) into 1 6.621 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 1) into (cos (/ 1 k)) 6.621 * [backup-simplify]: Simplify (* (sin (/ 1 k)) (sin (/ 1 k))) into (pow (sin (/ 1 k)) 2) 6.621 * [backup-simplify]: Simplify (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2)) into (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2)) 6.621 * [backup-simplify]: Simplify (* 2 (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2))) into (* 2 (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2))) 6.621 * [backup-simplify]: Simplify (* 2 (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2))) into (* 2 (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2))) 6.622 * [backup-simplify]: Simplify (+ (* k 0) (+ (* 0 0) (* 0 k))) into 0 6.622 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (* 0 (pow k 2)))) into 0 6.622 * [backup-simplify]: Simplify (+ (* l 0) (* 0 l)) into 0 6.623 * [backup-simplify]: Simplify (+ 0) into 0 6.623 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 6.623 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 6.624 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 6.624 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 6.624 * [backup-simplify]: Simplify (+ 0 0) into 0 6.624 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 (pow l 2))) into 0 6.624 * [backup-simplify]: Simplify (+ 0) into 0 6.625 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 6.625 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 6.625 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 6.626 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 6.626 * [backup-simplify]: Simplify (+ 0 0) into 0 6.626 * [backup-simplify]: Simplify (+ 0) into 0 6.626 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 1)) into 0 6.626 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 6.627 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 6.627 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 0)) into 0 6.627 * [backup-simplify]: Simplify (- 0) into 0 6.628 * [backup-simplify]: Simplify (+ 0 0) into 0 6.628 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))))) into 0 6.628 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) (* 0 (* (sin (/ 1 k)) (pow l 2)))) into 0 6.628 * [backup-simplify]: Simplify (- (/ 0 (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k)))) (+ (* (/ (* (cos (/ 1 k)) (pow k 2)) (* (pow (sin (/ 1 k)) 2) (pow l 2))) (/ 0 (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k))))))) into 0 6.629 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 (/ (* (cos (/ 1 k)) (pow k 2)) (* (pow (sin (/ 1 k)) 2) (pow l 2))))) into 0 6.629 * [taylor]: Taking taylor expansion of 0 in l 6.629 * [backup-simplify]: Simplify 0 into 0 6.629 * [backup-simplify]: Simplify (+ (* k 0) (* 0 k)) into 0 6.629 * [backup-simplify]: Simplify (+ 0) into 0 6.630 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 1)) into 0 6.630 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 6.630 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 6.630 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 0)) into 0 6.631 * [backup-simplify]: Simplify (- 0) into 0 6.631 * [backup-simplify]: Simplify (+ 0 0) into 0 6.631 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 (pow k 2))) into 0 6.632 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 6.632 * [backup-simplify]: Simplify (+ 0) into 0 6.633 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 6.633 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 6.634 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 6.634 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 6.634 * [backup-simplify]: Simplify (+ 0 0) into 0 6.635 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 (sin (/ 1 k)))) into 0 6.635 * [backup-simplify]: Simplify (+ (* (pow (sin (/ 1 k)) 2) 0) (* 0 1)) into 0 6.636 * [backup-simplify]: Simplify (- (/ 0 (pow (sin (/ 1 k)) 2)) (+ (* (/ (* (cos (/ 1 k)) (pow k 2)) (pow (sin (/ 1 k)) 2)) (/ 0 (pow (sin (/ 1 k)) 2))))) into 0 6.636 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 (/ (* (cos (/ 1 k)) (pow k 2)) (pow (sin (/ 1 k)) 2)))) into 0 6.636 * [taylor]: Taking taylor expansion of 0 in k 6.636 * [backup-simplify]: Simplify 0 into 0 6.636 * [backup-simplify]: Simplify 0 into 0 6.637 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 6.638 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 1)) into 0 6.638 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 (sin (/ 1 k)))) into 0 6.638 * [backup-simplify]: Simplify (- (/ 0 (pow (sin (/ 1 k)) 2)) (+ (* (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2)) (/ 0 (pow (sin (/ 1 k)) 2))))) into 0 6.639 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2)))) into 0 6.639 * [backup-simplify]: Simplify 0 into 0 6.640 * [backup-simplify]: Simplify (+ (* k 0) (+ (* 0 0) (+ (* 0 0) (* 0 k)))) into 0 6.641 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (* 0 (pow k 2))))) into 0 6.642 * [backup-simplify]: Simplify (+ (* l 0) (+ (* 0 0) (* 0 l))) into 0 6.642 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 6.643 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 6.643 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 6.644 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 6.645 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 6.645 * [backup-simplify]: Simplify (+ 0 0) into 0 6.646 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 (pow l 2)))) into 0 6.646 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 6.647 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 6.647 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 6.649 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 6.649 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 6.650 * [backup-simplify]: Simplify (+ 0 0) into 0 6.650 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 6.651 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 6.651 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 6.652 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 6.653 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 6.653 * [backup-simplify]: Simplify (- 0) into 0 6.654 * [backup-simplify]: Simplify (+ 0 0) into 0 6.654 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))))) into 0 6.655 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) (+ (* 0 0) (* 0 (* (sin (/ 1 k)) (pow l 2))))) into 0 6.656 * [backup-simplify]: Simplify (- (/ 0 (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k)))) (+ (* (/ (* (cos (/ 1 k)) (pow k 2)) (* (pow (sin (/ 1 k)) 2) (pow l 2))) (/ 0 (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k))))) (* 0 (/ 0 (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k))))))) into 0 6.657 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (* 0 (/ (* (cos (/ 1 k)) (pow k 2)) (* (pow (sin (/ 1 k)) 2) (pow l 2)))))) into 0 6.657 * [taylor]: Taking taylor expansion of 0 in l 6.657 * [backup-simplify]: Simplify 0 into 0 6.658 * [backup-simplify]: Simplify (+ (* k 0) (+ (* 0 0) (* 0 k))) into 0 6.659 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 6.659 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 6.660 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 6.660 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 6.661 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 6.661 * [backup-simplify]: Simplify (- 0) into 0 6.662 * [backup-simplify]: Simplify (+ 0 0) into 0 6.662 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 (pow k 2)))) into 0 6.663 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 0 1))) into 0 6.664 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 6.665 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 6.665 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 6.666 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 6.666 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 6.667 * [backup-simplify]: Simplify (+ 0 0) into 0 6.667 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 (sin (/ 1 k))))) into 0 6.668 * [backup-simplify]: Simplify (+ (* (pow (sin (/ 1 k)) 2) 0) (+ (* 0 0) (* 0 1))) into 0 6.668 * [backup-simplify]: Simplify (- (/ 0 (pow (sin (/ 1 k)) 2)) (+ (* (/ (* (cos (/ 1 k)) (pow k 2)) (pow (sin (/ 1 k)) 2)) (/ 0 (pow (sin (/ 1 k)) 2))) (* 0 (/ 0 (pow (sin (/ 1 k)) 2))))) into 0 6.669 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (* 0 (/ (* (cos (/ 1 k)) (pow k 2)) (pow (sin (/ 1 k)) 2))))) into 0 6.669 * [taylor]: Taking taylor expansion of 0 in k 6.669 * [backup-simplify]: Simplify 0 into 0 6.669 * [backup-simplify]: Simplify 0 into 0 6.670 * [backup-simplify]: Simplify 0 into 0 6.670 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 0 1))) into 0 6.671 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 6.672 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 (sin (/ 1 k))))) into 0 6.672 * [backup-simplify]: Simplify (- (/ 0 (pow (sin (/ 1 k)) 2)) (+ (* (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2)) (/ 0 (pow (sin (/ 1 k)) 2))) (* 0 (/ 0 (pow (sin (/ 1 k)) 2))))) into 0 6.673 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (* 0 (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2))))) into 0 6.673 * [backup-simplify]: Simplify 0 into 0 6.674 * [backup-simplify]: Simplify (+ (* k 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 k))))) into 0 6.676 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (* 0 (pow k 2)))))) into 0 6.677 * [backup-simplify]: Simplify (+ (* l 0) (+ (* 0 0) (+ (* 0 0) (* 0 l)))) into 0 6.677 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 6.678 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 6.679 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 6.680 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 6.681 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 6.681 * [backup-simplify]: Simplify (+ 0 0) into 0 6.682 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 (pow l 2))))) into 0 6.683 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 6.684 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 6.684 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 6.685 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 6.686 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 6.686 * [backup-simplify]: Simplify (+ 0 0) into 0 6.687 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 6.688 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 6.688 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 6.690 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 6.691 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 6.691 * [backup-simplify]: Simplify (- 0) into 0 6.691 * [backup-simplify]: Simplify (+ 0 0) into 0 6.692 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))))) into 0 6.695 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) (+ (* 0 0) (+ (* 0 0) (* 0 (* (sin (/ 1 k)) (pow l 2)))))) into 0 6.696 * [backup-simplify]: Simplify (- (/ 0 (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k)))) (+ (* (/ (* (cos (/ 1 k)) (pow k 2)) (* (pow (sin (/ 1 k)) 2) (pow l 2))) (/ 0 (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k))))) (* 0 (/ 0 (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k))))) (* 0 (/ 0 (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k))))))) into 0 6.697 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (* (cos (/ 1 k)) (pow k 2)) (* (pow (sin (/ 1 k)) 2) (pow l 2))))))) into 0 6.697 * [taylor]: Taking taylor expansion of 0 in l 6.697 * [backup-simplify]: Simplify 0 into 0 6.697 * [taylor]: Taking taylor expansion of 0 in k 6.697 * [backup-simplify]: Simplify 0 into 0 6.697 * [backup-simplify]: Simplify 0 into 0 6.697 * [backup-simplify]: Simplify (* (* 2 (/ (cos (/ 1 (/ 1 k))) (pow (sin (/ 1 (/ 1 k))) 2))) (* (pow (/ 1 k) 2) (* (pow (/ 1 l) -2) (/ 1 t)))) into (* 2 (/ (* (pow l 2) (cos k)) (* t (* (pow k 2) (pow (sin k) 2))))) 6.698 * [backup-simplify]: Simplify (/ (/ 2 (/ (/ 1 (- t)) (/ 1 (- l)))) (* (/ (* (* (/ (/ 1 (- k)) (/ 1 (- t))) (/ 1 (- t))) (* (/ (/ 1 (- k)) (/ 1 (- t))) (/ 1 (- t)))) (/ 1 (- l))) (* (sin (/ 1 (- k))) (tan (/ 1 (- k)))))) into (* -2 (/ (* t (pow k 2)) (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))))) 6.698 * [approximate]: Taking taylor expansion of (* -2 (/ (* t (pow k 2)) (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))))) in (t l k) around 0 6.698 * [taylor]: Taking taylor expansion of (* -2 (/ (* t (pow k 2)) (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))))) in k 6.698 * [taylor]: Taking taylor expansion of -2 in k 6.698 * [backup-simplify]: Simplify -2 into -2 6.698 * [taylor]: Taking taylor expansion of (/ (* t (pow k 2)) (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2)))) in k 6.698 * [taylor]: Taking taylor expansion of (* t (pow k 2)) in k 6.698 * [taylor]: Taking taylor expansion of t in k 6.698 * [backup-simplify]: Simplify t into t 6.698 * [taylor]: Taking taylor expansion of (pow k 2) in k 6.698 * [taylor]: Taking taylor expansion of k in k 6.698 * [backup-simplify]: Simplify 0 into 0 6.698 * [backup-simplify]: Simplify 1 into 1 6.698 * [taylor]: Taking taylor expansion of (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))) in k 6.698 * [taylor]: Taking taylor expansion of (tan (/ -1 k)) in k 6.698 * [taylor]: Rewrote expression to (/ (sin (/ -1 k)) (cos (/ -1 k))) 6.698 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 6.698 * [taylor]: Taking taylor expansion of (/ -1 k) in k 6.698 * [taylor]: Taking taylor expansion of -1 in k 6.698 * [backup-simplify]: Simplify -1 into -1 6.698 * [taylor]: Taking taylor expansion of k in k 6.698 * [backup-simplify]: Simplify 0 into 0 6.698 * [backup-simplify]: Simplify 1 into 1 6.698 * [backup-simplify]: Simplify (/ -1 1) into -1 6.699 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 6.699 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in k 6.699 * [taylor]: Taking taylor expansion of (/ -1 k) in k 6.699 * [taylor]: Taking taylor expansion of -1 in k 6.699 * [backup-simplify]: Simplify -1 into -1 6.699 * [taylor]: Taking taylor expansion of k in k 6.699 * [backup-simplify]: Simplify 0 into 0 6.699 * [backup-simplify]: Simplify 1 into 1 6.699 * [backup-simplify]: Simplify (/ -1 1) into -1 6.699 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 6.699 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (cos (/ -1 k))) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 6.699 * [taylor]: Taking taylor expansion of (* (sin (/ -1 k)) (pow l 2)) in k 6.699 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 6.699 * [taylor]: Taking taylor expansion of (/ -1 k) in k 6.699 * [taylor]: Taking taylor expansion of -1 in k 6.699 * [backup-simplify]: Simplify -1 into -1 6.699 * [taylor]: Taking taylor expansion of k in k 6.699 * [backup-simplify]: Simplify 0 into 0 6.699 * [backup-simplify]: Simplify 1 into 1 6.699 * [backup-simplify]: Simplify (/ -1 1) into -1 6.700 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 6.700 * [taylor]: Taking taylor expansion of (pow l 2) in k 6.700 * [taylor]: Taking taylor expansion of l in k 6.700 * [backup-simplify]: Simplify l into l 6.700 * [backup-simplify]: Simplify (* 1 1) into 1 6.700 * [backup-simplify]: Simplify (* t 1) into t 6.700 * [backup-simplify]: Simplify (* l l) into (pow l 2) 6.700 * [backup-simplify]: Simplify (* (sin (/ -1 k)) (pow l 2)) into (* (pow l 2) (sin (/ -1 k))) 6.700 * [backup-simplify]: Simplify (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (* (pow l 2) (sin (/ -1 k)))) into (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k))) 6.700 * [backup-simplify]: Simplify (/ t (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k)))) into (/ (* t (cos (/ -1 k))) (* (pow (sin (/ -1 k)) 2) (pow l 2))) 6.700 * [taylor]: Taking taylor expansion of (* -2 (/ (* t (pow k 2)) (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))))) in l 6.700 * [taylor]: Taking taylor expansion of -2 in l 6.700 * [backup-simplify]: Simplify -2 into -2 6.700 * [taylor]: Taking taylor expansion of (/ (* t (pow k 2)) (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2)))) in l 6.700 * [taylor]: Taking taylor expansion of (* t (pow k 2)) in l 6.700 * [taylor]: Taking taylor expansion of t in l 6.700 * [backup-simplify]: Simplify t into t 6.700 * [taylor]: Taking taylor expansion of (pow k 2) in l 6.700 * [taylor]: Taking taylor expansion of k in l 6.700 * [backup-simplify]: Simplify k into k 6.700 * [taylor]: Taking taylor expansion of (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))) in l 6.700 * [taylor]: Taking taylor expansion of (tan (/ -1 k)) in l 6.700 * [taylor]: Rewrote expression to (/ (sin (/ -1 k)) (cos (/ -1 k))) 6.701 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in l 6.701 * [taylor]: Taking taylor expansion of (/ -1 k) in l 6.701 * [taylor]: Taking taylor expansion of -1 in l 6.701 * [backup-simplify]: Simplify -1 into -1 6.701 * [taylor]: Taking taylor expansion of k in l 6.701 * [backup-simplify]: Simplify k into k 6.701 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 6.701 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 6.701 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 6.701 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in l 6.701 * [taylor]: Taking taylor expansion of (/ -1 k) in l 6.701 * [taylor]: Taking taylor expansion of -1 in l 6.701 * [backup-simplify]: Simplify -1 into -1 6.701 * [taylor]: Taking taylor expansion of k in l 6.701 * [backup-simplify]: Simplify k into k 6.701 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 6.701 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 6.701 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 6.701 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 6.701 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 6.701 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 6.701 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 1) into (cos (/ -1 k)) 6.701 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 6.701 * [backup-simplify]: Simplify (- 0) into 0 6.702 * [backup-simplify]: Simplify (+ (cos (/ -1 k)) 0) into (cos (/ -1 k)) 6.702 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (cos (/ -1 k))) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 6.702 * [taylor]: Taking taylor expansion of (* (sin (/ -1 k)) (pow l 2)) in l 6.702 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in l 6.702 * [taylor]: Taking taylor expansion of (/ -1 k) in l 6.702 * [taylor]: Taking taylor expansion of -1 in l 6.702 * [backup-simplify]: Simplify -1 into -1 6.702 * [taylor]: Taking taylor expansion of k in l 6.702 * [backup-simplify]: Simplify k into k 6.702 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 6.702 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 6.702 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 6.702 * [taylor]: Taking taylor expansion of (pow l 2) in l 6.702 * [taylor]: Taking taylor expansion of l in l 6.702 * [backup-simplify]: Simplify 0 into 0 6.702 * [backup-simplify]: Simplify 1 into 1 6.702 * [backup-simplify]: Simplify (* k k) into (pow k 2) 6.702 * [backup-simplify]: Simplify (* t (pow k 2)) into (* t (pow k 2)) 6.702 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 6.702 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 6.702 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 6.703 * [backup-simplify]: Simplify (* 1 1) into 1 6.703 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 6.703 * [backup-simplify]: Simplify (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (sin (/ -1 k))) into (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k))) 6.703 * [backup-simplify]: Simplify (/ (* t (pow k 2)) (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k)))) into (/ (* t (* (cos (/ -1 k)) (pow k 2))) (pow (sin (/ -1 k)) 2)) 6.703 * [taylor]: Taking taylor expansion of (* -2 (/ (* t (pow k 2)) (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))))) in t 6.703 * [taylor]: Taking taylor expansion of -2 in t 6.703 * [backup-simplify]: Simplify -2 into -2 6.703 * [taylor]: Taking taylor expansion of (/ (* t (pow k 2)) (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2)))) in t 6.703 * [taylor]: Taking taylor expansion of (* t (pow k 2)) in t 6.703 * [taylor]: Taking taylor expansion of t in t 6.703 * [backup-simplify]: Simplify 0 into 0 6.703 * [backup-simplify]: Simplify 1 into 1 6.703 * [taylor]: Taking taylor expansion of (pow k 2) in t 6.703 * [taylor]: Taking taylor expansion of k in t 6.703 * [backup-simplify]: Simplify k into k 6.703 * [taylor]: Taking taylor expansion of (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))) in t 6.703 * [taylor]: Taking taylor expansion of (tan (/ -1 k)) in t 6.703 * [taylor]: Rewrote expression to (/ (sin (/ -1 k)) (cos (/ -1 k))) 6.703 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 6.703 * [taylor]: Taking taylor expansion of (/ -1 k) in t 6.703 * [taylor]: Taking taylor expansion of -1 in t 6.703 * [backup-simplify]: Simplify -1 into -1 6.703 * [taylor]: Taking taylor expansion of k in t 6.703 * [backup-simplify]: Simplify k into k 6.703 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 6.703 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 6.703 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 6.703 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in t 6.703 * [taylor]: Taking taylor expansion of (/ -1 k) in t 6.703 * [taylor]: Taking taylor expansion of -1 in t 6.703 * [backup-simplify]: Simplify -1 into -1 6.703 * [taylor]: Taking taylor expansion of k in t 6.703 * [backup-simplify]: Simplify k into k 6.703 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 6.703 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 6.704 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 6.704 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 6.704 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 6.704 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 6.704 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 1) into (cos (/ -1 k)) 6.704 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 6.704 * [backup-simplify]: Simplify (- 0) into 0 6.704 * [backup-simplify]: Simplify (+ (cos (/ -1 k)) 0) into (cos (/ -1 k)) 6.704 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (cos (/ -1 k))) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 6.704 * [taylor]: Taking taylor expansion of (* (sin (/ -1 k)) (pow l 2)) in t 6.704 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 6.704 * [taylor]: Taking taylor expansion of (/ -1 k) in t 6.704 * [taylor]: Taking taylor expansion of -1 in t 6.704 * [backup-simplify]: Simplify -1 into -1 6.704 * [taylor]: Taking taylor expansion of k in t 6.704 * [backup-simplify]: Simplify k into k 6.704 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 6.704 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 6.704 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 6.704 * [taylor]: Taking taylor expansion of (pow l 2) in t 6.704 * [taylor]: Taking taylor expansion of l in t 6.704 * [backup-simplify]: Simplify l into l 6.705 * [backup-simplify]: Simplify (* k k) into (pow k 2) 6.705 * [backup-simplify]: Simplify (* 0 (pow k 2)) into 0 6.705 * [backup-simplify]: Simplify (+ (* k 0) (* 0 k)) into 0 6.705 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (pow k 2))) into (pow k 2) 6.705 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 6.705 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 6.705 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 6.705 * [backup-simplify]: Simplify (* l l) into (pow l 2) 6.705 * [backup-simplify]: Simplify (* (sin (/ -1 k)) (pow l 2)) into (* (pow l 2) (sin (/ -1 k))) 6.705 * [backup-simplify]: Simplify (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (* (pow l 2) (sin (/ -1 k)))) into (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k))) 6.706 * [backup-simplify]: Simplify (/ (pow k 2) (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k)))) into (/ (* (cos (/ -1 k)) (pow k 2)) (* (pow (sin (/ -1 k)) 2) (pow l 2))) 6.706 * [taylor]: Taking taylor expansion of (* -2 (/ (* t (pow k 2)) (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))))) in t 6.706 * [taylor]: Taking taylor expansion of -2 in t 6.706 * [backup-simplify]: Simplify -2 into -2 6.706 * [taylor]: Taking taylor expansion of (/ (* t (pow k 2)) (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2)))) in t 6.706 * [taylor]: Taking taylor expansion of (* t (pow k 2)) in t 6.706 * [taylor]: Taking taylor expansion of t in t 6.706 * [backup-simplify]: Simplify 0 into 0 6.706 * [backup-simplify]: Simplify 1 into 1 6.706 * [taylor]: Taking taylor expansion of (pow k 2) in t 6.706 * [taylor]: Taking taylor expansion of k in t 6.706 * [backup-simplify]: Simplify k into k 6.706 * [taylor]: Taking taylor expansion of (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))) in t 6.706 * [taylor]: Taking taylor expansion of (tan (/ -1 k)) in t 6.706 * [taylor]: Rewrote expression to (/ (sin (/ -1 k)) (cos (/ -1 k))) 6.706 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 6.706 * [taylor]: Taking taylor expansion of (/ -1 k) in t 6.706 * [taylor]: Taking taylor expansion of -1 in t 6.706 * [backup-simplify]: Simplify -1 into -1 6.706 * [taylor]: Taking taylor expansion of k in t 6.706 * [backup-simplify]: Simplify k into k 6.706 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 6.706 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 6.706 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 6.706 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in t 6.706 * [taylor]: Taking taylor expansion of (/ -1 k) in t 6.706 * [taylor]: Taking taylor expansion of -1 in t 6.706 * [backup-simplify]: Simplify -1 into -1 6.706 * [taylor]: Taking taylor expansion of k in t 6.706 * [backup-simplify]: Simplify k into k 6.706 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 6.706 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 6.706 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 6.706 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 6.706 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 6.706 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 6.706 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 1) into (cos (/ -1 k)) 6.706 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 6.707 * [backup-simplify]: Simplify (- 0) into 0 6.707 * [backup-simplify]: Simplify (+ (cos (/ -1 k)) 0) into (cos (/ -1 k)) 6.707 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (cos (/ -1 k))) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 6.707 * [taylor]: Taking taylor expansion of (* (sin (/ -1 k)) (pow l 2)) in t 6.707 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 6.707 * [taylor]: Taking taylor expansion of (/ -1 k) in t 6.707 * [taylor]: Taking taylor expansion of -1 in t 6.707 * [backup-simplify]: Simplify -1 into -1 6.707 * [taylor]: Taking taylor expansion of k in t 6.707 * [backup-simplify]: Simplify k into k 6.707 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 6.707 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 6.707 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 6.707 * [taylor]: Taking taylor expansion of (pow l 2) in t 6.707 * [taylor]: Taking taylor expansion of l in t 6.707 * [backup-simplify]: Simplify l into l 6.707 * [backup-simplify]: Simplify (* k k) into (pow k 2) 6.707 * [backup-simplify]: Simplify (* 0 (pow k 2)) into 0 6.707 * [backup-simplify]: Simplify (+ (* k 0) (* 0 k)) into 0 6.708 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (pow k 2))) into (pow k 2) 6.708 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 6.708 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 6.708 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 6.708 * [backup-simplify]: Simplify (* l l) into (pow l 2) 6.708 * [backup-simplify]: Simplify (* (sin (/ -1 k)) (pow l 2)) into (* (pow l 2) (sin (/ -1 k))) 6.708 * [backup-simplify]: Simplify (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (* (pow l 2) (sin (/ -1 k)))) into (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k))) 6.708 * [backup-simplify]: Simplify (/ (pow k 2) (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k)))) into (/ (* (cos (/ -1 k)) (pow k 2)) (* (pow (sin (/ -1 k)) 2) (pow l 2))) 6.708 * [backup-simplify]: Simplify (* -2 (/ (* (cos (/ -1 k)) (pow k 2)) (* (pow (sin (/ -1 k)) 2) (pow l 2)))) into (* -2 (/ (* (cos (/ -1 k)) (pow k 2)) (* (pow l 2) (pow (sin (/ -1 k)) 2)))) 6.708 * [taylor]: Taking taylor expansion of (* -2 (/ (* (cos (/ -1 k)) (pow k 2)) (* (pow l 2) (pow (sin (/ -1 k)) 2)))) in l 6.708 * [taylor]: Taking taylor expansion of -2 in l 6.709 * [backup-simplify]: Simplify -2 into -2 6.709 * [taylor]: Taking taylor expansion of (/ (* (cos (/ -1 k)) (pow k 2)) (* (pow l 2) (pow (sin (/ -1 k)) 2))) in l 6.709 * [taylor]: Taking taylor expansion of (* (cos (/ -1 k)) (pow k 2)) in l 6.709 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in l 6.709 * [taylor]: Taking taylor expansion of (/ -1 k) in l 6.709 * [taylor]: Taking taylor expansion of -1 in l 6.709 * [backup-simplify]: Simplify -1 into -1 6.709 * [taylor]: Taking taylor expansion of k in l 6.709 * [backup-simplify]: Simplify k into k 6.709 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 6.709 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 6.709 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 6.709 * [taylor]: Taking taylor expansion of (pow k 2) in l 6.709 * [taylor]: Taking taylor expansion of k in l 6.709 * [backup-simplify]: Simplify k into k 6.709 * [taylor]: Taking taylor expansion of (* (pow l 2) (pow (sin (/ -1 k)) 2)) in l 6.709 * [taylor]: Taking taylor expansion of (pow l 2) in l 6.709 * [taylor]: Taking taylor expansion of l in l 6.709 * [backup-simplify]: Simplify 0 into 0 6.709 * [backup-simplify]: Simplify 1 into 1 6.709 * [taylor]: Taking taylor expansion of (pow (sin (/ -1 k)) 2) in l 6.709 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in l 6.709 * [taylor]: Taking taylor expansion of (/ -1 k) in l 6.709 * [taylor]: Taking taylor expansion of -1 in l 6.709 * [backup-simplify]: Simplify -1 into -1 6.709 * [taylor]: Taking taylor expansion of k in l 6.709 * [backup-simplify]: Simplify k into k 6.709 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 6.709 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 6.709 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 6.709 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 6.709 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 6.709 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 6.709 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 1) into (cos (/ -1 k)) 6.709 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 6.710 * [backup-simplify]: Simplify (- 0) into 0 6.710 * [backup-simplify]: Simplify (+ (cos (/ -1 k)) 0) into (cos (/ -1 k)) 6.710 * [backup-simplify]: Simplify (* k k) into (pow k 2) 6.710 * [backup-simplify]: Simplify (* (cos (/ -1 k)) (pow k 2)) into (* (cos (/ -1 k)) (pow k 2)) 6.710 * [backup-simplify]: Simplify (* 1 1) into 1 6.710 * [backup-simplify]: Simplify (* (sin (/ -1 k)) (sin (/ -1 k))) into (pow (sin (/ -1 k)) 2) 6.710 * [backup-simplify]: Simplify (* 1 (pow (sin (/ -1 k)) 2)) into (pow (sin (/ -1 k)) 2) 6.710 * [backup-simplify]: Simplify (/ (* (cos (/ -1 k)) (pow k 2)) (pow (sin (/ -1 k)) 2)) into (/ (* (cos (/ -1 k)) (pow k 2)) (pow (sin (/ -1 k)) 2)) 6.711 * [backup-simplify]: Simplify (* -2 (/ (* (cos (/ -1 k)) (pow k 2)) (pow (sin (/ -1 k)) 2))) into (* -2 (/ (* (cos (/ -1 k)) (pow k 2)) (pow (sin (/ -1 k)) 2))) 6.711 * [taylor]: Taking taylor expansion of (* -2 (/ (* (cos (/ -1 k)) (pow k 2)) (pow (sin (/ -1 k)) 2))) in k 6.711 * [taylor]: Taking taylor expansion of -2 in k 6.711 * [backup-simplify]: Simplify -2 into -2 6.711 * [taylor]: Taking taylor expansion of (/ (* (cos (/ -1 k)) (pow k 2)) (pow (sin (/ -1 k)) 2)) in k 6.711 * [taylor]: Taking taylor expansion of (* (cos (/ -1 k)) (pow k 2)) in k 6.711 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in k 6.711 * [taylor]: Taking taylor expansion of (/ -1 k) in k 6.711 * [taylor]: Taking taylor expansion of -1 in k 6.711 * [backup-simplify]: Simplify -1 into -1 6.711 * [taylor]: Taking taylor expansion of k in k 6.711 * [backup-simplify]: Simplify 0 into 0 6.711 * [backup-simplify]: Simplify 1 into 1 6.711 * [backup-simplify]: Simplify (/ -1 1) into -1 6.711 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 6.711 * [taylor]: Taking taylor expansion of (pow k 2) in k 6.711 * [taylor]: Taking taylor expansion of k in k 6.711 * [backup-simplify]: Simplify 0 into 0 6.711 * [backup-simplify]: Simplify 1 into 1 6.711 * [taylor]: Taking taylor expansion of (pow (sin (/ -1 k)) 2) in k 6.711 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 6.711 * [taylor]: Taking taylor expansion of (/ -1 k) in k 6.711 * [taylor]: Taking taylor expansion of -1 in k 6.711 * [backup-simplify]: Simplify -1 into -1 6.711 * [taylor]: Taking taylor expansion of k in k 6.711 * [backup-simplify]: Simplify 0 into 0 6.711 * [backup-simplify]: Simplify 1 into 1 6.712 * [backup-simplify]: Simplify (/ -1 1) into -1 6.712 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 6.712 * [backup-simplify]: Simplify (* 1 1) into 1 6.712 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 1) into (cos (/ -1 k)) 6.712 * [backup-simplify]: Simplify (* (sin (/ -1 k)) (sin (/ -1 k))) into (pow (sin (/ -1 k)) 2) 6.712 * [backup-simplify]: Simplify (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2)) into (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2)) 6.712 * [backup-simplify]: Simplify (* -2 (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2))) into (* -2 (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2))) 6.712 * [backup-simplify]: Simplify (* -2 (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2))) into (* -2 (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2))) 6.713 * [backup-simplify]: Simplify (+ (* k 0) (+ (* 0 0) (* 0 k))) into 0 6.713 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (* 0 (pow k 2)))) into 0 6.713 * [backup-simplify]: Simplify (+ (* l 0) (* 0 l)) into 0 6.714 * [backup-simplify]: Simplify (+ 0) into 0 6.714 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 6.714 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 6.714 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 6.715 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 6.715 * [backup-simplify]: Simplify (+ 0 0) into 0 6.715 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 (pow l 2))) into 0 6.715 * [backup-simplify]: Simplify (+ 0) into 0 6.716 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 6.716 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 6.716 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 6.717 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 6.717 * [backup-simplify]: Simplify (+ 0 0) into 0 6.717 * [backup-simplify]: Simplify (+ 0) into 0 6.717 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 1)) into 0 6.717 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 6.718 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 6.718 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 0)) into 0 6.718 * [backup-simplify]: Simplify (- 0) into 0 6.719 * [backup-simplify]: Simplify (+ 0 0) into 0 6.719 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))))) into 0 6.719 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) (* 0 (* (pow l 2) (sin (/ -1 k))))) into 0 6.720 * [backup-simplify]: Simplify (- (/ 0 (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k)))) (+ (* (/ (* (cos (/ -1 k)) (pow k 2)) (* (pow (sin (/ -1 k)) 2) (pow l 2))) (/ 0 (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k))))))) into 0 6.721 * [backup-simplify]: Simplify (+ (* -2 0) (* 0 (/ (* (cos (/ -1 k)) (pow k 2)) (* (pow (sin (/ -1 k)) 2) (pow l 2))))) into 0 6.721 * [taylor]: Taking taylor expansion of 0 in l 6.721 * [backup-simplify]: Simplify 0 into 0 6.721 * [backup-simplify]: Simplify (+ (* k 0) (* 0 k)) into 0 6.721 * [backup-simplify]: Simplify (+ 0) into 0 6.722 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 1)) into 0 6.722 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 6.723 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 6.723 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 0)) into 0 6.723 * [backup-simplify]: Simplify (- 0) into 0 6.724 * [backup-simplify]: Simplify (+ 0 0) into 0 6.724 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 (pow k 2))) into 0 6.724 * [backup-simplify]: Simplify (+ 0) into 0 6.725 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 6.725 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 6.726 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 6.726 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 6.726 * [backup-simplify]: Simplify (+ 0 0) into 0 6.727 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 (sin (/ -1 k)))) into 0 6.727 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 6.728 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 (pow (sin (/ -1 k)) 2))) into 0 6.728 * [backup-simplify]: Simplify (- (/ 0 (pow (sin (/ -1 k)) 2)) (+ (* (/ (* (cos (/ -1 k)) (pow k 2)) (pow (sin (/ -1 k)) 2)) (/ 0 (pow (sin (/ -1 k)) 2))))) into 0 6.729 * [backup-simplify]: Simplify (+ (* -2 0) (* 0 (/ (* (cos (/ -1 k)) (pow k 2)) (pow (sin (/ -1 k)) 2)))) into 0 6.729 * [taylor]: Taking taylor expansion of 0 in k 6.729 * [backup-simplify]: Simplify 0 into 0 6.729 * [backup-simplify]: Simplify 0 into 0 6.730 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 6.730 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 1)) into 0 6.730 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 (sin (/ -1 k)))) into 0 6.731 * [backup-simplify]: Simplify (- (/ 0 (pow (sin (/ -1 k)) 2)) (+ (* (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2)) (/ 0 (pow (sin (/ -1 k)) 2))))) into 0 6.731 * [backup-simplify]: Simplify (+ (* -2 0) (* 0 (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2)))) into 0 6.731 * [backup-simplify]: Simplify 0 into 0 6.732 * [backup-simplify]: Simplify (+ (* k 0) (+ (* 0 0) (+ (* 0 0) (* 0 k)))) into 0 6.733 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (* 0 (pow k 2))))) into 0 6.734 * [backup-simplify]: Simplify (+ (* l 0) (+ (* 0 0) (* 0 l))) into 0 6.734 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 6.735 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 6.735 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 6.736 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 6.737 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 6.737 * [backup-simplify]: Simplify (+ 0 0) into 0 6.738 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 (pow l 2)))) into 0 6.739 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 6.740 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 6.740 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 6.741 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 6.741 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 6.742 * [backup-simplify]: Simplify (+ 0 0) into 0 6.742 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 6.743 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 6.743 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 6.744 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 6.745 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 6.745 * [backup-simplify]: Simplify (- 0) into 0 6.745 * [backup-simplify]: Simplify (+ 0 0) into 0 6.746 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))))) into 0 6.746 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) (+ (* 0 0) (* 0 (* (pow l 2) (sin (/ -1 k)))))) into 0 6.748 * [backup-simplify]: Simplify (- (/ 0 (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k)))) (+ (* (/ (* (cos (/ -1 k)) (pow k 2)) (* (pow (sin (/ -1 k)) 2) (pow l 2))) (/ 0 (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k))))) (* 0 (/ 0 (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k))))))) into 0 6.749 * [backup-simplify]: Simplify (+ (* -2 0) (+ (* 0 0) (* 0 (/ (* (cos (/ -1 k)) (pow k 2)) (* (pow (sin (/ -1 k)) 2) (pow l 2)))))) into 0 6.749 * [taylor]: Taking taylor expansion of 0 in l 6.749 * [backup-simplify]: Simplify 0 into 0 6.750 * [backup-simplify]: Simplify (+ (* k 0) (+ (* 0 0) (* 0 k))) into 0 6.751 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 6.751 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 6.752 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 6.752 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 6.753 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 6.753 * [backup-simplify]: Simplify (- 0) into 0 6.754 * [backup-simplify]: Simplify (+ 0 0) into 0 6.754 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 (pow k 2)))) into 0 6.755 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 6.756 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 6.756 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 6.757 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 6.757 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 6.758 * [backup-simplify]: Simplify (+ 0 0) into 0 6.758 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 (sin (/ -1 k))))) into 0 6.759 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 0 1))) into 0 6.760 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 0 (pow (sin (/ -1 k)) 2)))) into 0 6.761 * [backup-simplify]: Simplify (- (/ 0 (pow (sin (/ -1 k)) 2)) (+ (* (/ (* (cos (/ -1 k)) (pow k 2)) (pow (sin (/ -1 k)) 2)) (/ 0 (pow (sin (/ -1 k)) 2))) (* 0 (/ 0 (pow (sin (/ -1 k)) 2))))) into 0 6.762 * [backup-simplify]: Simplify (+ (* -2 0) (+ (* 0 0) (* 0 (/ (* (cos (/ -1 k)) (pow k 2)) (pow (sin (/ -1 k)) 2))))) into 0 6.762 * [taylor]: Taking taylor expansion of 0 in k 6.762 * [backup-simplify]: Simplify 0 into 0 6.762 * [backup-simplify]: Simplify 0 into 0 6.762 * [backup-simplify]: Simplify 0 into 0 6.763 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 0 1))) into 0 6.764 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 6.764 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 (sin (/ -1 k))))) into 0 6.765 * [backup-simplify]: Simplify (- (/ 0 (pow (sin (/ -1 k)) 2)) (+ (* (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2)) (/ 0 (pow (sin (/ -1 k)) 2))) (* 0 (/ 0 (pow (sin (/ -1 k)) 2))))) into 0 6.766 * [backup-simplify]: Simplify (+ (* -2 0) (+ (* 0 0) (* 0 (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2))))) into 0 6.766 * [backup-simplify]: Simplify 0 into 0 6.767 * [backup-simplify]: Simplify (+ (* k 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 k))))) into 0 6.768 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (* 0 (pow k 2)))))) into 0 6.769 * [backup-simplify]: Simplify (+ (* l 0) (+ (* 0 0) (+ (* 0 0) (* 0 l)))) into 0 6.770 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 6.771 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 6.771 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 6.772 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 6.772 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 6.773 * [backup-simplify]: Simplify (+ 0 0) into 0 6.773 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 (pow l 2))))) into 0 6.774 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 6.774 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 6.774 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 6.775 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 6.776 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 6.776 * [backup-simplify]: Simplify (+ 0 0) into 0 6.777 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 6.777 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 6.777 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 6.778 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 6.779 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 6.779 * [backup-simplify]: Simplify (- 0) into 0 6.779 * [backup-simplify]: Simplify (+ 0 0) into 0 6.779 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))))) into 0 6.780 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) (+ (* 0 0) (+ (* 0 0) (* 0 (* (pow l 2) (sin (/ -1 k))))))) into 0 6.781 * [backup-simplify]: Simplify (- (/ 0 (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k)))) (+ (* (/ (* (cos (/ -1 k)) (pow k 2)) (* (pow (sin (/ -1 k)) 2) (pow l 2))) (/ 0 (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k))))) (* 0 (/ 0 (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k))))) (* 0 (/ 0 (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k))))))) into 0 6.782 * [backup-simplify]: Simplify (+ (* -2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (* (cos (/ -1 k)) (pow k 2)) (* (pow (sin (/ -1 k)) 2) (pow l 2))))))) into 0 6.782 * [taylor]: Taking taylor expansion of 0 in l 6.782 * [backup-simplify]: Simplify 0 into 0 6.782 * [taylor]: Taking taylor expansion of 0 in k 6.782 * [backup-simplify]: Simplify 0 into 0 6.782 * [backup-simplify]: Simplify 0 into 0 6.782 * [backup-simplify]: Simplify (* (* -2 (/ (cos (/ -1 (/ 1 (- k)))) (pow (sin (/ -1 (/ 1 (- k)))) 2))) (* (pow (/ 1 (- k)) 2) (* (pow (/ 1 (- l)) -2) (/ 1 (- t))))) into (* 2 (/ (* (pow l 2) (cos k)) (* t (* (pow k 2) (pow (sin k) 2))))) 6.782 * * * * [progress]: [ 4 / 4 ] generating series at (2 2 1) 6.782 * [backup-simplify]: Simplify (/ (* (* (/ k t) t) (* (/ k t) t)) l) into (/ (pow k 2) l) 6.782 * [approximate]: Taking taylor expansion of (/ (pow k 2) l) in (k t l) around 0 6.782 * [taylor]: Taking taylor expansion of (/ (pow k 2) l) in l 6.782 * [taylor]: Taking taylor expansion of (pow k 2) in l 6.782 * [taylor]: Taking taylor expansion of k in l 6.782 * [backup-simplify]: Simplify k into k 6.782 * [taylor]: Taking taylor expansion of l in l 6.782 * [backup-simplify]: Simplify 0 into 0 6.782 * [backup-simplify]: Simplify 1 into 1 6.782 * [backup-simplify]: Simplify (* k k) into (pow k 2) 6.782 * [backup-simplify]: Simplify (/ (pow k 2) 1) into (pow k 2) 6.783 * [taylor]: Taking taylor expansion of (/ (pow k 2) l) in t 6.783 * [taylor]: Taking taylor expansion of (pow k 2) in t 6.783 * [taylor]: Taking taylor expansion of k in t 6.783 * [backup-simplify]: Simplify k into k 6.783 * [taylor]: Taking taylor expansion of l in t 6.783 * [backup-simplify]: Simplify l into l 6.783 * [backup-simplify]: Simplify (* k k) into (pow k 2) 6.783 * [backup-simplify]: Simplify (/ (pow k 2) l) into (/ (pow k 2) l) 6.783 * [taylor]: Taking taylor expansion of (/ (pow k 2) l) in k 6.783 * [taylor]: Taking taylor expansion of (pow k 2) in k 6.783 * [taylor]: Taking taylor expansion of k in k 6.783 * [backup-simplify]: Simplify 0 into 0 6.783 * [backup-simplify]: Simplify 1 into 1 6.783 * [taylor]: Taking taylor expansion of l in k 6.783 * [backup-simplify]: Simplify l into l 6.783 * [backup-simplify]: Simplify (* 1 1) into 1 6.783 * [backup-simplify]: Simplify (/ 1 l) into (/ 1 l) 6.783 * [taylor]: Taking taylor expansion of (/ (pow k 2) l) in k 6.783 * [taylor]: Taking taylor expansion of (pow k 2) in k 6.783 * [taylor]: Taking taylor expansion of k in k 6.783 * [backup-simplify]: Simplify 0 into 0 6.783 * [backup-simplify]: Simplify 1 into 1 6.783 * [taylor]: Taking taylor expansion of l in k 6.783 * [backup-simplify]: Simplify l into l 6.783 * [backup-simplify]: Simplify (* 1 1) into 1 6.784 * [backup-simplify]: Simplify (/ 1 l) into (/ 1 l) 6.784 * [taylor]: Taking taylor expansion of (/ 1 l) in t 6.784 * [taylor]: Taking taylor expansion of l in t 6.784 * [backup-simplify]: Simplify l into l 6.784 * [backup-simplify]: Simplify (/ 1 l) into (/ 1 l) 6.784 * [taylor]: Taking taylor expansion of (/ 1 l) in l 6.784 * [taylor]: Taking taylor expansion of l in l 6.784 * [backup-simplify]: Simplify 0 into 0 6.784 * [backup-simplify]: Simplify 1 into 1 6.784 * [backup-simplify]: Simplify (/ 1 1) into 1 6.784 * [backup-simplify]: Simplify 1 into 1 6.784 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 6.784 * [backup-simplify]: Simplify (- (/ 0 l) (+ (* (/ 1 l) (/ 0 l)))) into 0 6.785 * [taylor]: Taking taylor expansion of 0 in t 6.785 * [backup-simplify]: Simplify 0 into 0 6.785 * [taylor]: Taking taylor expansion of 0 in l 6.785 * [backup-simplify]: Simplify 0 into 0 6.785 * [backup-simplify]: Simplify (- (+ (* (/ 1 l) (/ 0 l)))) into 0 6.785 * [taylor]: Taking taylor expansion of 0 in l 6.785 * [backup-simplify]: Simplify 0 into 0 6.785 * [backup-simplify]: Simplify (- (+ (* 1 (/ 0 1)))) into 0 6.785 * [backup-simplify]: Simplify 0 into 0 6.786 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 0 1))) into 0 6.786 * [backup-simplify]: Simplify (- (/ 0 l) (+ (* (/ 1 l) (/ 0 l)) (* 0 (/ 0 l)))) into 0 6.786 * [taylor]: Taking taylor expansion of 0 in t 6.786 * [backup-simplify]: Simplify 0 into 0 6.786 * [taylor]: Taking taylor expansion of 0 in l 6.786 * [backup-simplify]: Simplify 0 into 0 6.786 * [taylor]: Taking taylor expansion of 0 in l 6.786 * [backup-simplify]: Simplify 0 into 0 6.786 * [backup-simplify]: Simplify (- (+ (* (/ 1 l) (/ 0 l)) (* 0 (/ 0 l)))) into 0 6.786 * [taylor]: Taking taylor expansion of 0 in l 6.786 * [backup-simplify]: Simplify 0 into 0 6.786 * [backup-simplify]: Simplify 0 into 0 6.786 * [backup-simplify]: Simplify 0 into 0 6.787 * [backup-simplify]: Simplify (- (+ (* 1 (/ 0 1)) (* 0 (/ 0 1)))) into 0 6.787 * [backup-simplify]: Simplify 0 into 0 6.787 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 6.787 * [backup-simplify]: Simplify (- (/ 0 l) (+ (* (/ 1 l) (/ 0 l)) (* 0 (/ 0 l)) (* 0 (/ 0 l)))) into 0 6.787 * [taylor]: Taking taylor expansion of 0 in t 6.787 * [backup-simplify]: Simplify 0 into 0 6.788 * [taylor]: Taking taylor expansion of 0 in l 6.788 * [backup-simplify]: Simplify 0 into 0 6.788 * [taylor]: Taking taylor expansion of 0 in l 6.788 * [backup-simplify]: Simplify 0 into 0 6.788 * [taylor]: Taking taylor expansion of 0 in l 6.788 * [backup-simplify]: Simplify 0 into 0 6.788 * [backup-simplify]: Simplify (- (+ (* (/ 1 l) (/ 0 l)) (* 0 (/ 0 l)) (* 0 (/ 0 l)))) into 0 6.788 * [taylor]: Taking taylor expansion of 0 in l 6.788 * [backup-simplify]: Simplify 0 into 0 6.788 * [backup-simplify]: Simplify 0 into 0 6.788 * [backup-simplify]: Simplify 0 into 0 6.788 * [backup-simplify]: Simplify (* 1 (* (/ 1 l) (* 1 (pow k 2)))) into (/ (pow k 2) l) 6.788 * [backup-simplify]: Simplify (/ (* (* (/ (/ 1 k) (/ 1 t)) (/ 1 t)) (* (/ (/ 1 k) (/ 1 t)) (/ 1 t))) (/ 1 l)) into (/ l (pow k 2)) 6.788 * [approximate]: Taking taylor expansion of (/ l (pow k 2)) in (k t l) around 0 6.788 * [taylor]: Taking taylor expansion of (/ l (pow k 2)) in l 6.788 * [taylor]: Taking taylor expansion of l in l 6.788 * [backup-simplify]: Simplify 0 into 0 6.788 * [backup-simplify]: Simplify 1 into 1 6.788 * [taylor]: Taking taylor expansion of (pow k 2) in l 6.788 * [taylor]: Taking taylor expansion of k in l 6.788 * [backup-simplify]: Simplify k into k 6.788 * [backup-simplify]: Simplify (* k k) into (pow k 2) 6.788 * [backup-simplify]: Simplify (/ 1 (pow k 2)) into (/ 1 (pow k 2)) 6.788 * [taylor]: Taking taylor expansion of (/ l (pow k 2)) in t 6.788 * [taylor]: Taking taylor expansion of l in t 6.788 * [backup-simplify]: Simplify l into l 6.788 * [taylor]: Taking taylor expansion of (pow k 2) in t 6.788 * [taylor]: Taking taylor expansion of k in t 6.788 * [backup-simplify]: Simplify k into k 6.788 * [backup-simplify]: Simplify (* k k) into (pow k 2) 6.788 * [backup-simplify]: Simplify (/ l (pow k 2)) into (/ l (pow k 2)) 6.789 * [taylor]: Taking taylor expansion of (/ l (pow k 2)) in k 6.789 * [taylor]: Taking taylor expansion of l in k 6.789 * [backup-simplify]: Simplify l into l 6.789 * [taylor]: Taking taylor expansion of (pow k 2) in k 6.789 * [taylor]: Taking taylor expansion of k in k 6.789 * [backup-simplify]: Simplify 0 into 0 6.789 * [backup-simplify]: Simplify 1 into 1 6.789 * [backup-simplify]: Simplify (* 1 1) into 1 6.789 * [backup-simplify]: Simplify (/ l 1) into l 6.789 * [taylor]: Taking taylor expansion of (/ l (pow k 2)) in k 6.789 * [taylor]: Taking taylor expansion of l in k 6.789 * [backup-simplify]: Simplify l into l 6.789 * [taylor]: Taking taylor expansion of (pow k 2) in k 6.789 * [taylor]: Taking taylor expansion of k in k 6.789 * [backup-simplify]: Simplify 0 into 0 6.789 * [backup-simplify]: Simplify 1 into 1 6.789 * [backup-simplify]: Simplify (* 1 1) into 1 6.789 * [backup-simplify]: Simplify (/ l 1) into l 6.789 * [taylor]: Taking taylor expansion of l in t 6.789 * [backup-simplify]: Simplify l into l 6.789 * [taylor]: Taking taylor expansion of l in l 6.789 * [backup-simplify]: Simplify 0 into 0 6.789 * [backup-simplify]: Simplify 1 into 1 6.789 * [backup-simplify]: Simplify 1 into 1 6.790 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 6.790 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* l (/ 0 1)))) into 0 6.790 * [taylor]: Taking taylor expansion of 0 in t 6.790 * [backup-simplify]: Simplify 0 into 0 6.790 * [taylor]: Taking taylor expansion of 0 in l 6.791 * [backup-simplify]: Simplify 0 into 0 6.791 * [backup-simplify]: Simplify 0 into 0 6.791 * [taylor]: Taking taylor expansion of 0 in l 6.791 * [backup-simplify]: Simplify 0 into 0 6.791 * [backup-simplify]: Simplify 0 into 0 6.791 * [backup-simplify]: Simplify 0 into 0 6.791 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 0 1))) into 0 6.792 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* l (/ 0 1)) (* 0 (/ 0 1)))) into 0 6.792 * [taylor]: Taking taylor expansion of 0 in t 6.792 * [backup-simplify]: Simplify 0 into 0 6.792 * [taylor]: Taking taylor expansion of 0 in l 6.792 * [backup-simplify]: Simplify 0 into 0 6.792 * [backup-simplify]: Simplify 0 into 0 6.792 * [taylor]: Taking taylor expansion of 0 in l 6.792 * [backup-simplify]: Simplify 0 into 0 6.792 * [backup-simplify]: Simplify 0 into 0 6.792 * [taylor]: Taking taylor expansion of 0 in l 6.792 * [backup-simplify]: Simplify 0 into 0 6.792 * [backup-simplify]: Simplify 0 into 0 6.792 * [backup-simplify]: Simplify (* 1 (* (/ 1 l) (* 1 (pow (/ 1 k) -2)))) into (/ (pow k 2) l) 6.793 * [backup-simplify]: Simplify (/ (* (* (/ (/ 1 (- k)) (/ 1 (- t))) (/ 1 (- t))) (* (/ (/ 1 (- k)) (/ 1 (- t))) (/ 1 (- t)))) (/ 1 (- l))) into (* -1 (/ l (pow k 2))) 6.793 * [approximate]: Taking taylor expansion of (* -1 (/ l (pow k 2))) in (k t l) around 0 6.793 * [taylor]: Taking taylor expansion of (* -1 (/ l (pow k 2))) in l 6.793 * [taylor]: Taking taylor expansion of -1 in l 6.793 * [backup-simplify]: Simplify -1 into -1 6.793 * [taylor]: Taking taylor expansion of (/ l (pow k 2)) in l 6.793 * [taylor]: Taking taylor expansion of l in l 6.793 * [backup-simplify]: Simplify 0 into 0 6.793 * [backup-simplify]: Simplify 1 into 1 6.793 * [taylor]: Taking taylor expansion of (pow k 2) in l 6.793 * [taylor]: Taking taylor expansion of k in l 6.793 * [backup-simplify]: Simplify k into k 6.793 * [backup-simplify]: Simplify (* k k) into (pow k 2) 6.793 * [backup-simplify]: Simplify (/ 1 (pow k 2)) into (/ 1 (pow k 2)) 6.793 * [taylor]: Taking taylor expansion of (* -1 (/ l (pow k 2))) in t 6.793 * [taylor]: Taking taylor expansion of -1 in t 6.793 * [backup-simplify]: Simplify -1 into -1 6.793 * [taylor]: Taking taylor expansion of (/ l (pow k 2)) in t 6.793 * [taylor]: Taking taylor expansion of l in t 6.793 * [backup-simplify]: Simplify l into l 6.793 * [taylor]: Taking taylor expansion of (pow k 2) in t 6.793 * [taylor]: Taking taylor expansion of k in t 6.793 * [backup-simplify]: Simplify k into k 6.793 * [backup-simplify]: Simplify (* k k) into (pow k 2) 6.793 * [backup-simplify]: Simplify (/ l (pow k 2)) into (/ l (pow k 2)) 6.793 * [taylor]: Taking taylor expansion of (* -1 (/ l (pow k 2))) in k 6.793 * [taylor]: Taking taylor expansion of -1 in k 6.793 * [backup-simplify]: Simplify -1 into -1 6.793 * [taylor]: Taking taylor expansion of (/ l (pow k 2)) in k 6.793 * [taylor]: Taking taylor expansion of l in k 6.793 * [backup-simplify]: Simplify l into l 6.793 * [taylor]: Taking taylor expansion of (pow k 2) in k 6.793 * [taylor]: Taking taylor expansion of k in k 6.793 * [backup-simplify]: Simplify 0 into 0 6.793 * [backup-simplify]: Simplify 1 into 1 6.793 * [backup-simplify]: Simplify (* 1 1) into 1 6.794 * [backup-simplify]: Simplify (/ l 1) into l 6.794 * [taylor]: Taking taylor expansion of (* -1 (/ l (pow k 2))) in k 6.794 * [taylor]: Taking taylor expansion of -1 in k 6.794 * [backup-simplify]: Simplify -1 into -1 6.794 * [taylor]: Taking taylor expansion of (/ l (pow k 2)) in k 6.794 * [taylor]: Taking taylor expansion of l in k 6.794 * [backup-simplify]: Simplify l into l 6.794 * [taylor]: Taking taylor expansion of (pow k 2) in k 6.794 * [taylor]: Taking taylor expansion of k in k 6.794 * [backup-simplify]: Simplify 0 into 0 6.794 * [backup-simplify]: Simplify 1 into 1 6.794 * [backup-simplify]: Simplify (* 1 1) into 1 6.794 * [backup-simplify]: Simplify (/ l 1) into l 6.794 * [backup-simplify]: Simplify (* -1 l) into (* -1 l) 6.794 * [taylor]: Taking taylor expansion of (* -1 l) in t 6.794 * [taylor]: Taking taylor expansion of -1 in t 6.794 * [backup-simplify]: Simplify -1 into -1 6.794 * [taylor]: Taking taylor expansion of l in t 6.794 * [backup-simplify]: Simplify l into l 6.794 * [backup-simplify]: Simplify (* -1 l) into (* -1 l) 6.794 * [taylor]: Taking taylor expansion of (* -1 l) in l 6.794 * [taylor]: Taking taylor expansion of -1 in l 6.794 * [backup-simplify]: Simplify -1 into -1 6.794 * [taylor]: Taking taylor expansion of l in l 6.794 * [backup-simplify]: Simplify 0 into 0 6.794 * [backup-simplify]: Simplify 1 into 1 6.795 * [backup-simplify]: Simplify (+ (* -1 1) (* 0 0)) into -1 6.795 * [backup-simplify]: Simplify -1 into -1 6.795 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 6.796 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* l (/ 0 1)))) into 0 6.796 * [backup-simplify]: Simplify (+ (* -1 0) (* 0 l)) into 0 6.796 * [taylor]: Taking taylor expansion of 0 in t 6.796 * [backup-simplify]: Simplify 0 into 0 6.796 * [taylor]: Taking taylor expansion of 0 in l 6.796 * [backup-simplify]: Simplify 0 into 0 6.796 * [backup-simplify]: Simplify 0 into 0 6.796 * [backup-simplify]: Simplify (+ (* -1 0) (* 0 l)) into 0 6.796 * [taylor]: Taking taylor expansion of 0 in l 6.796 * [backup-simplify]: Simplify 0 into 0 6.796 * [backup-simplify]: Simplify 0 into 0 6.797 * [backup-simplify]: Simplify (+ (* -1 0) (+ (* 0 1) (* 0 0))) into 0 6.797 * [backup-simplify]: Simplify 0 into 0 6.798 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 0 1))) into 0 6.798 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* l (/ 0 1)) (* 0 (/ 0 1)))) into 0 6.799 * [backup-simplify]: Simplify (+ (* -1 0) (+ (* 0 0) (* 0 l))) into 0 6.799 * [taylor]: Taking taylor expansion of 0 in t 6.799 * [backup-simplify]: Simplify 0 into 0 6.799 * [taylor]: Taking taylor expansion of 0 in l 6.799 * [backup-simplify]: Simplify 0 into 0 6.799 * [backup-simplify]: Simplify 0 into 0 6.799 * [taylor]: Taking taylor expansion of 0 in l 6.799 * [backup-simplify]: Simplify 0 into 0 6.799 * [backup-simplify]: Simplify 0 into 0 6.800 * [backup-simplify]: Simplify (+ (* -1 0) (+ (* 0 0) (* 0 l))) into 0 6.800 * [taylor]: Taking taylor expansion of 0 in l 6.800 * [backup-simplify]: Simplify 0 into 0 6.800 * [backup-simplify]: Simplify 0 into 0 6.800 * [backup-simplify]: Simplify (* -1 (* (/ 1 (- l)) (* 1 (pow (/ 1 (- k)) -2)))) into (/ (pow k 2) l) 6.800 * * * [progress]: simplifying candidates 6.800 * * * * [progress]: [ 1 / 357 ] simplifiying candidate # 6.800 * * * * [progress]: [ 2 / 357 ] simplifiying candidate # 6.800 * * * * [progress]: [ 3 / 357 ] simplifiying candidate # 6.800 * * * * [progress]: [ 4 / 357 ] simplifiying candidate # 6.800 * * * * [progress]: [ 5 / 357 ] simplifiying candidate # 6.800 * * * * [progress]: [ 6 / 357 ] simplifiying candidate # 6.801 * * * * [progress]: [ 7 / 357 ] simplifiying candidate # 6.801 * * * * [progress]: [ 8 / 357 ] simplifiying candidate # 6.801 * * * * [progress]: [ 9 / 357 ] simplifiying candidate # 6.801 * * * * [progress]: [ 10 / 357 ] simplifiying candidate # 6.801 * * * * [progress]: [ 11 / 357 ] simplifiying candidate # 6.801 * * * * [progress]: [ 12 / 357 ] simplifiying candidate # 6.801 * * * * [progress]: [ 13 / 357 ] simplifiying candidate # 6.801 * * * * [progress]: [ 14 / 357 ] simplifiying candidate # 6.801 * * * * [progress]: [ 15 / 357 ] simplifiying candidate # 6.801 * * * * [progress]: [ 16 / 357 ] simplifiying candidate # 6.801 * * * * [progress]: [ 17 / 357 ] simplifiying candidate # 6.801 * * * * [progress]: [ 18 / 357 ] simplifiying candidate # 6.801 * * * * [progress]: [ 19 / 357 ] simplifiying candidate # 6.801 * * * * [progress]: [ 20 / 357 ] simplifiying candidate # 6.802 * * * * [progress]: [ 21 / 357 ] simplifiying candidate # 6.802 * * * * [progress]: [ 22 / 357 ] simplifiying candidate # 6.802 * * * * [progress]: [ 23 / 357 ] simplifiying candidate # 6.802 * * * * [progress]: [ 24 / 357 ] simplifiying candidate # 6.802 * * * * [progress]: [ 25 / 357 ] simplifiying candidate # 6.802 * * * * [progress]: [ 26 / 357 ] simplifiying candidate # 6.802 * * * * [progress]: [ 27 / 357 ] simplifiying candidate # 6.802 * * * * [progress]: [ 28 / 357 ] simplifiying candidate # 6.802 * * * * [progress]: [ 29 / 357 ] simplifiying candidate # 6.802 * * * * [progress]: [ 30 / 357 ] simplifiying candidate # 6.802 * * * * [progress]: [ 31 / 357 ] simplifiying candidate # 6.802 * * * * [progress]: [ 32 / 357 ] simplifiying candidate # 6.802 * * * * [progress]: [ 33 / 357 ] simplifiying candidate # 6.802 * * * * [progress]: [ 34 / 357 ] simplifiying candidate # 6.802 * * * * [progress]: [ 35 / 357 ] simplifiying candidate # 6.802 * * * * [progress]: [ 36 / 357 ] simplifiying candidate # 6.802 * * * * [progress]: [ 37 / 357 ] simplifiying candidate # 6.802 * * * * [progress]: [ 38 / 357 ] simplifiying candidate # 6.802 * * * * [progress]: [ 39 / 357 ] simplifiying candidate # 6.802 * * * * [progress]: [ 40 / 357 ] simplifiying candidate # 6.802 * * * * [progress]: [ 41 / 357 ] simplifiying candidate # 6.802 * * * * [progress]: [ 42 / 357 ] simplifiying candidate # 6.803 * * * * [progress]: [ 43 / 357 ] simplifiying candidate # 6.803 * * * * [progress]: [ 44 / 357 ] simplifiying candidate # 6.803 * * * * [progress]: [ 45 / 357 ] simplifiying candidate # 6.803 * * * * [progress]: [ 46 / 357 ] simplifiying candidate # 6.803 * * * * [progress]: [ 47 / 357 ] simplifiying candidate # 6.803 * * * * [progress]: [ 48 / 357 ] simplifiying candidate # 6.803 * * * * [progress]: [ 49 / 357 ] simplifiying candidate # 6.803 * * * * [progress]: [ 50 / 357 ] simplifiying candidate # 6.803 * * * * [progress]: [ 51 / 357 ] simplifiying candidate # 6.803 * * * * [progress]: [ 52 / 357 ] simplifiying candidate # 6.803 * * * * [progress]: [ 53 / 357 ] simplifiying candidate # 6.803 * * * * [progress]: [ 54 / 357 ] simplifiying candidate # 6.803 * * * * [progress]: [ 55 / 357 ] simplifiying candidate # 6.803 * * * * [progress]: [ 56 / 357 ] simplifiying candidate # 6.803 * * * * [progress]: [ 57 / 357 ] simplifiying candidate # 6.803 * * * * [progress]: [ 58 / 357 ] simplifiying candidate # 6.803 * * * * [progress]: [ 59 / 357 ] simplifiying candidate # 6.803 * * * * [progress]: [ 60 / 357 ] simplifiying candidate # 6.804 * * * * [progress]: [ 61 / 357 ] simplifiying candidate # 6.804 * * * * [progress]: [ 62 / 357 ] simplifiying candidate # 6.804 * * * * [progress]: [ 63 / 357 ] simplifiying candidate # 6.804 * * * * [progress]: [ 64 / 357 ] simplifiying candidate # 6.804 * * * * [progress]: [ 65 / 357 ] simplifiying candidate # 6.804 * * * * [progress]: [ 66 / 357 ] simplifiying candidate # 6.804 * * * * [progress]: [ 67 / 357 ] simplifiying candidate # 6.804 * * * * [progress]: [ 68 / 357 ] simplifiying candidate # 6.804 * * * * [progress]: [ 69 / 357 ] simplifiying candidate # 6.804 * * * * [progress]: [ 70 / 357 ] simplifiying candidate # 6.804 * * * * [progress]: [ 71 / 357 ] simplifiying candidate # 6.804 * * * * [progress]: [ 72 / 357 ] simplifiying candidate # 6.804 * * * * [progress]: [ 73 / 357 ] simplifiying candidate # 6.805 * * * * [progress]: [ 74 / 357 ] simplifiying candidate # 6.805 * * * * [progress]: [ 75 / 357 ] simplifiying candidate # 6.805 * * * * [progress]: [ 76 / 357 ] simplifiying candidate # 6.805 * * * * [progress]: [ 77 / 357 ] simplifiying candidate # 6.805 * * * * [progress]: [ 78 / 357 ] simplifiying candidate # 6.805 * * * * [progress]: [ 79 / 357 ] simplifiying candidate # 6.805 * * * * [progress]: [ 80 / 357 ] simplifiying candidate # 6.805 * * * * [progress]: [ 81 / 357 ] simplifiying candidate # 6.805 * * * * [progress]: [ 82 / 357 ] simplifiying candidate # 6.805 * * * * [progress]: [ 83 / 357 ] simplifiying candidate # 6.805 * * * * [progress]: [ 84 / 357 ] simplifiying candidate # 6.805 * * * * [progress]: [ 85 / 357 ] simplifiying candidate # 6.805 * * * * [progress]: [ 86 / 357 ] simplifiying candidate # 6.806 * * * * [progress]: [ 87 / 357 ] simplifiying candidate # 6.806 * * * * [progress]: [ 88 / 357 ] simplifiying candidate # 6.806 * * * * [progress]: [ 89 / 357 ] simplifiying candidate # 6.806 * * * * [progress]: [ 90 / 357 ] simplifiying candidate # 6.806 * * * * [progress]: [ 91 / 357 ] simplifiying candidate # 6.806 * * * * [progress]: [ 92 / 357 ] simplifiying candidate # 6.806 * * * * [progress]: [ 93 / 357 ] simplifiying candidate # 6.806 * * * * [progress]: [ 94 / 357 ] simplifiying candidate # 6.806 * * * * [progress]: [ 95 / 357 ] simplifiying candidate # 6.806 * * * * [progress]: [ 96 / 357 ] simplifiying candidate # 6.806 * * * * [progress]: [ 97 / 357 ] simplifiying candidate # 6.806 * * * * [progress]: [ 98 / 357 ] simplifiying candidate # 6.806 * * * * [progress]: [ 99 / 357 ] simplifiying candidate # 6.806 * * * * [progress]: [ 100 / 357 ] simplifiying candidate # 6.807 * * * * [progress]: [ 101 / 357 ] simplifiying candidate # 6.807 * * * * [progress]: [ 102 / 357 ] simplifiying candidate # 6.807 * * * * [progress]: [ 103 / 357 ] simplifiying candidate # 6.807 * * * * [progress]: [ 104 / 357 ] simplifiying candidate # 6.807 * * * * [progress]: [ 105 / 357 ] simplifiying candidate # 6.807 * * * * [progress]: [ 106 / 357 ] simplifiying candidate # 6.807 * * * * [progress]: [ 107 / 357 ] simplifiying candidate # 6.807 * * * * [progress]: [ 108 / 357 ] simplifiying candidate # 6.807 * * * * [progress]: [ 109 / 357 ] simplifiying candidate # 6.807 * * * * [progress]: [ 110 / 357 ] simplifiying candidate # 6.807 * * * * [progress]: [ 111 / 357 ] simplifiying candidate # 6.807 * * * * [progress]: [ 112 / 357 ] simplifiying candidate # 6.808 * * * * [progress]: [ 113 / 357 ] simplifiying candidate # 6.808 * * * * [progress]: [ 114 / 357 ] simplifiying candidate # 6.808 * * * * [progress]: [ 115 / 357 ] simplifiying candidate # 6.808 * * * * [progress]: [ 116 / 357 ] simplifiying candidate # 6.808 * * * * [progress]: [ 117 / 357 ] simplifiying candidate # 6.808 * * * * [progress]: [ 118 / 357 ] simplifiying candidate # 6.808 * * * * [progress]: [ 119 / 357 ] simplifiying candidate # 6.808 * * * * [progress]: [ 120 / 357 ] simplifiying candidate # 6.808 * * * * [progress]: [ 121 / 357 ] simplifiying candidate # 6.808 * * * * [progress]: [ 122 / 357 ] simplifiying candidate # 6.808 * * * * [progress]: [ 123 / 357 ] simplifiying candidate # 6.808 * * * * [progress]: [ 124 / 357 ] simplifiying candidate # 6.808 * * * * [progress]: [ 125 / 357 ] simplifiying candidate # 6.808 * * * * [progress]: [ 126 / 357 ] simplifiying candidate # 6.809 * * * * [progress]: [ 127 / 357 ] simplifiying candidate # 6.809 * * * * [progress]: [ 128 / 357 ] simplifiying candidate # 6.809 * * * * [progress]: [ 129 / 357 ] simplifiying candidate # 6.809 * * * * [progress]: [ 130 / 357 ] simplifiying candidate # 6.809 * * * * [progress]: [ 131 / 357 ] simplifiying candidate # 6.809 * * * * [progress]: [ 132 / 357 ] simplifiying candidate # 6.809 * * * * [progress]: [ 133 / 357 ] simplifiying candidate # 6.809 * * * * [progress]: [ 134 / 357 ] simplifiying candidate # 6.809 * * * * [progress]: [ 135 / 357 ] simplifiying candidate # 6.809 * * * * [progress]: [ 136 / 357 ] simplifiying candidate # 6.809 * * * * [progress]: [ 137 / 357 ] simplifiying candidate # 6.809 * * * * [progress]: [ 138 / 357 ] simplifiying candidate # 6.809 * * * * [progress]: [ 139 / 357 ] simplifiying candidate # 6.810 * * * * [progress]: [ 140 / 357 ] simplifiying candidate # 6.810 * * * * [progress]: [ 141 / 357 ] simplifiying candidate # 6.810 * * * * [progress]: [ 142 / 357 ] simplifiying candidate # 6.810 * * * * [progress]: [ 143 / 357 ] simplifiying candidate # 6.810 * * * * [progress]: [ 144 / 357 ] simplifiying candidate # 6.810 * * * * [progress]: [ 145 / 357 ] simplifiying candidate # 6.810 * * * * [progress]: [ 146 / 357 ] simplifiying candidate # 6.810 * * * * [progress]: [ 147 / 357 ] simplifiying candidate # 6.810 * * * * [progress]: [ 148 / 357 ] simplifiying candidate # 6.810 * * * * [progress]: [ 149 / 357 ] simplifiying candidate # 6.811 * * * * [progress]: [ 150 / 357 ] simplifiying candidate # 6.811 * * * * [progress]: [ 151 / 357 ] simplifiying candidate # 6.811 * * * * [progress]: [ 152 / 357 ] simplifiying candidate # 6.811 * * * * [progress]: [ 153 / 357 ] simplifiying candidate # 6.811 * * * * [progress]: [ 154 / 357 ] simplifiying candidate # 6.811 * * * * [progress]: [ 155 / 357 ] simplifiying candidate # 6.811 * * * * [progress]: [ 156 / 357 ] simplifiying candidate # 6.811 * * * * [progress]: [ 157 / 357 ] simplifiying candidate # 6.811 * * * * [progress]: [ 158 / 357 ] simplifiying candidate # 6.811 * * * * [progress]: [ 159 / 357 ] simplifiying candidate # 6.811 * * * * [progress]: [ 160 / 357 ] simplifiying candidate # 6.812 * * * * [progress]: [ 161 / 357 ] simplifiying candidate # 6.812 * * * * [progress]: [ 162 / 357 ] simplifiying candidate # 6.812 * * * * [progress]: [ 163 / 357 ] simplifiying candidate # 6.812 * * * * [progress]: [ 164 / 357 ] simplifiying candidate # 6.812 * * * * [progress]: [ 165 / 357 ] simplifiying candidate # 6.812 * * * * [progress]: [ 166 / 357 ] simplifiying candidate # 6.812 * * * * [progress]: [ 167 / 357 ] simplifiying candidate # 6.812 * * * * [progress]: [ 168 / 357 ] simplifiying candidate # 6.812 * * * * [progress]: [ 169 / 357 ] simplifiying candidate # 6.812 * * * * [progress]: [ 170 / 357 ] simplifiying candidate # 6.812 * * * * [progress]: [ 171 / 357 ] simplifiying candidate # 6.812 * * * * [progress]: [ 172 / 357 ] simplifiying candidate # 6.813 * * * * [progress]: [ 173 / 357 ] simplifiying candidate # 6.813 * * * * [progress]: [ 174 / 357 ] simplifiying candidate # 6.813 * * * * [progress]: [ 175 / 357 ] simplifiying candidate # 6.813 * * * * [progress]: [ 176 / 357 ] simplifiying candidate # 6.813 * * * * [progress]: [ 177 / 357 ] simplifiying candidate # 6.813 * * * * [progress]: [ 178 / 357 ] simplifiying candidate # 6.813 * * * * [progress]: [ 179 / 357 ] simplifiying candidate # 6.813 * * * * [progress]: [ 180 / 357 ] simplifiying candidate # 6.813 * * * * [progress]: [ 181 / 357 ] simplifiying candidate # 6.813 * * * * [progress]: [ 182 / 357 ] simplifiying candidate # 6.813 * * * * [progress]: [ 183 / 357 ] simplifiying candidate # 6.813 * * * * [progress]: [ 184 / 357 ] simplifiying candidate # 6.814 * * * * [progress]: [ 185 / 357 ] simplifiying candidate # 6.814 * * * * [progress]: [ 186 / 357 ] simplifiying candidate # 6.814 * * * * [progress]: [ 187 / 357 ] simplifiying candidate # 6.814 * * * * [progress]: [ 188 / 357 ] simplifiying candidate # 6.814 * * * * [progress]: [ 189 / 357 ] simplifiying candidate # 6.814 * * * * [progress]: [ 190 / 357 ] simplifiying candidate # 6.814 * * * * [progress]: [ 191 / 357 ] simplifiying candidate # 6.814 * * * * [progress]: [ 192 / 357 ] simplifiying candidate # 6.814 * * * * [progress]: [ 193 / 357 ] simplifiying candidate # 6.815 * * * * [progress]: [ 194 / 357 ] simplifiying candidate # 6.815 * * * * [progress]: [ 195 / 357 ] simplifiying candidate # 6.815 * * * * [progress]: [ 196 / 357 ] simplifiying candidate # 6.815 * * * * [progress]: [ 197 / 357 ] simplifiying candidate # 6.815 * * * * [progress]: [ 198 / 357 ] simplifiying candidate # 6.815 * * * * [progress]: [ 199 / 357 ] simplifiying candidate # 6.815 * * * * [progress]: [ 200 / 357 ] simplifiying candidate # 6.815 * * * * [progress]: [ 201 / 357 ] simplifiying candidate # 6.815 * * * * [progress]: [ 202 / 357 ] simplifiying candidate # 6.815 * * * * [progress]: [ 203 / 357 ] simplifiying candidate # 6.815 * * * * [progress]: [ 204 / 357 ] simplifiying candidate # 6.815 * * * * [progress]: [ 205 / 357 ] simplifiying candidate # 6.816 * * * * [progress]: [ 206 / 357 ] simplifiying candidate # 6.816 * * * * [progress]: [ 207 / 357 ] simplifiying candidate # 6.816 * * * * [progress]: [ 208 / 357 ] simplifiying candidate # 6.816 * * * * [progress]: [ 209 / 357 ] simplifiying candidate # 6.816 * * * * [progress]: [ 210 / 357 ] simplifiying candidate # 6.816 * * * * [progress]: [ 211 / 357 ] simplifiying candidate # 6.816 * * * * [progress]: [ 212 / 357 ] simplifiying candidate # 6.816 * * * * [progress]: [ 213 / 357 ] simplifiying candidate # 6.816 * * * * [progress]: [ 214 / 357 ] simplifiying candidate # 6.816 * * * * [progress]: [ 215 / 357 ] simplifiying candidate # 6.816 * * * * [progress]: [ 216 / 357 ] simplifiying candidate # 6.816 * * * * [progress]: [ 217 / 357 ] simplifiying candidate # 6.816 * * * * [progress]: [ 218 / 357 ] simplifiying candidate # 6.816 * * * * [progress]: [ 219 / 357 ] simplifiying candidate # 6.817 * * * * [progress]: [ 220 / 357 ] simplifiying candidate # 6.817 * * * * [progress]: [ 221 / 357 ] simplifiying candidate # 6.817 * * * * [progress]: [ 222 / 357 ] simplifiying candidate # 6.817 * * * * [progress]: [ 223 / 357 ] simplifiying candidate # 6.817 * * * * [progress]: [ 224 / 357 ] simplifiying candidate # 6.817 * * * * [progress]: [ 225 / 357 ] simplifiying candidate # 6.817 * * * * [progress]: [ 226 / 357 ] simplifiying candidate # 6.817 * * * * [progress]: [ 227 / 357 ] simplifiying candidate # 6.817 * * * * [progress]: [ 228 / 357 ] simplifiying candidate # 6.817 * * * * [progress]: [ 229 / 357 ] simplifiying candidate # 6.817 * * * * [progress]: [ 230 / 357 ] simplifiying candidate # 6.817 * * * * [progress]: [ 231 / 357 ] simplifiying candidate # 6.817 * * * * [progress]: [ 232 / 357 ] simplifiying candidate # 6.817 * * * * [progress]: [ 233 / 357 ] simplifiying candidate # 6.818 * * * * [progress]: [ 234 / 357 ] simplifiying candidate # 6.818 * * * * [progress]: [ 235 / 357 ] simplifiying candidate # 6.818 * * * * [progress]: [ 236 / 357 ] simplifiying candidate # 6.818 * * * * [progress]: [ 237 / 357 ] simplifiying candidate # 6.818 * * * * [progress]: [ 238 / 357 ] simplifiying candidate # 6.818 * * * * [progress]: [ 239 / 357 ] simplifiying candidate # 6.818 * * * * [progress]: [ 240 / 357 ] simplifiying candidate # 6.818 * * * * [progress]: [ 241 / 357 ] simplifiying candidate # 6.818 * * * * [progress]: [ 242 / 357 ] simplifiying candidate # 6.818 * * * * [progress]: [ 243 / 357 ] simplifiying candidate # 6.818 * * * * [progress]: [ 244 / 357 ] simplifiying candidate # 6.818 * * * * [progress]: [ 245 / 357 ] simplifiying candidate # 6.818 * * * * [progress]: [ 246 / 357 ] simplifiying candidate # 6.818 * * * * [progress]: [ 247 / 357 ] simplifiying candidate # 6.818 * * * * [progress]: [ 248 / 357 ] simplifiying candidate # 6.819 * * * * [progress]: [ 249 / 357 ] simplifiying candidate # 6.819 * * * * [progress]: [ 250 / 357 ] simplifiying candidate # 6.819 * * * * [progress]: [ 251 / 357 ] simplifiying candidate # 6.819 * * * * [progress]: [ 252 / 357 ] simplifiying candidate # 6.819 * * * * [progress]: [ 253 / 357 ] simplifiying candidate # 6.819 * * * * [progress]: [ 254 / 357 ] simplifiying candidate # 6.819 * * * * [progress]: [ 255 / 357 ] simplifiying candidate # 6.819 * * * * [progress]: [ 256 / 357 ] simplifiying candidate # 6.819 * * * * [progress]: [ 257 / 357 ] simplifiying candidate # 6.819 * * * * [progress]: [ 258 / 357 ] simplifiying candidate # 6.819 * * * * [progress]: [ 259 / 357 ] simplifiying candidate # 6.819 * * * * [progress]: [ 260 / 357 ] simplifiying candidate # 6.819 * * * * [progress]: [ 261 / 357 ] simplifiying candidate # 6.819 * * * * [progress]: [ 262 / 357 ] simplifiying candidate # 6.819 * * * * [progress]: [ 263 / 357 ] simplifiying candidate # 6.820 * * * * [progress]: [ 264 / 357 ] simplifiying candidate # 6.820 * * * * [progress]: [ 265 / 357 ] simplifiying candidate # 6.820 * * * * [progress]: [ 266 / 357 ] simplifiying candidate # 6.820 * * * * [progress]: [ 267 / 357 ] simplifiying candidate # 6.820 * * * * [progress]: [ 268 / 357 ] simplifiying candidate # 6.820 * * * * [progress]: [ 269 / 357 ] simplifiying candidate # 6.820 * * * * [progress]: [ 270 / 357 ] simplifiying candidate # 6.820 * * * * [progress]: [ 271 / 357 ] simplifiying candidate # 6.820 * * * * [progress]: [ 272 / 357 ] simplifiying candidate # 6.820 * * * * [progress]: [ 273 / 357 ] simplifiying candidate # 6.820 * * * * [progress]: [ 274 / 357 ] simplifiying candidate # 6.820 * * * * [progress]: [ 275 / 357 ] simplifiying candidate # 6.820 * * * * [progress]: [ 276 / 357 ] simplifiying candidate # 6.820 * * * * [progress]: [ 277 / 357 ] simplifiying candidate # 6.821 * * * * [progress]: [ 278 / 357 ] simplifiying candidate # 6.821 * * * * [progress]: [ 279 / 357 ] simplifiying candidate # 6.821 * * * * [progress]: [ 280 / 357 ] simplifiying candidate # 6.821 * * * * [progress]: [ 281 / 357 ] simplifiying candidate # 6.821 * * * * [progress]: [ 282 / 357 ] simplifiying candidate # 6.821 * * * * [progress]: [ 283 / 357 ] simplifiying candidate # 6.821 * * * * [progress]: [ 284 / 357 ] simplifiying candidate # 6.821 * * * * [progress]: [ 285 / 357 ] simplifiying candidate # 6.821 * * * * [progress]: [ 286 / 357 ] simplifiying candidate # 6.821 * * * * [progress]: [ 287 / 357 ] simplifiying candidate # 6.821 * * * * [progress]: [ 288 / 357 ] simplifiying candidate # 6.821 * * * * [progress]: [ 289 / 357 ] simplifiying candidate # 6.821 * * * * [progress]: [ 290 / 357 ] simplifiying candidate # 6.821 * * * * [progress]: [ 291 / 357 ] simplifiying candidate # 6.821 * * * * [progress]: [ 292 / 357 ] simplifiying candidate # 6.822 * * * * [progress]: [ 293 / 357 ] simplifiying candidate # 6.822 * * * * [progress]: [ 294 / 357 ] simplifiying candidate # 6.822 * * * * [progress]: [ 295 / 357 ] simplifiying candidate # 6.822 * * * * [progress]: [ 296 / 357 ] simplifiying candidate # 6.822 * * * * [progress]: [ 297 / 357 ] simplifiying candidate # 6.822 * * * * [progress]: [ 298 / 357 ] simplifiying candidate # 6.822 * * * * [progress]: [ 299 / 357 ] simplifiying candidate # 6.822 * * * * [progress]: [ 300 / 357 ] simplifiying candidate # 6.822 * * * * [progress]: [ 301 / 357 ] simplifiying candidate # 6.822 * * * * [progress]: [ 302 / 357 ] simplifiying candidate # 6.822 * * * * [progress]: [ 303 / 357 ] simplifiying candidate # 6.822 * * * * [progress]: [ 304 / 357 ] simplifiying candidate # 6.822 * * * * [progress]: [ 305 / 357 ] simplifiying candidate # 6.822 * * * * [progress]: [ 306 / 357 ] simplifiying candidate # 6.822 * * * * [progress]: [ 307 / 357 ] simplifiying candidate # 6.822 * * * * [progress]: [ 308 / 357 ] simplifiying candidate # 6.823 * * * * [progress]: [ 309 / 357 ] simplifiying candidate # 6.823 * * * * [progress]: [ 310 / 357 ] simplifiying candidate # 6.823 * * * * [progress]: [ 311 / 357 ] simplifiying candidate # 6.823 * * * * [progress]: [ 312 / 357 ] simplifiying candidate # 6.823 * * * * [progress]: [ 313 / 357 ] simplifiying candidate # 6.823 * * * * [progress]: [ 314 / 357 ] simplifiying candidate # 6.823 * * * * [progress]: [ 315 / 357 ] simplifiying candidate # 6.823 * * * * [progress]: [ 316 / 357 ] simplifiying candidate # 6.823 * * * * [progress]: [ 317 / 357 ] simplifiying candidate # 6.823 * * * * [progress]: [ 318 / 357 ] simplifiying candidate # 6.823 * * * * [progress]: [ 319 / 357 ] simplifiying candidate # 6.823 * * * * [progress]: [ 320 / 357 ] simplifiying candidate # 6.823 * * * * [progress]: [ 321 / 357 ] simplifiying candidate # 6.823 * * * * [progress]: [ 322 / 357 ] simplifiying candidate # 6.824 * * * * [progress]: [ 323 / 357 ] simplifiying candidate # 6.824 * * * * [progress]: [ 324 / 357 ] simplifiying candidate # 6.824 * * * * [progress]: [ 325 / 357 ] simplifiying candidate # 6.824 * * * * [progress]: [ 326 / 357 ] simplifiying candidate # 6.824 * * * * [progress]: [ 327 / 357 ] simplifiying candidate # 6.824 * * * * [progress]: [ 328 / 357 ] simplifiying candidate # 6.824 * * * * [progress]: [ 329 / 357 ] simplifiying candidate # 6.824 * * * * [progress]: [ 330 / 357 ] simplifiying candidate # 6.824 * * * * [progress]: [ 331 / 357 ] simplifiying candidate # 6.824 * * * * [progress]: [ 332 / 357 ] simplifiying candidate # 6.824 * * * * [progress]: [ 333 / 357 ] simplifiying candidate # 6.824 * * * * [progress]: [ 334 / 357 ] simplifiying candidate # 6.824 * * * * [progress]: [ 335 / 357 ] simplifiying candidate # 6.824 * * * * [progress]: [ 336 / 357 ] simplifiying candidate # 6.824 * * * * [progress]: [ 337 / 357 ] simplifiying candidate # 6.825 * * * * [progress]: [ 338 / 357 ] simplifiying candidate # 6.825 * * * * [progress]: [ 339 / 357 ] simplifiying candidate # 6.825 * * * * [progress]: [ 340 / 357 ] simplifiying candidate # 6.825 * * * * [progress]: [ 341 / 357 ] simplifiying candidate # 6.825 * * * * [progress]: [ 342 / 357 ] simplifiying candidate # 6.825 * * * * [progress]: [ 343 / 357 ] simplifiying candidate # 6.825 * * * * [progress]: [ 344 / 357 ] simplifiying candidate # 6.825 * * * * [progress]: [ 345 / 357 ] simplifiying candidate # 6.825 * * * * [progress]: [ 346 / 357 ] simplifiying candidate # 6.825 * * * * [progress]: [ 347 / 357 ] simplifiying candidate # 6.825 * * * * [progress]: [ 348 / 357 ] simplifiying candidate # 6.825 * * * * [progress]: [ 349 / 357 ] simplifiying candidate # 6.825 * * * * [progress]: [ 350 / 357 ] simplifiying candidate # 6.825 * * * * [progress]: [ 351 / 357 ] simplifiying candidate # 6.825 * * * * [progress]: [ 352 / 357 ] simplifiying candidate # 6.829 * * * * [progress]: [ 353 / 357 ] simplifiying candidate # 6.829 * * * * [progress]: [ 354 / 357 ] simplifiying candidate # 6.829 * * * * [progress]: [ 355 / 357 ] simplifiying candidate # 6.830 * * * * [progress]: [ 356 / 357 ] simplifiying candidate # 6.830 * * * * [progress]: [ 357 / 357 ] simplifiying candidate # 6.838 * [simplify]: Simplifying: (* (/ k t) t) (+ (- (log k) (log t)) (log t)) (+ (log (/ k t)) (log t)) (log (* (/ k t) t)) (exp (* (/ k t) t)) (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t)) (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t)) (* (cbrt (* (/ k t) t)) (cbrt (* (/ k t) t))) (cbrt (* (/ k t) t)) (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t)) (sqrt (* (/ k t) t)) (sqrt (* (/ k t) t)) (* (sqrt (/ k t)) (sqrt t)) (* (sqrt (/ k t)) (sqrt t)) (* (/ (sqrt k) (sqrt t)) (sqrt t)) (* (/ (sqrt k) (sqrt t)) (sqrt t)) (* (/ k t) (* (cbrt t) (cbrt t))) (* (/ k t) (sqrt t)) (* (/ k t) 1) (* (cbrt (/ k t)) t) (* (sqrt (/ k t)) t) (* (/ (cbrt k) (cbrt t)) t) (* (/ (cbrt k) (sqrt t)) t) (* (/ (cbrt k) t) t) (* (/ (sqrt k) (cbrt t)) t) (* (/ (sqrt k) (sqrt t)) t) (* (/ (sqrt k) t) t) (* (/ k (cbrt t)) t) (* (/ k (sqrt t)) t) (* (/ k t) t) (* (/ k t) t) (* (/ 1 t) t) (* k t) (* (/ k t) t) (+ (- (log k) (log t)) (log t)) (+ (log (/ k t)) (log t)) (log (* (/ k t) t)) (exp (* (/ k t) t)) (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t)) (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t)) (* (cbrt (* (/ k t) t)) (cbrt (* (/ k t) t))) (cbrt (* (/ k t) t)) (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t)) (sqrt (* (/ k t) t)) (sqrt (* (/ k t) t)) (* (sqrt (/ k t)) (sqrt t)) (* (sqrt (/ k t)) (sqrt t)) (* (/ (sqrt k) (sqrt t)) (sqrt t)) (* (/ (sqrt k) (sqrt t)) (sqrt t)) (* (/ k t) (* (cbrt t) (cbrt t))) (* (/ k t) (sqrt t)) (* (/ k t) 1) (* (cbrt (/ k t)) t) (* (sqrt (/ k t)) t) (* (/ (cbrt k) (cbrt t)) t) (* (/ (cbrt k) (sqrt t)) t) (* (/ (cbrt k) t) t) (* (/ (sqrt k) (cbrt t)) t) (* (/ (sqrt k) (sqrt t)) t) (* (/ (sqrt k) t) t) (* (/ k (cbrt t)) t) (* (/ k (sqrt t)) t) (* (/ k t) t) (* (/ k t) t) (* (/ 1 t) t) (* k t) (- (- (log 2) (- (log t) (log l))) (+ (- (+ (+ (- (log k) (log t)) (log t)) (+ (- (log k) (log t)) (log t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (- (log 2) (- (log t) (log l))) (+ (- (+ (+ (- (log k) (log t)) (log t)) (+ (- (log k) (log t)) (log t))) (log l)) (log (* (sin k) (tan k))))) (- (- (log 2) (- (log t) (log l))) (+ (- (+ (+ (- (log k) (log t)) (log t)) (+ (log (/ k t)) (log t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (- (log 2) (- (log t) (log l))) (+ (- (+ (+ (- (log k) (log t)) (log t)) (+ (log (/ k t)) (log t))) (log l)) (log (* (sin k) (tan k))))) (- (- (log 2) (- (log t) (log l))) (+ (- (+ (+ (- (log k) (log t)) (log t)) (log (* (/ k t) t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (- (log 2) (- (log t) (log l))) (+ (- (+ (+ (- (log k) (log t)) (log t)) (log (* (/ k t) t))) (log l)) (log (* (sin k) (tan k))))) (- (- (log 2) (- (log t) (log l))) (+ (- (+ (+ (log (/ k t)) (log t)) (+ (- (log k) (log t)) (log t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (- (log 2) (- (log t) (log l))) (+ (- (+ (+ (log (/ k t)) (log t)) (+ (- (log k) (log t)) (log t))) (log l)) (log (* (sin k) (tan k))))) (- (- (log 2) (- (log t) (log l))) (+ (- (+ (+ (log (/ k t)) (log t)) (+ (log (/ k t)) (log t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (- (log 2) (- (log t) (log l))) (+ (- (+ (+ (log (/ k t)) (log t)) (+ (log (/ k t)) (log t))) (log l)) (log (* (sin k) (tan k))))) (- (- (log 2) (- (log t) (log l))) (+ (- (+ (+ (log (/ k t)) (log t)) (log (* (/ k t) t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (- (log 2) (- (log t) (log l))) (+ (- (+ (+ (log (/ k t)) (log t)) (log (* (/ k t) t))) (log l)) (log (* (sin k) (tan k))))) (- (- (log 2) (- (log t) (log l))) (+ (- (+ (log (* (/ k t) t)) (+ (- (log k) (log t)) (log t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (- (log 2) (- (log t) (log l))) (+ (- (+ (log (* (/ k t) t)) (+ (- (log k) (log t)) (log t))) (log l)) (log (* (sin k) (tan k))))) (- (- (log 2) (- (log t) (log l))) (+ (- (+ (log (* (/ k t) t)) (+ (log (/ k t)) (log t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (- (log 2) (- (log t) (log l))) (+ (- (+ (log (* (/ k t) t)) (+ (log (/ k t)) (log t))) (log l)) (log (* (sin k) (tan k))))) (- (- (log 2) (- (log t) (log l))) (+ (- (+ (log (* (/ k t) t)) (log (* (/ k t) t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (- (log 2) (- (log t) (log l))) (+ (- (+ (log (* (/ k t) t)) (log (* (/ k t) t))) (log l)) (log (* (sin k) (tan k))))) (- (- (log 2) (- (log t) (log l))) (+ (- (log (* (* (/ k t) t) (* (/ k t) t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (- (log 2) (- (log t) (log l))) (+ (- (log (* (* (/ k t) t) (* (/ k t) t))) (log l)) (log (* (sin k) (tan k))))) (- (- (log 2) (- (log t) (log l))) (+ (log (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (+ (log (sin k)) (log (tan k))))) (- (- (log 2) (- (log t) (log l))) (+ (log (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (log (* (sin k) (tan k))))) (- (- (log 2) (- (log t) (log l))) (log (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))))) (- (- (log 2) (log (/ t l))) (+ (- (+ (+ (- (log k) (log t)) (log t)) (+ (- (log k) (log t)) (log t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (- (log 2) (log (/ t l))) (+ (- (+ (+ (- (log k) (log t)) (log t)) (+ (- (log k) (log t)) (log t))) (log l)) (log (* (sin k) (tan k))))) (- (- (log 2) (log (/ t l))) (+ (- (+ (+ (- (log k) (log t)) (log t)) (+ (log (/ k t)) (log t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (- (log 2) (log (/ t l))) (+ (- (+ (+ (- (log k) (log t)) (log t)) (+ (log (/ k t)) (log t))) (log l)) (log (* (sin k) (tan k))))) (- (- (log 2) (log (/ t l))) (+ (- (+ (+ (- (log k) (log t)) (log t)) (log (* (/ k t) t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (- (log 2) (log (/ t l))) (+ (- (+ (+ (- (log k) (log t)) (log t)) (log (* (/ k t) t))) (log l)) (log (* (sin k) (tan k))))) (- (- (log 2) (log (/ t l))) (+ (- (+ (+ (log (/ k t)) (log t)) (+ (- (log k) (log t)) (log t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (- (log 2) (log (/ t l))) (+ (- (+ (+ (log (/ k t)) (log t)) (+ (- (log k) (log t)) (log t))) (log l)) (log (* (sin k) (tan k))))) (- (- (log 2) (log (/ t l))) (+ (- (+ (+ (log (/ k t)) (log t)) (+ (log (/ k t)) (log t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (- (log 2) (log (/ t l))) (+ (- (+ (+ (log (/ k t)) (log t)) (+ (log (/ k t)) (log t))) (log l)) (log (* (sin k) (tan k))))) (- (- (log 2) (log (/ t l))) (+ (- (+ (+ (log (/ k t)) (log t)) (log (* (/ k t) t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (- (log 2) (log (/ t l))) (+ (- (+ (+ (log (/ k t)) (log t)) (log (* (/ k t) t))) (log l)) (log (* (sin k) (tan k))))) (- (- (log 2) (log (/ t l))) (+ (- (+ (log (* (/ k t) t)) (+ (- (log k) (log t)) (log t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (- (log 2) (log (/ t l))) (+ (- (+ (log (* (/ k t) t)) (+ (- (log k) (log t)) (log t))) (log l)) (log (* (sin k) (tan k))))) (- (- (log 2) (log (/ t l))) (+ (- (+ (log (* (/ k t) t)) (+ (log (/ k t)) (log t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (- (log 2) (log (/ t l))) (+ (- (+ (log (* (/ k t) t)) (+ (log (/ k t)) (log t))) (log l)) (log (* (sin k) (tan k))))) (- (- (log 2) (log (/ t l))) (+ (- (+ (log (* (/ k t) t)) (log (* (/ k t) t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (- (log 2) (log (/ t l))) (+ (- (+ (log (* (/ k t) t)) (log (* (/ k t) t))) (log l)) (log (* (sin k) (tan k))))) (- (- (log 2) (log (/ t l))) (+ (- (log (* (* (/ k t) t) (* (/ k t) t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (- (log 2) (log (/ t l))) (+ (- (log (* (* (/ k t) t) (* (/ k t) t))) (log l)) (log (* (sin k) (tan k))))) (- (- (log 2) (log (/ t l))) (+ (log (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (+ (log (sin k)) (log (tan k))))) (- (- (log 2) (log (/ t l))) (+ (log (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (log (* (sin k) (tan k))))) (- (- (log 2) (log (/ t l))) (log (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))))) (- (log (/ 2 (/ t l))) (+ (- (+ (+ (- (log k) (log t)) (log t)) (+ (- (log k) (log t)) (log t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (log (/ 2 (/ t l))) (+ (- (+ (+ (- (log k) (log t)) (log t)) (+ (- (log k) (log t)) (log t))) (log l)) (log (* (sin k) (tan k))))) (- (log (/ 2 (/ t l))) (+ (- (+ (+ (- (log k) (log t)) (log t)) (+ (log (/ k t)) (log t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (log (/ 2 (/ t l))) (+ (- (+ (+ (- (log k) (log t)) (log t)) (+ (log (/ k t)) (log t))) (log l)) (log (* (sin k) (tan k))))) (- (log (/ 2 (/ t l))) (+ (- (+ (+ (- (log k) (log t)) (log t)) (log (* (/ k t) t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (log (/ 2 (/ t l))) (+ (- (+ (+ (- (log k) (log t)) (log t)) (log (* (/ k t) t))) (log l)) (log (* (sin k) (tan k))))) (- (log (/ 2 (/ t l))) (+ (- (+ (+ (log (/ k t)) (log t)) (+ (- (log k) (log t)) (log t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (log (/ 2 (/ t l))) (+ (- (+ (+ (log (/ k t)) (log t)) (+ (- (log k) (log t)) (log t))) (log l)) (log (* (sin k) (tan k))))) (- (log (/ 2 (/ t l))) (+ (- (+ (+ (log (/ k t)) (log t)) (+ (log (/ k t)) (log t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (log (/ 2 (/ t l))) (+ (- (+ (+ (log (/ k t)) (log t)) (+ (log (/ k t)) (log t))) (log l)) (log (* (sin k) (tan k))))) (- (log (/ 2 (/ t l))) (+ (- (+ (+ (log (/ k t)) (log t)) (log (* (/ k t) t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (log (/ 2 (/ t l))) (+ (- (+ (+ (log (/ k t)) (log t)) (log (* (/ k t) t))) (log l)) (log (* (sin k) (tan k))))) (- (log (/ 2 (/ t l))) (+ (- (+ (log (* (/ k t) t)) (+ (- (log k) (log t)) (log t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (log (/ 2 (/ t l))) (+ (- (+ (log (* (/ k t) t)) (+ (- (log k) (log t)) (log t))) (log l)) (log (* (sin k) (tan k))))) (- (log (/ 2 (/ t l))) (+ (- (+ (log (* (/ k t) t)) (+ (log (/ k t)) (log t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (log (/ 2 (/ t l))) (+ (- (+ (log (* (/ k t) t)) (+ (log (/ k t)) (log t))) (log l)) (log (* (sin k) (tan k))))) (- (log (/ 2 (/ t l))) (+ (- (+ (log (* (/ k t) t)) (log (* (/ k t) t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (log (/ 2 (/ t l))) (+ (- (+ (log (* (/ k t) t)) (log (* (/ k t) t))) (log l)) (log (* (sin k) (tan k))))) (- (log (/ 2 (/ t l))) (+ (- (log (* (* (/ k t) t) (* (/ k t) t))) (log l)) (+ (log (sin k)) (log (tan k))))) (- (log (/ 2 (/ t l))) (+ (- (log (* (* (/ k t) t) (* (/ k t) t))) (log l)) (log (* (sin k) (tan k))))) (- (log (/ 2 (/ t l))) (+ (log (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (+ (log (sin k)) (log (tan k))))) (- (log (/ 2 (/ t l))) (+ (log (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (log (* (sin k) (tan k))))) (- (log (/ 2 (/ t l))) (log (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))))) (log (/ (/ 2 (/ t l)) (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))))) (exp (/ (/ 2 (/ t l)) (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))))) (/ (/ (* (* 2 2) 2) (/ (* (* t t) t) (* (* l l) l))) (* (/ (* (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t)) (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* 2 2) 2) (/ (* (* t t) t) (* (* l l) l))) (* (/ (* (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t)) (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (/ (* (* 2 2) 2) (/ (* (* t t) t) (* (* l l) l))) (* (/ (* (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t)) (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* 2 2) 2) (/ (* (* t t) t) (* (* l l) l))) (* (/ (* (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t)) (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (/ (* (* 2 2) 2) (/ (* (* t t) t) (* (* l l) l))) (* (/ (* (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t)) (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* 2 2) 2) (/ (* (* t t) t) (* (* l l) l))) (* (/ (* (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t)) (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (/ (* (* 2 2) 2) (/ (* (* t t) t) (* (* l l) l))) (* (/ (* (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t)) (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* 2 2) 2) (/ (* (* t t) t) (* (* l l) l))) (* (/ (* (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t)) (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (/ (* (* 2 2) 2) (/ (* (* t t) t) (* (* l l) l))) (* (/ (* (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t)) (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* 2 2) 2) (/ (* (* t t) t) (* (* l l) l))) (* (/ (* (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t)) (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (/ (* (* 2 2) 2) (/ (* (* t t) t) (* (* l l) l))) (* (/ (* (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t)) (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* 2 2) 2) (/ (* (* t t) t) (* (* l l) l))) (* (/ (* (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t)) (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (/ (* (* 2 2) 2) (/ (* (* t t) t) (* (* l l) l))) (* (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t)) (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* 2 2) 2) (/ (* (* t t) t) (* (* l l) l))) (* (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t)) (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (/ (* (* 2 2) 2) (/ (* (* t t) t) (* (* l l) l))) (* (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t)) (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* 2 2) 2) (/ (* (* t t) t) (* (* l l) l))) (* (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t)) (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (/ (* (* 2 2) 2) (/ (* (* t t) t) (* (* l l) l))) (* (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t)) (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* 2 2) 2) (/ (* (* t t) t) (* (* l l) l))) (* (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t)) (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (/ (* (* 2 2) 2) (/ (* (* t t) t) (* (* l l) l))) (* (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (* (/ k t) t) (* (/ k t) t))) (* (* (/ k t) t) (* (/ k t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* 2 2) 2) (/ (* (* t t) t) (* (* l l) l))) (* (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (* (/ k t) t) (* (/ k t) t))) (* (* (/ k t) t) (* (/ k t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (/ (* (* 2 2) 2) (/ (* (* t t) t) (* (* l l) l))) (* (* (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* 2 2) 2) (/ (* (* t t) t) (* (* l l) l))) (* (* (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (/ (* (* 2 2) 2) (/ (* (* t t) t) (* (* l l) l))) (* (* (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k)))) (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))))) (/ (/ (* (* 2 2) 2) (* (* (/ t l) (/ t l)) (/ t l))) (* (/ (* (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t)) (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* 2 2) 2) (* (* (/ t l) (/ t l)) (/ t l))) (* (/ (* (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t)) (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (/ (* (* 2 2) 2) (* (* (/ t l) (/ t l)) (/ t l))) (* (/ (* (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t)) (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* 2 2) 2) (* (* (/ t l) (/ t l)) (/ t l))) (* (/ (* (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t)) (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (/ (* (* 2 2) 2) (* (* (/ t l) (/ t l)) (/ t l))) (* (/ (* (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t)) (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* 2 2) 2) (* (* (/ t l) (/ t l)) (/ t l))) (* (/ (* (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t)) (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (/ (* (* 2 2) 2) (* (* (/ t l) (/ t l)) (/ t l))) (* (/ (* (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t)) (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* 2 2) 2) (* (* (/ t l) (/ t l)) (/ t l))) (* (/ (* (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t)) (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (/ (* (* 2 2) 2) (* (* (/ t l) (/ t l)) (/ t l))) (* (/ (* (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t)) (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* 2 2) 2) (* (* (/ t l) (/ t l)) (/ t l))) (* (/ (* (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t)) (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (/ (* (* 2 2) 2) (* (* (/ t l) (/ t l)) (/ t l))) (* (/ (* (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t)) (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* 2 2) 2) (* (* (/ t l) (/ t l)) (/ t l))) (* (/ (* (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t)) (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (/ (* (* 2 2) 2) (* (* (/ t l) (/ t l)) (/ t l))) (* (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t)) (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* 2 2) 2) (* (* (/ t l) (/ t l)) (/ t l))) (* (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t)) (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (/ (* (* 2 2) 2) (* (* (/ t l) (/ t l)) (/ t l))) (* (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t)) (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* 2 2) 2) (* (* (/ t l) (/ t l)) (/ t l))) (* (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t)) (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (/ (* (* 2 2) 2) (* (* (/ t l) (/ t l)) (/ t l))) (* (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t)) (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* 2 2) 2) (* (* (/ t l) (/ t l)) (/ t l))) (* (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t)) (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (/ (* (* 2 2) 2) (* (* (/ t l) (/ t l)) (/ t l))) (* (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (* (/ k t) t) (* (/ k t) t))) (* (* (/ k t) t) (* (/ k t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* 2 2) 2) (* (* (/ t l) (/ t l)) (/ t l))) (* (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (* (/ k t) t) (* (/ k t) t))) (* (* (/ k t) t) (* (/ k t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (/ (* (* 2 2) 2) (* (* (/ t l) (/ t l)) (/ t l))) (* (* (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* 2 2) 2) (* (* (/ t l) (/ t l)) (/ t l))) (* (* (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (/ (* (* 2 2) 2) (* (* (/ t l) (/ t l)) (/ t l))) (* (* (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k)))) (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))))) (/ (* (* (/ 2 (/ t l)) (/ 2 (/ t l))) (/ 2 (/ t l))) (* (/ (* (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t)) (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (* (* (/ 2 (/ t l)) (/ 2 (/ t l))) (/ 2 (/ t l))) (* (/ (* (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t)) (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (* (* (/ 2 (/ t l)) (/ 2 (/ t l))) (/ 2 (/ t l))) (* (/ (* (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t)) (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (* (* (/ 2 (/ t l)) (/ 2 (/ t l))) (/ 2 (/ t l))) (* (/ (* (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t)) (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (* (* (/ 2 (/ t l)) (/ 2 (/ t l))) (/ 2 (/ t l))) (* (/ (* (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t)) (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (* (* (/ 2 (/ t l)) (/ 2 (/ t l))) (/ 2 (/ t l))) (* (/ (* (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t)) (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (* (* (/ 2 (/ t l)) (/ 2 (/ t l))) (/ 2 (/ t l))) (* (/ (* (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t)) (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (* (* (/ 2 (/ t l)) (/ 2 (/ t l))) (/ 2 (/ t l))) (* (/ (* (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t)) (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (* (* (/ 2 (/ t l)) (/ 2 (/ t l))) (/ 2 (/ t l))) (* (/ (* (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t)) (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (* (* (/ 2 (/ t l)) (/ 2 (/ t l))) (/ 2 (/ t l))) (* (/ (* (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t)) (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (* (* (/ 2 (/ t l)) (/ 2 (/ t l))) (/ 2 (/ t l))) (* (/ (* (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t)) (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (* (* (/ 2 (/ t l)) (/ 2 (/ t l))) (/ 2 (/ t l))) (* (/ (* (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t)) (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (* (* (/ 2 (/ t l)) (/ 2 (/ t l))) (/ 2 (/ t l))) (* (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t)) (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (* (* (/ 2 (/ t l)) (/ 2 (/ t l))) (/ 2 (/ t l))) (* (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t)) (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (* (* (/ 2 (/ t l)) (/ 2 (/ t l))) (/ 2 (/ t l))) (* (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t)) (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (* (* (/ 2 (/ t l)) (/ 2 (/ t l))) (/ 2 (/ t l))) (* (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t)) (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (* (* (/ 2 (/ t l)) (/ 2 (/ t l))) (/ 2 (/ t l))) (* (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t)) (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (* (* (/ 2 (/ t l)) (/ 2 (/ t l))) (/ 2 (/ t l))) (* (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t)) (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (* (* (/ 2 (/ t l)) (/ 2 (/ t l))) (/ 2 (/ t l))) (* (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (* (/ k t) t) (* (/ k t) t))) (* (* (/ k t) t) (* (/ k t) t))) (* (* l l) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (* (* (/ 2 (/ t l)) (/ 2 (/ t l))) (/ 2 (/ t l))) (* (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (* (/ k t) t) (* (/ k t) t))) (* (* (/ k t) t) (* (/ k t) t))) (* (* l l) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (* (* (/ 2 (/ t l)) (/ 2 (/ t l))) (/ 2 (/ t l))) (* (* (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (* (* (* (sin k) (sin k)) (sin k)) (* (* (tan k) (tan k)) (tan k))))) (/ (* (* (/ 2 (/ t l)) (/ 2 (/ t l))) (/ 2 (/ t l))) (* (* (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (* (* (* (sin k) (tan k)) (* (sin k) (tan k))) (* (sin k) (tan k))))) (/ (* (* (/ 2 (/ t l)) (/ 2 (/ t l))) (/ 2 (/ t l))) (* (* (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k)))) (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))))) (* (cbrt (/ (/ 2 (/ t l)) (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))))) (cbrt (/ (/ 2 (/ t l)) (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k)))))) (cbrt (/ (/ 2 (/ t l)) (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))))) (* (* (/ (/ 2 (/ t l)) (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k)))) (/ (/ 2 (/ t l)) (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))))) (/ (/ 2 (/ t l)) (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))))) (sqrt (/ (/ 2 (/ t l)) (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))))) (sqrt (/ (/ 2 (/ t l)) (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))))) (- (/ 2 (/ t l))) (- (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k)))) (/ (* (cbrt (/ 2 (/ t l))) (cbrt (/ 2 (/ t l)))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (cbrt (/ 2 (/ t l))) (* (sin k) (tan k))) (/ (sqrt (/ 2 (/ t l))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (sqrt (/ 2 (/ t l))) (* (sin k) (tan k))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (/ t l)) (cbrt (/ t l)))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (cbrt 2) (cbrt (/ t l))) (* (sin k) (tan k))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt (/ t l))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (cbrt 2) (sqrt (/ t l))) (* (sin k) (tan k))) (/ (/ (* (cbrt 2) (cbrt 2)) (/ (* (cbrt t) (cbrt t)) (* (cbrt l) (cbrt l)))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (cbrt 2) (/ (cbrt t) (cbrt l))) (* (sin k) (tan k))) (/ (/ (* (cbrt 2) (cbrt 2)) (/ (* (cbrt t) (cbrt t)) (sqrt l))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (cbrt 2) (/ (cbrt t) (sqrt l))) (* (sin k) (tan k))) (/ (/ (* (cbrt 2) (cbrt 2)) (/ (* (cbrt t) (cbrt t)) 1)) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (cbrt 2) (/ (cbrt t) l)) (* (sin k) (tan k))) (/ (/ (* (cbrt 2) (cbrt 2)) (/ (sqrt t) (* (cbrt l) (cbrt l)))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (cbrt 2) (/ (sqrt t) (cbrt l))) (* (sin k) (tan k))) (/ (/ (* (cbrt 2) (cbrt 2)) (/ (sqrt t) (sqrt l))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (cbrt 2) (/ (sqrt t) (sqrt l))) (* (sin k) (tan k))) (/ (/ (* (cbrt 2) (cbrt 2)) (/ (sqrt t) 1)) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (cbrt 2) (/ (sqrt t) l)) (* (sin k) (tan k))) (/ (/ (* (cbrt 2) (cbrt 2)) (/ 1 (* (cbrt l) (cbrt l)))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (cbrt 2) (/ t (cbrt l))) (* (sin k) (tan k))) (/ (/ (* (cbrt 2) (cbrt 2)) (/ 1 (sqrt l))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (cbrt 2) (/ t (sqrt l))) (* (sin k) (tan k))) (/ (/ (* (cbrt 2) (cbrt 2)) (/ 1 1)) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (cbrt 2) (/ t l)) (* (sin k) (tan k))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (cbrt 2) (/ t l)) (* (sin k) (tan k))) (/ (/ (* (cbrt 2) (cbrt 2)) t) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (cbrt 2) (/ 1 l)) (* (sin k) (tan k))) (/ (/ (sqrt 2) (* (cbrt (/ t l)) (cbrt (/ t l)))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (sqrt 2) (cbrt (/ t l))) (* (sin k) (tan k))) (/ (/ (sqrt 2) (sqrt (/ t l))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (sqrt 2) (sqrt (/ t l))) (* (sin k) (tan k))) (/ (/ (sqrt 2) (/ (* (cbrt t) (cbrt t)) (* (cbrt l) (cbrt l)))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (sqrt 2) (/ (cbrt t) (cbrt l))) (* (sin k) (tan k))) (/ (/ (sqrt 2) (/ (* (cbrt t) (cbrt t)) (sqrt l))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (sqrt 2) (/ (cbrt t) (sqrt l))) (* (sin k) (tan k))) (/ (/ (sqrt 2) (/ (* (cbrt t) (cbrt t)) 1)) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (sqrt 2) (/ (cbrt t) l)) (* (sin k) (tan k))) (/ (/ (sqrt 2) (/ (sqrt t) (* (cbrt l) (cbrt l)))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (sqrt 2) (/ (sqrt t) (cbrt l))) (* (sin k) (tan k))) (/ (/ (sqrt 2) (/ (sqrt t) (sqrt l))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (sqrt 2) (/ (sqrt t) (sqrt l))) (* (sin k) (tan k))) (/ (/ (sqrt 2) (/ (sqrt t) 1)) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (sqrt 2) (/ (sqrt t) l)) (* (sin k) (tan k))) (/ (/ (sqrt 2) (/ 1 (* (cbrt l) (cbrt l)))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (sqrt 2) (/ t (cbrt l))) (* (sin k) (tan k))) (/ (/ (sqrt 2) (/ 1 (sqrt l))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (sqrt 2) (/ t (sqrt l))) (* (sin k) (tan k))) (/ (/ (sqrt 2) (/ 1 1)) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (sqrt 2) (/ t l)) (* (sin k) (tan k))) (/ (/ (sqrt 2) 1) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (sqrt 2) (/ t l)) (* (sin k) (tan k))) (/ (/ (sqrt 2) t) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ (sqrt 2) (/ 1 l)) (* (sin k) (tan k))) (/ (/ 1 (* (cbrt (/ t l)) (cbrt (/ t l)))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ 2 (cbrt (/ t l))) (* (sin k) (tan k))) (/ (/ 1 (sqrt (/ t l))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ 2 (sqrt (/ t l))) (* (sin k) (tan k))) (/ (/ 1 (/ (* (cbrt t) (cbrt t)) (* (cbrt l) (cbrt l)))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ 2 (/ (cbrt t) (cbrt l))) (* (sin k) (tan k))) (/ (/ 1 (/ (* (cbrt t) (cbrt t)) (sqrt l))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ 2 (/ (cbrt t) (sqrt l))) (* (sin k) (tan k))) (/ (/ 1 (/ (* (cbrt t) (cbrt t)) 1)) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ 2 (/ (cbrt t) l)) (* (sin k) (tan k))) (/ (/ 1 (/ (sqrt t) (* (cbrt l) (cbrt l)))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ 2 (/ (sqrt t) (cbrt l))) (* (sin k) (tan k))) (/ (/ 1 (/ (sqrt t) (sqrt l))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ 2 (/ (sqrt t) (sqrt l))) (* (sin k) (tan k))) (/ (/ 1 (/ (sqrt t) 1)) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ 2 (/ (sqrt t) l)) (* (sin k) (tan k))) (/ (/ 1 (/ 1 (* (cbrt l) (cbrt l)))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ 2 (/ t (cbrt l))) (* (sin k) (tan k))) (/ (/ 1 (/ 1 (sqrt l))) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ 2 (/ t (sqrt l))) (* (sin k) (tan k))) (/ (/ 1 (/ 1 1)) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ 2 (/ t l)) (* (sin k) (tan k))) (/ (/ 1 1) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ 2 (/ t l)) (* (sin k) (tan k))) (/ (/ 1 t) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ 2 (/ 1 l)) (* (sin k) (tan k))) (/ 1 (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ 2 (/ t l)) (* (sin k) (tan k))) (/ 2 (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (/ 1 (/ t l)) (* (sin k) (tan k))) (/ (/ 2 t) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ l (* (sin k) (tan k))) (/ 1 (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ 2 (/ t l))) (/ (/ 2 (/ t l)) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (cbrt (/ 2 (/ t l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (sqrt (/ 2 (/ t l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (cbrt 2) (cbrt (/ t l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (cbrt 2) (sqrt (/ t l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (cbrt 2) (/ (cbrt t) (cbrt l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (cbrt 2) (/ (cbrt t) (sqrt l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (cbrt 2) (/ (cbrt t) l))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (cbrt 2) (/ (sqrt t) (cbrt l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (cbrt 2) (/ (sqrt t) (sqrt l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (cbrt 2) (/ (sqrt t) l))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (cbrt 2) (/ t (cbrt l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (cbrt 2) (/ t (sqrt l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (cbrt 2) (/ t l))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (cbrt 2) (/ t l))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (cbrt 2) (/ 1 l))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (sqrt 2) (cbrt (/ t l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (sqrt 2) (sqrt (/ t l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (sqrt 2) (/ (cbrt t) (cbrt l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (sqrt 2) (/ (cbrt t) (sqrt l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (sqrt 2) (/ (cbrt t) l))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (sqrt 2) (/ (sqrt t) (cbrt l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (sqrt 2) (/ (sqrt t) (sqrt l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (sqrt 2) (/ (sqrt t) l))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (sqrt 2) (/ t (cbrt l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (sqrt 2) (/ t (sqrt l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (sqrt 2) (/ t l))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (sqrt 2) (/ t l))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ (sqrt 2) (/ 1 l))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ 2 (cbrt (/ t l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ 2 (sqrt (/ t l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ 2 (/ (cbrt t) (cbrt l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ 2 (/ (cbrt t) (sqrt l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ 2 (/ (cbrt t) l))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ 2 (/ (sqrt t) (cbrt l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ 2 (/ (sqrt t) (sqrt l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ 2 (/ (sqrt t) l))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ 2 (/ t (cbrt l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ 2 (/ t (sqrt l)))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ 2 (/ t l))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ 2 (/ t l))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ 2 (/ 1 l))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ 2 (/ t l))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ 1 (/ t l))) (/ (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) l) (/ (/ 2 (/ t l)) (* (* (* (/ k t) t) (* (/ k t) t)) (* (sin k) (sin k)))) (/ (/ 2 (/ t l)) (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (sin k)))) (/ (/ 2 (/ t l)) (* (* (* (/ k t) t) (* (/ k t) t)) (* (sin k) (tan k)))) (* (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (* (sin k) (tan k))) (/ t l)) (- (+ (+ (- (log k) (log t)) (log t)) (+ (- (log k) (log t)) (log t))) (log l)) (- (+ (+ (- (log k) (log t)) (log t)) (+ (log (/ k t)) (log t))) (log l)) (- (+ (+ (- (log k) (log t)) (log t)) (log (* (/ k t) t))) (log l)) (- (+ (+ (log (/ k t)) (log t)) (+ (- (log k) (log t)) (log t))) (log l)) (- (+ (+ (log (/ k t)) (log t)) (+ (log (/ k t)) (log t))) (log l)) (- (+ (+ (log (/ k t)) (log t)) (log (* (/ k t) t))) (log l)) (- (+ (log (* (/ k t) t)) (+ (- (log k) (log t)) (log t))) (log l)) (- (+ (log (* (/ k t) t)) (+ (log (/ k t)) (log t))) (log l)) (- (+ (log (* (/ k t) t)) (log (* (/ k t) t))) (log l)) (- (log (* (* (/ k t) t) (* (/ k t) t))) (log l)) (log (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (exp (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (* (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t)) (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t))) (* (* l l) l)) (/ (* (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t)) (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t))) (* (* l l) l)) (/ (* (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t)) (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t))) (* (* l l) l)) (/ (* (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t)) (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t))) (* (* l l) l)) (/ (* (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t)) (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t))) (* (* l l) l)) (/ (* (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t)) (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t))) (* (* l l) l)) (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t)) (* (/ (* (* k k) k) (* (* t t) t)) (* (* t t) t))) (* (* l l) l)) (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t)) (* (* (* (/ k t) (/ k t)) (/ k t)) (* (* t t) t))) (* (* l l) l)) (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t)) (* (* (* (/ k t) t) (* (/ k t) t)) (* (/ k t) t))) (* (* l l) l)) (/ (* (* (* (* (/ k t) t) (* (/ k t) t)) (* (* (/ k t) t) (* (/ k t) t))) (* (* (/ k t) t) (* (/ k t) t))) (* (* l l) l)) (* (cbrt (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (cbrt (/ (* (* (/ k t) t) (* (/ k t) t)) l))) (cbrt (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (* (* (/ (* (* (/ k t) t) (* (/ k t) t)) l) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (sqrt (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (sqrt (/ (* (* (/ k t) t) (* (/ k t) t)) l)) (- (* (* (/ k t) t) (* (/ k t) t))) (- l) (/ (* (/ k t) t) (* (cbrt l) (cbrt l))) (/ (* (/ k t) t) (cbrt l)) (/ (* (/ k t) t) (sqrt l)) (/ (* (/ k t) t) (sqrt l)) (/ (* (/ k t) t) 1) (/ (* (/ k t) t) l) (/ 1 l) (/ l (* (* (/ k t) t) (* (/ k t) t))) (/ (* (* (/ k t) t) (* (/ k t) t)) (* (cbrt l) (cbrt l))) (/ (* (* (/ k t) t) (* (/ k t) t)) (sqrt l)) (/ (* (* (/ k t) t) (* (/ k t) t)) 1) (/ l (* (/ k t) t)) (* l (* t t)) (* l t) (* l t) k k k k k k (- (* 2 (/ (pow l 2) (* t (pow k 4)))) (+ (* 1/3 (/ (pow l 2) (* t (pow k 2)))) (* 7/60 (/ (pow l 2) t)))) (* 2 (/ (* (pow l 2) (cos k)) (* t (* (pow k 2) (pow (sin k) 2))))) (* 2 (/ (* (pow l 2) (cos k)) (* t (* (pow k 2) (pow (sin k) 2))))) (/ (pow k 2) l) (/ (pow k 2) l) (/ (pow k 2) l) 6.859 * * [simplify]: iteration 1: (613 enodes) 7.202 * * [simplify]: iteration 2: (1951 enodes) 9.385 * * [simplify]: Extracting #0: cost 195 inf + 0 9.389 * * [simplify]: Extracting #1: cost 1761 inf + 2 9.409 * * [simplify]: Extracting #2: cost 3100 inf + 8268 9.487 * * [simplify]: Extracting #3: cost 2173 inf + 250320 9.696 * * [simplify]: Extracting #4: cost 486 inf + 899989 10.096 * * [simplify]: Extracting #5: cost 11 inf + 1132070 10.517 * * [simplify]: Extracting #6: cost 0 inf + 1120309 10.924 * * [simplify]: Extracting #7: cost 0 inf + 1118342 11.317 * [simplify]: Simplified to: (/ k 1) (- (log k) 0) (- (log k) 0) (- (log k) 0) (exp (/ k 1)) (/ (* k (* k k)) (/ (* t (* t t)) (* t (* t t)))) (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (cbrt (/ k 1)) (cbrt (/ k 1))) (cbrt (/ k 1)) (* (* (/ k 1) (/ k 1)) (/ k 1)) (sqrt (/ k 1)) (sqrt (/ k 1)) (* (sqrt t) (sqrt (/ k t))) (* (sqrt t) (sqrt (/ k t))) (/ (* (sqrt k) (sqrt t)) (sqrt t)) (/ (* (sqrt k) (sqrt t)) (sqrt t)) (* (/ k t) (* (cbrt t) (cbrt t))) (* (/ k t) (sqrt t)) (/ k t) (* t (cbrt (/ k t))) (* (sqrt (/ k t)) t) (/ (* (cbrt k) t) (cbrt t)) (* (/ (cbrt k) (sqrt t)) t) (/ (cbrt k) (/ t t)) (* t (/ (sqrt k) (cbrt t))) (/ (sqrt k) (/ (sqrt t) t)) (* (/ (sqrt k) t) t) (* (/ k (cbrt t)) t) (* t (/ k (sqrt t))) (/ k 1) (/ k 1) 1 (* k t) (/ k 1) (- (log k) 0) (- (log k) 0) (- (log k) 0) (exp (/ k 1)) (/ (* k (* k k)) (/ (* t (* t t)) (* t (* t t)))) (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (cbrt (/ k 1)) (cbrt (/ k 1))) (cbrt (/ k 1)) (* (* (/ k 1) (/ k 1)) (/ k 1)) (sqrt (/ k 1)) (sqrt (/ k 1)) (* (sqrt t) (sqrt (/ k t))) (* (sqrt t) (sqrt (/ k t))) (/ (* (sqrt k) (sqrt t)) (sqrt t)) (/ (* (sqrt k) (sqrt t)) (sqrt t)) (* (/ k t) (* (cbrt t) (cbrt t))) (* (/ k t) (sqrt t)) (/ k t) (* t (cbrt (/ k t))) (* (sqrt (/ k t)) t) (/ (* (cbrt k) t) (cbrt t)) (* (/ (cbrt k) (sqrt t)) t) (/ (cbrt k) (/ t t)) (* t (/ (sqrt k) (cbrt t))) (/ (sqrt k) (/ (sqrt t) t)) (* (/ (sqrt k) t) t) (* (/ k (cbrt t)) t) (* t (/ k (sqrt t))) (/ k 1) (/ k 1) 1 (* k t) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (log (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (exp (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (/ (/ (/ 8 (* (/ t l) (* (/ t l) (/ t l)))) (* (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k)))) (tan k))) (/ (* (/ (/ (* k (* k k)) (/ (* t (* t t)) (* t (* t t)))) l) (/ (/ (* k (* k k)) (/ (* t (* t t)) (* t (* t t)))) l)) l)) (/ (/ (/ 8 (* (/ t l) (* (/ t l) (/ t l)))) (/ (* (/ (/ (* k (* k k)) (/ (* t (* t t)) (* t (* t t)))) l) (/ (/ (* k (* k k)) (/ (* t (* t t)) (* t (* t t)))) l)) l)) (* (* (sin k) (tan k)) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (/ 8 (/ (* (* (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k)))) (* (tan k) (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l)))) (* t (* t t))) (* (* l l) l))) (/ 8 (/ (* (* (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l)) (* (* (sin k) (tan k)) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (* t (* t t))) (* (* l l) l))) (/ 8 (/ (* (* (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k)))) (* (tan k) (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l)))) (* t (* t t))) (* (* l l) l))) (/ 8 (/ (* (* (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l)) (* (* (sin k) (tan k)) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (* t (* t t))) (* (* l l) l))) (/ 8 (/ (* (* (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k)))) (* (tan k) (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l)))) (* t (* t t))) (* (* l l) l))) (/ 8 (/ (* (* (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l)) (* (* (sin k) (tan k)) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (* t (* t t))) (* (* l l) l))) (/ 8 (* (* (* (* (/ (* (/ k 1) (/ k 1)) l) (* (/ (* (/ k 1) (/ k 1)) l) (/ (* (/ k 1) (/ k 1)) l))) (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (tan k)) (* (/ t l) (* (/ t l) (/ t l))))) (/ 8 (* (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k))) (* (* (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k))) (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k)))) (* (/ t l) (* (/ t l) (/ t l)))))) (/ 8 (* (* (* (* (/ (* (/ k 1) (/ k 1)) l) (* (/ (* (/ k 1) (/ k 1)) l) (/ (* (/ k 1) (/ k 1)) l))) (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (tan k)) (* (/ t l) (* (/ t l) (/ t l))))) (/ 8 (* (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k))) (* (* (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k))) (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k)))) (* (/ t l) (* (/ t l) (/ t l)))))) (/ 8 (/ (* (* (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k)))) (* (tan k) (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l)))) (* t (* t t))) (* (* l l) l))) (/ 8 (/ (* (* (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l)) (* (* (sin k) (tan k)) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (* t (* t t))) (* (* l l) l))) (/ 8 (* (* (* (* (/ (* (/ k 1) (/ k 1)) l) (* (/ (* (/ k 1) (/ k 1)) l) (/ (* (/ k 1) (/ k 1)) l))) (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (tan k)) (* (/ t l) (* (/ t l) (/ t l))))) (/ 8 (* (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k))) (* (* (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k))) (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k)))) (* (/ t l) (* (/ t l) (/ t l)))))) (/ 8 (* (* (* (* (/ (* (/ k 1) (/ k 1)) l) (* (/ (* (/ k 1) (/ k 1)) l) (/ (* (/ k 1) (/ k 1)) l))) (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (tan k)) (* (/ t l) (* (/ t l) (/ t l))))) (/ 8 (* (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k))) (* (* (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k))) (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k)))) (* (/ t l) (* (/ t l) (/ t l)))))) (/ 8 (* (* (* (* (/ (* (/ k 1) (/ k 1)) l) (* (/ (* (/ k 1) (/ k 1)) l) (/ (* (/ k 1) (/ k 1)) l))) (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (tan k)) (* (/ t l) (* (/ t l) (/ t l))))) (/ 8 (* (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k))) (* (* (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k))) (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k)))) (* (/ t l) (* (/ t l) (/ t l)))))) (/ 8 (* (* (* (* (/ (* (/ k 1) (/ k 1)) l) (* (/ (* (/ k 1) (/ k 1)) l) (/ (* (/ k 1) (/ k 1)) l))) (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (tan k)) (* (/ t l) (* (/ t l) (/ t l))))) (/ 8 (* (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k))) (* (* (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k))) (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k)))) (* (/ t l) (* (/ t l) (/ t l)))))) (/ 8 (* (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k))) (* (* (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k))) (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k)))) (* (/ t l) (* (/ t l) (/ t l)))))) (/ (* (* (/ (* 2 l) t) (/ (* 2 l) t)) (/ (/ (/ (* 2 l) t) (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (tan k))) (/ (* (/ (/ (* k (* k k)) (/ (* t (* t t)) (* t (* t t)))) l) (/ (/ (* k (* k k)) (/ (* t (* t t)) (* t (* t t)))) l)) l)) (/ (* (* (/ (* 2 l) t) (/ (* 2 l) t)) (/ (/ (/ (* 2 l) t) (* (* (sin k) (tan k)) (* (sin k) (tan k)))) (* (sin k) (tan k)))) (/ (* (/ (/ (* k (* k k)) (/ (* t (* t t)) (* t (* t t)))) l) (/ (/ (* k (* k k)) (/ (* t (* t t)) (* t (* t t)))) l)) l)) (* (/ (/ (* 2 l) t) (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l))) (/ (* (/ (* 2 l) t) (/ (* 2 l) t)) (* (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k)))) (tan k)))) (/ (* (/ (/ (* 2 l) t) (/ (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l)) (/ (* 2 l) t))) (/ (* 2 l) t)) (* (* (sin k) (tan k)) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (* (/ (/ (* 2 l) t) (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l))) (/ (* (/ (* 2 l) t) (/ (* 2 l) t)) (* (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k)))) (tan k)))) (/ (* (/ (/ (* 2 l) t) (/ (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l)) (/ (* 2 l) t))) (/ (* 2 l) t)) (* (* (sin k) (tan k)) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (* (/ (/ (* 2 l) t) (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l))) (/ (* (/ (* 2 l) t) (/ (* 2 l) t)) (* (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k)))) (tan k)))) (/ (* (/ (/ (* 2 l) t) (/ (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l)) (/ (* 2 l) t))) (/ (* 2 l) t)) (* (* (sin k) (tan k)) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (/ (/ (/ (/ (/ (/ 8 (/ t l)) (/ t l)) (/ t l)) (* (/ (* (/ k 1) (/ k 1)) l) (* (/ (* (/ k 1) (/ k 1)) l) (/ (* (/ k 1) (/ k 1)) l)))) (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (tan k)) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))))) (/ (/ (/ (/ (/ (/ 8 (/ t l)) (/ t l)) (/ t l)) (* (/ (* (/ k 1) (/ k 1)) l) (* (/ (* (/ k 1) (/ k 1)) l) (/ (* (/ k 1) (/ k 1)) l)))) (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (tan k)) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))))) (* (/ (/ (* 2 l) t) (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l))) (/ (* (/ (* 2 l) t) (/ (* 2 l) t)) (* (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k)))) (tan k)))) (/ (* (/ (/ (* 2 l) t) (/ (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l)) (/ (* 2 l) t))) (/ (* 2 l) t)) (* (* (sin k) (tan k)) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (/ (/ (/ (/ (/ (/ 8 (/ t l)) (/ t l)) (/ t l)) (* (/ (* (/ k 1) (/ k 1)) l) (* (/ (* (/ k 1) (/ k 1)) l) (/ (* (/ k 1) (/ k 1)) l)))) (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (tan k)) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))))) (/ (/ (/ (/ (/ (/ 8 (/ t l)) (/ t l)) (/ t l)) (* (/ (* (/ k 1) (/ k 1)) l) (* (/ (* (/ k 1) (/ k 1)) l) (/ (* (/ k 1) (/ k 1)) l)))) (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (tan k)) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))))) (/ (/ (/ (/ (/ (/ 8 (/ t l)) (/ t l)) (/ t l)) (* (/ (* (/ k 1) (/ k 1)) l) (* (/ (* (/ k 1) (/ k 1)) l) (/ (* (/ k 1) (/ k 1)) l)))) (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (tan k)) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))))) (/ (/ (/ (/ (/ (/ 8 (/ t l)) (/ t l)) (/ t l)) (* (/ (* (/ k 1) (/ k 1)) l) (* (/ (* (/ k 1) (/ k 1)) l) (/ (* (/ k 1) (/ k 1)) l)))) (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (tan k)) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))))) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))))) (/ (* (* (/ (* 2 l) t) (/ (* 2 l) t)) (/ (/ (/ (* 2 l) t) (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (tan k))) (/ (* (/ (/ (* k (* k k)) (/ (* t (* t t)) (* t (* t t)))) l) (/ (/ (* k (* k k)) (/ (* t (* t t)) (* t (* t t)))) l)) l)) (/ (* (* (/ (* 2 l) t) (/ (* 2 l) t)) (/ (/ (/ (* 2 l) t) (* (* (sin k) (tan k)) (* (sin k) (tan k)))) (* (sin k) (tan k)))) (/ (* (/ (/ (* k (* k k)) (/ (* t (* t t)) (* t (* t t)))) l) (/ (/ (* k (* k k)) (/ (* t (* t t)) (* t (* t t)))) l)) l)) (* (/ (/ (* 2 l) t) (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l))) (/ (* (/ (* 2 l) t) (/ (* 2 l) t)) (* (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k)))) (tan k)))) (/ (* (/ (/ (* 2 l) t) (/ (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l)) (/ (* 2 l) t))) (/ (* 2 l) t)) (* (* (sin k) (tan k)) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (* (/ (/ (* 2 l) t) (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l))) (/ (* (/ (* 2 l) t) (/ (* 2 l) t)) (* (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k)))) (tan k)))) (/ (* (/ (/ (* 2 l) t) (/ (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l)) (/ (* 2 l) t))) (/ (* 2 l) t)) (* (* (sin k) (tan k)) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (* (/ (/ (* 2 l) t) (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l))) (/ (* (/ (* 2 l) t) (/ (* 2 l) t)) (* (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k)))) (tan k)))) (/ (* (/ (/ (* 2 l) t) (/ (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l)) (/ (* 2 l) t))) (/ (* 2 l) t)) (* (* (sin k) (tan k)) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (/ (/ (/ (/ (/ (/ 8 (/ t l)) (/ t l)) (/ t l)) (* (/ (* (/ k 1) (/ k 1)) l) (* (/ (* (/ k 1) (/ k 1)) l) (/ (* (/ k 1) (/ k 1)) l)))) (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (tan k)) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))))) (/ (/ (/ (/ (/ (/ 8 (/ t l)) (/ t l)) (/ t l)) (* (/ (* (/ k 1) (/ k 1)) l) (* (/ (* (/ k 1) (/ k 1)) l) (/ (* (/ k 1) (/ k 1)) l)))) (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (tan k)) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))))) (* (/ (/ (* 2 l) t) (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l))) (/ (* (/ (* 2 l) t) (/ (* 2 l) t)) (* (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k)))) (tan k)))) (/ (* (/ (/ (* 2 l) t) (/ (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l)) (/ (* 2 l) t))) (/ (* 2 l) t)) (* (* (sin k) (tan k)) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (/ (/ (/ (/ (/ (/ 8 (/ t l)) (/ t l)) (/ t l)) (* (/ (* (/ k 1) (/ k 1)) l) (* (/ (* (/ k 1) (/ k 1)) l) (/ (* (/ k 1) (/ k 1)) l)))) (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (tan k)) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))))) (/ (/ (/ (/ (/ (/ 8 (/ t l)) (/ t l)) (/ t l)) (* (/ (* (/ k 1) (/ k 1)) l) (* (/ (* (/ k 1) (/ k 1)) l) (/ (* (/ k 1) (/ k 1)) l)))) (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (tan k)) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))))) (/ (/ (/ (/ (/ (/ 8 (/ t l)) (/ t l)) (/ t l)) (* (/ (* (/ k 1) (/ k 1)) l) (* (/ (* (/ k 1) (/ k 1)) l) (/ (* (/ k 1) (/ k 1)) l)))) (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (tan k)) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))))) (/ (/ (/ (/ (/ (/ 8 (/ t l)) (/ t l)) (/ t l)) (* (/ (* (/ k 1) (/ k 1)) l) (* (/ (* (/ k 1) (/ k 1)) l) (/ (* (/ k 1) (/ k 1)) l)))) (* (sin k) (* (* (sin k) (tan k)) (* (sin k) (tan k))))) (tan k)) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))))) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))))) (* (cbrt (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (cbrt (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))))) (cbrt (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (* (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))))) (sqrt (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (sqrt (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1))))) (/ -2 (/ t l)) (- (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k)))) (* (* (/ (cbrt (/ (* 2 l) t)) (/ k 1)) (/ (cbrt (/ (* 2 l) t)) (/ k 1))) l) (/ (/ (cbrt (/ (* 2 l) t)) (sin k)) (tan k)) (/ (sqrt (/ (* 2 l) t)) (/ (/ k 1) (/ l (/ k 1)))) (/ (sqrt (/ (* 2 l) t)) (* (tan k) (sin k))) (* (* (/ (/ (cbrt 2) (cbrt (/ t l))) (/ k 1)) (/ (/ (cbrt 2) (cbrt (/ t l))) (/ k 1))) l) (/ (/ (cbrt 2) (* (sin k) (tan k))) (cbrt (/ t l))) (/ (* l (* (/ (cbrt 2) (/ k 1)) (/ (cbrt 2) (/ k 1)))) (sqrt (/ t l))) (/ (/ (cbrt 2) (* (sin k) (tan k))) (sqrt (/ t l))) (/ (* l (* (/ (cbrt 2) (/ k 1)) (/ (cbrt 2) (/ k 1)))) (* (/ (cbrt t) (cbrt l)) (/ (cbrt t) (cbrt l)))) (* (/ (/ (cbrt 2) (cbrt t)) (sin k)) (/ (cbrt l) (tan k))) (/ (* (sqrt l) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (/ (/ k 1) (/ l (/ k 1)))) (/ (/ (* (/ (cbrt 2) (cbrt t)) (sqrt l)) (tan k)) (sin k)) (/ (* l (* (/ (cbrt 2) (/ k 1)) (/ (cbrt 2) (/ k 1)))) (* (cbrt t) (cbrt t))) (/ (/ (/ (cbrt 2) (cbrt t)) (/ (sin k) l)) (tan k)) (* l (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (/ (/ k 1) (cbrt l)) (/ (/ k 1) (cbrt l))))) (/ (cbrt 2) (/ (* (* (sin k) (tan k)) (sqrt t)) (cbrt l))) (/ (* l (* (/ (cbrt 2) (/ k 1)) (/ (cbrt 2) (/ k 1)))) (/ (sqrt t) (sqrt l))) (/ (/ (cbrt 2) (sqrt t)) (/ (* (sin k) (tan k)) (sqrt l))) (/ (* l (* (/ (cbrt 2) (/ k 1)) (/ (cbrt 2) (/ k 1)))) (sqrt t)) (/ (/ (/ (cbrt 2) (sqrt t)) (/ (sin k) l)) (tan k)) (* l (/ (* (cbrt 2) (cbrt 2)) (* (/ (/ k 1) (cbrt l)) (/ (/ k 1) (cbrt l))))) (/ (/ (cbrt 2) (* (sin k) (tan k))) (/ t (cbrt l))) (/ (* (* (* (cbrt 2) (cbrt 2)) (sqrt l)) l) (* (/ k 1) (/ k 1))) (/ (/ (cbrt 2) t) (/ (* (sin k) (tan k)) (sqrt l))) (* l (* (/ (cbrt 2) (/ k 1)) (/ (cbrt 2) (/ k 1)))) (/ (/ (cbrt 2) (/ t l)) (* (sin k) (tan k))) (* l (* (/ (cbrt 2) (/ k 1)) (/ (cbrt 2) (/ k 1)))) (/ (/ (cbrt 2) (/ t l)) (* (sin k) (tan k))) (/ (* l (* (/ (cbrt 2) (/ k 1)) (/ (cbrt 2) (/ k 1)))) t) (/ (/ (* l (cbrt 2)) (sin k)) (tan k)) (/ (/ (sqrt 2) (* (cbrt (/ t l)) (cbrt (/ t l)))) (/ (/ k 1) (/ l (/ k 1)))) (/ (/ (sqrt 2) (* (sin k) (tan k))) (cbrt (/ t l))) (/ (/ (sqrt 2) (sqrt (/ t l))) (/ (/ k 1) (/ l (/ k 1)))) (/ (/ (sqrt 2) (sqrt (/ t l))) (* (sin k) (tan k))) (* (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (/ (/ k 1) (cbrt l)) (/ (/ k 1) (cbrt l)))) l) (/ (/ (sqrt 2) (* (sin k) (tan k))) (/ (cbrt t) (cbrt l))) (* (/ (* (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt l)) (/ k 1)) (/ l (/ k 1))) (/ (/ (* (sqrt l) (/ (sqrt 2) (cbrt t))) (sin k)) (tan k)) (/ (* (/ (sqrt 2) (/ k 1)) (/ l (/ k 1))) (* (cbrt t) (cbrt t))) (/ (/ (/ (sqrt 2) (/ (cbrt t) l)) (tan k)) (sin k)) (* l (/ (/ (sqrt 2) (sqrt t)) (* (/ (/ k 1) (cbrt l)) (/ (/ k 1) (cbrt l))))) (/ (* (/ (sqrt 2) (sqrt t)) (cbrt l)) (* (sin k) (tan k))) (/ (sqrt 2) (* (/ (/ k 1) (/ l (/ k 1))) (/ (sqrt t) (sqrt l)))) (/ (/ (sqrt 2) (sqrt t)) (/ (* (sin k) (tan k)) (sqrt l))) (/ (* (/ (sqrt 2) (sqrt t)) l) (* (/ k 1) (/ k 1))) (/ (/ (sqrt 2) (* (sin k) (tan k))) (/ (sqrt t) l)) (* l (/ (sqrt 2) (* (/ (/ k 1) (cbrt l)) (/ (/ k 1) (cbrt l))))) (* (/ (/ (sqrt 2) t) (tan k)) (/ (cbrt l) (sin k))) (* (/ (* (sqrt l) (sqrt 2)) (* (/ k 1) (/ k 1))) l) (* (/ (/ (sqrt 2) t) (sin k)) (/ (sqrt l) (tan k))) (* (/ (sqrt 2) (/ k 1)) (/ l (/ k 1))) (* (/ (/ (sqrt 2) t) (tan k)) (/ l (sin k))) (* (/ (sqrt 2) (/ k 1)) (/ l (/ k 1))) (* (/ (/ (sqrt 2) t) (tan k)) (/ l (sin k))) (* (/ (sqrt 2) (* (* (/ k 1) (/ k 1)) t)) l) (* (/ (sqrt 2) (tan k)) (/ l (sin k))) (/ (/ (* 1 l) (* (/ k 1) (/ k 1))) (* (cbrt (/ t l)) (cbrt (/ t l)))) (/ (/ 2 (* (sin k) (tan k))) (cbrt (/ t l))) (/ (* (/ 1 (sqrt (/ t l))) l) (* (/ k 1) (/ k 1))) (/ (/ 2 (* (sin k) (tan k))) (sqrt (/ t l))) (* l (/ (/ (* (cbrt l) (cbrt l)) (* (cbrt t) (cbrt t))) (* (/ k 1) (/ k 1)))) (/ 2 (/ (* (* (sin k) (tan k)) (cbrt t)) (cbrt l))) (/ (* (/ (sqrt l) (* (cbrt t) (cbrt t))) l) (* (/ k 1) (/ k 1))) (* (/ (/ 2 (cbrt t)) (tan k)) (/ (sqrt l) (sin k))) (/ (/ (* 1 l) (* (/ k 1) (/ k 1))) (* (cbrt t) (cbrt t))) (/ (/ 2 (* (sin k) (tan k))) (/ (cbrt t) l)) (* (/ (/ 1 (sqrt t)) (* (/ (/ k 1) (cbrt l)) (/ (/ k 1) (cbrt l)))) l) (* (/ (/ 2 (sqrt t)) (tan k)) (/ (cbrt l) (sin k))) (* (/ (/ (sqrt l) (sqrt t)) (/ k 1)) (/ l (/ k 1))) (/ (/ 2 (sqrt t)) (/ (* (sin k) (tan k)) (sqrt l))) (/ (/ (* 1 l) (* (/ k 1) (/ k 1))) (sqrt t)) (/ (/ 2 (sqrt t)) (/ (* (sin k) (tan k)) l)) (* l (* (/ (cbrt l) (/ k 1)) (/ (cbrt l) (/ k 1)))) (/ (/ (* (cbrt l) (/ 2 t)) (sin k)) (tan k)) (* (/ (sqrt l) (* (/ k 1) (/ k 1))) l) (* (/ (/ 2 t) (sin k)) (/ (sqrt l) (tan k))) (/ (* 1 l) (* (/ k 1) (/ k 1))) (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (* 1 l) (* (/ k 1) (/ k 1))) (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (* (/ (/ 1 (/ k 1)) (* (/ k 1) t)) l) (/ (* l 2) (* (sin k) (tan k))) (/ (* 1 l) (* (/ k 1) (/ k 1))) (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (* 2 l) (* (/ k 1) (/ k 1))) (/ 1 (* (* (sin k) (tan k)) (/ t l))) (/ (/ (* 2 l) (* (/ k 1) (/ k 1))) t) (/ (/ l (sin k)) (tan k)) (/ (/ (* 1 l) (* (/ k 1) (/ k 1))) (* (sin k) (tan k))) (/ (/ (/ k 1) (/ l (/ k 1))) (* (/ (/ 2 t) (sin k)) (/ l (tan k)))) (/ (/ (* 2 l) (* (/ k 1) (/ k 1))) (/ t l)) (* (/ (/ k 1) (* (cbrt (/ (* 2 l) t)) (/ l (/ k 1)))) (* (sin k) (tan k))) (/ (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k))) (sqrt (/ (* 2 l) t))) (/ (/ (/ k 1) (/ l (/ k 1))) (/ (/ (cbrt 2) (* (sin k) (tan k))) (cbrt (/ t l)))) (/ (* (sin k) (tan k)) (/ (/ (cbrt 2) (sqrt (/ t l))) (/ (/ k 1) (/ l (/ k 1))))) (* (/ (* (sin k) (tan k)) (/ (cbrt 2) (cbrt t))) (/ (/ (/ k 1) (/ l (/ k 1))) (cbrt l))) (* (/ (/ (/ k 1) (/ l (/ k 1))) (/ (cbrt 2) (cbrt t))) (/ (* (sin k) (tan k)) (sqrt l))) (/ (* (sin k) (/ (/ k 1) (/ l (/ k 1)))) (/ (* l (/ (cbrt 2) (cbrt t))) (tan k))) (/ (* (sin k) (tan k)) (/ (/ (* (cbrt 2) (cbrt l)) (sqrt t)) (/ (/ k 1) (/ l (/ k 1))))) (* (/ (sqrt t) (sqrt l)) (/ (* (sin k) (tan k)) (/ (cbrt 2) (/ (/ k 1) (/ l (/ k 1)))))) (/ (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k))) (/ (cbrt 2) (/ (sqrt t) l))) (/ (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k))) (* (cbrt l) (/ (cbrt 2) t))) (/ (/ (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k))) (/ (cbrt 2) t)) (sqrt l)) (/ (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k))) (/ (cbrt 2) (/ t l))) (/ (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k))) (/ (cbrt 2) (/ t l))) (* (/ (* (sin k) (tan k)) (cbrt 2)) (/ (/ (/ k 1) (/ l (/ k 1))) l)) (* (/ (* (sin k) (tan k)) (* (/ (sqrt 2) (/ k 1)) (/ l (/ k 1)))) (cbrt (/ t l))) (* (sqrt (/ t l)) (/ (* (sin k) (tan k)) (* (/ (sqrt 2) (/ k 1)) (/ l (/ k 1))))) (/ (/ k 1) (* (/ (/ (sqrt 2) (* (sin k) (tan k))) (/ (cbrt t) (cbrt l))) (/ l (/ k 1)))) (* (/ (* (sin k) (/ (/ k 1) (/ l (/ k 1)))) (/ (sqrt 2) (cbrt t))) (/ (tan k) (sqrt l))) (* (/ (cbrt t) l) (/ (* (sin k) (tan k)) (* (/ (sqrt 2) (/ k 1)) (/ l (/ k 1))))) (/ (/ (/ k 1) (/ l (/ k 1))) (/ (* (/ (sqrt 2) (sqrt t)) (cbrt l)) (* (sin k) (tan k)))) (* (/ (sqrt t) (sqrt l)) (/ (* (sin k) (tan k)) (* (/ (sqrt 2) (/ k 1)) (/ l (/ k 1))))) (/ (/ k 1) (* (/ (/ (sqrt 2) (* (sin k) (tan k))) (/ (sqrt t) l)) (/ l (/ k 1)))) (/ (/ k 1) (* (* (/ (/ (sqrt 2) t) (tan k)) (/ (cbrt l) (sin k))) (/ l (/ k 1)))) (* (/ (* (sin k) (tan k)) (* (/ (sqrt 2) (/ k 1)) (/ l (/ k 1)))) (/ t (sqrt l))) (* (/ t l) (/ (* (sin k) (tan k)) (* (/ (sqrt 2) (/ k 1)) (/ l (/ k 1))))) (* (/ t l) (/ (* (sin k) (tan k)) (* (/ (sqrt 2) (/ k 1)) (/ l (/ k 1))))) (/ (/ k 1) (* (* (/ (sqrt 2) (tan k)) (/ l (sin k))) (/ l (/ k 1)))) (/ (/ (/ k 1) (/ l (/ k 1))) (/ (/ 2 (* (sin k) (tan k))) (cbrt (/ t l)))) (* (sqrt (/ t l)) (/ (* (sin k) (tan k)) (/ (* 2 l) (* (/ k 1) (/ k 1))))) (/ (/ (/ k 1) (/ l (/ k 1))) (/ 2 (/ (* (* (sin k) (tan k)) (cbrt t)) (cbrt l)))) (/ (/ (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k))) (/ 2 (cbrt t))) (sqrt l)) (/ (* (sin k) (/ (/ k 1) (/ l (/ k 1)))) (/ (* l (/ 2 (cbrt t))) (tan k))) (/ (/ (/ (* (/ k 1) (/ k 1)) (/ (/ l (sin k)) (tan k))) (/ 2 (sqrt t))) (cbrt l)) (/ (* (* (* (/ k 1) (/ k 1)) (tan k)) (sin k)) (* (* (sqrt l) (/ 2 (sqrt t))) l)) (* (/ (/ (/ k 1) (/ l (/ k 1))) (/ 2 (sqrt t))) (/ (* (sin k) (tan k)) l)) (/ (/ (/ k 1) (/ l (/ k 1))) (/ (/ (* (cbrt l) (/ 2 t)) (sin k)) (tan k))) (* (/ (* (sin k) (/ (/ k 1) (/ l (/ k 1)))) (/ 2 t)) (/ (tan k) (sqrt l))) (/ (/ (/ k 1) (/ l (/ k 1))) (* (/ (/ 2 t) (sin k)) (/ l (tan k)))) (/ (/ (/ k 1) (/ l (/ k 1))) (* (/ (/ 2 t) (sin k)) (/ l (tan k)))) (/ (* (* (* (/ k 1) (/ k 1)) (tan k)) (sin k)) (* (* l 2) l)) (/ (/ (/ k 1) (/ l (/ k 1))) (* (/ (/ 2 t) (sin k)) (/ l (tan k)))) (/ (* (/ k 1) (* (* (sin k) (tan k)) (/ t l))) (/ l (/ k 1))) (/ (* (* (* (/ k 1) (/ k 1)) (tan k)) (sin k)) (* l l)) (/ (/ (* 2 l) t) (* (* (sin k) (/ k 1)) (* (sin k) (/ k 1)))) (* (/ (/ (* 2 l) t) (* (* (sin k) (/ k 1)) (* (sin k) (/ k 1)))) l) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (* (/ k 1) (/ k 1))) (/ (* (/ k 1) (* (* (sin k) (tan k)) (/ t l))) (/ l (/ k 1))) (log (/ (/ k 1) (/ l (/ k 1)))) (log (/ (/ k 1) (/ l (/ k 1)))) (log (/ (/ k 1) (/ l (/ k 1)))) (log (/ (/ k 1) (/ l (/ k 1)))) (log (/ (/ k 1) (/ l (/ k 1)))) (log (/ (/ k 1) (/ l (/ k 1)))) (log (/ (/ k 1) (/ l (/ k 1)))) (log (/ (/ k 1) (/ l (/ k 1)))) (log (/ (/ k 1) (/ l (/ k 1)))) (log (/ (/ k 1) (/ l (/ k 1)))) (log (/ (/ k 1) (/ l (/ k 1)))) (exp (/ (/ k 1) (/ l (/ k 1)))) (/ (* (/ (/ (* k (* k k)) (/ (* t (* t t)) (* t (* t t)))) l) (/ (/ (* k (* k k)) (/ (* t (* t t)) (* t (* t t)))) l)) l) (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l)) (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l)) (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l)) (* (/ (* (/ k 1) (/ k 1)) l) (* (/ (* (/ k 1) (/ k 1)) l) (/ (* (/ k 1) (/ k 1)) l))) (* (/ (* (/ k 1) (/ k 1)) l) (* (/ (* (/ k 1) (/ k 1)) l) (/ (* (/ k 1) (/ k 1)) l))) (* (/ (* (* (/ k t) (/ k t)) (/ k t)) (* l l)) (/ (* (* t (* t t)) (* (* t (* t t)) (* (/ k t) (* (/ k t) (/ k t))))) l)) (* (/ (* (/ k 1) (/ k 1)) l) (* (/ (* (/ k 1) (/ k 1)) l) (/ (* (/ k 1) (/ k 1)) l))) (* (/ (* (/ k 1) (/ k 1)) l) (* (/ (* (/ k 1) (/ k 1)) l) (/ (* (/ k 1) (/ k 1)) l))) (* (/ (* (/ k 1) (/ k 1)) l) (* (/ (* (/ k 1) (/ k 1)) l) (/ (* (/ k 1) (/ k 1)) l))) (* (cbrt (/ (/ k 1) (/ l (/ k 1)))) (cbrt (/ (/ k 1) (/ l (/ k 1))))) (cbrt (/ (/ k 1) (/ l (/ k 1)))) (* (/ (* (/ k 1) (/ k 1)) l) (* (/ (* (/ k 1) (/ k 1)) l) (/ (* (/ k 1) (/ k 1)) l))) (sqrt (/ (/ k 1) (/ l (/ k 1)))) (sqrt (/ (/ k 1) (/ l (/ k 1)))) (* (- (/ k 1)) (/ k 1)) (- l) (/ (/ k 1) (* (cbrt l) (cbrt l))) (/ (/ k 1) (cbrt l)) (/ (/ k 1) (sqrt l)) (/ (/ k 1) (sqrt l)) (/ k 1) (/ (/ k 1) l) (/ 1 l) (/ (/ l (/ k 1)) (/ k 1)) (* (/ (/ k 1) (cbrt l)) (/ (/ k 1) (cbrt l))) (/ (* (/ k 1) (/ k 1)) (sqrt l)) (* (/ k 1) (/ k 1)) (/ l (/ k 1)) (* l (* t t)) (* t l) (* t l) k k k k k k (- (- (* 2 (/ (/ l (/ t l)) (* (* k k) (* k k)))) (/ 7/60 (/ t (* l l)))) (/ (/ (* 1/3 (* l l)) t) (* k k))) (* (/ 2 t) (/ (* (cos k) (* l l)) (* (* (sin k) k) (* (sin k) k)))) (* (/ 2 t) (/ (* (cos k) (* l l)) (* (* (sin k) k) (* (sin k) k)))) (/ (* k k) l) (/ (* k k) l) (/ (* k k) l) 11.355 * * * [progress]: adding candidates to table 16.157 * * [progress]: iteration 2 / 4 16.157 * * * [progress]: picking best candidate 16.249 * * * * [pick]: Picked # 16.249 * * * [progress]: localizing error 16.308 * * * [progress]: generating rewritten candidates 16.308 * * * * [progress]: [ 1 / 4 ] rewriting at (2 2) 16.337 * * * * [progress]: [ 2 / 4 ] rewriting at (2 2 2) 16.377 * * * * [progress]: [ 3 / 4 ] rewriting at (2 2 2 1) 16.392 * * * * [progress]: [ 4 / 4 ] rewriting at (2 2 2 2) 16.490 * * * [progress]: generating series expansions 16.491 * * * * [progress]: [ 1 / 4 ] generating series at (2 2) 16.491 * [backup-simplify]: Simplify (/ (/ (/ k 1) (/ l (/ k 1))) (* (/ (/ 2 t) (sin k)) (/ l (tan k)))) into (* 1/2 (/ (* t (* (sin k) (* (tan k) (pow k 2)))) (pow l 2))) 16.491 * [approximate]: Taking taylor expansion of (* 1/2 (/ (* t (* (sin k) (* (tan k) (pow k 2)))) (pow l 2))) in (k l t) around 0 16.491 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* t (* (sin k) (* (tan k) (pow k 2)))) (pow l 2))) in t 16.491 * [taylor]: Taking taylor expansion of 1/2 in t 16.491 * [backup-simplify]: Simplify 1/2 into 1/2 16.491 * [taylor]: Taking taylor expansion of (/ (* t (* (sin k) (* (tan k) (pow k 2)))) (pow l 2)) in t 16.491 * [taylor]: Taking taylor expansion of (* t (* (sin k) (* (tan k) (pow k 2)))) in t 16.491 * [taylor]: Taking taylor expansion of t in t 16.491 * [backup-simplify]: Simplify 0 into 0 16.491 * [backup-simplify]: Simplify 1 into 1 16.491 * [taylor]: Taking taylor expansion of (* (sin k) (* (tan k) (pow k 2))) in t 16.491 * [taylor]: Taking taylor expansion of (sin k) in t 16.491 * [taylor]: Taking taylor expansion of k in t 16.491 * [backup-simplify]: Simplify k into k 16.491 * [backup-simplify]: Simplify (sin k) into (sin k) 16.491 * [backup-simplify]: Simplify (cos k) into (cos k) 16.491 * [taylor]: Taking taylor expansion of (* (tan k) (pow k 2)) in t 16.491 * [taylor]: Taking taylor expansion of (tan k) in t 16.491 * [taylor]: Rewrote expression to (/ (sin k) (cos k)) 16.491 * [taylor]: Taking taylor expansion of (sin k) in t 16.491 * [taylor]: Taking taylor expansion of k in t 16.491 * [backup-simplify]: Simplify k into k 16.491 * [backup-simplify]: Simplify (sin k) into (sin k) 16.491 * [backup-simplify]: Simplify (cos k) into (cos k) 16.491 * [taylor]: Taking taylor expansion of (cos k) in t 16.491 * [taylor]: Taking taylor expansion of k in t 16.491 * [backup-simplify]: Simplify k into k 16.491 * [backup-simplify]: Simplify (cos k) into (cos k) 16.491 * [backup-simplify]: Simplify (sin k) into (sin k) 16.492 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 16.492 * [backup-simplify]: Simplify (* (cos k) 0) into 0 16.492 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 16.492 * [backup-simplify]: Simplify (* (cos k) 1) into (cos k) 16.492 * [backup-simplify]: Simplify (* (sin k) 0) into 0 16.493 * [backup-simplify]: Simplify (- 0) into 0 16.493 * [backup-simplify]: Simplify (+ (cos k) 0) into (cos k) 16.493 * [backup-simplify]: Simplify (/ (sin k) (cos k)) into (/ (sin k) (cos k)) 16.493 * [taylor]: Taking taylor expansion of (pow k 2) in t 16.493 * [taylor]: Taking taylor expansion of k in t 16.493 * [backup-simplify]: Simplify k into k 16.493 * [taylor]: Taking taylor expansion of (pow l 2) in t 16.493 * [taylor]: Taking taylor expansion of l in t 16.493 * [backup-simplify]: Simplify l into l 16.493 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 16.493 * [backup-simplify]: Simplify (* (cos k) 0) into 0 16.493 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 16.493 * [backup-simplify]: Simplify (* k k) into (pow k 2) 16.493 * [backup-simplify]: Simplify (* (/ (sin k) (cos k)) (pow k 2)) into (/ (* (pow k 2) (sin k)) (cos k)) 16.493 * [backup-simplify]: Simplify (* (sin k) (/ (* (pow k 2) (sin k)) (cos k))) into (/ (* (pow (sin k) 2) (pow k 2)) (cos k)) 16.493 * [backup-simplify]: Simplify (* 0 (/ (* (pow (sin k) 2) (pow k 2)) (cos k))) into 0 16.493 * [backup-simplify]: Simplify (+ (* k 0) (* 0 k)) into 0 16.494 * [backup-simplify]: Simplify (+ 0) into 0 16.494 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 1)) into 0 16.495 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.495 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 0)) into 0 16.495 * [backup-simplify]: Simplify (+ 0 0) into 0 16.495 * [backup-simplify]: Simplify (+ 0) into 0 16.496 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 1)) into 0 16.496 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.496 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 0)) into 0 16.497 * [backup-simplify]: Simplify (- 0) into 0 16.497 * [backup-simplify]: Simplify (+ 0 0) into 0 16.497 * [backup-simplify]: Simplify (- (/ 0 (cos k)) (+ (* (/ (sin k) (cos k)) (/ 0 (cos k))))) into 0 16.497 * [backup-simplify]: Simplify (+ (* (/ (sin k) (cos k)) 0) (* 0 (pow k 2))) into 0 16.497 * [backup-simplify]: Simplify (+ 0) into 0 16.498 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 1)) into 0 16.498 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.498 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 0)) into 0 16.499 * [backup-simplify]: Simplify (+ 0 0) into 0 16.499 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 (/ (* (pow k 2) (sin k)) (cos k)))) into 0 16.499 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (/ (* (pow (sin k) 2) (pow k 2)) (cos k)))) into (/ (* (pow (sin k) 2) (pow k 2)) (cos k)) 16.499 * [backup-simplify]: Simplify (* l l) into (pow l 2) 16.499 * [backup-simplify]: Simplify (/ (/ (* (pow (sin k) 2) (pow k 2)) (cos k)) (pow l 2)) into (/ (* (pow (sin k) 2) (pow k 2)) (* (cos k) (pow l 2))) 16.499 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* t (* (sin k) (* (tan k) (pow k 2)))) (pow l 2))) in l 16.499 * [taylor]: Taking taylor expansion of 1/2 in l 16.500 * [backup-simplify]: Simplify 1/2 into 1/2 16.500 * [taylor]: Taking taylor expansion of (/ (* t (* (sin k) (* (tan k) (pow k 2)))) (pow l 2)) in l 16.500 * [taylor]: Taking taylor expansion of (* t (* (sin k) (* (tan k) (pow k 2)))) in l 16.500 * [taylor]: Taking taylor expansion of t in l 16.500 * [backup-simplify]: Simplify t into t 16.500 * [taylor]: Taking taylor expansion of (* (sin k) (* (tan k) (pow k 2))) in l 16.500 * [taylor]: Taking taylor expansion of (sin k) in l 16.500 * [taylor]: Taking taylor expansion of k in l 16.500 * [backup-simplify]: Simplify k into k 16.500 * [backup-simplify]: Simplify (sin k) into (sin k) 16.500 * [backup-simplify]: Simplify (cos k) into (cos k) 16.500 * [taylor]: Taking taylor expansion of (* (tan k) (pow k 2)) in l 16.500 * [taylor]: Taking taylor expansion of (tan k) in l 16.500 * [taylor]: Rewrote expression to (/ (sin k) (cos k)) 16.500 * [taylor]: Taking taylor expansion of (sin k) in l 16.500 * [taylor]: Taking taylor expansion of k in l 16.500 * [backup-simplify]: Simplify k into k 16.500 * [backup-simplify]: Simplify (sin k) into (sin k) 16.500 * [backup-simplify]: Simplify (cos k) into (cos k) 16.500 * [taylor]: Taking taylor expansion of (cos k) in l 16.500 * [taylor]: Taking taylor expansion of k in l 16.500 * [backup-simplify]: Simplify k into k 16.500 * [backup-simplify]: Simplify (cos k) into (cos k) 16.500 * [backup-simplify]: Simplify (sin k) into (sin k) 16.500 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 16.500 * [backup-simplify]: Simplify (* (cos k) 0) into 0 16.500 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 16.500 * [backup-simplify]: Simplify (* (cos k) 1) into (cos k) 16.500 * [backup-simplify]: Simplify (* (sin k) 0) into 0 16.500 * [backup-simplify]: Simplify (- 0) into 0 16.500 * [backup-simplify]: Simplify (+ (cos k) 0) into (cos k) 16.501 * [backup-simplify]: Simplify (/ (sin k) (cos k)) into (/ (sin k) (cos k)) 16.501 * [taylor]: Taking taylor expansion of (pow k 2) in l 16.501 * [taylor]: Taking taylor expansion of k in l 16.501 * [backup-simplify]: Simplify k into k 16.501 * [taylor]: Taking taylor expansion of (pow l 2) in l 16.501 * [taylor]: Taking taylor expansion of l in l 16.501 * [backup-simplify]: Simplify 0 into 0 16.501 * [backup-simplify]: Simplify 1 into 1 16.501 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 16.501 * [backup-simplify]: Simplify (* (cos k) 0) into 0 16.501 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 16.501 * [backup-simplify]: Simplify (* k k) into (pow k 2) 16.501 * [backup-simplify]: Simplify (* (/ (sin k) (cos k)) (pow k 2)) into (/ (* (pow k 2) (sin k)) (cos k)) 16.501 * [backup-simplify]: Simplify (* (sin k) (/ (* (pow k 2) (sin k)) (cos k))) into (/ (* (pow (sin k) 2) (pow k 2)) (cos k)) 16.501 * [backup-simplify]: Simplify (* t (/ (* (pow (sin k) 2) (pow k 2)) (cos k))) into (/ (* t (* (pow (sin k) 2) (pow k 2))) (cos k)) 16.501 * [backup-simplify]: Simplify (* 1 1) into 1 16.502 * [backup-simplify]: Simplify (/ (/ (* t (* (pow (sin k) 2) (pow k 2))) (cos k)) 1) into (/ (* t (* (pow (sin k) 2) (pow k 2))) (cos k)) 16.502 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* t (* (sin k) (* (tan k) (pow k 2)))) (pow l 2))) in k 16.502 * [taylor]: Taking taylor expansion of 1/2 in k 16.502 * [backup-simplify]: Simplify 1/2 into 1/2 16.502 * [taylor]: Taking taylor expansion of (/ (* t (* (sin k) (* (tan k) (pow k 2)))) (pow l 2)) in k 16.502 * [taylor]: Taking taylor expansion of (* t (* (sin k) (* (tan k) (pow k 2)))) in k 16.502 * [taylor]: Taking taylor expansion of t in k 16.502 * [backup-simplify]: Simplify t into t 16.502 * [taylor]: Taking taylor expansion of (* (sin k) (* (tan k) (pow k 2))) in k 16.502 * [taylor]: Taking taylor expansion of (sin k) in k 16.502 * [taylor]: Taking taylor expansion of k in k 16.502 * [backup-simplify]: Simplify 0 into 0 16.502 * [backup-simplify]: Simplify 1 into 1 16.502 * [taylor]: Taking taylor expansion of (* (tan k) (pow k 2)) in k 16.502 * [taylor]: Taking taylor expansion of (tan k) in k 16.502 * [taylor]: Rewrote expression to (/ (sin k) (cos k)) 16.502 * [taylor]: Taking taylor expansion of (sin k) in k 16.502 * [taylor]: Taking taylor expansion of k in k 16.502 * [backup-simplify]: Simplify 0 into 0 16.502 * [backup-simplify]: Simplify 1 into 1 16.502 * [taylor]: Taking taylor expansion of (cos k) in k 16.502 * [taylor]: Taking taylor expansion of k in k 16.502 * [backup-simplify]: Simplify 0 into 0 16.502 * [backup-simplify]: Simplify 1 into 1 16.502 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 16.503 * [backup-simplify]: Simplify (/ 1 1) into 1 16.503 * [taylor]: Taking taylor expansion of (pow k 2) in k 16.503 * [taylor]: Taking taylor expansion of k in k 16.503 * [backup-simplify]: Simplify 0 into 0 16.503 * [backup-simplify]: Simplify 1 into 1 16.503 * [taylor]: Taking taylor expansion of (pow l 2) in k 16.503 * [taylor]: Taking taylor expansion of l in k 16.503 * [backup-simplify]: Simplify l into l 16.503 * [backup-simplify]: Simplify (* 1 1) into 1 16.503 * [backup-simplify]: Simplify (* 1 1) into 1 16.503 * [backup-simplify]: Simplify (* 0 1) into 0 16.504 * [backup-simplify]: Simplify (* t 0) into 0 16.504 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 16.504 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 16.505 * [backup-simplify]: Simplify (+ 0) into 0 16.505 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 1 (/ 0 1)))) into 0 16.505 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 16.506 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 16.506 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 1)) into 1 16.507 * [backup-simplify]: Simplify (+ (* t 1) (* 0 0)) into t 16.507 * [backup-simplify]: Simplify (* l l) into (pow l 2) 16.507 * [backup-simplify]: Simplify (/ t (pow l 2)) into (/ t (pow l 2)) 16.507 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* t (* (sin k) (* (tan k) (pow k 2)))) (pow l 2))) in k 16.507 * [taylor]: Taking taylor expansion of 1/2 in k 16.507 * [backup-simplify]: Simplify 1/2 into 1/2 16.507 * [taylor]: Taking taylor expansion of (/ (* t (* (sin k) (* (tan k) (pow k 2)))) (pow l 2)) in k 16.507 * [taylor]: Taking taylor expansion of (* t (* (sin k) (* (tan k) (pow k 2)))) in k 16.507 * [taylor]: Taking taylor expansion of t in k 16.507 * [backup-simplify]: Simplify t into t 16.507 * [taylor]: Taking taylor expansion of (* (sin k) (* (tan k) (pow k 2))) in k 16.507 * [taylor]: Taking taylor expansion of (sin k) in k 16.507 * [taylor]: Taking taylor expansion of k in k 16.507 * [backup-simplify]: Simplify 0 into 0 16.507 * [backup-simplify]: Simplify 1 into 1 16.507 * [taylor]: Taking taylor expansion of (* (tan k) (pow k 2)) in k 16.507 * [taylor]: Taking taylor expansion of (tan k) in k 16.507 * [taylor]: Rewrote expression to (/ (sin k) (cos k)) 16.507 * [taylor]: Taking taylor expansion of (sin k) in k 16.507 * [taylor]: Taking taylor expansion of k in k 16.507 * [backup-simplify]: Simplify 0 into 0 16.507 * [backup-simplify]: Simplify 1 into 1 16.507 * [taylor]: Taking taylor expansion of (cos k) in k 16.507 * [taylor]: Taking taylor expansion of k in k 16.507 * [backup-simplify]: Simplify 0 into 0 16.507 * [backup-simplify]: Simplify 1 into 1 16.507 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 16.508 * [backup-simplify]: Simplify (/ 1 1) into 1 16.508 * [taylor]: Taking taylor expansion of (pow k 2) in k 16.508 * [taylor]: Taking taylor expansion of k in k 16.508 * [backup-simplify]: Simplify 0 into 0 16.508 * [backup-simplify]: Simplify 1 into 1 16.508 * [taylor]: Taking taylor expansion of (pow l 2) in k 16.508 * [taylor]: Taking taylor expansion of l in k 16.508 * [backup-simplify]: Simplify l into l 16.508 * [backup-simplify]: Simplify (* 1 1) into 1 16.508 * [backup-simplify]: Simplify (* 1 1) into 1 16.509 * [backup-simplify]: Simplify (* 0 1) into 0 16.509 * [backup-simplify]: Simplify (* t 0) into 0 16.509 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 16.509 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 16.510 * [backup-simplify]: Simplify (+ 0) into 0 16.510 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 1 (/ 0 1)))) into 0 16.511 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 16.511 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 16.511 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 1)) into 1 16.512 * [backup-simplify]: Simplify (+ (* t 1) (* 0 0)) into t 16.512 * [backup-simplify]: Simplify (* l l) into (pow l 2) 16.512 * [backup-simplify]: Simplify (/ t (pow l 2)) into (/ t (pow l 2)) 16.512 * [backup-simplify]: Simplify (* 1/2 (/ t (pow l 2))) into (* 1/2 (/ t (pow l 2))) 16.512 * [taylor]: Taking taylor expansion of (* 1/2 (/ t (pow l 2))) in l 16.512 * [taylor]: Taking taylor expansion of 1/2 in l 16.512 * [backup-simplify]: Simplify 1/2 into 1/2 16.512 * [taylor]: Taking taylor expansion of (/ t (pow l 2)) in l 16.512 * [taylor]: Taking taylor expansion of t in l 16.512 * [backup-simplify]: Simplify t into t 16.512 * [taylor]: Taking taylor expansion of (pow l 2) in l 16.512 * [taylor]: Taking taylor expansion of l in l 16.512 * [backup-simplify]: Simplify 0 into 0 16.512 * [backup-simplify]: Simplify 1 into 1 16.512 * [backup-simplify]: Simplify (* 1 1) into 1 16.512 * [backup-simplify]: Simplify (/ t 1) into t 16.512 * [backup-simplify]: Simplify (* 1/2 t) into (* 1/2 t) 16.512 * [taylor]: Taking taylor expansion of (* 1/2 t) in t 16.512 * [taylor]: Taking taylor expansion of 1/2 in t 16.512 * [backup-simplify]: Simplify 1/2 into 1/2 16.512 * [taylor]: Taking taylor expansion of t in t 16.513 * [backup-simplify]: Simplify 0 into 0 16.513 * [backup-simplify]: Simplify 1 into 1 16.513 * [backup-simplify]: Simplify (+ (* 1/2 1) (* 0 0)) into 1/2 16.513 * [backup-simplify]: Simplify 1/2 into 1/2 16.514 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 0 1))) into 0 16.514 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 1 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into -1/6 16.515 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 1 2) 2)) 0) into -1/2 16.516 * [backup-simplify]: Simplify (- (/ -1/6 1) (+ (* 1 (/ -1/2 1)) (* 0 (/ 0 1)))) into 1/3 16.517 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 1/3 1))) into 1/3 16.517 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 16.518 * [backup-simplify]: Simplify (+ (* 0 1/3) (+ (* 1 0) (* 0 1))) into 0 16.518 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 1) (* 0 0))) into 0 16.518 * [backup-simplify]: Simplify (+ (* l 0) (* 0 l)) into 0 16.518 * [backup-simplify]: Simplify (- (/ 0 (pow l 2)) (+ (* (/ t (pow l 2)) (/ 0 (pow l 2))))) into 0 16.519 * [backup-simplify]: Simplify (+ (* 1/2 0) (* 0 (/ t (pow l 2)))) into 0 16.519 * [taylor]: Taking taylor expansion of 0 in l 16.519 * [backup-simplify]: Simplify 0 into 0 16.519 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 16.520 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* t (/ 0 1)))) into 0 16.521 * [backup-simplify]: Simplify (+ (* 1/2 0) (* 0 t)) into 0 16.521 * [taylor]: Taking taylor expansion of 0 in t 16.521 * [backup-simplify]: Simplify 0 into 0 16.521 * [backup-simplify]: Simplify 0 into 0 16.522 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 1) (* 0 0))) into 0 16.522 * [backup-simplify]: Simplify 0 into 0 16.523 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 16.525 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 1 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 16.526 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 1 1) 1) (/ (pow 0 1) 1)) 0) into 0 16.527 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 1 (/ 0 1)) (* 0 (/ -1/2 1)) (* 1/3 (/ 0 1)))) into 0 16.529 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (+ (* 1/3 0) (* 0 1)))) into 0 16.530 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 1 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into -1/6 16.532 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 1/3) (+ (* 0 0) (* -1/6 1)))) into 1/6 16.533 * [backup-simplify]: Simplify (+ (* t 1/6) (+ (* 0 0) (+ (* 0 1) (* 0 0)))) into (* 1/6 t) 16.533 * [backup-simplify]: Simplify (+ (* l 0) (+ (* 0 0) (* 0 l))) into 0 16.533 * [backup-simplify]: Simplify (- (/ (* 1/6 t) (pow l 2)) (+ (* (/ t (pow l 2)) (/ 0 (pow l 2))) (* 0 (/ 0 (pow l 2))))) into (* 1/6 (/ t (pow l 2))) 16.534 * [backup-simplify]: Simplify (+ (* 1/2 (* 1/6 (/ t (pow l 2)))) (+ (* 0 0) (* 0 (/ t (pow l 2))))) into (* 1/12 (/ t (pow l 2))) 16.534 * [taylor]: Taking taylor expansion of (* 1/12 (/ t (pow l 2))) in l 16.534 * [taylor]: Taking taylor expansion of 1/12 in l 16.534 * [backup-simplify]: Simplify 1/12 into 1/12 16.534 * [taylor]: Taking taylor expansion of (/ t (pow l 2)) in l 16.534 * [taylor]: Taking taylor expansion of t in l 16.534 * [backup-simplify]: Simplify t into t 16.534 * [taylor]: Taking taylor expansion of (pow l 2) in l 16.534 * [taylor]: Taking taylor expansion of l in l 16.534 * [backup-simplify]: Simplify 0 into 0 16.534 * [backup-simplify]: Simplify 1 into 1 16.535 * [backup-simplify]: Simplify (* 1 1) into 1 16.535 * [backup-simplify]: Simplify (/ t 1) into t 16.535 * [backup-simplify]: Simplify (* 1/12 t) into (* 1/12 t) 16.535 * [taylor]: Taking taylor expansion of (* 1/12 t) in t 16.535 * [taylor]: Taking taylor expansion of 1/12 in t 16.535 * [backup-simplify]: Simplify 1/12 into 1/12 16.535 * [taylor]: Taking taylor expansion of t in t 16.535 * [backup-simplify]: Simplify 0 into 0 16.535 * [backup-simplify]: Simplify 1 into 1 16.536 * [backup-simplify]: Simplify (+ (* 1/12 1) (* 0 0)) into 1/12 16.536 * [backup-simplify]: Simplify 1/12 into 1/12 16.537 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 0 1))) into 0 16.539 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* t (/ 0 1)) (* 0 (/ 0 1)))) into 0 16.539 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 0) (* 0 t))) into 0 16.540 * [taylor]: Taking taylor expansion of 0 in t 16.540 * [backup-simplify]: Simplify 0 into 0 16.540 * [backup-simplify]: Simplify 0 into 0 16.540 * [backup-simplify]: Simplify 0 into 0 16.541 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 0) (+ (* 0 1) (* 0 0)))) into 0 16.541 * [backup-simplify]: Simplify 0 into 0 16.542 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 16.546 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 5) 120)) 0 (* -1 (/ (pow 1 2) 2) (/ (pow 0 1) 1)) (* -1 (/ (pow 1 1) 1) (/ (pow 0 2) 2)) 0 0 (* 1 (/ (pow 0 1) 1))) into 1/120 16.549 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 4) 24)) 0 (* -1 (/ (pow 1 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 1/24 16.552 * [backup-simplify]: Simplify (- (/ 1/120 1) (+ (* 1 (/ 1/24 1)) (* 0 (/ 0 1)) (* 1/3 (/ -1/2 1)) (* 0 (/ 0 1)))) into 2/15 16.553 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (+ (* 1/3 0) (+ (* 0 0) (* 2/15 1))))) into 2/15 16.555 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 1 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 16.557 * [backup-simplify]: Simplify (+ (* 0 2/15) (+ (* 1 0) (+ (* 0 1/3) (+ (* -1/6 0) (* 0 1))))) into 0 16.559 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 1/6) (+ (* 0 0) (+ (* 0 1) (* 0 0))))) into 0 16.560 * [backup-simplify]: Simplify (+ (* l 0) (+ (* 0 0) (+ (* 0 0) (* 0 l)))) into 0 16.561 * [backup-simplify]: Simplify (- (/ 0 (pow l 2)) (+ (* (/ t (pow l 2)) (/ 0 (pow l 2))) (* 0 (/ 0 (pow l 2))) (* (* 1/6 (/ t (pow l 2))) (/ 0 (pow l 2))))) into 0 16.562 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 (* 1/6 (/ t (pow l 2)))) (+ (* 0 0) (* 0 (/ t (pow l 2)))))) into 0 16.562 * [taylor]: Taking taylor expansion of 0 in l 16.562 * [backup-simplify]: Simplify 0 into 0 16.563 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 16.563 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* t (/ 0 1)))) into 0 16.564 * [backup-simplify]: Simplify (+ (* 1/12 0) (* 0 t)) into 0 16.564 * [taylor]: Taking taylor expansion of 0 in t 16.564 * [backup-simplify]: Simplify 0 into 0 16.564 * [backup-simplify]: Simplify 0 into 0 16.564 * [taylor]: Taking taylor expansion of 0 in t 16.564 * [backup-simplify]: Simplify 0 into 0 16.564 * [backup-simplify]: Simplify 0 into 0 16.565 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 16.578 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* t (/ 0 1)) (* 0 (/ 0 1)) (* 0 (/ 0 1)))) into 0 16.579 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 0) (+ (* 0 0) (* 0 t)))) into 0 16.579 * [taylor]: Taking taylor expansion of 0 in t 16.579 * [backup-simplify]: Simplify 0 into 0 16.579 * [backup-simplify]: Simplify 0 into 0 16.579 * [backup-simplify]: Simplify (+ (* 1/12 (* t (* (pow l -2) (pow k 6)))) (* 1/2 (* t (* (pow l -2) (pow k 4))))) into (+ (* 1/12 (/ (* t (pow k 6)) (pow l 2))) (* 1/2 (/ (* t (pow k 4)) (pow l 2)))) 16.580 * [backup-simplify]: Simplify (/ (/ (/ (/ 1 k) 1) (/ (/ 1 l) (/ (/ 1 k) 1))) (* (/ (/ 2 (/ 1 t)) (sin (/ 1 k))) (/ (/ 1 l) (tan (/ 1 k))))) into (* 1/2 (/ (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))) (* t (pow k 2)))) 16.580 * [approximate]: Taking taylor expansion of (* 1/2 (/ (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))) (* t (pow k 2)))) in (k l t) around 0 16.580 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))) (* t (pow k 2)))) in t 16.580 * [taylor]: Taking taylor expansion of 1/2 in t 16.580 * [backup-simplify]: Simplify 1/2 into 1/2 16.580 * [taylor]: Taking taylor expansion of (/ (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))) (* t (pow k 2))) in t 16.580 * [taylor]: Taking taylor expansion of (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))) in t 16.580 * [taylor]: Taking taylor expansion of (tan (/ 1 k)) in t 16.580 * [taylor]: Rewrote expression to (/ (sin (/ 1 k)) (cos (/ 1 k))) 16.580 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 16.580 * [taylor]: Taking taylor expansion of (/ 1 k) in t 16.580 * [taylor]: Taking taylor expansion of k in t 16.580 * [backup-simplify]: Simplify k into k 16.580 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 16.580 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.580 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 16.580 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in t 16.580 * [taylor]: Taking taylor expansion of (/ 1 k) in t 16.580 * [taylor]: Taking taylor expansion of k in t 16.580 * [backup-simplify]: Simplify k into k 16.580 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 16.580 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 16.580 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.580 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 16.580 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 16.580 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 16.580 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 1) into (cos (/ 1 k)) 16.580 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 16.581 * [backup-simplify]: Simplify (- 0) into 0 16.581 * [backup-simplify]: Simplify (+ (cos (/ 1 k)) 0) into (cos (/ 1 k)) 16.581 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (cos (/ 1 k))) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 16.581 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) (pow l 2)) in t 16.581 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 16.581 * [taylor]: Taking taylor expansion of (/ 1 k) in t 16.581 * [taylor]: Taking taylor expansion of k in t 16.581 * [backup-simplify]: Simplify k into k 16.581 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 16.581 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.581 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 16.581 * [taylor]: Taking taylor expansion of (pow l 2) in t 16.581 * [taylor]: Taking taylor expansion of l in t 16.581 * [backup-simplify]: Simplify l into l 16.581 * [taylor]: Taking taylor expansion of (* t (pow k 2)) in t 16.581 * [taylor]: Taking taylor expansion of t in t 16.581 * [backup-simplify]: Simplify 0 into 0 16.581 * [backup-simplify]: Simplify 1 into 1 16.581 * [taylor]: Taking taylor expansion of (pow k 2) in t 16.581 * [taylor]: Taking taylor expansion of k in t 16.581 * [backup-simplify]: Simplify k into k 16.581 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 16.581 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 16.581 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 16.581 * [backup-simplify]: Simplify (* l l) into (pow l 2) 16.581 * [backup-simplify]: Simplify (* (sin (/ 1 k)) (pow l 2)) into (* (sin (/ 1 k)) (pow l 2)) 16.582 * [backup-simplify]: Simplify (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (* (sin (/ 1 k)) (pow l 2))) into (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k))) 16.582 * [backup-simplify]: Simplify (* k k) into (pow k 2) 16.582 * [backup-simplify]: Simplify (* 0 (pow k 2)) into 0 16.582 * [backup-simplify]: Simplify (+ (* k 0) (* 0 k)) into 0 16.582 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (pow k 2))) into (pow k 2) 16.582 * [backup-simplify]: Simplify (/ (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k))) (pow k 2)) into (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (* (cos (/ 1 k)) (pow k 2))) 16.582 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))) (* t (pow k 2)))) in l 16.582 * [taylor]: Taking taylor expansion of 1/2 in l 16.582 * [backup-simplify]: Simplify 1/2 into 1/2 16.582 * [taylor]: Taking taylor expansion of (/ (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))) (* t (pow k 2))) in l 16.582 * [taylor]: Taking taylor expansion of (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))) in l 16.582 * [taylor]: Taking taylor expansion of (tan (/ 1 k)) in l 16.582 * [taylor]: Rewrote expression to (/ (sin (/ 1 k)) (cos (/ 1 k))) 16.582 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in l 16.582 * [taylor]: Taking taylor expansion of (/ 1 k) in l 16.582 * [taylor]: Taking taylor expansion of k in l 16.582 * [backup-simplify]: Simplify k into k 16.582 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 16.583 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.583 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 16.583 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in l 16.583 * [taylor]: Taking taylor expansion of (/ 1 k) in l 16.583 * [taylor]: Taking taylor expansion of k in l 16.583 * [backup-simplify]: Simplify k into k 16.583 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 16.583 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 16.583 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.583 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 16.583 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 16.583 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 16.583 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 1) into (cos (/ 1 k)) 16.583 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 16.583 * [backup-simplify]: Simplify (- 0) into 0 16.583 * [backup-simplify]: Simplify (+ (cos (/ 1 k)) 0) into (cos (/ 1 k)) 16.583 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (cos (/ 1 k))) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 16.583 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) (pow l 2)) in l 16.583 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in l 16.583 * [taylor]: Taking taylor expansion of (/ 1 k) in l 16.583 * [taylor]: Taking taylor expansion of k in l 16.584 * [backup-simplify]: Simplify k into k 16.584 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 16.584 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.584 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 16.584 * [taylor]: Taking taylor expansion of (pow l 2) in l 16.584 * [taylor]: Taking taylor expansion of l in l 16.584 * [backup-simplify]: Simplify 0 into 0 16.584 * [backup-simplify]: Simplify 1 into 1 16.584 * [taylor]: Taking taylor expansion of (* t (pow k 2)) in l 16.584 * [taylor]: Taking taylor expansion of t in l 16.584 * [backup-simplify]: Simplify t into t 16.584 * [taylor]: Taking taylor expansion of (pow k 2) in l 16.584 * [taylor]: Taking taylor expansion of k in l 16.584 * [backup-simplify]: Simplify k into k 16.584 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 16.584 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 16.584 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 16.584 * [backup-simplify]: Simplify (* 1 1) into 1 16.584 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 16.584 * [backup-simplify]: Simplify (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (sin (/ 1 k))) into (/ (pow (sin (/ 1 k)) 2) (cos (/ 1 k))) 16.584 * [backup-simplify]: Simplify (* k k) into (pow k 2) 16.584 * [backup-simplify]: Simplify (* t (pow k 2)) into (* t (pow k 2)) 16.585 * [backup-simplify]: Simplify (/ (/ (pow (sin (/ 1 k)) 2) (cos (/ 1 k))) (* t (pow k 2))) into (/ (pow (sin (/ 1 k)) 2) (* t (* (cos (/ 1 k)) (pow k 2)))) 16.585 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))) (* t (pow k 2)))) in k 16.585 * [taylor]: Taking taylor expansion of 1/2 in k 16.585 * [backup-simplify]: Simplify 1/2 into 1/2 16.585 * [taylor]: Taking taylor expansion of (/ (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))) (* t (pow k 2))) in k 16.585 * [taylor]: Taking taylor expansion of (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))) in k 16.585 * [taylor]: Taking taylor expansion of (tan (/ 1 k)) in k 16.585 * [taylor]: Rewrote expression to (/ (sin (/ 1 k)) (cos (/ 1 k))) 16.585 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 16.585 * [taylor]: Taking taylor expansion of (/ 1 k) in k 16.585 * [taylor]: Taking taylor expansion of k in k 16.585 * [backup-simplify]: Simplify 0 into 0 16.585 * [backup-simplify]: Simplify 1 into 1 16.585 * [backup-simplify]: Simplify (/ 1 1) into 1 16.585 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.585 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in k 16.585 * [taylor]: Taking taylor expansion of (/ 1 k) in k 16.585 * [taylor]: Taking taylor expansion of k in k 16.585 * [backup-simplify]: Simplify 0 into 0 16.585 * [backup-simplify]: Simplify 1 into 1 16.585 * [backup-simplify]: Simplify (/ 1 1) into 1 16.586 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 16.586 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (cos (/ 1 k))) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 16.586 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) (pow l 2)) in k 16.586 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 16.586 * [taylor]: Taking taylor expansion of (/ 1 k) in k 16.586 * [taylor]: Taking taylor expansion of k in k 16.586 * [backup-simplify]: Simplify 0 into 0 16.586 * [backup-simplify]: Simplify 1 into 1 16.586 * [backup-simplify]: Simplify (/ 1 1) into 1 16.586 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.586 * [taylor]: Taking taylor expansion of (pow l 2) in k 16.586 * [taylor]: Taking taylor expansion of l in k 16.586 * [backup-simplify]: Simplify l into l 16.586 * [taylor]: Taking taylor expansion of (* t (pow k 2)) in k 16.586 * [taylor]: Taking taylor expansion of t in k 16.586 * [backup-simplify]: Simplify t into t 16.586 * [taylor]: Taking taylor expansion of (pow k 2) in k 16.586 * [taylor]: Taking taylor expansion of k in k 16.586 * [backup-simplify]: Simplify 0 into 0 16.586 * [backup-simplify]: Simplify 1 into 1 16.586 * [backup-simplify]: Simplify (* l l) into (pow l 2) 16.586 * [backup-simplify]: Simplify (* (sin (/ 1 k)) (pow l 2)) into (* (sin (/ 1 k)) (pow l 2)) 16.586 * [backup-simplify]: Simplify (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (* (sin (/ 1 k)) (pow l 2))) into (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k))) 16.587 * [backup-simplify]: Simplify (* 1 1) into 1 16.587 * [backup-simplify]: Simplify (* t 1) into t 16.587 * [backup-simplify]: Simplify (/ (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k))) t) into (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (* t (cos (/ 1 k)))) 16.587 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))) (* t (pow k 2)))) in k 16.587 * [taylor]: Taking taylor expansion of 1/2 in k 16.587 * [backup-simplify]: Simplify 1/2 into 1/2 16.587 * [taylor]: Taking taylor expansion of (/ (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))) (* t (pow k 2))) in k 16.587 * [taylor]: Taking taylor expansion of (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))) in k 16.587 * [taylor]: Taking taylor expansion of (tan (/ 1 k)) in k 16.587 * [taylor]: Rewrote expression to (/ (sin (/ 1 k)) (cos (/ 1 k))) 16.587 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 16.587 * [taylor]: Taking taylor expansion of (/ 1 k) in k 16.587 * [taylor]: Taking taylor expansion of k in k 16.587 * [backup-simplify]: Simplify 0 into 0 16.587 * [backup-simplify]: Simplify 1 into 1 16.587 * [backup-simplify]: Simplify (/ 1 1) into 1 16.587 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.587 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in k 16.587 * [taylor]: Taking taylor expansion of (/ 1 k) in k 16.587 * [taylor]: Taking taylor expansion of k in k 16.587 * [backup-simplify]: Simplify 0 into 0 16.588 * [backup-simplify]: Simplify 1 into 1 16.588 * [backup-simplify]: Simplify (/ 1 1) into 1 16.588 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 16.588 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (cos (/ 1 k))) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 16.588 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) (pow l 2)) in k 16.588 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 16.588 * [taylor]: Taking taylor expansion of (/ 1 k) in k 16.588 * [taylor]: Taking taylor expansion of k in k 16.588 * [backup-simplify]: Simplify 0 into 0 16.588 * [backup-simplify]: Simplify 1 into 1 16.588 * [backup-simplify]: Simplify (/ 1 1) into 1 16.588 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.588 * [taylor]: Taking taylor expansion of (pow l 2) in k 16.588 * [taylor]: Taking taylor expansion of l in k 16.588 * [backup-simplify]: Simplify l into l 16.588 * [taylor]: Taking taylor expansion of (* t (pow k 2)) in k 16.588 * [taylor]: Taking taylor expansion of t in k 16.588 * [backup-simplify]: Simplify t into t 16.588 * [taylor]: Taking taylor expansion of (pow k 2) in k 16.588 * [taylor]: Taking taylor expansion of k in k 16.588 * [backup-simplify]: Simplify 0 into 0 16.588 * [backup-simplify]: Simplify 1 into 1 16.588 * [backup-simplify]: Simplify (* l l) into (pow l 2) 16.589 * [backup-simplify]: Simplify (* (sin (/ 1 k)) (pow l 2)) into (* (sin (/ 1 k)) (pow l 2)) 16.589 * [backup-simplify]: Simplify (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (* (sin (/ 1 k)) (pow l 2))) into (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k))) 16.589 * [backup-simplify]: Simplify (* 1 1) into 1 16.589 * [backup-simplify]: Simplify (* t 1) into t 16.589 * [backup-simplify]: Simplify (/ (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k))) t) into (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (* t (cos (/ 1 k)))) 16.589 * [backup-simplify]: Simplify (* 1/2 (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (* t (cos (/ 1 k))))) into (* 1/2 (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (* t (cos (/ 1 k))))) 16.589 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (* t (cos (/ 1 k))))) in l 16.589 * [taylor]: Taking taylor expansion of 1/2 in l 16.589 * [backup-simplify]: Simplify 1/2 into 1/2 16.589 * [taylor]: Taking taylor expansion of (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (* t (cos (/ 1 k)))) in l 16.589 * [taylor]: Taking taylor expansion of (* (pow (sin (/ 1 k)) 2) (pow l 2)) in l 16.589 * [taylor]: Taking taylor expansion of (pow (sin (/ 1 k)) 2) in l 16.589 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in l 16.589 * [taylor]: Taking taylor expansion of (/ 1 k) in l 16.590 * [taylor]: Taking taylor expansion of k in l 16.590 * [backup-simplify]: Simplify k into k 16.590 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 16.590 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.590 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 16.590 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 16.590 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 16.590 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 16.590 * [taylor]: Taking taylor expansion of (pow l 2) in l 16.590 * [taylor]: Taking taylor expansion of l in l 16.590 * [backup-simplify]: Simplify 0 into 0 16.590 * [backup-simplify]: Simplify 1 into 1 16.590 * [taylor]: Taking taylor expansion of (* t (cos (/ 1 k))) in l 16.590 * [taylor]: Taking taylor expansion of t in l 16.590 * [backup-simplify]: Simplify t into t 16.590 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in l 16.590 * [taylor]: Taking taylor expansion of (/ 1 k) in l 16.590 * [taylor]: Taking taylor expansion of k in l 16.590 * [backup-simplify]: Simplify k into k 16.590 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 16.590 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 16.590 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.590 * [backup-simplify]: Simplify (* (sin (/ 1 k)) (sin (/ 1 k))) into (pow (sin (/ 1 k)) 2) 16.590 * [backup-simplify]: Simplify (* 1 1) into 1 16.591 * [backup-simplify]: Simplify (* (pow (sin (/ 1 k)) 2) 1) into (pow (sin (/ 1 k)) 2) 16.591 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 1) into (cos (/ 1 k)) 16.591 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 16.591 * [backup-simplify]: Simplify (- 0) into 0 16.591 * [backup-simplify]: Simplify (+ (cos (/ 1 k)) 0) into (cos (/ 1 k)) 16.591 * [backup-simplify]: Simplify (* t (cos (/ 1 k))) into (* t (cos (/ 1 k))) 16.591 * [backup-simplify]: Simplify (/ (pow (sin (/ 1 k)) 2) (* t (cos (/ 1 k)))) into (/ (pow (sin (/ 1 k)) 2) (* t (cos (/ 1 k)))) 16.591 * [backup-simplify]: Simplify (* 1/2 (/ (pow (sin (/ 1 k)) 2) (* t (cos (/ 1 k))))) into (* 1/2 (/ (pow (sin (/ 1 k)) 2) (* t (cos (/ 1 k))))) 16.591 * [taylor]: Taking taylor expansion of (* 1/2 (/ (pow (sin (/ 1 k)) 2) (* t (cos (/ 1 k))))) in t 16.591 * [taylor]: Taking taylor expansion of 1/2 in t 16.591 * [backup-simplify]: Simplify 1/2 into 1/2 16.591 * [taylor]: Taking taylor expansion of (/ (pow (sin (/ 1 k)) 2) (* t (cos (/ 1 k)))) in t 16.591 * [taylor]: Taking taylor expansion of (pow (sin (/ 1 k)) 2) in t 16.591 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 16.591 * [taylor]: Taking taylor expansion of (/ 1 k) in t 16.591 * [taylor]: Taking taylor expansion of k in t 16.591 * [backup-simplify]: Simplify k into k 16.591 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 16.591 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.592 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 16.592 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 16.592 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 16.592 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 16.592 * [taylor]: Taking taylor expansion of (* t (cos (/ 1 k))) in t 16.592 * [taylor]: Taking taylor expansion of t in t 16.592 * [backup-simplify]: Simplify 0 into 0 16.592 * [backup-simplify]: Simplify 1 into 1 16.592 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in t 16.592 * [taylor]: Taking taylor expansion of (/ 1 k) in t 16.592 * [taylor]: Taking taylor expansion of k in t 16.592 * [backup-simplify]: Simplify k into k 16.592 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 16.592 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 16.592 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.592 * [backup-simplify]: Simplify (* (sin (/ 1 k)) (sin (/ 1 k))) into (pow (sin (/ 1 k)) 2) 16.592 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 1) into (cos (/ 1 k)) 16.592 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 16.592 * [backup-simplify]: Simplify (- 0) into 0 16.592 * [backup-simplify]: Simplify (+ (cos (/ 1 k)) 0) into (cos (/ 1 k)) 16.593 * [backup-simplify]: Simplify (* 0 (cos (/ 1 k))) into 0 16.593 * [backup-simplify]: Simplify (+ 0) into 0 16.593 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 1)) into 0 16.593 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 16.594 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.594 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 0)) into 0 16.594 * [backup-simplify]: Simplify (- 0) into 0 16.594 * [backup-simplify]: Simplify (+ 0 0) into 0 16.595 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (cos (/ 1 k)))) into (cos (/ 1 k)) 16.595 * [backup-simplify]: Simplify (/ (pow (sin (/ 1 k)) 2) (cos (/ 1 k))) into (/ (pow (sin (/ 1 k)) 2) (cos (/ 1 k))) 16.595 * [backup-simplify]: Simplify (* 1/2 (/ (pow (sin (/ 1 k)) 2) (cos (/ 1 k)))) into (* 1/2 (/ (pow (sin (/ 1 k)) 2) (cos (/ 1 k)))) 16.595 * [backup-simplify]: Simplify (* 1/2 (/ (pow (sin (/ 1 k)) 2) (cos (/ 1 k)))) into (* 1/2 (/ (pow (sin (/ 1 k)) 2) (cos (/ 1 k)))) 16.595 * [backup-simplify]: Simplify (+ (* l 0) (* 0 l)) into 0 16.595 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 (pow l 2))) into 0 16.596 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))))) into 0 16.596 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) (* 0 (* (sin (/ 1 k)) (pow l 2)))) into 0 16.597 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 16.597 * [backup-simplify]: Simplify (+ (* t 0) (* 0 1)) into 0 16.597 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (* t (cos (/ 1 k)))) (/ 0 t)))) into 0 16.598 * [backup-simplify]: Simplify (+ (* 1/2 0) (* 0 (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (* t (cos (/ 1 k)))))) into 0 16.598 * [taylor]: Taking taylor expansion of 0 in l 16.598 * [backup-simplify]: Simplify 0 into 0 16.598 * [taylor]: Taking taylor expansion of 0 in t 16.598 * [backup-simplify]: Simplify 0 into 0 16.599 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 16.599 * [backup-simplify]: Simplify (+ 0) into 0 16.600 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 16.600 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 16.601 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.601 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 16.602 * [backup-simplify]: Simplify (+ 0 0) into 0 16.602 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 (sin (/ 1 k)))) into 0 16.602 * [backup-simplify]: Simplify (+ (* (pow (sin (/ 1 k)) 2) 0) (* 0 1)) into 0 16.603 * [backup-simplify]: Simplify (+ 0) into 0 16.603 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 1)) into 0 16.603 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 16.604 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.604 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 0)) into 0 16.605 * [backup-simplify]: Simplify (- 0) into 0 16.605 * [backup-simplify]: Simplify (+ 0 0) into 0 16.605 * [backup-simplify]: Simplify (+ (* t 0) (* 0 (cos (/ 1 k)))) into 0 16.606 * [backup-simplify]: Simplify (- (/ 0 (* t (cos (/ 1 k)))) (+ (* (/ (pow (sin (/ 1 k)) 2) (* t (cos (/ 1 k)))) (/ 0 (* t (cos (/ 1 k))))))) into 0 16.606 * [backup-simplify]: Simplify (+ (* 1/2 0) (* 0 (/ (pow (sin (/ 1 k)) 2) (* t (cos (/ 1 k)))))) into 0 16.606 * [taylor]: Taking taylor expansion of 0 in t 16.606 * [backup-simplify]: Simplify 0 into 0 16.607 * [backup-simplify]: Simplify (+ 0) into 0 16.607 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 16.607 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 16.608 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.608 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 16.609 * [backup-simplify]: Simplify (+ 0 0) into 0 16.609 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 (sin (/ 1 k)))) into 0 16.610 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 16.611 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 16.611 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 16.612 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 16.612 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 16.613 * [backup-simplify]: Simplify (- 0) into 0 16.613 * [backup-simplify]: Simplify (+ 0 0) into 0 16.614 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (* 0 (cos (/ 1 k))))) into 0 16.614 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (pow (sin (/ 1 k)) 2) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))))) into 0 16.615 * [backup-simplify]: Simplify (+ (* 1/2 0) (* 0 (/ (pow (sin (/ 1 k)) 2) (cos (/ 1 k))))) into 0 16.615 * [backup-simplify]: Simplify 0 into 0 16.616 * [backup-simplify]: Simplify (+ (* l 0) (+ (* 0 0) (* 0 l))) into 0 16.616 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 (pow l 2)))) into 0 16.616 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))))) into 0 16.617 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) (+ (* 0 0) (* 0 (* (sin (/ 1 k)) (pow l 2))))) into 0 16.618 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 0 1))) into 0 16.619 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 0) (* 0 1))) into 0 16.619 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (* t (cos (/ 1 k)))) (/ 0 t)) (* 0 (/ 0 t)))) into 0 16.621 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 0) (* 0 (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (* t (cos (/ 1 k))))))) into 0 16.621 * [taylor]: Taking taylor expansion of 0 in l 16.621 * [backup-simplify]: Simplify 0 into 0 16.621 * [taylor]: Taking taylor expansion of 0 in t 16.621 * [backup-simplify]: Simplify 0 into 0 16.621 * [taylor]: Taking taylor expansion of 0 in t 16.621 * [backup-simplify]: Simplify 0 into 0 16.622 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 0 1))) into 0 16.623 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 16.623 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 16.624 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 16.625 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 16.625 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 16.626 * [backup-simplify]: Simplify (+ 0 0) into 0 16.626 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 (sin (/ 1 k))))) into 0 16.627 * [backup-simplify]: Simplify (+ (* (pow (sin (/ 1 k)) 2) 0) (+ (* 0 0) (* 0 1))) into 0 16.629 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 16.629 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 16.630 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 16.631 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 16.631 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 16.632 * [backup-simplify]: Simplify (- 0) into 0 16.632 * [backup-simplify]: Simplify (+ 0 0) into 0 16.633 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 0) (* 0 (cos (/ 1 k))))) into 0 16.633 * [backup-simplify]: Simplify (- (/ 0 (* t (cos (/ 1 k)))) (+ (* (/ (pow (sin (/ 1 k)) 2) (* t (cos (/ 1 k)))) (/ 0 (* t (cos (/ 1 k))))) (* 0 (/ 0 (* t (cos (/ 1 k))))))) into 0 16.634 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 0) (* 0 (/ (pow (sin (/ 1 k)) 2) (* t (cos (/ 1 k))))))) into 0 16.634 * [taylor]: Taking taylor expansion of 0 in t 16.634 * [backup-simplify]: Simplify 0 into 0 16.634 * [backup-simplify]: Simplify 0 into 0 16.634 * [backup-simplify]: Simplify 0 into 0 16.635 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 16.636 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 16.636 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 16.637 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 16.638 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 16.638 * [backup-simplify]: Simplify (+ 0 0) into 0 16.639 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 (sin (/ 1 k))))) into 0 16.640 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 16.641 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 16.642 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 16.643 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 16.644 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 16.645 * [backup-simplify]: Simplify (- 0) into 0 16.645 * [backup-simplify]: Simplify (+ 0 0) into 0 16.646 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (* 0 (cos (/ 1 k)))))) into 0 16.647 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (pow (sin (/ 1 k)) 2) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))))) into 0 16.648 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 0) (* 0 (/ (pow (sin (/ 1 k)) 2) (cos (/ 1 k)))))) into 0 16.648 * [backup-simplify]: Simplify 0 into 0 16.649 * [backup-simplify]: Simplify (+ (* l 0) (+ (* 0 0) (+ (* 0 0) (* 0 l)))) into 0 16.649 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 (pow l 2))))) into 0 16.650 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))))) into 0 16.651 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) (+ (* 0 0) (+ (* 0 0) (* 0 (* (sin (/ 1 k)) (pow l 2)))))) into 0 16.652 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 16.653 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 16.654 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (* t (cos (/ 1 k)))) (/ 0 t)) (* 0 (/ 0 t)) (* 0 (/ 0 t)))) into 0 16.655 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (* t (cos (/ 1 k)))))))) into 0 16.655 * [taylor]: Taking taylor expansion of 0 in l 16.655 * [backup-simplify]: Simplify 0 into 0 16.655 * [taylor]: Taking taylor expansion of 0 in t 16.655 * [backup-simplify]: Simplify 0 into 0 16.655 * [taylor]: Taking taylor expansion of 0 in t 16.655 * [backup-simplify]: Simplify 0 into 0 16.656 * [taylor]: Taking taylor expansion of 0 in t 16.656 * [backup-simplify]: Simplify 0 into 0 16.657 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 16.658 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 16.659 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 16.659 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 16.660 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 16.661 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 16.662 * [backup-simplify]: Simplify (+ 0 0) into 0 16.663 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 (sin (/ 1 k)))))) into 0 16.663 * [backup-simplify]: Simplify (+ (* (pow (sin (/ 1 k)) 2) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 16.664 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 16.665 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 16.666 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 16.667 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 16.668 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 16.668 * [backup-simplify]: Simplify (- 0) into 0 16.669 * [backup-simplify]: Simplify (+ 0 0) into 0 16.670 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 0) (+ (* 0 0) (* 0 (cos (/ 1 k)))))) into 0 16.670 * [backup-simplify]: Simplify (- (/ 0 (* t (cos (/ 1 k)))) (+ (* (/ (pow (sin (/ 1 k)) 2) (* t (cos (/ 1 k)))) (/ 0 (* t (cos (/ 1 k))))) (* 0 (/ 0 (* t (cos (/ 1 k))))) (* 0 (/ 0 (* t (cos (/ 1 k))))))) into 0 16.672 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (pow (sin (/ 1 k)) 2) (* t (cos (/ 1 k)))))))) into 0 16.672 * [taylor]: Taking taylor expansion of 0 in t 16.672 * [backup-simplify]: Simplify 0 into 0 16.672 * [backup-simplify]: Simplify 0 into 0 16.672 * [backup-simplify]: Simplify 0 into 0 16.673 * [backup-simplify]: Simplify (* (* 1/2 (/ (pow (sin (/ 1 (/ 1 k))) 2) (cos (/ 1 (/ 1 k))))) (* (/ 1 (/ 1 t)) (* (pow (/ 1 l) 2) (pow (/ 1 k) -2)))) into (* 1/2 (/ (* t (* (pow k 2) (pow (sin k) 2))) (* (pow l 2) (cos k)))) 16.673 * [backup-simplify]: Simplify (/ (/ (/ (/ 1 (- k)) 1) (/ (/ 1 (- l)) (/ (/ 1 (- k)) 1))) (* (/ (/ 2 (/ 1 (- t))) (sin (/ 1 (- k)))) (/ (/ 1 (- l)) (tan (/ 1 (- k)))))) into (* -1/2 (/ (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))) (* t (pow k 2)))) 16.673 * [approximate]: Taking taylor expansion of (* -1/2 (/ (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))) (* t (pow k 2)))) in (k l t) around 0 16.673 * [taylor]: Taking taylor expansion of (* -1/2 (/ (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))) (* t (pow k 2)))) in t 16.673 * [taylor]: Taking taylor expansion of -1/2 in t 16.673 * [backup-simplify]: Simplify -1/2 into -1/2 16.673 * [taylor]: Taking taylor expansion of (/ (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))) (* t (pow k 2))) in t 16.673 * [taylor]: Taking taylor expansion of (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))) in t 16.673 * [taylor]: Taking taylor expansion of (tan (/ -1 k)) in t 16.673 * [taylor]: Rewrote expression to (/ (sin (/ -1 k)) (cos (/ -1 k))) 16.673 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 16.674 * [taylor]: Taking taylor expansion of (/ -1 k) in t 16.674 * [taylor]: Taking taylor expansion of -1 in t 16.674 * [backup-simplify]: Simplify -1 into -1 16.674 * [taylor]: Taking taylor expansion of k in t 16.674 * [backup-simplify]: Simplify k into k 16.674 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 16.674 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.674 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 16.674 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in t 16.674 * [taylor]: Taking taylor expansion of (/ -1 k) in t 16.674 * [taylor]: Taking taylor expansion of -1 in t 16.674 * [backup-simplify]: Simplify -1 into -1 16.674 * [taylor]: Taking taylor expansion of k in t 16.674 * [backup-simplify]: Simplify k into k 16.674 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 16.674 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 16.674 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.674 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 16.674 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 16.675 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 16.675 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 1) into (cos (/ -1 k)) 16.675 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 16.675 * [backup-simplify]: Simplify (- 0) into 0 16.675 * [backup-simplify]: Simplify (+ (cos (/ -1 k)) 0) into (cos (/ -1 k)) 16.675 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (cos (/ -1 k))) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 16.675 * [taylor]: Taking taylor expansion of (* (sin (/ -1 k)) (pow l 2)) in t 16.676 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 16.676 * [taylor]: Taking taylor expansion of (/ -1 k) in t 16.676 * [taylor]: Taking taylor expansion of -1 in t 16.676 * [backup-simplify]: Simplify -1 into -1 16.676 * [taylor]: Taking taylor expansion of k in t 16.676 * [backup-simplify]: Simplify k into k 16.676 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 16.676 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.676 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 16.676 * [taylor]: Taking taylor expansion of (pow l 2) in t 16.676 * [taylor]: Taking taylor expansion of l in t 16.676 * [backup-simplify]: Simplify l into l 16.676 * [taylor]: Taking taylor expansion of (* t (pow k 2)) in t 16.676 * [taylor]: Taking taylor expansion of t in t 16.676 * [backup-simplify]: Simplify 0 into 0 16.676 * [backup-simplify]: Simplify 1 into 1 16.676 * [taylor]: Taking taylor expansion of (pow k 2) in t 16.676 * [taylor]: Taking taylor expansion of k in t 16.676 * [backup-simplify]: Simplify k into k 16.676 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 16.676 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 16.676 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 16.677 * [backup-simplify]: Simplify (* l l) into (pow l 2) 16.677 * [backup-simplify]: Simplify (* (sin (/ -1 k)) (pow l 2)) into (* (pow l 2) (sin (/ -1 k))) 16.677 * [backup-simplify]: Simplify (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (* (pow l 2) (sin (/ -1 k)))) into (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k))) 16.677 * [backup-simplify]: Simplify (* k k) into (pow k 2) 16.677 * [backup-simplify]: Simplify (* 0 (pow k 2)) into 0 16.677 * [backup-simplify]: Simplify (+ (* k 0) (* 0 k)) into 0 16.678 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (pow k 2))) into (pow k 2) 16.678 * [backup-simplify]: Simplify (/ (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k))) (pow k 2)) into (/ (* (pow (sin (/ -1 k)) 2) (pow l 2)) (* (cos (/ -1 k)) (pow k 2))) 16.678 * [taylor]: Taking taylor expansion of (* -1/2 (/ (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))) (* t (pow k 2)))) in l 16.679 * [taylor]: Taking taylor expansion of -1/2 in l 16.679 * [backup-simplify]: Simplify -1/2 into -1/2 16.679 * [taylor]: Taking taylor expansion of (/ (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))) (* t (pow k 2))) in l 16.679 * [taylor]: Taking taylor expansion of (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))) in l 16.679 * [taylor]: Taking taylor expansion of (tan (/ -1 k)) in l 16.679 * [taylor]: Rewrote expression to (/ (sin (/ -1 k)) (cos (/ -1 k))) 16.679 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in l 16.679 * [taylor]: Taking taylor expansion of (/ -1 k) in l 16.679 * [taylor]: Taking taylor expansion of -1 in l 16.679 * [backup-simplify]: Simplify -1 into -1 16.679 * [taylor]: Taking taylor expansion of k in l 16.679 * [backup-simplify]: Simplify k into k 16.679 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 16.679 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.679 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 16.679 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in l 16.679 * [taylor]: Taking taylor expansion of (/ -1 k) in l 16.679 * [taylor]: Taking taylor expansion of -1 in l 16.679 * [backup-simplify]: Simplify -1 into -1 16.679 * [taylor]: Taking taylor expansion of k in l 16.679 * [backup-simplify]: Simplify k into k 16.679 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 16.679 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 16.679 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.680 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 16.680 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 16.680 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 16.680 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 1) into (cos (/ -1 k)) 16.680 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 16.680 * [backup-simplify]: Simplify (- 0) into 0 16.681 * [backup-simplify]: Simplify (+ (cos (/ -1 k)) 0) into (cos (/ -1 k)) 16.681 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (cos (/ -1 k))) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 16.681 * [taylor]: Taking taylor expansion of (* (sin (/ -1 k)) (pow l 2)) in l 16.681 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in l 16.681 * [taylor]: Taking taylor expansion of (/ -1 k) in l 16.681 * [taylor]: Taking taylor expansion of -1 in l 16.681 * [backup-simplify]: Simplify -1 into -1 16.681 * [taylor]: Taking taylor expansion of k in l 16.681 * [backup-simplify]: Simplify k into k 16.681 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 16.681 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.681 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 16.681 * [taylor]: Taking taylor expansion of (pow l 2) in l 16.681 * [taylor]: Taking taylor expansion of l in l 16.681 * [backup-simplify]: Simplify 0 into 0 16.681 * [backup-simplify]: Simplify 1 into 1 16.681 * [taylor]: Taking taylor expansion of (* t (pow k 2)) in l 16.681 * [taylor]: Taking taylor expansion of t in l 16.681 * [backup-simplify]: Simplify t into t 16.681 * [taylor]: Taking taylor expansion of (pow k 2) in l 16.681 * [taylor]: Taking taylor expansion of k in l 16.681 * [backup-simplify]: Simplify k into k 16.681 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 16.682 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 16.682 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 16.682 * [backup-simplify]: Simplify (* 1 1) into 1 16.682 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 16.682 * [backup-simplify]: Simplify (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (sin (/ -1 k))) into (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k))) 16.683 * [backup-simplify]: Simplify (* k k) into (pow k 2) 16.683 * [backup-simplify]: Simplify (* t (pow k 2)) into (* t (pow k 2)) 16.683 * [backup-simplify]: Simplify (/ (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k))) (* t (pow k 2))) into (/ (pow (sin (/ -1 k)) 2) (* t (* (cos (/ -1 k)) (pow k 2)))) 16.683 * [taylor]: Taking taylor expansion of (* -1/2 (/ (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))) (* t (pow k 2)))) in k 16.683 * [taylor]: Taking taylor expansion of -1/2 in k 16.683 * [backup-simplify]: Simplify -1/2 into -1/2 16.683 * [taylor]: Taking taylor expansion of (/ (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))) (* t (pow k 2))) in k 16.683 * [taylor]: Taking taylor expansion of (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))) in k 16.683 * [taylor]: Taking taylor expansion of (tan (/ -1 k)) in k 16.683 * [taylor]: Rewrote expression to (/ (sin (/ -1 k)) (cos (/ -1 k))) 16.683 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 16.683 * [taylor]: Taking taylor expansion of (/ -1 k) in k 16.683 * [taylor]: Taking taylor expansion of -1 in k 16.683 * [backup-simplify]: Simplify -1 into -1 16.683 * [taylor]: Taking taylor expansion of k in k 16.683 * [backup-simplify]: Simplify 0 into 0 16.683 * [backup-simplify]: Simplify 1 into 1 16.684 * [backup-simplify]: Simplify (/ -1 1) into -1 16.684 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.684 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in k 16.684 * [taylor]: Taking taylor expansion of (/ -1 k) in k 16.684 * [taylor]: Taking taylor expansion of -1 in k 16.684 * [backup-simplify]: Simplify -1 into -1 16.684 * [taylor]: Taking taylor expansion of k in k 16.684 * [backup-simplify]: Simplify 0 into 0 16.684 * [backup-simplify]: Simplify 1 into 1 16.685 * [backup-simplify]: Simplify (/ -1 1) into -1 16.685 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 16.685 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (cos (/ -1 k))) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 16.685 * [taylor]: Taking taylor expansion of (* (sin (/ -1 k)) (pow l 2)) in k 16.685 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 16.685 * [taylor]: Taking taylor expansion of (/ -1 k) in k 16.685 * [taylor]: Taking taylor expansion of -1 in k 16.685 * [backup-simplify]: Simplify -1 into -1 16.685 * [taylor]: Taking taylor expansion of k in k 16.685 * [backup-simplify]: Simplify 0 into 0 16.685 * [backup-simplify]: Simplify 1 into 1 16.685 * [backup-simplify]: Simplify (/ -1 1) into -1 16.685 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.686 * [taylor]: Taking taylor expansion of (pow l 2) in k 16.686 * [taylor]: Taking taylor expansion of l in k 16.686 * [backup-simplify]: Simplify l into l 16.686 * [taylor]: Taking taylor expansion of (* t (pow k 2)) in k 16.686 * [taylor]: Taking taylor expansion of t in k 16.686 * [backup-simplify]: Simplify t into t 16.686 * [taylor]: Taking taylor expansion of (pow k 2) in k 16.686 * [taylor]: Taking taylor expansion of k in k 16.686 * [backup-simplify]: Simplify 0 into 0 16.686 * [backup-simplify]: Simplify 1 into 1 16.686 * [backup-simplify]: Simplify (* l l) into (pow l 2) 16.686 * [backup-simplify]: Simplify (* (sin (/ -1 k)) (pow l 2)) into (* (pow l 2) (sin (/ -1 k))) 16.686 * [backup-simplify]: Simplify (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (* (pow l 2) (sin (/ -1 k)))) into (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k))) 16.687 * [backup-simplify]: Simplify (* 1 1) into 1 16.687 * [backup-simplify]: Simplify (* t 1) into t 16.687 * [backup-simplify]: Simplify (/ (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k))) t) into (/ (* (pow (sin (/ -1 k)) 2) (pow l 2)) (* t (cos (/ -1 k)))) 16.687 * [taylor]: Taking taylor expansion of (* -1/2 (/ (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))) (* t (pow k 2)))) in k 16.687 * [taylor]: Taking taylor expansion of -1/2 in k 16.687 * [backup-simplify]: Simplify -1/2 into -1/2 16.687 * [taylor]: Taking taylor expansion of (/ (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))) (* t (pow k 2))) in k 16.687 * [taylor]: Taking taylor expansion of (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))) in k 16.687 * [taylor]: Taking taylor expansion of (tan (/ -1 k)) in k 16.687 * [taylor]: Rewrote expression to (/ (sin (/ -1 k)) (cos (/ -1 k))) 16.687 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 16.687 * [taylor]: Taking taylor expansion of (/ -1 k) in k 16.687 * [taylor]: Taking taylor expansion of -1 in k 16.687 * [backup-simplify]: Simplify -1 into -1 16.687 * [taylor]: Taking taylor expansion of k in k 16.687 * [backup-simplify]: Simplify 0 into 0 16.687 * [backup-simplify]: Simplify 1 into 1 16.688 * [backup-simplify]: Simplify (/ -1 1) into -1 16.688 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.688 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in k 16.688 * [taylor]: Taking taylor expansion of (/ -1 k) in k 16.688 * [taylor]: Taking taylor expansion of -1 in k 16.688 * [backup-simplify]: Simplify -1 into -1 16.688 * [taylor]: Taking taylor expansion of k in k 16.688 * [backup-simplify]: Simplify 0 into 0 16.688 * [backup-simplify]: Simplify 1 into 1 16.689 * [backup-simplify]: Simplify (/ -1 1) into -1 16.689 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 16.689 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (cos (/ -1 k))) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 16.689 * [taylor]: Taking taylor expansion of (* (sin (/ -1 k)) (pow l 2)) in k 16.689 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 16.689 * [taylor]: Taking taylor expansion of (/ -1 k) in k 16.689 * [taylor]: Taking taylor expansion of -1 in k 16.689 * [backup-simplify]: Simplify -1 into -1 16.689 * [taylor]: Taking taylor expansion of k in k 16.689 * [backup-simplify]: Simplify 0 into 0 16.689 * [backup-simplify]: Simplify 1 into 1 16.689 * [backup-simplify]: Simplify (/ -1 1) into -1 16.689 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.689 * [taylor]: Taking taylor expansion of (pow l 2) in k 16.690 * [taylor]: Taking taylor expansion of l in k 16.690 * [backup-simplify]: Simplify l into l 16.690 * [taylor]: Taking taylor expansion of (* t (pow k 2)) in k 16.690 * [taylor]: Taking taylor expansion of t in k 16.690 * [backup-simplify]: Simplify t into t 16.690 * [taylor]: Taking taylor expansion of (pow k 2) in k 16.690 * [taylor]: Taking taylor expansion of k in k 16.690 * [backup-simplify]: Simplify 0 into 0 16.690 * [backup-simplify]: Simplify 1 into 1 16.690 * [backup-simplify]: Simplify (* l l) into (pow l 2) 16.690 * [backup-simplify]: Simplify (* (sin (/ -1 k)) (pow l 2)) into (* (pow l 2) (sin (/ -1 k))) 16.690 * [backup-simplify]: Simplify (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (* (pow l 2) (sin (/ -1 k)))) into (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k))) 16.690 * [backup-simplify]: Simplify (* 1 1) into 1 16.691 * [backup-simplify]: Simplify (* t 1) into t 16.691 * [backup-simplify]: Simplify (/ (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k))) t) into (/ (* (pow (sin (/ -1 k)) 2) (pow l 2)) (* t (cos (/ -1 k)))) 16.691 * [backup-simplify]: Simplify (* -1/2 (/ (* (pow (sin (/ -1 k)) 2) (pow l 2)) (* t (cos (/ -1 k))))) into (* -1/2 (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (* t (cos (/ -1 k))))) 16.691 * [taylor]: Taking taylor expansion of (* -1/2 (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (* t (cos (/ -1 k))))) in l 16.691 * [taylor]: Taking taylor expansion of -1/2 in l 16.691 * [backup-simplify]: Simplify -1/2 into -1/2 16.691 * [taylor]: Taking taylor expansion of (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (* t (cos (/ -1 k)))) in l 16.691 * [taylor]: Taking taylor expansion of (* (pow l 2) (pow (sin (/ -1 k)) 2)) in l 16.691 * [taylor]: Taking taylor expansion of (pow l 2) in l 16.691 * [taylor]: Taking taylor expansion of l in l 16.691 * [backup-simplify]: Simplify 0 into 0 16.691 * [backup-simplify]: Simplify 1 into 1 16.691 * [taylor]: Taking taylor expansion of (pow (sin (/ -1 k)) 2) in l 16.692 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in l 16.692 * [taylor]: Taking taylor expansion of (/ -1 k) in l 16.692 * [taylor]: Taking taylor expansion of -1 in l 16.692 * [backup-simplify]: Simplify -1 into -1 16.692 * [taylor]: Taking taylor expansion of k in l 16.692 * [backup-simplify]: Simplify k into k 16.692 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 16.692 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.692 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 16.692 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 16.692 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 16.692 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 16.692 * [taylor]: Taking taylor expansion of (* t (cos (/ -1 k))) in l 16.692 * [taylor]: Taking taylor expansion of t in l 16.692 * [backup-simplify]: Simplify t into t 16.692 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in l 16.692 * [taylor]: Taking taylor expansion of (/ -1 k) in l 16.692 * [taylor]: Taking taylor expansion of -1 in l 16.692 * [backup-simplify]: Simplify -1 into -1 16.692 * [taylor]: Taking taylor expansion of k in l 16.692 * [backup-simplify]: Simplify k into k 16.692 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 16.692 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 16.692 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.693 * [backup-simplify]: Simplify (* 1 1) into 1 16.693 * [backup-simplify]: Simplify (* (sin (/ -1 k)) (sin (/ -1 k))) into (pow (sin (/ -1 k)) 2) 16.693 * [backup-simplify]: Simplify (* 1 (pow (sin (/ -1 k)) 2)) into (pow (sin (/ -1 k)) 2) 16.693 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 1) into (cos (/ -1 k)) 16.693 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 16.694 * [backup-simplify]: Simplify (- 0) into 0 16.694 * [backup-simplify]: Simplify (+ (cos (/ -1 k)) 0) into (cos (/ -1 k)) 16.694 * [backup-simplify]: Simplify (* t (cos (/ -1 k))) into (* t (cos (/ -1 k))) 16.694 * [backup-simplify]: Simplify (/ (pow (sin (/ -1 k)) 2) (* t (cos (/ -1 k)))) into (/ (pow (sin (/ -1 k)) 2) (* t (cos (/ -1 k)))) 16.694 * [backup-simplify]: Simplify (* -1/2 (/ (pow (sin (/ -1 k)) 2) (* t (cos (/ -1 k))))) into (* -1/2 (/ (pow (sin (/ -1 k)) 2) (* t (cos (/ -1 k))))) 16.694 * [taylor]: Taking taylor expansion of (* -1/2 (/ (pow (sin (/ -1 k)) 2) (* t (cos (/ -1 k))))) in t 16.694 * [taylor]: Taking taylor expansion of -1/2 in t 16.694 * [backup-simplify]: Simplify -1/2 into -1/2 16.694 * [taylor]: Taking taylor expansion of (/ (pow (sin (/ -1 k)) 2) (* t (cos (/ -1 k)))) in t 16.694 * [taylor]: Taking taylor expansion of (pow (sin (/ -1 k)) 2) in t 16.695 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 16.695 * [taylor]: Taking taylor expansion of (/ -1 k) in t 16.695 * [taylor]: Taking taylor expansion of -1 in t 16.695 * [backup-simplify]: Simplify -1 into -1 16.695 * [taylor]: Taking taylor expansion of k in t 16.695 * [backup-simplify]: Simplify k into k 16.695 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 16.695 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.695 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 16.695 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 16.695 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 16.695 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 16.695 * [taylor]: Taking taylor expansion of (* t (cos (/ -1 k))) in t 16.695 * [taylor]: Taking taylor expansion of t in t 16.695 * [backup-simplify]: Simplify 0 into 0 16.695 * [backup-simplify]: Simplify 1 into 1 16.695 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in t 16.695 * [taylor]: Taking taylor expansion of (/ -1 k) in t 16.695 * [taylor]: Taking taylor expansion of -1 in t 16.695 * [backup-simplify]: Simplify -1 into -1 16.695 * [taylor]: Taking taylor expansion of k in t 16.695 * [backup-simplify]: Simplify k into k 16.695 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 16.695 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 16.696 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.696 * [backup-simplify]: Simplify (* (sin (/ -1 k)) (sin (/ -1 k))) into (pow (sin (/ -1 k)) 2) 16.696 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 1) into (cos (/ -1 k)) 16.696 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 16.696 * [backup-simplify]: Simplify (- 0) into 0 16.696 * [backup-simplify]: Simplify (+ (cos (/ -1 k)) 0) into (cos (/ -1 k)) 16.697 * [backup-simplify]: Simplify (* 0 (cos (/ -1 k))) into 0 16.697 * [backup-simplify]: Simplify (+ 0) into 0 16.697 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 1)) into 0 16.698 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 16.698 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.699 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 0)) into 0 16.699 * [backup-simplify]: Simplify (- 0) into 0 16.700 * [backup-simplify]: Simplify (+ 0 0) into 0 16.700 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (cos (/ -1 k)))) into (cos (/ -1 k)) 16.700 * [backup-simplify]: Simplify (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k))) into (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k))) 16.700 * [backup-simplify]: Simplify (* -1/2 (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k)))) into (* -1/2 (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k)))) 16.701 * [backup-simplify]: Simplify (* -1/2 (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k)))) into (* -1/2 (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k)))) 16.701 * [backup-simplify]: Simplify (+ (* l 0) (* 0 l)) into 0 16.701 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 (pow l 2))) into 0 16.701 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))))) into 0 16.701 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) (* 0 (* (pow l 2) (sin (/ -1 k))))) into 0 16.702 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 16.703 * [backup-simplify]: Simplify (+ (* t 0) (* 0 1)) into 0 16.703 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (* (pow (sin (/ -1 k)) 2) (pow l 2)) (* t (cos (/ -1 k)))) (/ 0 t)))) into 0 16.704 * [backup-simplify]: Simplify (+ (* -1/2 0) (* 0 (/ (* (pow (sin (/ -1 k)) 2) (pow l 2)) (* t (cos (/ -1 k)))))) into 0 16.704 * [taylor]: Taking taylor expansion of 0 in l 16.704 * [backup-simplify]: Simplify 0 into 0 16.704 * [taylor]: Taking taylor expansion of 0 in t 16.704 * [backup-simplify]: Simplify 0 into 0 16.705 * [backup-simplify]: Simplify (+ 0) into 0 16.705 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 16.705 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 16.706 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.707 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 16.708 * [backup-simplify]: Simplify (+ 0 0) into 0 16.708 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 (sin (/ -1 k)))) into 0 16.709 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 16.709 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 (pow (sin (/ -1 k)) 2))) into 0 16.710 * [backup-simplify]: Simplify (+ 0) into 0 16.710 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 1)) into 0 16.710 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 16.711 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.712 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 0)) into 0 16.712 * [backup-simplify]: Simplify (- 0) into 0 16.712 * [backup-simplify]: Simplify (+ 0 0) into 0 16.713 * [backup-simplify]: Simplify (+ (* t 0) (* 0 (cos (/ -1 k)))) into 0 16.713 * [backup-simplify]: Simplify (- (/ 0 (* t (cos (/ -1 k)))) (+ (* (/ (pow (sin (/ -1 k)) 2) (* t (cos (/ -1 k)))) (/ 0 (* t (cos (/ -1 k))))))) into 0 16.714 * [backup-simplify]: Simplify (+ (* -1/2 0) (* 0 (/ (pow (sin (/ -1 k)) 2) (* t (cos (/ -1 k)))))) into 0 16.714 * [taylor]: Taking taylor expansion of 0 in t 16.714 * [backup-simplify]: Simplify 0 into 0 16.714 * [backup-simplify]: Simplify (+ 0) into 0 16.715 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 16.715 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 16.716 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.717 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 16.717 * [backup-simplify]: Simplify (+ 0 0) into 0 16.717 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 (sin (/ -1 k)))) into 0 16.718 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 16.719 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 16.719 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 16.720 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 16.720 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 16.721 * [backup-simplify]: Simplify (- 0) into 0 16.721 * [backup-simplify]: Simplify (+ 0 0) into 0 16.722 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (* 0 (cos (/ -1 k))))) into 0 16.722 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))))) into 0 16.723 * [backup-simplify]: Simplify (+ (* -1/2 0) (* 0 (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k))))) into 0 16.723 * [backup-simplify]: Simplify 0 into 0 16.724 * [backup-simplify]: Simplify (+ (* l 0) (+ (* 0 0) (* 0 l))) into 0 16.724 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 (pow l 2)))) into 0 16.725 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))))) into 0 16.725 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) (+ (* 0 0) (* 0 (* (pow l 2) (sin (/ -1 k)))))) into 0 16.731 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 0 1))) into 0 16.732 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 0) (* 0 1))) into 0 16.733 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (* (pow (sin (/ -1 k)) 2) (pow l 2)) (* t (cos (/ -1 k)))) (/ 0 t)) (* 0 (/ 0 t)))) into 0 16.734 * [backup-simplify]: Simplify (+ (* -1/2 0) (+ (* 0 0) (* 0 (/ (* (pow (sin (/ -1 k)) 2) (pow l 2)) (* t (cos (/ -1 k))))))) into 0 16.734 * [taylor]: Taking taylor expansion of 0 in l 16.734 * [backup-simplify]: Simplify 0 into 0 16.734 * [taylor]: Taking taylor expansion of 0 in t 16.734 * [backup-simplify]: Simplify 0 into 0 16.734 * [taylor]: Taking taylor expansion of 0 in t 16.734 * [backup-simplify]: Simplify 0 into 0 16.735 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 16.736 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 16.736 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 16.737 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 16.737 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 16.738 * [backup-simplify]: Simplify (+ 0 0) into 0 16.738 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 (sin (/ -1 k))))) into 0 16.739 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 0 1))) into 0 16.740 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 0 (pow (sin (/ -1 k)) 2)))) into 0 16.741 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 16.742 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 16.742 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 16.743 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 16.744 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 16.744 * [backup-simplify]: Simplify (- 0) into 0 16.744 * [backup-simplify]: Simplify (+ 0 0) into 0 16.745 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 0) (* 0 (cos (/ -1 k))))) into 0 16.745 * [backup-simplify]: Simplify (- (/ 0 (* t (cos (/ -1 k)))) (+ (* (/ (pow (sin (/ -1 k)) 2) (* t (cos (/ -1 k)))) (/ 0 (* t (cos (/ -1 k))))) (* 0 (/ 0 (* t (cos (/ -1 k))))))) into 0 16.746 * [backup-simplify]: Simplify (+ (* -1/2 0) (+ (* 0 0) (* 0 (/ (pow (sin (/ -1 k)) 2) (* t (cos (/ -1 k))))))) into 0 16.746 * [taylor]: Taking taylor expansion of 0 in t 16.747 * [backup-simplify]: Simplify 0 into 0 16.747 * [backup-simplify]: Simplify 0 into 0 16.747 * [backup-simplify]: Simplify 0 into 0 16.748 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 16.748 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 16.749 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 16.749 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 16.750 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 16.750 * [backup-simplify]: Simplify (+ 0 0) into 0 16.751 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 (sin (/ -1 k))))) into 0 16.752 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 16.753 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 16.753 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 16.755 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 16.755 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 16.756 * [backup-simplify]: Simplify (- 0) into 0 16.756 * [backup-simplify]: Simplify (+ 0 0) into 0 16.757 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (* 0 (cos (/ -1 k)))))) into 0 16.758 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))))) into 0 16.759 * [backup-simplify]: Simplify (+ (* -1/2 0) (+ (* 0 0) (* 0 (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k)))))) into 0 16.759 * [backup-simplify]: Simplify 0 into 0 16.760 * [backup-simplify]: Simplify (+ (* l 0) (+ (* 0 0) (+ (* 0 0) (* 0 l)))) into 0 16.761 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 (pow l 2))))) into 0 16.762 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))))) into 0 16.763 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) (+ (* 0 0) (+ (* 0 0) (* 0 (* (pow l 2) (sin (/ -1 k))))))) into 0 16.764 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 16.765 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 16.766 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (* (pow (sin (/ -1 k)) 2) (pow l 2)) (* t (cos (/ -1 k)))) (/ 0 t)) (* 0 (/ 0 t)) (* 0 (/ 0 t)))) into 0 16.767 * [backup-simplify]: Simplify (+ (* -1/2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (* (pow (sin (/ -1 k)) 2) (pow l 2)) (* t (cos (/ -1 k)))))))) into 0 16.767 * [taylor]: Taking taylor expansion of 0 in l 16.767 * [backup-simplify]: Simplify 0 into 0 16.767 * [taylor]: Taking taylor expansion of 0 in t 16.767 * [backup-simplify]: Simplify 0 into 0 16.767 * [taylor]: Taking taylor expansion of 0 in t 16.767 * [backup-simplify]: Simplify 0 into 0 16.767 * [taylor]: Taking taylor expansion of 0 in t 16.767 * [backup-simplify]: Simplify 0 into 0 16.769 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 16.769 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 16.770 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 16.772 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 16.773 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 16.773 * [backup-simplify]: Simplify (+ 0 0) into 0 16.774 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 (sin (/ -1 k)))))) into 0 16.775 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 16.776 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (* 0 (pow (sin (/ -1 k)) 2))))) into 0 16.777 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 16.778 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 16.779 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 16.780 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 16.781 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 16.781 * [backup-simplify]: Simplify (- 0) into 0 16.782 * [backup-simplify]: Simplify (+ 0 0) into 0 16.783 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 0) (+ (* 0 0) (* 0 (cos (/ -1 k)))))) into 0 16.783 * [backup-simplify]: Simplify (- (/ 0 (* t (cos (/ -1 k)))) (+ (* (/ (pow (sin (/ -1 k)) 2) (* t (cos (/ -1 k)))) (/ 0 (* t (cos (/ -1 k))))) (* 0 (/ 0 (* t (cos (/ -1 k))))) (* 0 (/ 0 (* t (cos (/ -1 k))))))) into 0 16.784 * [backup-simplify]: Simplify (+ (* -1/2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (pow (sin (/ -1 k)) 2) (* t (cos (/ -1 k)))))))) into 0 16.785 * [taylor]: Taking taylor expansion of 0 in t 16.785 * [backup-simplify]: Simplify 0 into 0 16.785 * [backup-simplify]: Simplify 0 into 0 16.785 * [backup-simplify]: Simplify 0 into 0 16.785 * [backup-simplify]: Simplify (* (* -1/2 (/ (pow (sin (/ -1 (/ 1 (- k)))) 2) (cos (/ -1 (/ 1 (- k)))))) (* (/ 1 (/ 1 (- t))) (* (pow (/ 1 (- l)) 2) (pow (/ 1 (- k)) -2)))) into (* 1/2 (/ (* t (* (pow k 2) (pow (sin k) 2))) (* (pow l 2) (cos k)))) 16.785 * * * * [progress]: [ 2 / 4 ] generating series at (2 2 2) 16.786 * [backup-simplify]: Simplify (* (/ (/ 2 t) (sin k)) (/ l (tan k))) into (* 2 (/ l (* t (* (tan k) (sin k))))) 16.786 * [approximate]: Taking taylor expansion of (* 2 (/ l (* t (* (tan k) (sin k))))) in (t k l) around 0 16.786 * [taylor]: Taking taylor expansion of (* 2 (/ l (* t (* (tan k) (sin k))))) in l 16.786 * [taylor]: Taking taylor expansion of 2 in l 16.786 * [backup-simplify]: Simplify 2 into 2 16.786 * [taylor]: Taking taylor expansion of (/ l (* t (* (tan k) (sin k)))) in l 16.786 * [taylor]: Taking taylor expansion of l in l 16.786 * [backup-simplify]: Simplify 0 into 0 16.786 * [backup-simplify]: Simplify 1 into 1 16.786 * [taylor]: Taking taylor expansion of (* t (* (tan k) (sin k))) in l 16.786 * [taylor]: Taking taylor expansion of t in l 16.786 * [backup-simplify]: Simplify t into t 16.786 * [taylor]: Taking taylor expansion of (* (tan k) (sin k)) in l 16.786 * [taylor]: Taking taylor expansion of (tan k) in l 16.786 * [taylor]: Rewrote expression to (/ (sin k) (cos k)) 16.786 * [taylor]: Taking taylor expansion of (sin k) in l 16.786 * [taylor]: Taking taylor expansion of k in l 16.786 * [backup-simplify]: Simplify k into k 16.786 * [backup-simplify]: Simplify (sin k) into (sin k) 16.786 * [backup-simplify]: Simplify (cos k) into (cos k) 16.786 * [taylor]: Taking taylor expansion of (cos k) in l 16.786 * [taylor]: Taking taylor expansion of k in l 16.786 * [backup-simplify]: Simplify k into k 16.786 * [backup-simplify]: Simplify (cos k) into (cos k) 16.786 * [backup-simplify]: Simplify (sin k) into (sin k) 16.787 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 16.787 * [backup-simplify]: Simplify (* (cos k) 0) into 0 16.787 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 16.787 * [backup-simplify]: Simplify (* (cos k) 1) into (cos k) 16.787 * [backup-simplify]: Simplify (* (sin k) 0) into 0 16.787 * [backup-simplify]: Simplify (- 0) into 0 16.787 * [backup-simplify]: Simplify (+ (cos k) 0) into (cos k) 16.788 * [backup-simplify]: Simplify (/ (sin k) (cos k)) into (/ (sin k) (cos k)) 16.788 * [taylor]: Taking taylor expansion of (sin k) in l 16.788 * [taylor]: Taking taylor expansion of k in l 16.788 * [backup-simplify]: Simplify k into k 16.788 * [backup-simplify]: Simplify (sin k) into (sin k) 16.788 * [backup-simplify]: Simplify (cos k) into (cos k) 16.788 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 16.788 * [backup-simplify]: Simplify (* (cos k) 0) into 0 16.788 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 16.788 * [backup-simplify]: Simplify (* (/ (sin k) (cos k)) (sin k)) into (/ (pow (sin k) 2) (cos k)) 16.789 * [backup-simplify]: Simplify (* t (/ (pow (sin k) 2) (cos k))) into (/ (* t (pow (sin k) 2)) (cos k)) 16.789 * [backup-simplify]: Simplify (/ 1 (/ (* t (pow (sin k) 2)) (cos k))) into (/ (cos k) (* t (pow (sin k) 2))) 16.789 * [taylor]: Taking taylor expansion of (* 2 (/ l (* t (* (tan k) (sin k))))) in k 16.789 * [taylor]: Taking taylor expansion of 2 in k 16.789 * [backup-simplify]: Simplify 2 into 2 16.789 * [taylor]: Taking taylor expansion of (/ l (* t (* (tan k) (sin k)))) in k 16.789 * [taylor]: Taking taylor expansion of l in k 16.789 * [backup-simplify]: Simplify l into l 16.789 * [taylor]: Taking taylor expansion of (* t (* (tan k) (sin k))) in k 16.789 * [taylor]: Taking taylor expansion of t in k 16.789 * [backup-simplify]: Simplify t into t 16.789 * [taylor]: Taking taylor expansion of (* (tan k) (sin k)) in k 16.789 * [taylor]: Taking taylor expansion of (tan k) in k 16.789 * [taylor]: Rewrote expression to (/ (sin k) (cos k)) 16.789 * [taylor]: Taking taylor expansion of (sin k) in k 16.789 * [taylor]: Taking taylor expansion of k in k 16.789 * [backup-simplify]: Simplify 0 into 0 16.789 * [backup-simplify]: Simplify 1 into 1 16.789 * [taylor]: Taking taylor expansion of (cos k) in k 16.789 * [taylor]: Taking taylor expansion of k in k 16.789 * [backup-simplify]: Simplify 0 into 0 16.789 * [backup-simplify]: Simplify 1 into 1 16.790 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 16.791 * [backup-simplify]: Simplify (/ 1 1) into 1 16.791 * [taylor]: Taking taylor expansion of (sin k) in k 16.791 * [taylor]: Taking taylor expansion of k in k 16.791 * [backup-simplify]: Simplify 0 into 0 16.791 * [backup-simplify]: Simplify 1 into 1 16.791 * [backup-simplify]: Simplify (* 1 0) into 0 16.791 * [backup-simplify]: Simplify (* t 0) into 0 16.792 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 16.793 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 16.793 * [backup-simplify]: Simplify (+ 0) into 0 16.794 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 1 (/ 0 1)))) into 0 16.795 * [backup-simplify]: Simplify (+ (* 1 1) (* 0 0)) into 1 16.795 * [backup-simplify]: Simplify (+ (* t 1) (* 0 0)) into t 16.795 * [backup-simplify]: Simplify (/ l t) into (/ l t) 16.795 * [taylor]: Taking taylor expansion of (* 2 (/ l (* t (* (tan k) (sin k))))) in t 16.795 * [taylor]: Taking taylor expansion of 2 in t 16.795 * [backup-simplify]: Simplify 2 into 2 16.795 * [taylor]: Taking taylor expansion of (/ l (* t (* (tan k) (sin k)))) in t 16.795 * [taylor]: Taking taylor expansion of l in t 16.796 * [backup-simplify]: Simplify l into l 16.796 * [taylor]: Taking taylor expansion of (* t (* (tan k) (sin k))) in t 16.796 * [taylor]: Taking taylor expansion of t in t 16.796 * [backup-simplify]: Simplify 0 into 0 16.796 * [backup-simplify]: Simplify 1 into 1 16.796 * [taylor]: Taking taylor expansion of (* (tan k) (sin k)) in t 16.796 * [taylor]: Taking taylor expansion of (tan k) in t 16.796 * [taylor]: Rewrote expression to (/ (sin k) (cos k)) 16.796 * [taylor]: Taking taylor expansion of (sin k) in t 16.796 * [taylor]: Taking taylor expansion of k in t 16.796 * [backup-simplify]: Simplify k into k 16.796 * [backup-simplify]: Simplify (sin k) into (sin k) 16.796 * [backup-simplify]: Simplify (cos k) into (cos k) 16.796 * [taylor]: Taking taylor expansion of (cos k) in t 16.796 * [taylor]: Taking taylor expansion of k in t 16.796 * [backup-simplify]: Simplify k into k 16.796 * [backup-simplify]: Simplify (cos k) into (cos k) 16.796 * [backup-simplify]: Simplify (sin k) into (sin k) 16.796 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 16.796 * [backup-simplify]: Simplify (* (cos k) 0) into 0 16.796 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 16.796 * [backup-simplify]: Simplify (* (cos k) 1) into (cos k) 16.797 * [backup-simplify]: Simplify (* (sin k) 0) into 0 16.797 * [backup-simplify]: Simplify (- 0) into 0 16.797 * [backup-simplify]: Simplify (+ (cos k) 0) into (cos k) 16.797 * [backup-simplify]: Simplify (/ (sin k) (cos k)) into (/ (sin k) (cos k)) 16.797 * [taylor]: Taking taylor expansion of (sin k) in t 16.797 * [taylor]: Taking taylor expansion of k in t 16.797 * [backup-simplify]: Simplify k into k 16.797 * [backup-simplify]: Simplify (sin k) into (sin k) 16.798 * [backup-simplify]: Simplify (cos k) into (cos k) 16.798 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 16.798 * [backup-simplify]: Simplify (* (cos k) 0) into 0 16.798 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 16.798 * [backup-simplify]: Simplify (* (/ (sin k) (cos k)) (sin k)) into (/ (pow (sin k) 2) (cos k)) 16.798 * [backup-simplify]: Simplify (* 0 (/ (pow (sin k) 2) (cos k))) into 0 16.799 * [backup-simplify]: Simplify (+ 0) into 0 16.799 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 1)) into 0 16.800 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.801 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 0)) into 0 16.801 * [backup-simplify]: Simplify (+ 0 0) into 0 16.801 * [backup-simplify]: Simplify (+ 0) into 0 16.802 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 1)) into 0 16.803 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.803 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 0)) into 0 16.804 * [backup-simplify]: Simplify (+ 0 0) into 0 16.804 * [backup-simplify]: Simplify (+ 0) into 0 16.805 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 1)) into 0 16.805 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.806 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 0)) into 0 16.806 * [backup-simplify]: Simplify (- 0) into 0 16.807 * [backup-simplify]: Simplify (+ 0 0) into 0 16.807 * [backup-simplify]: Simplify (- (/ 0 (cos k)) (+ (* (/ (sin k) (cos k)) (/ 0 (cos k))))) into 0 16.807 * [backup-simplify]: Simplify (+ (* (/ (sin k) (cos k)) 0) (* 0 (sin k))) into 0 16.808 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (/ (pow (sin k) 2) (cos k)))) into (/ (pow (sin k) 2) (cos k)) 16.808 * [backup-simplify]: Simplify (/ l (/ (pow (sin k) 2) (cos k))) into (/ (* (cos k) l) (pow (sin k) 2)) 16.808 * [taylor]: Taking taylor expansion of (* 2 (/ l (* t (* (tan k) (sin k))))) in t 16.808 * [taylor]: Taking taylor expansion of 2 in t 16.808 * [backup-simplify]: Simplify 2 into 2 16.808 * [taylor]: Taking taylor expansion of (/ l (* t (* (tan k) (sin k)))) in t 16.808 * [taylor]: Taking taylor expansion of l in t 16.808 * [backup-simplify]: Simplify l into l 16.808 * [taylor]: Taking taylor expansion of (* t (* (tan k) (sin k))) in t 16.808 * [taylor]: Taking taylor expansion of t in t 16.808 * [backup-simplify]: Simplify 0 into 0 16.808 * [backup-simplify]: Simplify 1 into 1 16.808 * [taylor]: Taking taylor expansion of (* (tan k) (sin k)) in t 16.808 * [taylor]: Taking taylor expansion of (tan k) in t 16.808 * [taylor]: Rewrote expression to (/ (sin k) (cos k)) 16.808 * [taylor]: Taking taylor expansion of (sin k) in t 16.808 * [taylor]: Taking taylor expansion of k in t 16.808 * [backup-simplify]: Simplify k into k 16.809 * [backup-simplify]: Simplify (sin k) into (sin k) 16.809 * [backup-simplify]: Simplify (cos k) into (cos k) 16.809 * [taylor]: Taking taylor expansion of (cos k) in t 16.809 * [taylor]: Taking taylor expansion of k in t 16.809 * [backup-simplify]: Simplify k into k 16.809 * [backup-simplify]: Simplify (cos k) into (cos k) 16.809 * [backup-simplify]: Simplify (sin k) into (sin k) 16.809 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 16.809 * [backup-simplify]: Simplify (* (cos k) 0) into 0 16.809 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 16.809 * [backup-simplify]: Simplify (* (cos k) 1) into (cos k) 16.809 * [backup-simplify]: Simplify (* (sin k) 0) into 0 16.810 * [backup-simplify]: Simplify (- 0) into 0 16.810 * [backup-simplify]: Simplify (+ (cos k) 0) into (cos k) 16.810 * [backup-simplify]: Simplify (/ (sin k) (cos k)) into (/ (sin k) (cos k)) 16.810 * [taylor]: Taking taylor expansion of (sin k) in t 16.810 * [taylor]: Taking taylor expansion of k in t 16.810 * [backup-simplify]: Simplify k into k 16.810 * [backup-simplify]: Simplify (sin k) into (sin k) 16.810 * [backup-simplify]: Simplify (cos k) into (cos k) 16.810 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 16.810 * [backup-simplify]: Simplify (* (cos k) 0) into 0 16.810 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 16.810 * [backup-simplify]: Simplify (* (/ (sin k) (cos k)) (sin k)) into (/ (pow (sin k) 2) (cos k)) 16.811 * [backup-simplify]: Simplify (* 0 (/ (pow (sin k) 2) (cos k))) into 0 16.811 * [backup-simplify]: Simplify (+ 0) into 0 16.812 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 1)) into 0 16.813 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.813 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 0)) into 0 16.814 * [backup-simplify]: Simplify (+ 0 0) into 0 16.814 * [backup-simplify]: Simplify (+ 0) into 0 16.815 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 1)) into 0 16.815 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.816 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 0)) into 0 16.816 * [backup-simplify]: Simplify (+ 0 0) into 0 16.817 * [backup-simplify]: Simplify (+ 0) into 0 16.817 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 1)) into 0 16.818 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.818 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 0)) into 0 16.819 * [backup-simplify]: Simplify (- 0) into 0 16.819 * [backup-simplify]: Simplify (+ 0 0) into 0 16.819 * [backup-simplify]: Simplify (- (/ 0 (cos k)) (+ (* (/ (sin k) (cos k)) (/ 0 (cos k))))) into 0 16.820 * [backup-simplify]: Simplify (+ (* (/ (sin k) (cos k)) 0) (* 0 (sin k))) into 0 16.820 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (/ (pow (sin k) 2) (cos k)))) into (/ (pow (sin k) 2) (cos k)) 16.820 * [backup-simplify]: Simplify (/ l (/ (pow (sin k) 2) (cos k))) into (/ (* (cos k) l) (pow (sin k) 2)) 16.821 * [backup-simplify]: Simplify (* 2 (/ (* (cos k) l) (pow (sin k) 2))) into (* 2 (/ (* l (cos k)) (pow (sin k) 2))) 16.821 * [taylor]: Taking taylor expansion of (* 2 (/ (* l (cos k)) (pow (sin k) 2))) in k 16.821 * [taylor]: Taking taylor expansion of 2 in k 16.821 * [backup-simplify]: Simplify 2 into 2 16.821 * [taylor]: Taking taylor expansion of (/ (* l (cos k)) (pow (sin k) 2)) in k 16.821 * [taylor]: Taking taylor expansion of (* l (cos k)) in k 16.821 * [taylor]: Taking taylor expansion of l in k 16.821 * [backup-simplify]: Simplify l into l 16.821 * [taylor]: Taking taylor expansion of (cos k) in k 16.821 * [taylor]: Taking taylor expansion of k in k 16.821 * [backup-simplify]: Simplify 0 into 0 16.821 * [backup-simplify]: Simplify 1 into 1 16.821 * [taylor]: Taking taylor expansion of (pow (sin k) 2) in k 16.821 * [taylor]: Taking taylor expansion of (sin k) in k 16.821 * [taylor]: Taking taylor expansion of k in k 16.821 * [backup-simplify]: Simplify 0 into 0 16.821 * [backup-simplify]: Simplify 1 into 1 16.822 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 16.822 * [backup-simplify]: Simplify (* l 1) into l 16.822 * [backup-simplify]: Simplify (* 1 1) into 1 16.822 * [backup-simplify]: Simplify (/ l 1) into l 16.822 * [backup-simplify]: Simplify (* 2 l) into (* 2 l) 16.823 * [taylor]: Taking taylor expansion of (* 2 l) in l 16.823 * [taylor]: Taking taylor expansion of 2 in l 16.823 * [backup-simplify]: Simplify 2 into 2 16.823 * [taylor]: Taking taylor expansion of l in l 16.823 * [backup-simplify]: Simplify 0 into 0 16.823 * [backup-simplify]: Simplify 1 into 1 16.823 * [backup-simplify]: Simplify (+ (* 2 1) (* 0 0)) into 2 16.823 * [backup-simplify]: Simplify 2 into 2 16.824 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 16.825 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (* 0 1))) into 0 16.826 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 16.826 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (* 0 0))) into 0 16.827 * [backup-simplify]: Simplify (+ 0 0) into 0 16.828 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 16.828 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (* 0 1))) into 0 16.829 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 16.829 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (* 0 0))) into 0 16.830 * [backup-simplify]: Simplify (+ 0 0) into 0 16.831 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 16.831 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (* 0 1))) into 0 16.832 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 16.832 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (* 0 0))) into 0 16.833 * [backup-simplify]: Simplify (- 0) into 0 16.833 * [backup-simplify]: Simplify (+ 0 0) into 0 16.833 * [backup-simplify]: Simplify (- (/ 0 (cos k)) (+ (* (/ (sin k) (cos k)) (/ 0 (cos k))) (* 0 (/ 0 (cos k))))) into 0 16.834 * [backup-simplify]: Simplify (+ (* (/ (sin k) (cos k)) 0) (+ (* 0 0) (* 0 (sin k)))) into 0 16.835 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (* 0 (/ (pow (sin k) 2) (cos k))))) into 0 16.835 * [backup-simplify]: Simplify (- (/ 0 (/ (pow (sin k) 2) (cos k))) (+ (* (/ (* (cos k) l) (pow (sin k) 2)) (/ 0 (/ (pow (sin k) 2) (cos k)))))) into 0 16.836 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 (/ (* (cos k) l) (pow (sin k) 2)))) into 0 16.836 * [taylor]: Taking taylor expansion of 0 in k 16.836 * [backup-simplify]: Simplify 0 into 0 16.836 * [backup-simplify]: Simplify (+ 0) into 0 16.837 * [backup-simplify]: Simplify (+ (* l 0) (* 0 1)) into 0 16.837 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 16.838 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 16.839 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* l (/ 0 1)))) into 0 16.839 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 l)) into 0 16.839 * [taylor]: Taking taylor expansion of 0 in l 16.840 * [backup-simplify]: Simplify 0 into 0 16.840 * [backup-simplify]: Simplify 0 into 0 16.840 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 1) (* 0 0))) into 0 16.841 * [backup-simplify]: Simplify 0 into 0 16.841 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 16.842 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 16.844 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 16.844 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 16.845 * [backup-simplify]: Simplify (+ 0 0) into 0 16.846 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 16.846 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 16.848 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 16.849 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 16.849 * [backup-simplify]: Simplify (+ 0 0) into 0 16.850 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 16.851 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 16.853 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 16.854 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 16.854 * [backup-simplify]: Simplify (- 0) into 0 16.855 * [backup-simplify]: Simplify (+ 0 0) into 0 16.855 * [backup-simplify]: Simplify (- (/ 0 (cos k)) (+ (* (/ (sin k) (cos k)) (/ 0 (cos k))) (* 0 (/ 0 (cos k))) (* 0 (/ 0 (cos k))))) into 0 16.856 * [backup-simplify]: Simplify (+ (* (/ (sin k) (cos k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 (sin k))))) into 0 16.858 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (* 0 (/ (pow (sin k) 2) (cos k)))))) into 0 16.858 * [backup-simplify]: Simplify (- (/ 0 (/ (pow (sin k) 2) (cos k))) (+ (* (/ (* (cos k) l) (pow (sin k) 2)) (/ 0 (/ (pow (sin k) 2) (cos k)))) (* 0 (/ 0 (/ (pow (sin k) 2) (cos k)))))) into 0 16.860 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (* 0 (/ (* (cos k) l) (pow (sin k) 2))))) into 0 16.860 * [taylor]: Taking taylor expansion of 0 in k 16.860 * [backup-simplify]: Simplify 0 into 0 16.861 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 1 2) 2)) 0) into -1/2 16.862 * [backup-simplify]: Simplify (+ (* l -1/2) (+ (* 0 0) (* 0 1))) into (- (* 1/2 l)) 16.863 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 1 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into -1/6 16.864 * [backup-simplify]: Simplify (+ (* 1 -1/6) (+ (* 0 0) (* -1/6 1))) into -1/3 16.866 * [backup-simplify]: Simplify (- (/ (- (* 1/2 l)) 1) (+ (* l (/ -1/3 1)) (* 0 (/ 0 1)))) into (- (* 1/6 l)) 16.866 * [backup-simplify]: Simplify (+ (* 2 (- (* 1/6 l))) (+ (* 0 0) (* 0 l))) into (- (* 1/3 l)) 16.866 * [taylor]: Taking taylor expansion of (- (* 1/3 l)) in l 16.866 * [taylor]: Taking taylor expansion of (* 1/3 l) in l 16.866 * [taylor]: Taking taylor expansion of 1/3 in l 16.866 * [backup-simplify]: Simplify 1/3 into 1/3 16.866 * [taylor]: Taking taylor expansion of l in l 16.866 * [backup-simplify]: Simplify 0 into 0 16.866 * [backup-simplify]: Simplify 1 into 1 16.867 * [backup-simplify]: Simplify (+ (* 1/3 1) (* 0 0)) into 1/3 16.867 * [backup-simplify]: Simplify (- 1/3) into -1/3 16.868 * [backup-simplify]: Simplify -1/3 into -1/3 16.868 * [backup-simplify]: Simplify 0 into 0 16.869 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (+ (* 0 1) (* 0 0)))) into 0 16.869 * [backup-simplify]: Simplify 0 into 0 16.871 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 16.872 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 16.874 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 16.875 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 16.875 * [backup-simplify]: Simplify (+ 0 0) into 0 16.878 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 16.879 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 16.881 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 16.882 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 16.882 * [backup-simplify]: Simplify (+ 0 0) into 0 16.890 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 16.891 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 16.891 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 16.892 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 16.892 * [backup-simplify]: Simplify (- 0) into 0 16.892 * [backup-simplify]: Simplify (+ 0 0) into 0 16.893 * [backup-simplify]: Simplify (- (/ 0 (cos k)) (+ (* (/ (sin k) (cos k)) (/ 0 (cos k))) (* 0 (/ 0 (cos k))) (* 0 (/ 0 (cos k))) (* 0 (/ 0 (cos k))))) into 0 16.893 * [backup-simplify]: Simplify (+ (* (/ (sin k) (cos k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 (sin k)))))) into 0 16.894 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (pow (sin k) 2) (cos k))))))) into 0 16.895 * [backup-simplify]: Simplify (- (/ 0 (/ (pow (sin k) 2) (cos k))) (+ (* (/ (* (cos k) l) (pow (sin k) 2)) (/ 0 (/ (pow (sin k) 2) (cos k)))) (* 0 (/ 0 (/ (pow (sin k) 2) (cos k)))) (* 0 (/ 0 (/ (pow (sin k) 2) (cos k)))))) into 0 16.896 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (* (cos k) l) (pow (sin k) 2)))))) into 0 16.896 * [taylor]: Taking taylor expansion of 0 in k 16.896 * [backup-simplify]: Simplify 0 into 0 16.896 * [taylor]: Taking taylor expansion of 0 in l 16.896 * [backup-simplify]: Simplify 0 into 0 16.896 * [backup-simplify]: Simplify 0 into 0 16.896 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 1 1) 1) (/ (pow 0 1) 1)) 0) into 0 16.897 * [backup-simplify]: Simplify (+ (* l 0) (+ (* 0 -1/2) (+ (* 0 0) (* 0 1)))) into 0 16.898 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 1 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 16.899 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 -1/6) (+ (* -1/6 0) (* 0 1)))) into 0 16.900 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* l (/ 0 1)) (* 0 (/ -1/3 1)) (* (- (* 1/6 l)) (/ 0 1)))) into 0 16.901 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 (- (* 1/6 l))) (+ (* 0 0) (* 0 l)))) into 0 16.901 * [taylor]: Taking taylor expansion of 0 in l 16.901 * [backup-simplify]: Simplify 0 into 0 16.901 * [backup-simplify]: Simplify 0 into 0 16.901 * [backup-simplify]: Simplify (+ (* 1/3 0) (+ (* 0 1) (* 0 0))) into 0 16.902 * [backup-simplify]: Simplify (- 0) into 0 16.902 * [backup-simplify]: Simplify 0 into 0 16.902 * [backup-simplify]: Simplify 0 into 0 16.902 * [backup-simplify]: Simplify (+ (* -1/3 (* l (* 1 (/ 1 t)))) (* 2 (* l (* (pow k -2) (/ 1 t))))) into (- (* 2 (/ l (* t (pow k 2)))) (* 1/3 (/ l t))) 16.902 * [backup-simplify]: Simplify (* (/ (/ 2 (/ 1 t)) (sin (/ 1 k))) (/ (/ 1 l) (tan (/ 1 k)))) into (* 2 (/ t (* (tan (/ 1 k)) (* (sin (/ 1 k)) l)))) 16.902 * [approximate]: Taking taylor expansion of (* 2 (/ t (* (tan (/ 1 k)) (* (sin (/ 1 k)) l)))) in (t k l) around 0 16.902 * [taylor]: Taking taylor expansion of (* 2 (/ t (* (tan (/ 1 k)) (* (sin (/ 1 k)) l)))) in l 16.902 * [taylor]: Taking taylor expansion of 2 in l 16.902 * [backup-simplify]: Simplify 2 into 2 16.902 * [taylor]: Taking taylor expansion of (/ t (* (tan (/ 1 k)) (* (sin (/ 1 k)) l))) in l 16.902 * [taylor]: Taking taylor expansion of t in l 16.902 * [backup-simplify]: Simplify t into t 16.902 * [taylor]: Taking taylor expansion of (* (tan (/ 1 k)) (* (sin (/ 1 k)) l)) in l 16.902 * [taylor]: Taking taylor expansion of (tan (/ 1 k)) in l 16.902 * [taylor]: Rewrote expression to (/ (sin (/ 1 k)) (cos (/ 1 k))) 16.902 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in l 16.902 * [taylor]: Taking taylor expansion of (/ 1 k) in l 16.902 * [taylor]: Taking taylor expansion of k in l 16.902 * [backup-simplify]: Simplify k into k 16.902 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 16.902 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.902 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 16.902 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in l 16.902 * [taylor]: Taking taylor expansion of (/ 1 k) in l 16.902 * [taylor]: Taking taylor expansion of k in l 16.903 * [backup-simplify]: Simplify k into k 16.903 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 16.903 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 16.903 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.903 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 16.903 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 16.903 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 16.903 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 1) into (cos (/ 1 k)) 16.903 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 16.903 * [backup-simplify]: Simplify (- 0) into 0 16.903 * [backup-simplify]: Simplify (+ (cos (/ 1 k)) 0) into (cos (/ 1 k)) 16.903 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (cos (/ 1 k))) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 16.903 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) l) in l 16.903 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in l 16.903 * [taylor]: Taking taylor expansion of (/ 1 k) in l 16.903 * [taylor]: Taking taylor expansion of k in l 16.903 * [backup-simplify]: Simplify k into k 16.903 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 16.903 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.904 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 16.904 * [taylor]: Taking taylor expansion of l in l 16.904 * [backup-simplify]: Simplify 0 into 0 16.904 * [backup-simplify]: Simplify 1 into 1 16.904 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 16.904 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 16.904 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 16.904 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 16.904 * [backup-simplify]: Simplify (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) into 0 16.904 * [backup-simplify]: Simplify (+ 0) into 0 16.904 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 16.905 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 16.905 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.905 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 16.906 * [backup-simplify]: Simplify (+ 0 0) into 0 16.906 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 1) (* 0 0)) into (sin (/ 1 k)) 16.906 * [backup-simplify]: Simplify (+ 0) into 0 16.907 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 16.907 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 16.907 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.908 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 16.908 * [backup-simplify]: Simplify (+ 0 0) into 0 16.908 * [backup-simplify]: Simplify (+ 0) into 0 16.908 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 1)) into 0 16.908 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 16.909 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.909 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 0)) into 0 16.909 * [backup-simplify]: Simplify (- 0) into 0 16.910 * [backup-simplify]: Simplify (+ 0 0) into 0 16.910 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))))) into 0 16.910 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (sin (/ 1 k))) (* 0 0)) into (/ (pow (sin (/ 1 k)) 2) (cos (/ 1 k))) 16.910 * [backup-simplify]: Simplify (/ t (/ (pow (sin (/ 1 k)) 2) (cos (/ 1 k)))) into (/ (* t (cos (/ 1 k))) (pow (sin (/ 1 k)) 2)) 16.910 * [taylor]: Taking taylor expansion of (* 2 (/ t (* (tan (/ 1 k)) (* (sin (/ 1 k)) l)))) in k 16.910 * [taylor]: Taking taylor expansion of 2 in k 16.910 * [backup-simplify]: Simplify 2 into 2 16.910 * [taylor]: Taking taylor expansion of (/ t (* (tan (/ 1 k)) (* (sin (/ 1 k)) l))) in k 16.910 * [taylor]: Taking taylor expansion of t in k 16.910 * [backup-simplify]: Simplify t into t 16.910 * [taylor]: Taking taylor expansion of (* (tan (/ 1 k)) (* (sin (/ 1 k)) l)) in k 16.910 * [taylor]: Taking taylor expansion of (tan (/ 1 k)) in k 16.911 * [taylor]: Rewrote expression to (/ (sin (/ 1 k)) (cos (/ 1 k))) 16.911 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 16.911 * [taylor]: Taking taylor expansion of (/ 1 k) in k 16.911 * [taylor]: Taking taylor expansion of k in k 16.911 * [backup-simplify]: Simplify 0 into 0 16.911 * [backup-simplify]: Simplify 1 into 1 16.911 * [backup-simplify]: Simplify (/ 1 1) into 1 16.911 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.911 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in k 16.911 * [taylor]: Taking taylor expansion of (/ 1 k) in k 16.911 * [taylor]: Taking taylor expansion of k in k 16.911 * [backup-simplify]: Simplify 0 into 0 16.911 * [backup-simplify]: Simplify 1 into 1 16.911 * [backup-simplify]: Simplify (/ 1 1) into 1 16.911 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 16.911 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (cos (/ 1 k))) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 16.911 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) l) in k 16.911 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 16.911 * [taylor]: Taking taylor expansion of (/ 1 k) in k 16.911 * [taylor]: Taking taylor expansion of k in k 16.911 * [backup-simplify]: Simplify 0 into 0 16.911 * [backup-simplify]: Simplify 1 into 1 16.912 * [backup-simplify]: Simplify (/ 1 1) into 1 16.912 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.912 * [taylor]: Taking taylor expansion of l in k 16.912 * [backup-simplify]: Simplify l into l 16.912 * [backup-simplify]: Simplify (* (sin (/ 1 k)) l) into (* (sin (/ 1 k)) l) 16.912 * [backup-simplify]: Simplify (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (* (sin (/ 1 k)) l)) into (/ (* (pow (sin (/ 1 k)) 2) l) (cos (/ 1 k))) 16.912 * [backup-simplify]: Simplify (/ t (/ (* (pow (sin (/ 1 k)) 2) l) (cos (/ 1 k)))) into (/ (* t (cos (/ 1 k))) (* (pow (sin (/ 1 k)) 2) l)) 16.912 * [taylor]: Taking taylor expansion of (* 2 (/ t (* (tan (/ 1 k)) (* (sin (/ 1 k)) l)))) in t 16.912 * [taylor]: Taking taylor expansion of 2 in t 16.912 * [backup-simplify]: Simplify 2 into 2 16.912 * [taylor]: Taking taylor expansion of (/ t (* (tan (/ 1 k)) (* (sin (/ 1 k)) l))) in t 16.912 * [taylor]: Taking taylor expansion of t in t 16.912 * [backup-simplify]: Simplify 0 into 0 16.912 * [backup-simplify]: Simplify 1 into 1 16.912 * [taylor]: Taking taylor expansion of (* (tan (/ 1 k)) (* (sin (/ 1 k)) l)) in t 16.912 * [taylor]: Taking taylor expansion of (tan (/ 1 k)) in t 16.912 * [taylor]: Rewrote expression to (/ (sin (/ 1 k)) (cos (/ 1 k))) 16.912 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 16.912 * [taylor]: Taking taylor expansion of (/ 1 k) in t 16.912 * [taylor]: Taking taylor expansion of k in t 16.912 * [backup-simplify]: Simplify k into k 16.912 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 16.912 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.913 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 16.913 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in t 16.913 * [taylor]: Taking taylor expansion of (/ 1 k) in t 16.913 * [taylor]: Taking taylor expansion of k in t 16.913 * [backup-simplify]: Simplify k into k 16.913 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 16.913 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 16.913 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.913 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 16.913 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 16.913 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 16.913 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 1) into (cos (/ 1 k)) 16.913 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 16.913 * [backup-simplify]: Simplify (- 0) into 0 16.913 * [backup-simplify]: Simplify (+ (cos (/ 1 k)) 0) into (cos (/ 1 k)) 16.913 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (cos (/ 1 k))) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 16.913 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) l) in t 16.913 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 16.913 * [taylor]: Taking taylor expansion of (/ 1 k) in t 16.913 * [taylor]: Taking taylor expansion of k in t 16.913 * [backup-simplify]: Simplify k into k 16.914 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 16.914 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.914 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 16.914 * [taylor]: Taking taylor expansion of l in t 16.914 * [backup-simplify]: Simplify l into l 16.914 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 16.914 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 16.914 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 16.914 * [backup-simplify]: Simplify (* (sin (/ 1 k)) l) into (* (sin (/ 1 k)) l) 16.914 * [backup-simplify]: Simplify (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (* (sin (/ 1 k)) l)) into (/ (* (pow (sin (/ 1 k)) 2) l) (cos (/ 1 k))) 16.914 * [backup-simplify]: Simplify (/ 1 (/ (* (pow (sin (/ 1 k)) 2) l) (cos (/ 1 k)))) into (/ (cos (/ 1 k)) (* (pow (sin (/ 1 k)) 2) l)) 16.914 * [taylor]: Taking taylor expansion of (* 2 (/ t (* (tan (/ 1 k)) (* (sin (/ 1 k)) l)))) in t 16.914 * [taylor]: Taking taylor expansion of 2 in t 16.914 * [backup-simplify]: Simplify 2 into 2 16.914 * [taylor]: Taking taylor expansion of (/ t (* (tan (/ 1 k)) (* (sin (/ 1 k)) l))) in t 16.914 * [taylor]: Taking taylor expansion of t in t 16.914 * [backup-simplify]: Simplify 0 into 0 16.914 * [backup-simplify]: Simplify 1 into 1 16.914 * [taylor]: Taking taylor expansion of (* (tan (/ 1 k)) (* (sin (/ 1 k)) l)) in t 16.914 * [taylor]: Taking taylor expansion of (tan (/ 1 k)) in t 16.914 * [taylor]: Rewrote expression to (/ (sin (/ 1 k)) (cos (/ 1 k))) 16.914 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 16.914 * [taylor]: Taking taylor expansion of (/ 1 k) in t 16.914 * [taylor]: Taking taylor expansion of k in t 16.914 * [backup-simplify]: Simplify k into k 16.914 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 16.914 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.914 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 16.914 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in t 16.915 * [taylor]: Taking taylor expansion of (/ 1 k) in t 16.915 * [taylor]: Taking taylor expansion of k in t 16.915 * [backup-simplify]: Simplify k into k 16.915 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 16.915 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 16.915 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.915 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 16.915 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 16.915 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 16.915 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 1) into (cos (/ 1 k)) 16.915 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 16.915 * [backup-simplify]: Simplify (- 0) into 0 16.915 * [backup-simplify]: Simplify (+ (cos (/ 1 k)) 0) into (cos (/ 1 k)) 16.915 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (cos (/ 1 k))) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 16.915 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) l) in t 16.915 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 16.915 * [taylor]: Taking taylor expansion of (/ 1 k) in t 16.915 * [taylor]: Taking taylor expansion of k in t 16.915 * [backup-simplify]: Simplify k into k 16.916 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 16.916 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.916 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 16.916 * [taylor]: Taking taylor expansion of l in t 16.916 * [backup-simplify]: Simplify l into l 16.916 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 16.916 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 16.916 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 16.916 * [backup-simplify]: Simplify (* (sin (/ 1 k)) l) into (* (sin (/ 1 k)) l) 16.916 * [backup-simplify]: Simplify (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (* (sin (/ 1 k)) l)) into (/ (* (pow (sin (/ 1 k)) 2) l) (cos (/ 1 k))) 16.916 * [backup-simplify]: Simplify (/ 1 (/ (* (pow (sin (/ 1 k)) 2) l) (cos (/ 1 k)))) into (/ (cos (/ 1 k)) (* (pow (sin (/ 1 k)) 2) l)) 16.916 * [backup-simplify]: Simplify (* 2 (/ (cos (/ 1 k)) (* (pow (sin (/ 1 k)) 2) l))) into (* 2 (/ (cos (/ 1 k)) (* (pow (sin (/ 1 k)) 2) l))) 16.916 * [taylor]: Taking taylor expansion of (* 2 (/ (cos (/ 1 k)) (* (pow (sin (/ 1 k)) 2) l))) in k 16.916 * [taylor]: Taking taylor expansion of 2 in k 16.916 * [backup-simplify]: Simplify 2 into 2 16.916 * [taylor]: Taking taylor expansion of (/ (cos (/ 1 k)) (* (pow (sin (/ 1 k)) 2) l)) in k 16.916 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in k 16.916 * [taylor]: Taking taylor expansion of (/ 1 k) in k 16.916 * [taylor]: Taking taylor expansion of k in k 16.916 * [backup-simplify]: Simplify 0 into 0 16.916 * [backup-simplify]: Simplify 1 into 1 16.917 * [backup-simplify]: Simplify (/ 1 1) into 1 16.917 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 16.917 * [taylor]: Taking taylor expansion of (* (pow (sin (/ 1 k)) 2) l) in k 16.917 * [taylor]: Taking taylor expansion of (pow (sin (/ 1 k)) 2) in k 16.917 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 16.917 * [taylor]: Taking taylor expansion of (/ 1 k) in k 16.917 * [taylor]: Taking taylor expansion of k in k 16.917 * [backup-simplify]: Simplify 0 into 0 16.917 * [backup-simplify]: Simplify 1 into 1 16.917 * [backup-simplify]: Simplify (/ 1 1) into 1 16.917 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.917 * [taylor]: Taking taylor expansion of l in k 16.917 * [backup-simplify]: Simplify l into l 16.917 * [backup-simplify]: Simplify (* (sin (/ 1 k)) (sin (/ 1 k))) into (pow (sin (/ 1 k)) 2) 16.917 * [backup-simplify]: Simplify (* (pow (sin (/ 1 k)) 2) l) into (* (pow (sin (/ 1 k)) 2) l) 16.917 * [backup-simplify]: Simplify (/ (cos (/ 1 k)) (* (pow (sin (/ 1 k)) 2) l)) into (/ (cos (/ 1 k)) (* (pow (sin (/ 1 k)) 2) l)) 16.918 * [backup-simplify]: Simplify (* 2 (/ (cos (/ 1 k)) (* (pow (sin (/ 1 k)) 2) l))) into (* 2 (/ (cos (/ 1 k)) (* (pow (sin (/ 1 k)) 2) l))) 16.918 * [taylor]: Taking taylor expansion of (* 2 (/ (cos (/ 1 k)) (* (pow (sin (/ 1 k)) 2) l))) in l 16.918 * [taylor]: Taking taylor expansion of 2 in l 16.918 * [backup-simplify]: Simplify 2 into 2 16.918 * [taylor]: Taking taylor expansion of (/ (cos (/ 1 k)) (* (pow (sin (/ 1 k)) 2) l)) in l 16.918 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in l 16.918 * [taylor]: Taking taylor expansion of (/ 1 k) in l 16.918 * [taylor]: Taking taylor expansion of k in l 16.918 * [backup-simplify]: Simplify k into k 16.918 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 16.918 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 16.918 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.918 * [taylor]: Taking taylor expansion of (* (pow (sin (/ 1 k)) 2) l) in l 16.918 * [taylor]: Taking taylor expansion of (pow (sin (/ 1 k)) 2) in l 16.918 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in l 16.918 * [taylor]: Taking taylor expansion of (/ 1 k) in l 16.918 * [taylor]: Taking taylor expansion of k in l 16.918 * [backup-simplify]: Simplify k into k 16.918 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 16.918 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 16.918 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 16.918 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 16.918 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 16.918 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 16.918 * [taylor]: Taking taylor expansion of l in l 16.918 * [backup-simplify]: Simplify 0 into 0 16.918 * [backup-simplify]: Simplify 1 into 1 16.918 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 1) into (cos (/ 1 k)) 16.918 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 16.919 * [backup-simplify]: Simplify (- 0) into 0 16.919 * [backup-simplify]: Simplify (+ (cos (/ 1 k)) 0) into (cos (/ 1 k)) 16.919 * [backup-simplify]: Simplify (* (sin (/ 1 k)) (sin (/ 1 k))) into (pow (sin (/ 1 k)) 2) 16.919 * [backup-simplify]: Simplify (* (pow (sin (/ 1 k)) 2) 0) into 0 16.919 * [backup-simplify]: Simplify (+ 0) into 0 16.919 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 16.920 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 16.920 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.920 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 16.921 * [backup-simplify]: Simplify (+ 0 0) into 0 16.921 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 (sin (/ 1 k)))) into 0 16.921 * [backup-simplify]: Simplify (+ (* (pow (sin (/ 1 k)) 2) 1) (* 0 0)) into (pow (sin (/ 1 k)) 2) 16.921 * [backup-simplify]: Simplify (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2)) into (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2)) 16.921 * [backup-simplify]: Simplify (* 2 (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2))) into (* 2 (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2))) 16.921 * [backup-simplify]: Simplify (* 2 (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2))) into (* 2 (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2))) 16.922 * [backup-simplify]: Simplify (+ 0) into 0 16.922 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 16.922 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 16.923 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.923 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 16.923 * [backup-simplify]: Simplify (+ 0 0) into 0 16.923 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 l)) into 0 16.923 * [backup-simplify]: Simplify (+ 0) into 0 16.924 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 16.924 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 16.924 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.925 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 16.925 * [backup-simplify]: Simplify (+ 0 0) into 0 16.925 * [backup-simplify]: Simplify (+ 0) into 0 16.925 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 1)) into 0 16.925 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 16.926 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.926 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 0)) into 0 16.926 * [backup-simplify]: Simplify (- 0) into 0 16.927 * [backup-simplify]: Simplify (+ 0 0) into 0 16.927 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))))) into 0 16.927 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) (* 0 (* (sin (/ 1 k)) l))) into 0 16.927 * [backup-simplify]: Simplify (- (/ 0 (/ (* (pow (sin (/ 1 k)) 2) l) (cos (/ 1 k)))) (+ (* (/ (cos (/ 1 k)) (* (pow (sin (/ 1 k)) 2) l)) (/ 0 (/ (* (pow (sin (/ 1 k)) 2) l) (cos (/ 1 k))))))) into 0 16.928 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 (/ (cos (/ 1 k)) (* (pow (sin (/ 1 k)) 2) l)))) into 0 16.928 * [taylor]: Taking taylor expansion of 0 in k 16.928 * [backup-simplify]: Simplify 0 into 0 16.928 * [taylor]: Taking taylor expansion of 0 in l 16.928 * [backup-simplify]: Simplify 0 into 0 16.928 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 (sin (/ 1 k)))) into 0 16.928 * [backup-simplify]: Simplify (+ (* (pow (sin (/ 1 k)) 2) 0) (* 0 l)) into 0 16.928 * [backup-simplify]: Simplify (- (/ 0 (* (pow (sin (/ 1 k)) 2) l)) (+ (* (/ (cos (/ 1 k)) (* (pow (sin (/ 1 k)) 2) l)) (/ 0 (* (pow (sin (/ 1 k)) 2) l))))) into 0 16.929 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 (/ (cos (/ 1 k)) (* (pow (sin (/ 1 k)) 2) l)))) into 0 16.929 * [taylor]: Taking taylor expansion of 0 in l 16.929 * [backup-simplify]: Simplify 0 into 0 16.929 * [backup-simplify]: Simplify (+ 0) into 0 16.929 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 1)) into 0 16.929 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 16.930 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.930 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 0)) into 0 16.930 * [backup-simplify]: Simplify (- 0) into 0 16.931 * [backup-simplify]: Simplify (+ 0 0) into 0 16.931 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 16.932 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 16.932 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 16.932 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 16.933 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 16.933 * [backup-simplify]: Simplify (+ 0 0) into 0 16.933 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 (sin (/ 1 k))))) into 0 16.934 * [backup-simplify]: Simplify (+ (* (pow (sin (/ 1 k)) 2) 0) (+ (* 0 1) (* 0 0))) into 0 16.934 * [backup-simplify]: Simplify (- (/ 0 (pow (sin (/ 1 k)) 2)) (+ (* (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2)) (/ 0 (pow (sin (/ 1 k)) 2))))) into 0 16.934 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2)))) into 0 16.934 * [backup-simplify]: Simplify 0 into 0 16.935 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 16.935 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 16.935 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 16.936 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 16.936 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 16.936 * [backup-simplify]: Simplify (+ 0 0) into 0 16.937 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 l))) into 0 16.937 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 16.938 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 16.938 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 16.938 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 16.939 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 16.939 * [backup-simplify]: Simplify (+ 0 0) into 0 16.939 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 16.940 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 16.940 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 16.940 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 16.941 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 16.941 * [backup-simplify]: Simplify (- 0) into 0 16.941 * [backup-simplify]: Simplify (+ 0 0) into 0 16.942 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))))) into 0 16.942 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) (+ (* 0 0) (* 0 (* (sin (/ 1 k)) l)))) into 0 16.943 * [backup-simplify]: Simplify (- (/ 0 (/ (* (pow (sin (/ 1 k)) 2) l) (cos (/ 1 k)))) (+ (* (/ (cos (/ 1 k)) (* (pow (sin (/ 1 k)) 2) l)) (/ 0 (/ (* (pow (sin (/ 1 k)) 2) l) (cos (/ 1 k))))) (* 0 (/ 0 (/ (* (pow (sin (/ 1 k)) 2) l) (cos (/ 1 k))))))) into 0 16.943 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (* 0 (/ (cos (/ 1 k)) (* (pow (sin (/ 1 k)) 2) l))))) into 0 16.943 * [taylor]: Taking taylor expansion of 0 in k 16.943 * [backup-simplify]: Simplify 0 into 0 16.943 * [taylor]: Taking taylor expansion of 0 in l 16.943 * [backup-simplify]: Simplify 0 into 0 16.943 * [taylor]: Taking taylor expansion of 0 in l 16.943 * [backup-simplify]: Simplify 0 into 0 16.944 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 (sin (/ 1 k))))) into 0 16.944 * [backup-simplify]: Simplify (+ (* (pow (sin (/ 1 k)) 2) 0) (+ (* 0 0) (* 0 l))) into 0 16.944 * [backup-simplify]: Simplify (- (/ 0 (* (pow (sin (/ 1 k)) 2) l)) (+ (* (/ (cos (/ 1 k)) (* (pow (sin (/ 1 k)) 2) l)) (/ 0 (* (pow (sin (/ 1 k)) 2) l))) (* 0 (/ 0 (* (pow (sin (/ 1 k)) 2) l))))) into 0 16.945 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (* 0 (/ (cos (/ 1 k)) (* (pow (sin (/ 1 k)) 2) l))))) into 0 16.945 * [taylor]: Taking taylor expansion of 0 in l 16.945 * [backup-simplify]: Simplify 0 into 0 16.945 * [backup-simplify]: Simplify 0 into 0 16.945 * [backup-simplify]: Simplify 0 into 0 16.946 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 16.946 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 16.946 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 16.947 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 16.947 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 16.947 * [backup-simplify]: Simplify (- 0) into 0 16.948 * [backup-simplify]: Simplify (+ 0 0) into 0 16.948 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 16.949 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 16.949 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 16.950 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 16.950 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 16.951 * [backup-simplify]: Simplify (+ 0 0) into 0 16.951 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 (sin (/ 1 k)))))) into 0 16.952 * [backup-simplify]: Simplify (+ (* (pow (sin (/ 1 k)) 2) 0) (+ (* 0 0) (+ (* 0 1) (* 0 0)))) into 0 16.952 * [backup-simplify]: Simplify (- (/ 0 (pow (sin (/ 1 k)) 2)) (+ (* (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2)) (/ 0 (pow (sin (/ 1 k)) 2))) (* 0 (/ 0 (pow (sin (/ 1 k)) 2))))) into 0 16.953 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (* 0 (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2))))) into 0 16.953 * [backup-simplify]: Simplify 0 into 0 16.953 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 16.954 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 16.954 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 16.955 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 16.955 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 16.955 * [backup-simplify]: Simplify (+ 0 0) into 0 16.956 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 l)))) into 0 16.956 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 16.957 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 16.957 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 16.958 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 16.958 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 16.959 * [backup-simplify]: Simplify (+ 0 0) into 0 16.959 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 16.960 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 16.960 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 16.961 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 16.961 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 16.961 * [backup-simplify]: Simplify (- 0) into 0 16.962 * [backup-simplify]: Simplify (+ 0 0) into 0 16.962 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))))) into 0 16.962 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) (+ (* 0 0) (+ (* 0 0) (* 0 (* (sin (/ 1 k)) l))))) into 0 16.963 * [backup-simplify]: Simplify (- (/ 0 (/ (* (pow (sin (/ 1 k)) 2) l) (cos (/ 1 k)))) (+ (* (/ (cos (/ 1 k)) (* (pow (sin (/ 1 k)) 2) l)) (/ 0 (/ (* (pow (sin (/ 1 k)) 2) l) (cos (/ 1 k))))) (* 0 (/ 0 (/ (* (pow (sin (/ 1 k)) 2) l) (cos (/ 1 k))))) (* 0 (/ 0 (/ (* (pow (sin (/ 1 k)) 2) l) (cos (/ 1 k))))))) into 0 16.964 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (cos (/ 1 k)) (* (pow (sin (/ 1 k)) 2) l)))))) into 0 16.964 * [taylor]: Taking taylor expansion of 0 in k 16.964 * [backup-simplify]: Simplify 0 into 0 16.964 * [taylor]: Taking taylor expansion of 0 in l 16.964 * [backup-simplify]: Simplify 0 into 0 16.964 * [taylor]: Taking taylor expansion of 0 in l 16.964 * [backup-simplify]: Simplify 0 into 0 16.964 * [taylor]: Taking taylor expansion of 0 in l 16.964 * [backup-simplify]: Simplify 0 into 0 16.965 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 (sin (/ 1 k)))))) into 0 16.965 * [backup-simplify]: Simplify (+ (* (pow (sin (/ 1 k)) 2) 0) (+ (* 0 0) (+ (* 0 0) (* 0 l)))) into 0 16.966 * [backup-simplify]: Simplify (- (/ 0 (* (pow (sin (/ 1 k)) 2) l)) (+ (* (/ (cos (/ 1 k)) (* (pow (sin (/ 1 k)) 2) l)) (/ 0 (* (pow (sin (/ 1 k)) 2) l))) (* 0 (/ 0 (* (pow (sin (/ 1 k)) 2) l))) (* 0 (/ 0 (* (pow (sin (/ 1 k)) 2) l))))) into 0 16.966 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (cos (/ 1 k)) (* (pow (sin (/ 1 k)) 2) l)))))) into 0 16.966 * [taylor]: Taking taylor expansion of 0 in l 16.966 * [backup-simplify]: Simplify 0 into 0 16.967 * [backup-simplify]: Simplify 0 into 0 16.967 * [backup-simplify]: Simplify 0 into 0 16.967 * [backup-simplify]: Simplify (* (* 2 (/ (cos (/ 1 (/ 1 k))) (pow (sin (/ 1 (/ 1 k))) 2))) (* (/ 1 (/ 1 l)) (* 1 (/ 1 t)))) into (* 2 (/ (* l (cos k)) (* t (pow (sin k) 2)))) 16.967 * [backup-simplify]: Simplify (* (/ (/ 2 (/ 1 (- t))) (sin (/ 1 (- k)))) (/ (/ 1 (- l)) (tan (/ 1 (- k))))) into (* 2 (/ t (* l (* (tan (/ -1 k)) (sin (/ -1 k)))))) 16.967 * [approximate]: Taking taylor expansion of (* 2 (/ t (* l (* (tan (/ -1 k)) (sin (/ -1 k)))))) in (t k l) around 0 16.967 * [taylor]: Taking taylor expansion of (* 2 (/ t (* l (* (tan (/ -1 k)) (sin (/ -1 k)))))) in l 16.967 * [taylor]: Taking taylor expansion of 2 in l 16.967 * [backup-simplify]: Simplify 2 into 2 16.967 * [taylor]: Taking taylor expansion of (/ t (* l (* (tan (/ -1 k)) (sin (/ -1 k))))) in l 16.967 * [taylor]: Taking taylor expansion of t in l 16.967 * [backup-simplify]: Simplify t into t 16.967 * [taylor]: Taking taylor expansion of (* l (* (tan (/ -1 k)) (sin (/ -1 k)))) in l 16.967 * [taylor]: Taking taylor expansion of l in l 16.967 * [backup-simplify]: Simplify 0 into 0 16.967 * [backup-simplify]: Simplify 1 into 1 16.967 * [taylor]: Taking taylor expansion of (* (tan (/ -1 k)) (sin (/ -1 k))) in l 16.967 * [taylor]: Taking taylor expansion of (tan (/ -1 k)) in l 16.967 * [taylor]: Rewrote expression to (/ (sin (/ -1 k)) (cos (/ -1 k))) 16.967 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in l 16.967 * [taylor]: Taking taylor expansion of (/ -1 k) in l 16.967 * [taylor]: Taking taylor expansion of -1 in l 16.967 * [backup-simplify]: Simplify -1 into -1 16.967 * [taylor]: Taking taylor expansion of k in l 16.967 * [backup-simplify]: Simplify k into k 16.967 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 16.967 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.967 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 16.967 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in l 16.967 * [taylor]: Taking taylor expansion of (/ -1 k) in l 16.967 * [taylor]: Taking taylor expansion of -1 in l 16.968 * [backup-simplify]: Simplify -1 into -1 16.968 * [taylor]: Taking taylor expansion of k in l 16.968 * [backup-simplify]: Simplify k into k 16.968 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 16.968 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 16.968 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.968 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 16.968 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 16.968 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 16.968 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 1) into (cos (/ -1 k)) 16.968 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 16.968 * [backup-simplify]: Simplify (- 0) into 0 16.968 * [backup-simplify]: Simplify (+ (cos (/ -1 k)) 0) into (cos (/ -1 k)) 16.968 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (cos (/ -1 k))) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 16.968 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in l 16.968 * [taylor]: Taking taylor expansion of (/ -1 k) in l 16.968 * [taylor]: Taking taylor expansion of -1 in l 16.968 * [backup-simplify]: Simplify -1 into -1 16.968 * [taylor]: Taking taylor expansion of k in l 16.968 * [backup-simplify]: Simplify k into k 16.968 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 16.969 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.969 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 16.969 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 16.969 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 16.969 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 16.969 * [backup-simplify]: Simplify (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (sin (/ -1 k))) into (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k))) 16.969 * [backup-simplify]: Simplify (* 0 (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k)))) into 0 16.969 * [backup-simplify]: Simplify (+ 0) into 0 16.970 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 16.970 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 16.970 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.970 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 16.971 * [backup-simplify]: Simplify (+ 0 0) into 0 16.971 * [backup-simplify]: Simplify (+ 0) into 0 16.971 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 16.971 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 16.972 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.972 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 16.972 * [backup-simplify]: Simplify (+ 0 0) into 0 16.973 * [backup-simplify]: Simplify (+ 0) into 0 16.973 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 1)) into 0 16.973 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 16.973 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.974 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 0)) into 0 16.974 * [backup-simplify]: Simplify (- 0) into 0 16.974 * [backup-simplify]: Simplify (+ 0 0) into 0 16.974 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))))) into 0 16.974 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) (* 0 (sin (/ -1 k)))) into 0 16.975 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k))))) into (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k))) 16.975 * [backup-simplify]: Simplify (/ t (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k)))) into (/ (* t (cos (/ -1 k))) (pow (sin (/ -1 k)) 2)) 16.975 * [taylor]: Taking taylor expansion of (* 2 (/ t (* l (* (tan (/ -1 k)) (sin (/ -1 k)))))) in k 16.975 * [taylor]: Taking taylor expansion of 2 in k 16.975 * [backup-simplify]: Simplify 2 into 2 16.975 * [taylor]: Taking taylor expansion of (/ t (* l (* (tan (/ -1 k)) (sin (/ -1 k))))) in k 16.975 * [taylor]: Taking taylor expansion of t in k 16.975 * [backup-simplify]: Simplify t into t 16.975 * [taylor]: Taking taylor expansion of (* l (* (tan (/ -1 k)) (sin (/ -1 k)))) in k 16.975 * [taylor]: Taking taylor expansion of l in k 16.975 * [backup-simplify]: Simplify l into l 16.975 * [taylor]: Taking taylor expansion of (* (tan (/ -1 k)) (sin (/ -1 k))) in k 16.975 * [taylor]: Taking taylor expansion of (tan (/ -1 k)) in k 16.975 * [taylor]: Rewrote expression to (/ (sin (/ -1 k)) (cos (/ -1 k))) 16.975 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 16.975 * [taylor]: Taking taylor expansion of (/ -1 k) in k 16.975 * [taylor]: Taking taylor expansion of -1 in k 16.975 * [backup-simplify]: Simplify -1 into -1 16.975 * [taylor]: Taking taylor expansion of k in k 16.975 * [backup-simplify]: Simplify 0 into 0 16.975 * [backup-simplify]: Simplify 1 into 1 16.976 * [backup-simplify]: Simplify (/ -1 1) into -1 16.976 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.976 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in k 16.976 * [taylor]: Taking taylor expansion of (/ -1 k) in k 16.976 * [taylor]: Taking taylor expansion of -1 in k 16.976 * [backup-simplify]: Simplify -1 into -1 16.976 * [taylor]: Taking taylor expansion of k in k 16.976 * [backup-simplify]: Simplify 0 into 0 16.976 * [backup-simplify]: Simplify 1 into 1 16.977 * [backup-simplify]: Simplify (/ -1 1) into -1 16.977 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 16.977 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (cos (/ -1 k))) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 16.977 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 16.977 * [taylor]: Taking taylor expansion of (/ -1 k) in k 16.977 * [taylor]: Taking taylor expansion of -1 in k 16.977 * [backup-simplify]: Simplify -1 into -1 16.977 * [taylor]: Taking taylor expansion of k in k 16.977 * [backup-simplify]: Simplify 0 into 0 16.977 * [backup-simplify]: Simplify 1 into 1 16.977 * [backup-simplify]: Simplify (/ -1 1) into -1 16.978 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.978 * [backup-simplify]: Simplify (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (sin (/ -1 k))) into (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k))) 16.978 * [backup-simplify]: Simplify (* l (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k)))) into (/ (* (pow (sin (/ -1 k)) 2) l) (cos (/ -1 k))) 16.978 * [backup-simplify]: Simplify (/ t (/ (* (pow (sin (/ -1 k)) 2) l) (cos (/ -1 k)))) into (/ (* t (cos (/ -1 k))) (* l (pow (sin (/ -1 k)) 2))) 16.978 * [taylor]: Taking taylor expansion of (* 2 (/ t (* l (* (tan (/ -1 k)) (sin (/ -1 k)))))) in t 16.978 * [taylor]: Taking taylor expansion of 2 in t 16.978 * [backup-simplify]: Simplify 2 into 2 16.978 * [taylor]: Taking taylor expansion of (/ t (* l (* (tan (/ -1 k)) (sin (/ -1 k))))) in t 16.978 * [taylor]: Taking taylor expansion of t in t 16.978 * [backup-simplify]: Simplify 0 into 0 16.978 * [backup-simplify]: Simplify 1 into 1 16.978 * [taylor]: Taking taylor expansion of (* l (* (tan (/ -1 k)) (sin (/ -1 k)))) in t 16.978 * [taylor]: Taking taylor expansion of l in t 16.978 * [backup-simplify]: Simplify l into l 16.978 * [taylor]: Taking taylor expansion of (* (tan (/ -1 k)) (sin (/ -1 k))) in t 16.978 * [taylor]: Taking taylor expansion of (tan (/ -1 k)) in t 16.979 * [taylor]: Rewrote expression to (/ (sin (/ -1 k)) (cos (/ -1 k))) 16.979 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 16.979 * [taylor]: Taking taylor expansion of (/ -1 k) in t 16.979 * [taylor]: Taking taylor expansion of -1 in t 16.979 * [backup-simplify]: Simplify -1 into -1 16.979 * [taylor]: Taking taylor expansion of k in t 16.979 * [backup-simplify]: Simplify k into k 16.979 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 16.979 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.979 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 16.979 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in t 16.979 * [taylor]: Taking taylor expansion of (/ -1 k) in t 16.979 * [taylor]: Taking taylor expansion of -1 in t 16.979 * [backup-simplify]: Simplify -1 into -1 16.979 * [taylor]: Taking taylor expansion of k in t 16.979 * [backup-simplify]: Simplify k into k 16.979 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 16.979 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 16.979 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.979 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 16.979 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 16.979 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 16.979 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 1) into (cos (/ -1 k)) 16.980 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 16.980 * [backup-simplify]: Simplify (- 0) into 0 16.980 * [backup-simplify]: Simplify (+ (cos (/ -1 k)) 0) into (cos (/ -1 k)) 16.980 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (cos (/ -1 k))) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 16.980 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 16.980 * [taylor]: Taking taylor expansion of (/ -1 k) in t 16.980 * [taylor]: Taking taylor expansion of -1 in t 16.980 * [backup-simplify]: Simplify -1 into -1 16.980 * [taylor]: Taking taylor expansion of k in t 16.980 * [backup-simplify]: Simplify k into k 16.980 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 16.980 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.981 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 16.981 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 16.981 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 16.981 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 16.981 * [backup-simplify]: Simplify (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (sin (/ -1 k))) into (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k))) 16.981 * [backup-simplify]: Simplify (* l (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k)))) into (/ (* (pow (sin (/ -1 k)) 2) l) (cos (/ -1 k))) 16.981 * [backup-simplify]: Simplify (/ 1 (/ (* (pow (sin (/ -1 k)) 2) l) (cos (/ -1 k)))) into (/ (cos (/ -1 k)) (* l (pow (sin (/ -1 k)) 2))) 16.981 * [taylor]: Taking taylor expansion of (* 2 (/ t (* l (* (tan (/ -1 k)) (sin (/ -1 k)))))) in t 16.981 * [taylor]: Taking taylor expansion of 2 in t 16.981 * [backup-simplify]: Simplify 2 into 2 16.981 * [taylor]: Taking taylor expansion of (/ t (* l (* (tan (/ -1 k)) (sin (/ -1 k))))) in t 16.981 * [taylor]: Taking taylor expansion of t in t 16.982 * [backup-simplify]: Simplify 0 into 0 16.982 * [backup-simplify]: Simplify 1 into 1 16.982 * [taylor]: Taking taylor expansion of (* l (* (tan (/ -1 k)) (sin (/ -1 k)))) in t 16.982 * [taylor]: Taking taylor expansion of l in t 16.982 * [backup-simplify]: Simplify l into l 16.982 * [taylor]: Taking taylor expansion of (* (tan (/ -1 k)) (sin (/ -1 k))) in t 16.982 * [taylor]: Taking taylor expansion of (tan (/ -1 k)) in t 16.982 * [taylor]: Rewrote expression to (/ (sin (/ -1 k)) (cos (/ -1 k))) 16.982 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 16.982 * [taylor]: Taking taylor expansion of (/ -1 k) in t 16.982 * [taylor]: Taking taylor expansion of -1 in t 16.982 * [backup-simplify]: Simplify -1 into -1 16.982 * [taylor]: Taking taylor expansion of k in t 16.982 * [backup-simplify]: Simplify k into k 16.982 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 16.982 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.982 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 16.982 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in t 16.982 * [taylor]: Taking taylor expansion of (/ -1 k) in t 16.982 * [taylor]: Taking taylor expansion of -1 in t 16.982 * [backup-simplify]: Simplify -1 into -1 16.982 * [taylor]: Taking taylor expansion of k in t 16.982 * [backup-simplify]: Simplify k into k 16.982 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 16.982 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 16.982 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.982 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 16.982 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 16.983 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 16.983 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 1) into (cos (/ -1 k)) 16.983 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 16.983 * [backup-simplify]: Simplify (- 0) into 0 16.983 * [backup-simplify]: Simplify (+ (cos (/ -1 k)) 0) into (cos (/ -1 k)) 16.983 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (cos (/ -1 k))) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 16.983 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 16.983 * [taylor]: Taking taylor expansion of (/ -1 k) in t 16.984 * [taylor]: Taking taylor expansion of -1 in t 16.984 * [backup-simplify]: Simplify -1 into -1 16.984 * [taylor]: Taking taylor expansion of k in t 16.984 * [backup-simplify]: Simplify k into k 16.984 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 16.984 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.984 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 16.984 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 16.984 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 16.984 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 16.984 * [backup-simplify]: Simplify (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (sin (/ -1 k))) into (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k))) 16.984 * [backup-simplify]: Simplify (* l (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k)))) into (/ (* (pow (sin (/ -1 k)) 2) l) (cos (/ -1 k))) 16.985 * [backup-simplify]: Simplify (/ 1 (/ (* (pow (sin (/ -1 k)) 2) l) (cos (/ -1 k)))) into (/ (cos (/ -1 k)) (* l (pow (sin (/ -1 k)) 2))) 16.985 * [backup-simplify]: Simplify (* 2 (/ (cos (/ -1 k)) (* l (pow (sin (/ -1 k)) 2)))) into (* 2 (/ (cos (/ -1 k)) (* l (pow (sin (/ -1 k)) 2)))) 16.985 * [taylor]: Taking taylor expansion of (* 2 (/ (cos (/ -1 k)) (* l (pow (sin (/ -1 k)) 2)))) in k 16.985 * [taylor]: Taking taylor expansion of 2 in k 16.985 * [backup-simplify]: Simplify 2 into 2 16.985 * [taylor]: Taking taylor expansion of (/ (cos (/ -1 k)) (* l (pow (sin (/ -1 k)) 2))) in k 16.985 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in k 16.985 * [taylor]: Taking taylor expansion of (/ -1 k) in k 16.985 * [taylor]: Taking taylor expansion of -1 in k 16.985 * [backup-simplify]: Simplify -1 into -1 16.985 * [taylor]: Taking taylor expansion of k in k 16.985 * [backup-simplify]: Simplify 0 into 0 16.985 * [backup-simplify]: Simplify 1 into 1 16.986 * [backup-simplify]: Simplify (/ -1 1) into -1 16.986 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 16.986 * [taylor]: Taking taylor expansion of (* l (pow (sin (/ -1 k)) 2)) in k 16.986 * [taylor]: Taking taylor expansion of l in k 16.986 * [backup-simplify]: Simplify l into l 16.986 * [taylor]: Taking taylor expansion of (pow (sin (/ -1 k)) 2) in k 16.986 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 16.986 * [taylor]: Taking taylor expansion of (/ -1 k) in k 16.986 * [taylor]: Taking taylor expansion of -1 in k 16.986 * [backup-simplify]: Simplify -1 into -1 16.986 * [taylor]: Taking taylor expansion of k in k 16.986 * [backup-simplify]: Simplify 0 into 0 16.986 * [backup-simplify]: Simplify 1 into 1 16.986 * [backup-simplify]: Simplify (/ -1 1) into -1 16.986 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.987 * [backup-simplify]: Simplify (* (sin (/ -1 k)) (sin (/ -1 k))) into (pow (sin (/ -1 k)) 2) 16.987 * [backup-simplify]: Simplify (* l (pow (sin (/ -1 k)) 2)) into (* (pow (sin (/ -1 k)) 2) l) 16.987 * [backup-simplify]: Simplify (/ (cos (/ -1 k)) (* (pow (sin (/ -1 k)) 2) l)) into (/ (cos (/ -1 k)) (* l (pow (sin (/ -1 k)) 2))) 16.987 * [backup-simplify]: Simplify (* 2 (/ (cos (/ -1 k)) (* l (pow (sin (/ -1 k)) 2)))) into (* 2 (/ (cos (/ -1 k)) (* l (pow (sin (/ -1 k)) 2)))) 16.987 * [taylor]: Taking taylor expansion of (* 2 (/ (cos (/ -1 k)) (* l (pow (sin (/ -1 k)) 2)))) in l 16.987 * [taylor]: Taking taylor expansion of 2 in l 16.987 * [backup-simplify]: Simplify 2 into 2 16.987 * [taylor]: Taking taylor expansion of (/ (cos (/ -1 k)) (* l (pow (sin (/ -1 k)) 2))) in l 16.987 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in l 16.987 * [taylor]: Taking taylor expansion of (/ -1 k) in l 16.987 * [taylor]: Taking taylor expansion of -1 in l 16.987 * [backup-simplify]: Simplify -1 into -1 16.987 * [taylor]: Taking taylor expansion of k in l 16.987 * [backup-simplify]: Simplify k into k 16.987 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 16.987 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 16.988 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.988 * [taylor]: Taking taylor expansion of (* l (pow (sin (/ -1 k)) 2)) in l 16.988 * [taylor]: Taking taylor expansion of l in l 16.988 * [backup-simplify]: Simplify 0 into 0 16.988 * [backup-simplify]: Simplify 1 into 1 16.988 * [taylor]: Taking taylor expansion of (pow (sin (/ -1 k)) 2) in l 16.988 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in l 16.988 * [taylor]: Taking taylor expansion of (/ -1 k) in l 16.988 * [taylor]: Taking taylor expansion of -1 in l 16.988 * [backup-simplify]: Simplify -1 into -1 16.988 * [taylor]: Taking taylor expansion of k in l 16.988 * [backup-simplify]: Simplify k into k 16.988 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 16.988 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 16.988 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 16.988 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 16.988 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 16.988 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 16.988 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 1) into (cos (/ -1 k)) 16.988 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 16.989 * [backup-simplify]: Simplify (- 0) into 0 16.989 * [backup-simplify]: Simplify (+ (cos (/ -1 k)) 0) into (cos (/ -1 k)) 16.989 * [backup-simplify]: Simplify (* (sin (/ -1 k)) (sin (/ -1 k))) into (pow (sin (/ -1 k)) 2) 16.989 * [backup-simplify]: Simplify (* 0 (pow (sin (/ -1 k)) 2)) into 0 16.993 * [backup-simplify]: Simplify (+ 0) into 0 16.994 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 16.994 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 16.995 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.995 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 16.995 * [backup-simplify]: Simplify (+ 0 0) into 0 16.995 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 (sin (/ -1 k)))) into 0 16.996 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (pow (sin (/ -1 k)) 2))) into (pow (sin (/ -1 k)) 2) 16.996 * [backup-simplify]: Simplify (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2)) into (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2)) 16.996 * [backup-simplify]: Simplify (* 2 (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2))) into (* 2 (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2))) 16.996 * [backup-simplify]: Simplify (* 2 (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2))) into (* 2 (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2))) 16.996 * [backup-simplify]: Simplify (+ 0) into 0 16.997 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 16.997 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 16.997 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.998 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 16.998 * [backup-simplify]: Simplify (+ 0 0) into 0 16.998 * [backup-simplify]: Simplify (+ 0) into 0 16.998 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 16.998 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 16.999 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 16.999 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 17.000 * [backup-simplify]: Simplify (+ 0 0) into 0 17.000 * [backup-simplify]: Simplify (+ 0) into 0 17.000 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 1)) into 0 17.000 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 17.001 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 17.001 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 0)) into 0 17.001 * [backup-simplify]: Simplify (- 0) into 0 17.002 * [backup-simplify]: Simplify (+ 0 0) into 0 17.002 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))))) into 0 17.002 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) (* 0 (sin (/ -1 k)))) into 0 17.002 * [backup-simplify]: Simplify (+ (* l 0) (* 0 (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k))))) into 0 17.002 * [backup-simplify]: Simplify (- (/ 0 (/ (* (pow (sin (/ -1 k)) 2) l) (cos (/ -1 k)))) (+ (* (/ (cos (/ -1 k)) (* l (pow (sin (/ -1 k)) 2))) (/ 0 (/ (* (pow (sin (/ -1 k)) 2) l) (cos (/ -1 k))))))) into 0 17.003 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 (/ (cos (/ -1 k)) (* l (pow (sin (/ -1 k)) 2))))) into 0 17.003 * [taylor]: Taking taylor expansion of 0 in k 17.003 * [backup-simplify]: Simplify 0 into 0 17.003 * [taylor]: Taking taylor expansion of 0 in l 17.003 * [backup-simplify]: Simplify 0 into 0 17.003 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 (sin (/ -1 k)))) into 0 17.003 * [backup-simplify]: Simplify (+ (* l 0) (* 0 (pow (sin (/ -1 k)) 2))) into 0 17.003 * [backup-simplify]: Simplify (- (/ 0 (* (pow (sin (/ -1 k)) 2) l)) (+ (* (/ (cos (/ -1 k)) (* l (pow (sin (/ -1 k)) 2))) (/ 0 (* (pow (sin (/ -1 k)) 2) l))))) into 0 17.004 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 (/ (cos (/ -1 k)) (* l (pow (sin (/ -1 k)) 2))))) into 0 17.004 * [taylor]: Taking taylor expansion of 0 in l 17.004 * [backup-simplify]: Simplify 0 into 0 17.004 * [backup-simplify]: Simplify (+ 0) into 0 17.004 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 1)) into 0 17.005 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 17.005 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 17.005 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 0)) into 0 17.006 * [backup-simplify]: Simplify (- 0) into 0 17.006 * [backup-simplify]: Simplify (+ 0 0) into 0 17.006 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 17.007 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 17.007 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 17.007 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 17.008 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 17.008 * [backup-simplify]: Simplify (+ 0 0) into 0 17.008 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 (sin (/ -1 k))))) into 0 17.009 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (* 0 (pow (sin (/ -1 k)) 2)))) into 0 17.009 * [backup-simplify]: Simplify (- (/ 0 (pow (sin (/ -1 k)) 2)) (+ (* (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2)) (/ 0 (pow (sin (/ -1 k)) 2))))) into 0 17.010 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2)))) into 0 17.010 * [backup-simplify]: Simplify 0 into 0 17.010 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 17.011 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 17.011 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 17.011 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 17.012 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 17.012 * [backup-simplify]: Simplify (+ 0 0) into 0 17.012 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 17.013 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 17.013 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 17.014 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 17.014 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 17.014 * [backup-simplify]: Simplify (+ 0 0) into 0 17.015 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 17.015 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 17.015 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 17.016 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 17.016 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 17.017 * [backup-simplify]: Simplify (- 0) into 0 17.017 * [backup-simplify]: Simplify (+ 0 0) into 0 17.017 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))))) into 0 17.017 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) (+ (* 0 0) (* 0 (sin (/ -1 k))))) into 0 17.018 * [backup-simplify]: Simplify (+ (* l 0) (+ (* 0 0) (* 0 (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k)))))) into 0 17.018 * [backup-simplify]: Simplify (- (/ 0 (/ (* (pow (sin (/ -1 k)) 2) l) (cos (/ -1 k)))) (+ (* (/ (cos (/ -1 k)) (* l (pow (sin (/ -1 k)) 2))) (/ 0 (/ (* (pow (sin (/ -1 k)) 2) l) (cos (/ -1 k))))) (* 0 (/ 0 (/ (* (pow (sin (/ -1 k)) 2) l) (cos (/ -1 k))))))) into 0 17.019 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (* 0 (/ (cos (/ -1 k)) (* l (pow (sin (/ -1 k)) 2)))))) into 0 17.019 * [taylor]: Taking taylor expansion of 0 in k 17.019 * [backup-simplify]: Simplify 0 into 0 17.019 * [taylor]: Taking taylor expansion of 0 in l 17.019 * [backup-simplify]: Simplify 0 into 0 17.019 * [taylor]: Taking taylor expansion of 0 in l 17.019 * [backup-simplify]: Simplify 0 into 0 17.020 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 (sin (/ -1 k))))) into 0 17.020 * [backup-simplify]: Simplify (+ (* l 0) (+ (* 0 0) (* 0 (pow (sin (/ -1 k)) 2)))) into 0 17.021 * [backup-simplify]: Simplify (- (/ 0 (* (pow (sin (/ -1 k)) 2) l)) (+ (* (/ (cos (/ -1 k)) (* l (pow (sin (/ -1 k)) 2))) (/ 0 (* (pow (sin (/ -1 k)) 2) l))) (* 0 (/ 0 (* (pow (sin (/ -1 k)) 2) l))))) into 0 17.022 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (* 0 (/ (cos (/ -1 k)) (* l (pow (sin (/ -1 k)) 2)))))) into 0 17.022 * [taylor]: Taking taylor expansion of 0 in l 17.022 * [backup-simplify]: Simplify 0 into 0 17.022 * [backup-simplify]: Simplify 0 into 0 17.022 * [backup-simplify]: Simplify 0 into 0 17.023 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 17.024 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 17.024 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 17.025 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 17.026 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 17.026 * [backup-simplify]: Simplify (- 0) into 0 17.027 * [backup-simplify]: Simplify (+ 0 0) into 0 17.028 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 17.028 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 17.029 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 17.030 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 17.031 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 17.032 * [backup-simplify]: Simplify (+ 0 0) into 0 17.033 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 (sin (/ -1 k)))))) into 0 17.034 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (* 0 (pow (sin (/ -1 k)) 2))))) into 0 17.034 * [backup-simplify]: Simplify (- (/ 0 (pow (sin (/ -1 k)) 2)) (+ (* (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2)) (/ 0 (pow (sin (/ -1 k)) 2))) (* 0 (/ 0 (pow (sin (/ -1 k)) 2))))) into 0 17.035 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (* 0 (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2))))) into 0 17.035 * [backup-simplify]: Simplify 0 into 0 17.036 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 17.037 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 17.037 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 17.039 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 17.040 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 17.040 * [backup-simplify]: Simplify (+ 0 0) into 0 17.041 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 17.042 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 17.042 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 17.044 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 17.045 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 17.045 * [backup-simplify]: Simplify (+ 0 0) into 0 17.046 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 17.047 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 17.047 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 17.049 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 17.050 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 17.050 * [backup-simplify]: Simplify (- 0) into 0 17.051 * [backup-simplify]: Simplify (+ 0 0) into 0 17.051 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))))) into 0 17.052 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) (+ (* 0 0) (+ (* 0 0) (* 0 (sin (/ -1 k)))))) into 0 17.053 * [backup-simplify]: Simplify (+ (* l 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k))))))) into 0 17.055 * [backup-simplify]: Simplify (- (/ 0 (/ (* (pow (sin (/ -1 k)) 2) l) (cos (/ -1 k)))) (+ (* (/ (cos (/ -1 k)) (* l (pow (sin (/ -1 k)) 2))) (/ 0 (/ (* (pow (sin (/ -1 k)) 2) l) (cos (/ -1 k))))) (* 0 (/ 0 (/ (* (pow (sin (/ -1 k)) 2) l) (cos (/ -1 k))))) (* 0 (/ 0 (/ (* (pow (sin (/ -1 k)) 2) l) (cos (/ -1 k))))))) into 0 17.056 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (cos (/ -1 k)) (* l (pow (sin (/ -1 k)) 2))))))) into 0 17.056 * [taylor]: Taking taylor expansion of 0 in k 17.056 * [backup-simplify]: Simplify 0 into 0 17.056 * [taylor]: Taking taylor expansion of 0 in l 17.056 * [backup-simplify]: Simplify 0 into 0 17.056 * [taylor]: Taking taylor expansion of 0 in l 17.056 * [backup-simplify]: Simplify 0 into 0 17.056 * [taylor]: Taking taylor expansion of 0 in l 17.056 * [backup-simplify]: Simplify 0 into 0 17.057 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 (sin (/ -1 k)))))) into 0 17.058 * [backup-simplify]: Simplify (+ (* l 0) (+ (* 0 0) (+ (* 0 0) (* 0 (pow (sin (/ -1 k)) 2))))) into 0 17.059 * [backup-simplify]: Simplify (- (/ 0 (* (pow (sin (/ -1 k)) 2) l)) (+ (* (/ (cos (/ -1 k)) (* l (pow (sin (/ -1 k)) 2))) (/ 0 (* (pow (sin (/ -1 k)) 2) l))) (* 0 (/ 0 (* (pow (sin (/ -1 k)) 2) l))) (* 0 (/ 0 (* (pow (sin (/ -1 k)) 2) l))))) into 0 17.060 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (cos (/ -1 k)) (* l (pow (sin (/ -1 k)) 2))))))) into 0 17.061 * [taylor]: Taking taylor expansion of 0 in l 17.061 * [backup-simplify]: Simplify 0 into 0 17.061 * [backup-simplify]: Simplify 0 into 0 17.061 * [backup-simplify]: Simplify 0 into 0 17.061 * [backup-simplify]: Simplify (* (* 2 (/ (cos (/ -1 (/ 1 (- k)))) (pow (sin (/ -1 (/ 1 (- k)))) 2))) (* (/ 1 (/ 1 (- l))) (* 1 (/ 1 (- t))))) into (* 2 (/ (* l (cos k)) (* t (pow (sin k) 2)))) 17.061 * * * * [progress]: [ 3 / 4 ] generating series at (2 2 2 1) 17.061 * [backup-simplify]: Simplify (/ (/ 2 t) (sin k)) into (/ 2 (* t (sin k))) 17.061 * [approximate]: Taking taylor expansion of (/ 2 (* t (sin k))) in (t k) around 0 17.061 * [taylor]: Taking taylor expansion of (/ 2 (* t (sin k))) in k 17.061 * [taylor]: Taking taylor expansion of 2 in k 17.062 * [backup-simplify]: Simplify 2 into 2 17.062 * [taylor]: Taking taylor expansion of (* t (sin k)) in k 17.062 * [taylor]: Taking taylor expansion of t in k 17.062 * [backup-simplify]: Simplify t into t 17.062 * [taylor]: Taking taylor expansion of (sin k) in k 17.062 * [taylor]: Taking taylor expansion of k in k 17.062 * [backup-simplify]: Simplify 0 into 0 17.062 * [backup-simplify]: Simplify 1 into 1 17.062 * [backup-simplify]: Simplify (* t 0) into 0 17.063 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 17.063 * [backup-simplify]: Simplify (+ (* t 1) (* 0 0)) into t 17.063 * [backup-simplify]: Simplify (/ 2 t) into (/ 2 t) 17.063 * [taylor]: Taking taylor expansion of (/ 2 (* t (sin k))) in t 17.063 * [taylor]: Taking taylor expansion of 2 in t 17.063 * [backup-simplify]: Simplify 2 into 2 17.063 * [taylor]: Taking taylor expansion of (* t (sin k)) in t 17.063 * [taylor]: Taking taylor expansion of t in t 17.063 * [backup-simplify]: Simplify 0 into 0 17.063 * [backup-simplify]: Simplify 1 into 1 17.063 * [taylor]: Taking taylor expansion of (sin k) in t 17.063 * [taylor]: Taking taylor expansion of k in t 17.063 * [backup-simplify]: Simplify k into k 17.063 * [backup-simplify]: Simplify (sin k) into (sin k) 17.063 * [backup-simplify]: Simplify (cos k) into (cos k) 17.064 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 17.064 * [backup-simplify]: Simplify (* (cos k) 0) into 0 17.064 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 17.064 * [backup-simplify]: Simplify (* 0 (sin k)) into 0 17.064 * [backup-simplify]: Simplify (+ 0) into 0 17.065 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 1)) into 0 17.066 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 17.066 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 0)) into 0 17.066 * [backup-simplify]: Simplify (+ 0 0) into 0 17.067 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (sin k))) into (sin k) 17.067 * [backup-simplify]: Simplify (/ 2 (sin k)) into (/ 2 (sin k)) 17.067 * [taylor]: Taking taylor expansion of (/ 2 (* t (sin k))) in t 17.067 * [taylor]: Taking taylor expansion of 2 in t 17.067 * [backup-simplify]: Simplify 2 into 2 17.067 * [taylor]: Taking taylor expansion of (* t (sin k)) in t 17.067 * [taylor]: Taking taylor expansion of t in t 17.067 * [backup-simplify]: Simplify 0 into 0 17.067 * [backup-simplify]: Simplify 1 into 1 17.067 * [taylor]: Taking taylor expansion of (sin k) in t 17.067 * [taylor]: Taking taylor expansion of k in t 17.067 * [backup-simplify]: Simplify k into k 17.067 * [backup-simplify]: Simplify (sin k) into (sin k) 17.067 * [backup-simplify]: Simplify (cos k) into (cos k) 17.067 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 17.067 * [backup-simplify]: Simplify (* (cos k) 0) into 0 17.067 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 17.068 * [backup-simplify]: Simplify (* 0 (sin k)) into 0 17.068 * [backup-simplify]: Simplify (+ 0) into 0 17.068 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 1)) into 0 17.069 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 17.070 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 0)) into 0 17.070 * [backup-simplify]: Simplify (+ 0 0) into 0 17.071 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (sin k))) into (sin k) 17.071 * [backup-simplify]: Simplify (/ 2 (sin k)) into (/ 2 (sin k)) 17.071 * [taylor]: Taking taylor expansion of (/ 2 (sin k)) in k 17.071 * [taylor]: Taking taylor expansion of 2 in k 17.071 * [backup-simplify]: Simplify 2 into 2 17.071 * [taylor]: Taking taylor expansion of (sin k) in k 17.071 * [taylor]: Taking taylor expansion of k in k 17.071 * [backup-simplify]: Simplify 0 into 0 17.071 * [backup-simplify]: Simplify 1 into 1 17.072 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 17.072 * [backup-simplify]: Simplify (/ 2 1) into 2 17.072 * [backup-simplify]: Simplify 2 into 2 17.073 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 17.074 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (* 0 1))) into 0 17.075 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 17.075 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (* 0 0))) into 0 17.076 * [backup-simplify]: Simplify (+ 0 0) into 0 17.077 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (* 0 (sin k)))) into 0 17.077 * [backup-simplify]: Simplify (- (/ 0 (sin k)) (+ (* (/ 2 (sin k)) (/ 0 (sin k))))) into 0 17.077 * [taylor]: Taking taylor expansion of 0 in k 17.077 * [backup-simplify]: Simplify 0 into 0 17.078 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 17.079 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 2 (/ 0 1)))) into 0 17.079 * [backup-simplify]: Simplify 0 into 0 17.080 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 17.081 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 17.082 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 17.083 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 17.084 * [backup-simplify]: Simplify (+ 0 0) into 0 17.085 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (* 0 (sin k))))) into 0 17.085 * [backup-simplify]: Simplify (- (/ 0 (sin k)) (+ (* (/ 2 (sin k)) (/ 0 (sin k))) (* 0 (/ 0 (sin k))))) into 0 17.085 * [taylor]: Taking taylor expansion of 0 in k 17.085 * [backup-simplify]: Simplify 0 into 0 17.085 * [backup-simplify]: Simplify 0 into 0 17.087 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 1 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into -1/6 17.088 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 2 (/ -1/6 1)) (* 0 (/ 0 1)))) into 1/3 17.088 * [backup-simplify]: Simplify 1/3 into 1/3 17.091 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 17.092 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 17.093 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 17.094 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 17.095 * [backup-simplify]: Simplify (+ 0 0) into 0 17.096 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (* 0 (sin k)))))) into 0 17.097 * [backup-simplify]: Simplify (- (/ 0 (sin k)) (+ (* (/ 2 (sin k)) (/ 0 (sin k))) (* 0 (/ 0 (sin k))) (* 0 (/ 0 (sin k))))) into 0 17.097 * [taylor]: Taking taylor expansion of 0 in k 17.097 * [backup-simplify]: Simplify 0 into 0 17.097 * [backup-simplify]: Simplify 0 into 0 17.097 * [backup-simplify]: Simplify 0 into 0 17.098 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 1 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 17.100 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 2 (/ 0 1)) (* 0 (/ -1/6 1)) (* 1/3 (/ 0 1)))) into 0 17.100 * [backup-simplify]: Simplify 0 into 0 17.102 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 3) 6) (/ (pow 0 1) 1)) 0 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 17.103 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))))) into 0 17.106 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 5) 120)) 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 1) 1) (/ (pow 0 2) 2)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 17.107 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))))) into 0 17.107 * [backup-simplify]: Simplify (+ 0 0) into 0 17.109 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 (sin k))))))) into 0 17.110 * [backup-simplify]: Simplify (- (/ 0 (sin k)) (+ (* (/ 2 (sin k)) (/ 0 (sin k))) (* 0 (/ 0 (sin k))) (* 0 (/ 0 (sin k))) (* 0 (/ 0 (sin k))))) into 0 17.110 * [taylor]: Taking taylor expansion of 0 in k 17.110 * [backup-simplify]: Simplify 0 into 0 17.110 * [backup-simplify]: Simplify 0 into 0 17.110 * [backup-simplify]: Simplify 0 into 0 17.110 * [backup-simplify]: Simplify 0 into 0 17.110 * [backup-simplify]: Simplify (+ (* 1/3 (* k (/ 1 t))) (* 2 (* (/ 1 k) (/ 1 t)))) into (+ (* 2 (/ 1 (* t k))) (* 1/3 (/ k t))) 17.111 * [backup-simplify]: Simplify (/ (/ 2 (/ 1 t)) (sin (/ 1 k))) into (* 2 (/ t (sin (/ 1 k)))) 17.111 * [approximate]: Taking taylor expansion of (* 2 (/ t (sin (/ 1 k)))) in (t k) around 0 17.111 * [taylor]: Taking taylor expansion of (* 2 (/ t (sin (/ 1 k)))) in k 17.111 * [taylor]: Taking taylor expansion of 2 in k 17.111 * [backup-simplify]: Simplify 2 into 2 17.111 * [taylor]: Taking taylor expansion of (/ t (sin (/ 1 k))) in k 17.111 * [taylor]: Taking taylor expansion of t in k 17.111 * [backup-simplify]: Simplify t into t 17.111 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 17.111 * [taylor]: Taking taylor expansion of (/ 1 k) in k 17.111 * [taylor]: Taking taylor expansion of k in k 17.111 * [backup-simplify]: Simplify 0 into 0 17.111 * [backup-simplify]: Simplify 1 into 1 17.111 * [backup-simplify]: Simplify (/ 1 1) into 1 17.111 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 17.112 * [backup-simplify]: Simplify (/ t (sin (/ 1 k))) into (/ t (sin (/ 1 k))) 17.112 * [taylor]: Taking taylor expansion of (* 2 (/ t (sin (/ 1 k)))) in t 17.112 * [taylor]: Taking taylor expansion of 2 in t 17.112 * [backup-simplify]: Simplify 2 into 2 17.112 * [taylor]: Taking taylor expansion of (/ t (sin (/ 1 k))) in t 17.112 * [taylor]: Taking taylor expansion of t in t 17.112 * [backup-simplify]: Simplify 0 into 0 17.112 * [backup-simplify]: Simplify 1 into 1 17.112 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 17.112 * [taylor]: Taking taylor expansion of (/ 1 k) in t 17.112 * [taylor]: Taking taylor expansion of k in t 17.112 * [backup-simplify]: Simplify k into k 17.112 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 17.112 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 17.112 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 17.112 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 17.112 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 17.112 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 17.112 * [backup-simplify]: Simplify (/ 1 (sin (/ 1 k))) into (/ 1 (sin (/ 1 k))) 17.112 * [taylor]: Taking taylor expansion of (* 2 (/ t (sin (/ 1 k)))) in t 17.112 * [taylor]: Taking taylor expansion of 2 in t 17.112 * [backup-simplify]: Simplify 2 into 2 17.113 * [taylor]: Taking taylor expansion of (/ t (sin (/ 1 k))) in t 17.113 * [taylor]: Taking taylor expansion of t in t 17.113 * [backup-simplify]: Simplify 0 into 0 17.113 * [backup-simplify]: Simplify 1 into 1 17.113 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 17.113 * [taylor]: Taking taylor expansion of (/ 1 k) in t 17.113 * [taylor]: Taking taylor expansion of k in t 17.113 * [backup-simplify]: Simplify k into k 17.113 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 17.113 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 17.113 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 17.113 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 17.113 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 17.113 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 17.113 * [backup-simplify]: Simplify (/ 1 (sin (/ 1 k))) into (/ 1 (sin (/ 1 k))) 17.113 * [backup-simplify]: Simplify (* 2 (/ 1 (sin (/ 1 k)))) into (/ 2 (sin (/ 1 k))) 17.113 * [taylor]: Taking taylor expansion of (/ 2 (sin (/ 1 k))) in k 17.113 * [taylor]: Taking taylor expansion of 2 in k 17.113 * [backup-simplify]: Simplify 2 into 2 17.114 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 17.114 * [taylor]: Taking taylor expansion of (/ 1 k) in k 17.114 * [taylor]: Taking taylor expansion of k in k 17.114 * [backup-simplify]: Simplify 0 into 0 17.114 * [backup-simplify]: Simplify 1 into 1 17.114 * [backup-simplify]: Simplify (/ 1 1) into 1 17.114 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 17.114 * [backup-simplify]: Simplify (/ 2 (sin (/ 1 k))) into (/ 2 (sin (/ 1 k))) 17.114 * [backup-simplify]: Simplify (/ 2 (sin (/ 1 k))) into (/ 2 (sin (/ 1 k))) 17.115 * [backup-simplify]: Simplify (+ 0) into 0 17.115 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 17.115 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 17.116 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 17.117 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 17.117 * [backup-simplify]: Simplify (+ 0 0) into 0 17.117 * [backup-simplify]: Simplify (- (/ 0 (sin (/ 1 k))) (+ (* (/ 1 (sin (/ 1 k))) (/ 0 (sin (/ 1 k)))))) into 0 17.118 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 (/ 1 (sin (/ 1 k))))) into 0 17.118 * [taylor]: Taking taylor expansion of 0 in k 17.118 * [backup-simplify]: Simplify 0 into 0 17.118 * [backup-simplify]: Simplify 0 into 0 17.118 * [backup-simplify]: Simplify (- (/ 0 (sin (/ 1 k))) (+ (* (/ 2 (sin (/ 1 k))) (/ 0 (sin (/ 1 k)))))) into 0 17.118 * [backup-simplify]: Simplify 0 into 0 17.119 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 17.120 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 17.120 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 17.121 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 17.122 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 17.122 * [backup-simplify]: Simplify (+ 0 0) into 0 17.122 * [backup-simplify]: Simplify (- (/ 0 (sin (/ 1 k))) (+ (* (/ 1 (sin (/ 1 k))) (/ 0 (sin (/ 1 k)))) (* 0 (/ 0 (sin (/ 1 k)))))) into 0 17.123 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (* 0 (/ 1 (sin (/ 1 k)))))) into 0 17.123 * [taylor]: Taking taylor expansion of 0 in k 17.123 * [backup-simplify]: Simplify 0 into 0 17.123 * [backup-simplify]: Simplify 0 into 0 17.123 * [backup-simplify]: Simplify 0 into 0 17.123 * [backup-simplify]: Simplify (- (/ 0 (sin (/ 1 k))) (+ (* (/ 2 (sin (/ 1 k))) (/ 0 (sin (/ 1 k)))) (* 0 (/ 0 (sin (/ 1 k)))))) into 0 17.124 * [backup-simplify]: Simplify 0 into 0 17.124 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 17.125 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 17.125 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 17.127 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 17.128 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 17.128 * [backup-simplify]: Simplify (+ 0 0) into 0 17.129 * [backup-simplify]: Simplify (- (/ 0 (sin (/ 1 k))) (+ (* (/ 1 (sin (/ 1 k))) (/ 0 (sin (/ 1 k)))) (* 0 (/ 0 (sin (/ 1 k)))) (* 0 (/ 0 (sin (/ 1 k)))))) into 0 17.134 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ 1 (sin (/ 1 k))))))) into 0 17.134 * [taylor]: Taking taylor expansion of 0 in k 17.135 * [backup-simplify]: Simplify 0 into 0 17.135 * [backup-simplify]: Simplify 0 into 0 17.135 * [backup-simplify]: Simplify (* (/ 2 (sin (/ 1 (/ 1 k)))) (* 1 (/ 1 t))) into (/ 2 (* t (sin k))) 17.135 * [backup-simplify]: Simplify (/ (/ 2 (/ 1 (- t))) (sin (/ 1 (- k)))) into (* -2 (/ t (sin (/ -1 k)))) 17.135 * [approximate]: Taking taylor expansion of (* -2 (/ t (sin (/ -1 k)))) in (t k) around 0 17.135 * [taylor]: Taking taylor expansion of (* -2 (/ t (sin (/ -1 k)))) in k 17.135 * [taylor]: Taking taylor expansion of -2 in k 17.135 * [backup-simplify]: Simplify -2 into -2 17.135 * [taylor]: Taking taylor expansion of (/ t (sin (/ -1 k))) in k 17.135 * [taylor]: Taking taylor expansion of t in k 17.135 * [backup-simplify]: Simplify t into t 17.135 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 17.135 * [taylor]: Taking taylor expansion of (/ -1 k) in k 17.135 * [taylor]: Taking taylor expansion of -1 in k 17.135 * [backup-simplify]: Simplify -1 into -1 17.135 * [taylor]: Taking taylor expansion of k in k 17.135 * [backup-simplify]: Simplify 0 into 0 17.135 * [backup-simplify]: Simplify 1 into 1 17.136 * [backup-simplify]: Simplify (/ -1 1) into -1 17.136 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 17.136 * [backup-simplify]: Simplify (/ t (sin (/ -1 k))) into (/ t (sin (/ -1 k))) 17.136 * [taylor]: Taking taylor expansion of (* -2 (/ t (sin (/ -1 k)))) in t 17.136 * [taylor]: Taking taylor expansion of -2 in t 17.136 * [backup-simplify]: Simplify -2 into -2 17.136 * [taylor]: Taking taylor expansion of (/ t (sin (/ -1 k))) in t 17.136 * [taylor]: Taking taylor expansion of t in t 17.136 * [backup-simplify]: Simplify 0 into 0 17.136 * [backup-simplify]: Simplify 1 into 1 17.136 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 17.136 * [taylor]: Taking taylor expansion of (/ -1 k) in t 17.136 * [taylor]: Taking taylor expansion of -1 in t 17.136 * [backup-simplify]: Simplify -1 into -1 17.136 * [taylor]: Taking taylor expansion of k in t 17.137 * [backup-simplify]: Simplify k into k 17.137 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 17.137 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 17.137 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 17.137 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 17.137 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 17.137 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 17.137 * [backup-simplify]: Simplify (/ 1 (sin (/ -1 k))) into (/ 1 (sin (/ -1 k))) 17.137 * [taylor]: Taking taylor expansion of (* -2 (/ t (sin (/ -1 k)))) in t 17.137 * [taylor]: Taking taylor expansion of -2 in t 17.137 * [backup-simplify]: Simplify -2 into -2 17.137 * [taylor]: Taking taylor expansion of (/ t (sin (/ -1 k))) in t 17.137 * [taylor]: Taking taylor expansion of t in t 17.137 * [backup-simplify]: Simplify 0 into 0 17.137 * [backup-simplify]: Simplify 1 into 1 17.137 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 17.137 * [taylor]: Taking taylor expansion of (/ -1 k) in t 17.137 * [taylor]: Taking taylor expansion of -1 in t 17.137 * [backup-simplify]: Simplify -1 into -1 17.137 * [taylor]: Taking taylor expansion of k in t 17.137 * [backup-simplify]: Simplify k into k 17.137 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 17.137 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 17.138 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 17.138 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 17.138 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 17.138 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 17.138 * [backup-simplify]: Simplify (/ 1 (sin (/ -1 k))) into (/ 1 (sin (/ -1 k))) 17.138 * [backup-simplify]: Simplify (* -2 (/ 1 (sin (/ -1 k)))) into (/ -2 (sin (/ -1 k))) 17.138 * [taylor]: Taking taylor expansion of (/ -2 (sin (/ -1 k))) in k 17.138 * [taylor]: Taking taylor expansion of -2 in k 17.138 * [backup-simplify]: Simplify -2 into -2 17.138 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 17.138 * [taylor]: Taking taylor expansion of (/ -1 k) in k 17.138 * [taylor]: Taking taylor expansion of -1 in k 17.138 * [backup-simplify]: Simplify -1 into -1 17.138 * [taylor]: Taking taylor expansion of k in k 17.138 * [backup-simplify]: Simplify 0 into 0 17.138 * [backup-simplify]: Simplify 1 into 1 17.139 * [backup-simplify]: Simplify (/ -1 1) into -1 17.139 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 17.139 * [backup-simplify]: Simplify (/ -2 (sin (/ -1 k))) into (/ -2 (sin (/ -1 k))) 17.139 * [backup-simplify]: Simplify (/ -2 (sin (/ -1 k))) into (/ -2 (sin (/ -1 k))) 17.139 * [backup-simplify]: Simplify (+ 0) into 0 17.140 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 17.140 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 17.140 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 17.140 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 17.141 * [backup-simplify]: Simplify (+ 0 0) into 0 17.141 * [backup-simplify]: Simplify (- (/ 0 (sin (/ -1 k))) (+ (* (/ 1 (sin (/ -1 k))) (/ 0 (sin (/ -1 k)))))) into 0 17.141 * [backup-simplify]: Simplify (+ (* -2 0) (* 0 (/ 1 (sin (/ -1 k))))) into 0 17.141 * [taylor]: Taking taylor expansion of 0 in k 17.141 * [backup-simplify]: Simplify 0 into 0 17.141 * [backup-simplify]: Simplify 0 into 0 17.141 * [backup-simplify]: Simplify (- (/ 0 (sin (/ -1 k))) (+ (* (/ -2 (sin (/ -1 k))) (/ 0 (sin (/ -1 k)))))) into 0 17.141 * [backup-simplify]: Simplify 0 into 0 17.142 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 17.142 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 17.143 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 17.143 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 17.143 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 17.144 * [backup-simplify]: Simplify (+ 0 0) into 0 17.144 * [backup-simplify]: Simplify (- (/ 0 (sin (/ -1 k))) (+ (* (/ 1 (sin (/ -1 k))) (/ 0 (sin (/ -1 k)))) (* 0 (/ 0 (sin (/ -1 k)))))) into 0 17.144 * [backup-simplify]: Simplify (+ (* -2 0) (+ (* 0 0) (* 0 (/ 1 (sin (/ -1 k)))))) into 0 17.144 * [taylor]: Taking taylor expansion of 0 in k 17.144 * [backup-simplify]: Simplify 0 into 0 17.144 * [backup-simplify]: Simplify 0 into 0 17.144 * [backup-simplify]: Simplify 0 into 0 17.145 * [backup-simplify]: Simplify (- (/ 0 (sin (/ -1 k))) (+ (* (/ -2 (sin (/ -1 k))) (/ 0 (sin (/ -1 k)))) (* 0 (/ 0 (sin (/ -1 k)))))) into 0 17.145 * [backup-simplify]: Simplify 0 into 0 17.145 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 17.146 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 17.146 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 17.147 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 17.147 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 17.147 * [backup-simplify]: Simplify (+ 0 0) into 0 17.148 * [backup-simplify]: Simplify (- (/ 0 (sin (/ -1 k))) (+ (* (/ 1 (sin (/ -1 k))) (/ 0 (sin (/ -1 k)))) (* 0 (/ 0 (sin (/ -1 k)))) (* 0 (/ 0 (sin (/ -1 k)))))) into 0 17.148 * [backup-simplify]: Simplify (+ (* -2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ 1 (sin (/ -1 k))))))) into 0 17.148 * [taylor]: Taking taylor expansion of 0 in k 17.148 * [backup-simplify]: Simplify 0 into 0 17.148 * [backup-simplify]: Simplify 0 into 0 17.149 * [backup-simplify]: Simplify (* (/ -2 (sin (/ -1 (/ 1 (- k))))) (* 1 (/ 1 (- t)))) into (/ 2 (* t (sin k))) 17.149 * * * * [progress]: [ 4 / 4 ] generating series at (2 2 2 2) 17.149 * [backup-simplify]: Simplify (/ l (tan k)) into (/ l (tan k)) 17.149 * [approximate]: Taking taylor expansion of (/ l (tan k)) in (l k) around 0 17.149 * [taylor]: Taking taylor expansion of (/ l (tan k)) in k 17.149 * [taylor]: Taking taylor expansion of l in k 17.149 * [backup-simplify]: Simplify l into l 17.149 * [taylor]: Taking taylor expansion of (tan k) in k 17.149 * [taylor]: Rewrote expression to (/ (sin k) (cos k)) 17.149 * [taylor]: Taking taylor expansion of (sin k) in k 17.149 * [taylor]: Taking taylor expansion of k in k 17.149 * [backup-simplify]: Simplify 0 into 0 17.149 * [backup-simplify]: Simplify 1 into 1 17.149 * [taylor]: Taking taylor expansion of (cos k) in k 17.149 * [taylor]: Taking taylor expansion of k in k 17.149 * [backup-simplify]: Simplify 0 into 0 17.149 * [backup-simplify]: Simplify 1 into 1 17.149 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 17.150 * [backup-simplify]: Simplify (/ 1 1) into 1 17.150 * [backup-simplify]: Simplify (/ l 1) into l 17.150 * [taylor]: Taking taylor expansion of (/ l (tan k)) in l 17.150 * [taylor]: Taking taylor expansion of l in l 17.150 * [backup-simplify]: Simplify 0 into 0 17.150 * [backup-simplify]: Simplify 1 into 1 17.150 * [taylor]: Taking taylor expansion of (tan k) in l 17.150 * [taylor]: Rewrote expression to (/ (sin k) (cos k)) 17.150 * [taylor]: Taking taylor expansion of (sin k) in l 17.150 * [taylor]: Taking taylor expansion of k in l 17.150 * [backup-simplify]: Simplify k into k 17.150 * [backup-simplify]: Simplify (sin k) into (sin k) 17.150 * [backup-simplify]: Simplify (cos k) into (cos k) 17.150 * [taylor]: Taking taylor expansion of (cos k) in l 17.150 * [taylor]: Taking taylor expansion of k in l 17.150 * [backup-simplify]: Simplify k into k 17.150 * [backup-simplify]: Simplify (cos k) into (cos k) 17.150 * [backup-simplify]: Simplify (sin k) into (sin k) 17.150 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 17.150 * [backup-simplify]: Simplify (* (cos k) 0) into 0 17.150 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 17.150 * [backup-simplify]: Simplify (* (cos k) 1) into (cos k) 17.150 * [backup-simplify]: Simplify (* (sin k) 0) into 0 17.150 * [backup-simplify]: Simplify (- 0) into 0 17.150 * [backup-simplify]: Simplify (+ (cos k) 0) into (cos k) 17.151 * [backup-simplify]: Simplify (/ (sin k) (cos k)) into (/ (sin k) (cos k)) 17.151 * [backup-simplify]: Simplify (/ 1 (/ (sin k) (cos k))) into (/ (cos k) (sin k)) 17.151 * [taylor]: Taking taylor expansion of (/ l (tan k)) in l 17.151 * [taylor]: Taking taylor expansion of l in l 17.151 * [backup-simplify]: Simplify 0 into 0 17.151 * [backup-simplify]: Simplify 1 into 1 17.151 * [taylor]: Taking taylor expansion of (tan k) in l 17.151 * [taylor]: Rewrote expression to (/ (sin k) (cos k)) 17.151 * [taylor]: Taking taylor expansion of (sin k) in l 17.151 * [taylor]: Taking taylor expansion of k in l 17.151 * [backup-simplify]: Simplify k into k 17.151 * [backup-simplify]: Simplify (sin k) into (sin k) 17.151 * [backup-simplify]: Simplify (cos k) into (cos k) 17.151 * [taylor]: Taking taylor expansion of (cos k) in l 17.151 * [taylor]: Taking taylor expansion of k in l 17.151 * [backup-simplify]: Simplify k into k 17.151 * [backup-simplify]: Simplify (cos k) into (cos k) 17.151 * [backup-simplify]: Simplify (sin k) into (sin k) 17.151 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 17.151 * [backup-simplify]: Simplify (* (cos k) 0) into 0 17.151 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 17.151 * [backup-simplify]: Simplify (* (cos k) 1) into (cos k) 17.151 * [backup-simplify]: Simplify (* (sin k) 0) into 0 17.151 * [backup-simplify]: Simplify (- 0) into 0 17.151 * [backup-simplify]: Simplify (+ (cos k) 0) into (cos k) 17.152 * [backup-simplify]: Simplify (/ (sin k) (cos k)) into (/ (sin k) (cos k)) 17.152 * [backup-simplify]: Simplify (/ 1 (/ (sin k) (cos k))) into (/ (cos k) (sin k)) 17.152 * [taylor]: Taking taylor expansion of (/ (cos k) (sin k)) in k 17.152 * [taylor]: Taking taylor expansion of (cos k) in k 17.152 * [taylor]: Taking taylor expansion of k in k 17.152 * [backup-simplify]: Simplify 0 into 0 17.152 * [backup-simplify]: Simplify 1 into 1 17.152 * [taylor]: Taking taylor expansion of (sin k) in k 17.152 * [taylor]: Taking taylor expansion of k in k 17.152 * [backup-simplify]: Simplify 0 into 0 17.152 * [backup-simplify]: Simplify 1 into 1 17.152 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 17.153 * [backup-simplify]: Simplify (/ 1 1) into 1 17.153 * [backup-simplify]: Simplify 1 into 1 17.153 * [backup-simplify]: Simplify (+ 0) into 0 17.153 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 1)) into 0 17.154 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 17.154 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 0)) into 0 17.154 * [backup-simplify]: Simplify (+ 0 0) into 0 17.155 * [backup-simplify]: Simplify (+ 0) into 0 17.155 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 1)) into 0 17.155 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 17.156 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 0)) into 0 17.156 * [backup-simplify]: Simplify (- 0) into 0 17.156 * [backup-simplify]: Simplify (+ 0 0) into 0 17.156 * [backup-simplify]: Simplify (- (/ 0 (cos k)) (+ (* (/ (sin k) (cos k)) (/ 0 (cos k))))) into 0 17.156 * [backup-simplify]: Simplify (- (/ 0 (/ (sin k) (cos k))) (+ (* (/ (cos k) (sin k)) (/ 0 (/ (sin k) (cos k)))))) into 0 17.156 * [taylor]: Taking taylor expansion of 0 in k 17.156 * [backup-simplify]: Simplify 0 into 0 17.157 * [backup-simplify]: Simplify (+ 0) into 0 17.157 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 17.158 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 1 (/ 0 1)))) into 0 17.158 * [backup-simplify]: Simplify 0 into 0 17.158 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 17.159 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (* 0 1))) into 0 17.159 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 17.159 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (* 0 0))) into 0 17.160 * [backup-simplify]: Simplify (+ 0 0) into 0 17.160 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 17.161 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (* 0 1))) into 0 17.161 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 17.162 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (* 0 0))) into 0 17.162 * [backup-simplify]: Simplify (- 0) into 0 17.162 * [backup-simplify]: Simplify (+ 0 0) into 0 17.162 * [backup-simplify]: Simplify (- (/ 0 (cos k)) (+ (* (/ (sin k) (cos k)) (/ 0 (cos k))) (* 0 (/ 0 (cos k))))) into 0 17.162 * [backup-simplify]: Simplify (- (/ 0 (/ (sin k) (cos k))) (+ (* (/ (cos k) (sin k)) (/ 0 (/ (sin k) (cos k)))) (* 0 (/ 0 (/ (sin k) (cos k)))))) into 0 17.162 * [taylor]: Taking taylor expansion of 0 in k 17.162 * [backup-simplify]: Simplify 0 into 0 17.163 * [backup-simplify]: Simplify 0 into 0 17.163 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 1 2) 2)) 0) into -1/2 17.164 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 1 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into -1/6 17.165 * [backup-simplify]: Simplify (- (/ -1/2 1) (+ (* 1 (/ -1/6 1)) (* 0 (/ 0 1)))) into -1/3 17.165 * [backup-simplify]: Simplify -1/3 into -1/3 17.165 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 17.166 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 17.167 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 17.167 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 17.168 * [backup-simplify]: Simplify (+ 0 0) into 0 17.169 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 17.169 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 17.171 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 17.171 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 17.172 * [backup-simplify]: Simplify (- 0) into 0 17.172 * [backup-simplify]: Simplify (+ 0 0) into 0 17.172 * [backup-simplify]: Simplify (- (/ 0 (cos k)) (+ (* (/ (sin k) (cos k)) (/ 0 (cos k))) (* 0 (/ 0 (cos k))) (* 0 (/ 0 (cos k))))) into 0 17.173 * [backup-simplify]: Simplify (- (/ 0 (/ (sin k) (cos k))) (+ (* (/ (cos k) (sin k)) (/ 0 (/ (sin k) (cos k)))) (* 0 (/ 0 (/ (sin k) (cos k)))) (* 0 (/ 0 (/ (sin k) (cos k)))))) into 0 17.173 * [taylor]: Taking taylor expansion of 0 in k 17.173 * [backup-simplify]: Simplify 0 into 0 17.173 * [backup-simplify]: Simplify 0 into 0 17.173 * [backup-simplify]: Simplify 0 into 0 17.174 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 1 1) 1) (/ (pow 0 1) 1)) 0) into 0 17.175 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 1 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 17.176 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 1 (/ 0 1)) (* 0 (/ -1/6 1)) (* -1/3 (/ 0 1)))) into 0 17.176 * [backup-simplify]: Simplify 0 into 0 17.178 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 17.179 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 17.181 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 17.181 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 17.182 * [backup-simplify]: Simplify (+ 0 0) into 0 17.184 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 17.185 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 17.186 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 17.187 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 17.188 * [backup-simplify]: Simplify (- 0) into 0 17.188 * [backup-simplify]: Simplify (+ 0 0) into 0 17.188 * [backup-simplify]: Simplify (- (/ 0 (cos k)) (+ (* (/ (sin k) (cos k)) (/ 0 (cos k))) (* 0 (/ 0 (cos k))) (* 0 (/ 0 (cos k))) (* 0 (/ 0 (cos k))))) into 0 17.189 * [backup-simplify]: Simplify (- (/ 0 (/ (sin k) (cos k))) (+ (* (/ (cos k) (sin k)) (/ 0 (/ (sin k) (cos k)))) (* 0 (/ 0 (/ (sin k) (cos k)))) (* 0 (/ 0 (/ (sin k) (cos k)))) (* 0 (/ 0 (/ (sin k) (cos k)))))) into 0 17.189 * [taylor]: Taking taylor expansion of 0 in k 17.189 * [backup-simplify]: Simplify 0 into 0 17.189 * [backup-simplify]: Simplify 0 into 0 17.189 * [backup-simplify]: Simplify 0 into 0 17.189 * [backup-simplify]: Simplify 0 into 0 17.189 * [backup-simplify]: Simplify (+ (* -1/3 (* k l)) (* 1 (* (/ 1 k) l))) into (- (/ l k) (* 1/3 (* l k))) 17.189 * [backup-simplify]: Simplify (/ (/ 1 l) (tan (/ 1 k))) into (/ 1 (* (tan (/ 1 k)) l)) 17.189 * [approximate]: Taking taylor expansion of (/ 1 (* (tan (/ 1 k)) l)) in (l k) around 0 17.189 * [taylor]: Taking taylor expansion of (/ 1 (* (tan (/ 1 k)) l)) in k 17.189 * [taylor]: Taking taylor expansion of (* (tan (/ 1 k)) l) in k 17.189 * [taylor]: Taking taylor expansion of (tan (/ 1 k)) in k 17.190 * [taylor]: Rewrote expression to (/ (sin (/ 1 k)) (cos (/ 1 k))) 17.190 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 17.190 * [taylor]: Taking taylor expansion of (/ 1 k) in k 17.190 * [taylor]: Taking taylor expansion of k in k 17.190 * [backup-simplify]: Simplify 0 into 0 17.190 * [backup-simplify]: Simplify 1 into 1 17.190 * [backup-simplify]: Simplify (/ 1 1) into 1 17.190 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 17.190 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in k 17.190 * [taylor]: Taking taylor expansion of (/ 1 k) in k 17.190 * [taylor]: Taking taylor expansion of k in k 17.190 * [backup-simplify]: Simplify 0 into 0 17.190 * [backup-simplify]: Simplify 1 into 1 17.191 * [backup-simplify]: Simplify (/ 1 1) into 1 17.191 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 17.191 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (cos (/ 1 k))) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 17.191 * [taylor]: Taking taylor expansion of l in k 17.191 * [backup-simplify]: Simplify l into l 17.191 * [backup-simplify]: Simplify (* (/ (sin (/ 1 k)) (cos (/ 1 k))) l) into (/ (* (sin (/ 1 k)) l) (cos (/ 1 k))) 17.191 * [backup-simplify]: Simplify (/ 1 (/ (* (sin (/ 1 k)) l) (cos (/ 1 k)))) into (/ (cos (/ 1 k)) (* (sin (/ 1 k)) l)) 17.192 * [taylor]: Taking taylor expansion of (/ 1 (* (tan (/ 1 k)) l)) in l 17.192 * [taylor]: Taking taylor expansion of (* (tan (/ 1 k)) l) in l 17.192 * [taylor]: Taking taylor expansion of (tan (/ 1 k)) in l 17.192 * [taylor]: Rewrote expression to (/ (sin (/ 1 k)) (cos (/ 1 k))) 17.192 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in l 17.192 * [taylor]: Taking taylor expansion of (/ 1 k) in l 17.192 * [taylor]: Taking taylor expansion of k in l 17.192 * [backup-simplify]: Simplify k into k 17.192 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 17.192 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 17.192 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 17.192 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in l 17.192 * [taylor]: Taking taylor expansion of (/ 1 k) in l 17.192 * [taylor]: Taking taylor expansion of k in l 17.192 * [backup-simplify]: Simplify k into k 17.192 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 17.192 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 17.192 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 17.192 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 17.192 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 17.192 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 17.193 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 1) into (cos (/ 1 k)) 17.193 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 17.193 * [backup-simplify]: Simplify (- 0) into 0 17.193 * [backup-simplify]: Simplify (+ (cos (/ 1 k)) 0) into (cos (/ 1 k)) 17.193 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (cos (/ 1 k))) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 17.193 * [taylor]: Taking taylor expansion of l in l 17.193 * [backup-simplify]: Simplify 0 into 0 17.193 * [backup-simplify]: Simplify 1 into 1 17.194 * [backup-simplify]: Simplify (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) into 0 17.194 * [backup-simplify]: Simplify (+ 0) into 0 17.194 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 17.195 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 17.195 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 17.196 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 17.196 * [backup-simplify]: Simplify (+ 0 0) into 0 17.197 * [backup-simplify]: Simplify (+ 0) into 0 17.197 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 1)) into 0 17.197 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 17.198 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 17.198 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 0)) into 0 17.199 * [backup-simplify]: Simplify (- 0) into 0 17.199 * [backup-simplify]: Simplify (+ 0 0) into 0 17.199 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))))) into 0 17.200 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 1) (* 0 0)) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 17.200 * [backup-simplify]: Simplify (/ 1 (/ (sin (/ 1 k)) (cos (/ 1 k)))) into (/ (cos (/ 1 k)) (sin (/ 1 k))) 17.200 * [taylor]: Taking taylor expansion of (/ 1 (* (tan (/ 1 k)) l)) in l 17.200 * [taylor]: Taking taylor expansion of (* (tan (/ 1 k)) l) in l 17.200 * [taylor]: Taking taylor expansion of (tan (/ 1 k)) in l 17.200 * [taylor]: Rewrote expression to (/ (sin (/ 1 k)) (cos (/ 1 k))) 17.200 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in l 17.200 * [taylor]: Taking taylor expansion of (/ 1 k) in l 17.200 * [taylor]: Taking taylor expansion of k in l 17.200 * [backup-simplify]: Simplify k into k 17.200 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 17.201 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 17.201 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 17.201 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in l 17.201 * [taylor]: Taking taylor expansion of (/ 1 k) in l 17.201 * [taylor]: Taking taylor expansion of k in l 17.201 * [backup-simplify]: Simplify k into k 17.201 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 17.201 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 17.201 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 17.201 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 17.201 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 17.201 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 17.201 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 1) into (cos (/ 1 k)) 17.201 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 17.202 * [backup-simplify]: Simplify (- 0) into 0 17.202 * [backup-simplify]: Simplify (+ (cos (/ 1 k)) 0) into (cos (/ 1 k)) 17.202 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (cos (/ 1 k))) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 17.202 * [taylor]: Taking taylor expansion of l in l 17.202 * [backup-simplify]: Simplify 0 into 0 17.202 * [backup-simplify]: Simplify 1 into 1 17.202 * [backup-simplify]: Simplify (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) into 0 17.203 * [backup-simplify]: Simplify (+ 0) into 0 17.203 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 17.203 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 17.204 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 17.205 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 17.205 * [backup-simplify]: Simplify (+ 0 0) into 0 17.206 * [backup-simplify]: Simplify (+ 0) into 0 17.206 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 1)) into 0 17.206 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 17.207 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 17.208 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 0)) into 0 17.208 * [backup-simplify]: Simplify (- 0) into 0 17.209 * [backup-simplify]: Simplify (+ 0 0) into 0 17.209 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))))) into 0 17.209 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 1) (* 0 0)) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 17.210 * [backup-simplify]: Simplify (/ 1 (/ (sin (/ 1 k)) (cos (/ 1 k)))) into (/ (cos (/ 1 k)) (sin (/ 1 k))) 17.210 * [taylor]: Taking taylor expansion of (/ (cos (/ 1 k)) (sin (/ 1 k))) in k 17.210 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in k 17.210 * [taylor]: Taking taylor expansion of (/ 1 k) in k 17.210 * [taylor]: Taking taylor expansion of k in k 17.210 * [backup-simplify]: Simplify 0 into 0 17.210 * [backup-simplify]: Simplify 1 into 1 17.211 * [backup-simplify]: Simplify (/ 1 1) into 1 17.211 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 17.211 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 17.211 * [taylor]: Taking taylor expansion of (/ 1 k) in k 17.211 * [taylor]: Taking taylor expansion of k in k 17.211 * [backup-simplify]: Simplify 0 into 0 17.211 * [backup-simplify]: Simplify 1 into 1 17.211 * [backup-simplify]: Simplify (/ 1 1) into 1 17.212 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 17.212 * [backup-simplify]: Simplify (/ (cos (/ 1 k)) (sin (/ 1 k))) into (/ (cos (/ 1 k)) (sin (/ 1 k))) 17.212 * [backup-simplify]: Simplify (/ (cos (/ 1 k)) (sin (/ 1 k))) into (/ (cos (/ 1 k)) (sin (/ 1 k))) 17.213 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 17.214 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 17.214 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 17.215 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 17.215 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 17.216 * [backup-simplify]: Simplify (+ 0 0) into 0 17.217 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 17.218 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 17.218 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 17.219 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 17.219 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 17.220 * [backup-simplify]: Simplify (- 0) into 0 17.220 * [backup-simplify]: Simplify (+ 0 0) into 0 17.221 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))))) into 0 17.221 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) (+ (* 0 1) (* 0 0))) into 0 17.222 * [backup-simplify]: Simplify (- (+ (* (/ (cos (/ 1 k)) (sin (/ 1 k))) (/ 0 (/ (sin (/ 1 k)) (cos (/ 1 k))))))) into 0 17.222 * [taylor]: Taking taylor expansion of 0 in k 17.222 * [backup-simplify]: Simplify 0 into 0 17.222 * [backup-simplify]: Simplify 0 into 0 17.222 * [backup-simplify]: Simplify (- (/ 0 (sin (/ 1 k))) (+ (* (/ (cos (/ 1 k)) (sin (/ 1 k))) (/ 0 (sin (/ 1 k)))))) into 0 17.222 * [backup-simplify]: Simplify 0 into 0 17.223 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 17.224 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 17.224 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 17.226 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 17.226 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 17.227 * [backup-simplify]: Simplify (+ 0 0) into 0 17.227 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 17.228 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 17.228 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 17.230 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 17.231 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 17.231 * [backup-simplify]: Simplify (- 0) into 0 17.231 * [backup-simplify]: Simplify (+ 0 0) into 0 17.232 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))))) into 0 17.233 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) (+ (* 0 0) (+ (* 0 1) (* 0 0)))) into 0 17.233 * [backup-simplify]: Simplify (- (+ (* (/ (cos (/ 1 k)) (sin (/ 1 k))) (/ 0 (/ (sin (/ 1 k)) (cos (/ 1 k))))) (* 0 (/ 0 (/ (sin (/ 1 k)) (cos (/ 1 k))))))) into 0 17.233 * [taylor]: Taking taylor expansion of 0 in k 17.233 * [backup-simplify]: Simplify 0 into 0 17.233 * [backup-simplify]: Simplify 0 into 0 17.233 * [backup-simplify]: Simplify 0 into 0 17.233 * [backup-simplify]: Simplify (- (/ 0 (sin (/ 1 k))) (+ (* (/ (cos (/ 1 k)) (sin (/ 1 k))) (/ 0 (sin (/ 1 k)))) (* 0 (/ 0 (sin (/ 1 k)))))) into 0 17.233 * [backup-simplify]: Simplify 0 into 0 17.236 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 17.237 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 17.237 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 17.239 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 17.240 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 17.240 * [backup-simplify]: Simplify (+ 0 0) into 0 17.242 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 17.243 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 17.244 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 17.244 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 17.245 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 17.245 * [backup-simplify]: Simplify (- 0) into 0 17.246 * [backup-simplify]: Simplify (+ 0 0) into 0 17.246 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))))) into 0 17.247 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 1) (* 0 0))))) into 0 17.247 * [backup-simplify]: Simplify (- (+ (* (/ (cos (/ 1 k)) (sin (/ 1 k))) (/ 0 (/ (sin (/ 1 k)) (cos (/ 1 k))))) (* 0 (/ 0 (/ (sin (/ 1 k)) (cos (/ 1 k))))) (* 0 (/ 0 (/ (sin (/ 1 k)) (cos (/ 1 k))))))) into 0 17.247 * [taylor]: Taking taylor expansion of 0 in k 17.247 * [backup-simplify]: Simplify 0 into 0 17.247 * [backup-simplify]: Simplify 0 into 0 17.247 * [backup-simplify]: Simplify (* (/ (cos (/ 1 (/ 1 k))) (sin (/ 1 (/ 1 k)))) (* 1 (/ 1 (/ 1 l)))) into (/ (* l (cos k)) (sin k)) 17.247 * [backup-simplify]: Simplify (/ (/ 1 (- l)) (tan (/ 1 (- k)))) into (/ -1 (* (tan (/ -1 k)) l)) 17.247 * [approximate]: Taking taylor expansion of (/ -1 (* (tan (/ -1 k)) l)) in (l k) around 0 17.247 * [taylor]: Taking taylor expansion of (/ -1 (* (tan (/ -1 k)) l)) in k 17.247 * [taylor]: Taking taylor expansion of -1 in k 17.247 * [backup-simplify]: Simplify -1 into -1 17.247 * [taylor]: Taking taylor expansion of (* (tan (/ -1 k)) l) in k 17.247 * [taylor]: Taking taylor expansion of (tan (/ -1 k)) in k 17.247 * [taylor]: Rewrote expression to (/ (sin (/ -1 k)) (cos (/ -1 k))) 17.247 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 17.247 * [taylor]: Taking taylor expansion of (/ -1 k) in k 17.247 * [taylor]: Taking taylor expansion of -1 in k 17.247 * [backup-simplify]: Simplify -1 into -1 17.247 * [taylor]: Taking taylor expansion of k in k 17.247 * [backup-simplify]: Simplify 0 into 0 17.247 * [backup-simplify]: Simplify 1 into 1 17.248 * [backup-simplify]: Simplify (/ -1 1) into -1 17.248 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 17.248 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in k 17.248 * [taylor]: Taking taylor expansion of (/ -1 k) in k 17.248 * [taylor]: Taking taylor expansion of -1 in k 17.248 * [backup-simplify]: Simplify -1 into -1 17.248 * [taylor]: Taking taylor expansion of k in k 17.248 * [backup-simplify]: Simplify 0 into 0 17.248 * [backup-simplify]: Simplify 1 into 1 17.248 * [backup-simplify]: Simplify (/ -1 1) into -1 17.248 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 17.248 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (cos (/ -1 k))) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 17.248 * [taylor]: Taking taylor expansion of l in k 17.248 * [backup-simplify]: Simplify l into l 17.249 * [backup-simplify]: Simplify (* (/ (sin (/ -1 k)) (cos (/ -1 k))) l) into (/ (* l (sin (/ -1 k))) (cos (/ -1 k))) 17.249 * [backup-simplify]: Simplify (/ -1 (/ (* l (sin (/ -1 k))) (cos (/ -1 k)))) into (* -1 (/ (cos (/ -1 k)) (* (sin (/ -1 k)) l))) 17.249 * [taylor]: Taking taylor expansion of (/ -1 (* (tan (/ -1 k)) l)) in l 17.249 * [taylor]: Taking taylor expansion of -1 in l 17.249 * [backup-simplify]: Simplify -1 into -1 17.249 * [taylor]: Taking taylor expansion of (* (tan (/ -1 k)) l) in l 17.249 * [taylor]: Taking taylor expansion of (tan (/ -1 k)) in l 17.249 * [taylor]: Rewrote expression to (/ (sin (/ -1 k)) (cos (/ -1 k))) 17.249 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in l 17.249 * [taylor]: Taking taylor expansion of (/ -1 k) in l 17.249 * [taylor]: Taking taylor expansion of -1 in l 17.249 * [backup-simplify]: Simplify -1 into -1 17.249 * [taylor]: Taking taylor expansion of k in l 17.249 * [backup-simplify]: Simplify k into k 17.249 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 17.249 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 17.249 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 17.249 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in l 17.249 * [taylor]: Taking taylor expansion of (/ -1 k) in l 17.249 * [taylor]: Taking taylor expansion of -1 in l 17.249 * [backup-simplify]: Simplify -1 into -1 17.249 * [taylor]: Taking taylor expansion of k in l 17.249 * [backup-simplify]: Simplify k into k 17.249 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 17.249 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 17.249 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 17.249 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 17.249 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 17.249 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 17.249 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 1) into (cos (/ -1 k)) 17.249 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 17.250 * [backup-simplify]: Simplify (- 0) into 0 17.250 * [backup-simplify]: Simplify (+ (cos (/ -1 k)) 0) into (cos (/ -1 k)) 17.250 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (cos (/ -1 k))) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 17.250 * [taylor]: Taking taylor expansion of l in l 17.250 * [backup-simplify]: Simplify 0 into 0 17.250 * [backup-simplify]: Simplify 1 into 1 17.250 * [backup-simplify]: Simplify (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) into 0 17.250 * [backup-simplify]: Simplify (+ 0) into 0 17.251 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 17.251 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 17.251 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 17.252 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 17.252 * [backup-simplify]: Simplify (+ 0 0) into 0 17.252 * [backup-simplify]: Simplify (+ 0) into 0 17.253 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 1)) into 0 17.253 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 17.253 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 17.253 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 0)) into 0 17.254 * [backup-simplify]: Simplify (- 0) into 0 17.254 * [backup-simplify]: Simplify (+ 0 0) into 0 17.254 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))))) into 0 17.254 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 1) (* 0 0)) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 17.255 * [backup-simplify]: Simplify (/ -1 (/ (sin (/ -1 k)) (cos (/ -1 k)))) into (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) 17.255 * [taylor]: Taking taylor expansion of (/ -1 (* (tan (/ -1 k)) l)) in l 17.255 * [taylor]: Taking taylor expansion of -1 in l 17.255 * [backup-simplify]: Simplify -1 into -1 17.255 * [taylor]: Taking taylor expansion of (* (tan (/ -1 k)) l) in l 17.255 * [taylor]: Taking taylor expansion of (tan (/ -1 k)) in l 17.255 * [taylor]: Rewrote expression to (/ (sin (/ -1 k)) (cos (/ -1 k))) 17.255 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in l 17.255 * [taylor]: Taking taylor expansion of (/ -1 k) in l 17.255 * [taylor]: Taking taylor expansion of -1 in l 17.255 * [backup-simplify]: Simplify -1 into -1 17.255 * [taylor]: Taking taylor expansion of k in l 17.255 * [backup-simplify]: Simplify k into k 17.255 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 17.255 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 17.255 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 17.255 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in l 17.255 * [taylor]: Taking taylor expansion of (/ -1 k) in l 17.255 * [taylor]: Taking taylor expansion of -1 in l 17.255 * [backup-simplify]: Simplify -1 into -1 17.255 * [taylor]: Taking taylor expansion of k in l 17.255 * [backup-simplify]: Simplify k into k 17.255 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 17.255 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 17.255 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 17.255 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 17.255 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 17.255 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 17.255 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 1) into (cos (/ -1 k)) 17.255 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 17.256 * [backup-simplify]: Simplify (- 0) into 0 17.256 * [backup-simplify]: Simplify (+ (cos (/ -1 k)) 0) into (cos (/ -1 k)) 17.256 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (cos (/ -1 k))) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 17.256 * [taylor]: Taking taylor expansion of l in l 17.256 * [backup-simplify]: Simplify 0 into 0 17.256 * [backup-simplify]: Simplify 1 into 1 17.256 * [backup-simplify]: Simplify (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) into 0 17.256 * [backup-simplify]: Simplify (+ 0) into 0 17.257 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 17.257 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 17.257 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 17.257 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 17.258 * [backup-simplify]: Simplify (+ 0 0) into 0 17.258 * [backup-simplify]: Simplify (+ 0) into 0 17.262 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 1)) into 0 17.262 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 17.263 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 17.263 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 0)) into 0 17.264 * [backup-simplify]: Simplify (- 0) into 0 17.264 * [backup-simplify]: Simplify (+ 0 0) into 0 17.264 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))))) into 0 17.264 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 1) (* 0 0)) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 17.265 * [backup-simplify]: Simplify (/ -1 (/ (sin (/ -1 k)) (cos (/ -1 k)))) into (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) 17.265 * [taylor]: Taking taylor expansion of (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) in k 17.265 * [taylor]: Taking taylor expansion of -1 in k 17.265 * [backup-simplify]: Simplify -1 into -1 17.265 * [taylor]: Taking taylor expansion of (/ (cos (/ -1 k)) (sin (/ -1 k))) in k 17.265 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in k 17.265 * [taylor]: Taking taylor expansion of (/ -1 k) in k 17.265 * [taylor]: Taking taylor expansion of -1 in k 17.265 * [backup-simplify]: Simplify -1 into -1 17.265 * [taylor]: Taking taylor expansion of k in k 17.265 * [backup-simplify]: Simplify 0 into 0 17.265 * [backup-simplify]: Simplify 1 into 1 17.265 * [backup-simplify]: Simplify (/ -1 1) into -1 17.265 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 17.265 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 17.265 * [taylor]: Taking taylor expansion of (/ -1 k) in k 17.265 * [taylor]: Taking taylor expansion of -1 in k 17.265 * [backup-simplify]: Simplify -1 into -1 17.265 * [taylor]: Taking taylor expansion of k in k 17.265 * [backup-simplify]: Simplify 0 into 0 17.265 * [backup-simplify]: Simplify 1 into 1 17.266 * [backup-simplify]: Simplify (/ -1 1) into -1 17.266 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 17.266 * [backup-simplify]: Simplify (/ (cos (/ -1 k)) (sin (/ -1 k))) into (/ (cos (/ -1 k)) (sin (/ -1 k))) 17.266 * [backup-simplify]: Simplify (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) into (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) 17.266 * [backup-simplify]: Simplify (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) into (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) 17.266 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 17.267 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 17.267 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 17.267 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 17.268 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 17.268 * [backup-simplify]: Simplify (+ 0 0) into 0 17.269 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 17.269 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 17.269 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 17.270 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 17.270 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 17.270 * [backup-simplify]: Simplify (- 0) into 0 17.270 * [backup-simplify]: Simplify (+ 0 0) into 0 17.271 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))))) into 0 17.271 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) (+ (* 0 1) (* 0 0))) into 0 17.271 * [backup-simplify]: Simplify (- (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k)))) (+ (* (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k))))))) into 0 17.271 * [taylor]: Taking taylor expansion of 0 in k 17.271 * [backup-simplify]: Simplify 0 into 0 17.271 * [backup-simplify]: Simplify 0 into 0 17.272 * [backup-simplify]: Simplify (- (/ 0 (sin (/ -1 k))) (+ (* (/ (cos (/ -1 k)) (sin (/ -1 k))) (/ 0 (sin (/ -1 k)))))) into 0 17.272 * [backup-simplify]: Simplify (+ (* -1 0) (* 0 (/ (cos (/ -1 k)) (sin (/ -1 k))))) into 0 17.272 * [backup-simplify]: Simplify 0 into 0 17.273 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 17.273 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 17.274 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 17.274 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 17.275 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 17.275 * [backup-simplify]: Simplify (+ 0 0) into 0 17.276 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 17.276 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 17.276 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 17.277 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 17.278 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 17.278 * [backup-simplify]: Simplify (- 0) into 0 17.278 * [backup-simplify]: Simplify (+ 0 0) into 0 17.278 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))))) into 0 17.279 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) (+ (* 0 0) (+ (* 0 1) (* 0 0)))) into 0 17.279 * [backup-simplify]: Simplify (- (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k)))) (+ (* (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k))))) (* 0 (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k))))))) into 0 17.279 * [taylor]: Taking taylor expansion of 0 in k 17.279 * [backup-simplify]: Simplify 0 into 0 17.279 * [backup-simplify]: Simplify 0 into 0 17.279 * [backup-simplify]: Simplify 0 into 0 17.280 * [backup-simplify]: Simplify (- (/ 0 (sin (/ -1 k))) (+ (* (/ (cos (/ -1 k)) (sin (/ -1 k))) (/ 0 (sin (/ -1 k)))) (* 0 (/ 0 (sin (/ -1 k)))))) into 0 17.280 * [backup-simplify]: Simplify (+ (* -1 0) (+ (* 0 0) (* 0 (/ (cos (/ -1 k)) (sin (/ -1 k)))))) into 0 17.280 * [backup-simplify]: Simplify 0 into 0 17.282 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 17.282 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 17.282 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 17.283 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 17.284 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 17.284 * [backup-simplify]: Simplify (+ 0 0) into 0 17.285 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 17.286 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 17.286 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 17.287 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 17.288 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 17.288 * [backup-simplify]: Simplify (- 0) into 0 17.288 * [backup-simplify]: Simplify (+ 0 0) into 0 17.289 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))))) into 0 17.289 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 1) (* 0 0))))) into 0 17.290 * [backup-simplify]: Simplify (- (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k)))) (+ (* (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k))))) (* 0 (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k))))) (* 0 (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k))))))) into 0 17.290 * [taylor]: Taking taylor expansion of 0 in k 17.290 * [backup-simplify]: Simplify 0 into 0 17.290 * [backup-simplify]: Simplify 0 into 0 17.290 * [backup-simplify]: Simplify (* (* -1 (/ (cos (/ -1 (/ 1 (- k)))) (sin (/ -1 (/ 1 (- k)))))) (* 1 (/ 1 (/ 1 (- l))))) into (/ (* l (cos k)) (sin k)) 17.290 * * * [progress]: simplifying candidates 17.290 * * * * [progress]: [ 1 / 1506 ] simplifiying candidate # 17.290 * * * * [progress]: [ 2 / 1506 ] simplifiying candidate # 17.290 * * * * [progress]: [ 3 / 1506 ] simplifiying candidate # 17.290 * * * * [progress]: [ 4 / 1506 ] simplifiying candidate # 17.290 * * * * [progress]: [ 5 / 1506 ] simplifiying candidate # 17.290 * * * * [progress]: [ 6 / 1506 ] simplifiying candidate # 17.290 * * * * [progress]: [ 7 / 1506 ] simplifiying candidate # 17.290 * * * * [progress]: [ 8 / 1506 ] simplifiying candidate # 17.290 * * * * [progress]: [ 9 / 1506 ] simplifiying candidate # 17.291 * * * * [progress]: [ 10 / 1506 ] simplifiying candidate # 17.291 * * * * [progress]: [ 11 / 1506 ] simplifiying candidate # 17.291 * * * * [progress]: [ 12 / 1506 ] simplifiying candidate # 17.291 * * * * [progress]: [ 13 / 1506 ] simplifiying candidate # 17.291 * * * * [progress]: [ 14 / 1506 ] simplifiying candidate # 17.291 * * * * [progress]: [ 15 / 1506 ] simplifiying candidate # 17.291 * * * * [progress]: [ 16 / 1506 ] simplifiying candidate # 17.291 * * * * [progress]: [ 17 / 1506 ] simplifiying candidate # 17.291 * * * * [progress]: [ 18 / 1506 ] simplifiying candidate # 17.291 * * * * [progress]: [ 19 / 1506 ] simplifiying candidate # 17.291 * * * * [progress]: [ 20 / 1506 ] simplifiying candidate # 17.291 * * * * [progress]: [ 21 / 1506 ] simplifiying candidate # 17.291 * * * * [progress]: [ 22 / 1506 ] simplifiying candidate # 17.291 * * * * [progress]: [ 23 / 1506 ] simplifiying candidate # 17.291 * * * * [progress]: [ 24 / 1506 ] simplifiying candidate # 17.291 * * * * [progress]: [ 25 / 1506 ] simplifiying candidate # 17.291 * * * * [progress]: [ 26 / 1506 ] simplifiying candidate # 17.291 * * * * [progress]: [ 27 / 1506 ] simplifiying candidate # 17.291 * * * * [progress]: [ 28 / 1506 ] simplifiying candidate # 17.291 * * * * [progress]: [ 29 / 1506 ] simplifiying candidate # 17.292 * * * * [progress]: [ 30 / 1506 ] simplifiying candidate # 17.292 * * * * [progress]: [ 31 / 1506 ] simplifiying candidate # 17.292 * * * * [progress]: [ 32 / 1506 ] simplifiying candidate # 17.292 * * * * [progress]: [ 33 / 1506 ] simplifiying candidate # 17.292 * * * * [progress]: [ 34 / 1506 ] simplifiying candidate # 17.292 * * * * [progress]: [ 35 / 1506 ] simplifiying candidate # 17.292 * * * * [progress]: [ 36 / 1506 ] simplifiying candidate # 17.292 * * * * [progress]: [ 37 / 1506 ] simplifiying candidate # 17.292 * * * * [progress]: [ 38 / 1506 ] simplifiying candidate # 17.292 * * * * [progress]: [ 39 / 1506 ] simplifiying candidate # 17.292 * * * * [progress]: [ 40 / 1506 ] simplifiying candidate # 17.292 * * * * [progress]: [ 41 / 1506 ] simplifiying candidate # 17.292 * * * * [progress]: [ 42 / 1506 ] simplifiying candidate # 17.292 * * * * [progress]: [ 43 / 1506 ] simplifiying candidate # 17.292 * * * * [progress]: [ 44 / 1506 ] simplifiying candidate # 17.292 * * * * [progress]: [ 45 / 1506 ] simplifiying candidate # 17.292 * * * * [progress]: [ 46 / 1506 ] simplifiying candidate # 17.292 * * * * [progress]: [ 47 / 1506 ] simplifiying candidate # 17.292 * * * * [progress]: [ 48 / 1506 ] simplifiying candidate # 17.292 * * * * [progress]: [ 49 / 1506 ] simplifiying candidate # 17.293 * * * * [progress]: [ 50 / 1506 ] simplifiying candidate # 17.293 * * * * [progress]: [ 51 / 1506 ] simplifiying candidate # 17.293 * * * * [progress]: [ 52 / 1506 ] simplifiying candidate # 17.293 * * * * [progress]: [ 53 / 1506 ] simplifiying candidate # 17.293 * * * * [progress]: [ 54 / 1506 ] simplifiying candidate # 17.293 * * * * [progress]: [ 55 / 1506 ] simplifiying candidate # 17.293 * * * * [progress]: [ 56 / 1506 ] simplifiying candidate # 17.293 * * * * [progress]: [ 57 / 1506 ] simplifiying candidate # 17.293 * * * * [progress]: [ 58 / 1506 ] simplifiying candidate # 17.293 * * * * [progress]: [ 59 / 1506 ] simplifiying candidate # 17.293 * * * * [progress]: [ 60 / 1506 ] simplifiying candidate # 17.293 * * * * [progress]: [ 61 / 1506 ] simplifiying candidate # 17.293 * * * * [progress]: [ 62 / 1506 ] simplifiying candidate # 17.293 * * * * [progress]: [ 63 / 1506 ] simplifiying candidate # 17.293 * * * * [progress]: [ 64 / 1506 ] simplifiying candidate # 17.293 * * * * [progress]: [ 65 / 1506 ] simplifiying candidate # 17.293 * * * * [progress]: [ 66 / 1506 ] simplifiying candidate # 17.293 * * * * [progress]: [ 67 / 1506 ] simplifiying candidate # 17.293 * * * * [progress]: [ 68 / 1506 ] simplifiying candidate # 17.293 * * * * [progress]: [ 69 / 1506 ] simplifiying candidate # 17.293 * * * * [progress]: [ 70 / 1506 ] simplifiying candidate # 17.294 * * * * [progress]: [ 71 / 1506 ] simplifiying candidate # 17.294 * * * * [progress]: [ 72 / 1506 ] simplifiying candidate # 17.294 * * * * [progress]: [ 73 / 1506 ] simplifiying candidate # 17.294 * * * * [progress]: [ 74 / 1506 ] simplifiying candidate # 17.294 * * * * [progress]: [ 75 / 1506 ] simplifiying candidate # 17.294 * * * * [progress]: [ 76 / 1506 ] simplifiying candidate # 17.294 * * * * [progress]: [ 77 / 1506 ] simplifiying candidate # 17.294 * * * * [progress]: [ 78 / 1506 ] simplifiying candidate # 17.294 * * * * [progress]: [ 79 / 1506 ] simplifiying candidate # 17.294 * * * * [progress]: [ 80 / 1506 ] simplifiying candidate # 17.294 * * * * [progress]: [ 81 / 1506 ] simplifiying candidate # 17.294 * * * * [progress]: [ 82 / 1506 ] simplifiying candidate # 17.294 * * * * [progress]: [ 83 / 1506 ] simplifiying candidate # 17.294 * * * * [progress]: [ 84 / 1506 ] simplifiying candidate # 17.294 * * * * [progress]: [ 85 / 1506 ] simplifiying candidate # 17.294 * * * * [progress]: [ 86 / 1506 ] simplifiying candidate # 17.294 * * * * [progress]: [ 87 / 1506 ] simplifiying candidate # 17.294 * * * * [progress]: [ 88 / 1506 ] simplifiying candidate # 17.294 * * * * [progress]: [ 89 / 1506 ] simplifiying candidate # 17.294 * * * * [progress]: [ 90 / 1506 ] simplifiying candidate # 17.294 * * * * [progress]: [ 91 / 1506 ] simplifiying candidate # 17.295 * * * * [progress]: [ 92 / 1506 ] simplifiying candidate # 17.295 * * * * [progress]: [ 93 / 1506 ] simplifiying candidate # 17.295 * * * * [progress]: [ 94 / 1506 ] simplifiying candidate # 17.295 * * * * [progress]: [ 95 / 1506 ] simplifiying candidate # 17.295 * * * * [progress]: [ 96 / 1506 ] simplifiying candidate # 17.295 * * * * [progress]: [ 97 / 1506 ] simplifiying candidate # 17.295 * * * * [progress]: [ 98 / 1506 ] simplifiying candidate # 17.295 * * * * [progress]: [ 99 / 1506 ] simplifiying candidate # 17.295 * * * * [progress]: [ 100 / 1506 ] simplifiying candidate # 17.295 * * * * [progress]: [ 101 / 1506 ] simplifiying candidate # 17.295 * * * * [progress]: [ 102 / 1506 ] simplifiying candidate # 17.295 * * * * [progress]: [ 103 / 1506 ] simplifiying candidate # 17.295 * * * * [progress]: [ 104 / 1506 ] simplifiying candidate # 17.295 * * * * [progress]: [ 105 / 1506 ] simplifiying candidate # 17.295 * * * * [progress]: [ 106 / 1506 ] simplifiying candidate # 17.295 * * * * [progress]: [ 107 / 1506 ] simplifiying candidate # 17.295 * * * * [progress]: [ 108 / 1506 ] simplifiying candidate # 17.295 * * * * [progress]: [ 109 / 1506 ] simplifiying candidate # 17.296 * * * * [progress]: [ 110 / 1506 ] simplifiying candidate # 17.296 * * * * [progress]: [ 111 / 1506 ] simplifiying candidate # 17.296 * * * * [progress]: [ 112 / 1506 ] simplifiying candidate # 17.296 * * * * [progress]: [ 113 / 1506 ] simplifiying candidate # 17.296 * * * * [progress]: [ 114 / 1506 ] simplifiying candidate # 17.296 * * * * [progress]: [ 115 / 1506 ] simplifiying candidate # 17.296 * * * * [progress]: [ 116 / 1506 ] simplifiying candidate # 17.296 * * * * [progress]: [ 117 / 1506 ] simplifiying candidate # 17.296 * * * * [progress]: [ 118 / 1506 ] simplifiying candidate # 17.296 * * * * [progress]: [ 119 / 1506 ] simplifiying candidate # 17.296 * * * * [progress]: [ 120 / 1506 ] simplifiying candidate # 17.296 * * * * [progress]: [ 121 / 1506 ] simplifiying candidate # 17.296 * * * * [progress]: [ 122 / 1506 ] simplifiying candidate # 17.296 * * * * [progress]: [ 123 / 1506 ] simplifiying candidate # 17.296 * * * * [progress]: [ 124 / 1506 ] simplifiying candidate # 17.296 * * * * [progress]: [ 125 / 1506 ] simplifiying candidate # 17.296 * * * * [progress]: [ 126 / 1506 ] simplifiying candidate # 17.296 * * * * [progress]: [ 127 / 1506 ] simplifiying candidate # 17.296 * * * * [progress]: [ 128 / 1506 ] simplifiying candidate # 17.297 * * * * [progress]: [ 129 / 1506 ] simplifiying candidate # 17.297 * * * * [progress]: [ 130 / 1506 ] simplifiying candidate # 17.297 * * * * [progress]: [ 131 / 1506 ] simplifiying candidate # 17.297 * * * * [progress]: [ 132 / 1506 ] simplifiying candidate # 17.297 * * * * [progress]: [ 133 / 1506 ] simplifiying candidate # 17.297 * * * * [progress]: [ 134 / 1506 ] simplifiying candidate # 17.297 * * * * [progress]: [ 135 / 1506 ] simplifiying candidate # 17.297 * * * * [progress]: [ 136 / 1506 ] simplifiying candidate # 17.297 * * * * [progress]: [ 137 / 1506 ] simplifiying candidate # 17.297 * * * * [progress]: [ 138 / 1506 ] simplifiying candidate # 17.297 * * * * [progress]: [ 139 / 1506 ] simplifiying candidate # 17.297 * * * * [progress]: [ 140 / 1506 ] simplifiying candidate # 17.297 * * * * [progress]: [ 141 / 1506 ] simplifiying candidate # 17.297 * * * * [progress]: [ 142 / 1506 ] simplifiying candidate # 17.297 * * * * [progress]: [ 143 / 1506 ] simplifiying candidate # 17.297 * * * * [progress]: [ 144 / 1506 ] simplifiying candidate # 17.297 * * * * [progress]: [ 145 / 1506 ] simplifiying candidate # 17.297 * * * * [progress]: [ 146 / 1506 ] simplifiying candidate # 17.297 * * * * [progress]: [ 147 / 1506 ] simplifiying candidate # 17.297 * * * * [progress]: [ 148 / 1506 ] simplifiying candidate # 17.297 * * * * [progress]: [ 149 / 1506 ] simplifiying candidate # 17.298 * * * * [progress]: [ 150 / 1506 ] simplifiying candidate # 17.298 * * * * [progress]: [ 151 / 1506 ] simplifiying candidate # 17.298 * * * * [progress]: [ 152 / 1506 ] simplifiying candidate # 17.298 * * * * [progress]: [ 153 / 1506 ] simplifiying candidate # 17.298 * * * * [progress]: [ 154 / 1506 ] simplifiying candidate # 17.298 * * * * [progress]: [ 155 / 1506 ] simplifiying candidate # 17.298 * * * * [progress]: [ 156 / 1506 ] simplifiying candidate # 17.298 * * * * [progress]: [ 157 / 1506 ] simplifiying candidate # 17.298 * * * * [progress]: [ 158 / 1506 ] simplifiying candidate # 17.298 * * * * [progress]: [ 159 / 1506 ] simplifiying candidate # 17.298 * * * * [progress]: [ 160 / 1506 ] simplifiying candidate # 17.298 * * * * [progress]: [ 161 / 1506 ] simplifiying candidate # 17.298 * * * * [progress]: [ 162 / 1506 ] simplifiying candidate # 17.298 * * * * [progress]: [ 163 / 1506 ] simplifiying candidate # 17.298 * * * * [progress]: [ 164 / 1506 ] simplifiying candidate # 17.298 * * * * [progress]: [ 165 / 1506 ] simplifiying candidate # 17.298 * * * * [progress]: [ 166 / 1506 ] simplifiying candidate # 17.298 * * * * [progress]: [ 167 / 1506 ] simplifiying candidate # 17.298 * * * * [progress]: [ 168 / 1506 ] simplifiying candidate # 17.298 * * * * [progress]: [ 169 / 1506 ] simplifiying candidate # 17.299 * * * * [progress]: [ 170 / 1506 ] simplifiying candidate # 17.299 * * * * [progress]: [ 171 / 1506 ] simplifiying candidate # 17.299 * * * * [progress]: [ 172 / 1506 ] simplifiying candidate # 17.299 * * * * [progress]: [ 173 / 1506 ] simplifiying candidate # 17.299 * * * * [progress]: [ 174 / 1506 ] simplifiying candidate # 17.299 * * * * [progress]: [ 175 / 1506 ] simplifiying candidate # 17.299 * * * * [progress]: [ 176 / 1506 ] simplifiying candidate # 17.299 * * * * [progress]: [ 177 / 1506 ] simplifiying candidate # 17.299 * * * * [progress]: [ 178 / 1506 ] simplifiying candidate # 17.299 * * * * [progress]: [ 179 / 1506 ] simplifiying candidate # 17.299 * * * * [progress]: [ 180 / 1506 ] simplifiying candidate # 17.299 * * * * [progress]: [ 181 / 1506 ] simplifiying candidate # 17.299 * * * * [progress]: [ 182 / 1506 ] simplifiying candidate # 17.299 * * * * [progress]: [ 183 / 1506 ] simplifiying candidate # 17.299 * * * * [progress]: [ 184 / 1506 ] simplifiying candidate # 17.299 * * * * [progress]: [ 185 / 1506 ] simplifiying candidate # 17.299 * * * * [progress]: [ 186 / 1506 ] simplifiying candidate # 17.299 * * * * [progress]: [ 187 / 1506 ] simplifiying candidate # 17.299 * * * * [progress]: [ 188 / 1506 ] simplifiying candidate # 17.299 * * * * [progress]: [ 189 / 1506 ] simplifiying candidate # 17.300 * * * * [progress]: [ 190 / 1506 ] simplifiying candidate # 17.300 * * * * [progress]: [ 191 / 1506 ] simplifiying candidate # 17.300 * * * * [progress]: [ 192 / 1506 ] simplifiying candidate # 17.300 * * * * [progress]: [ 193 / 1506 ] simplifiying candidate # 17.300 * * * * [progress]: [ 194 / 1506 ] simplifiying candidate # 17.300 * * * * [progress]: [ 195 / 1506 ] simplifiying candidate # 17.300 * * * * [progress]: [ 196 / 1506 ] simplifiying candidate # 17.300 * * * * [progress]: [ 197 / 1506 ] simplifiying candidate # 17.300 * * * * [progress]: [ 198 / 1506 ] simplifiying candidate # 17.300 * * * * [progress]: [ 199 / 1506 ] simplifiying candidate # 17.300 * * * * [progress]: [ 200 / 1506 ] simplifiying candidate # 17.300 * * * * [progress]: [ 201 / 1506 ] simplifiying candidate # 17.300 * * * * [progress]: [ 202 / 1506 ] simplifiying candidate # 17.300 * * * * [progress]: [ 203 / 1506 ] simplifiying candidate # 17.300 * * * * [progress]: [ 204 / 1506 ] simplifiying candidate # 17.300 * * * * [progress]: [ 205 / 1506 ] simplifiying candidate # 17.300 * * * * [progress]: [ 206 / 1506 ] simplifiying candidate # 17.300 * * * * [progress]: [ 207 / 1506 ] simplifiying candidate # 17.300 * * * * [progress]: [ 208 / 1506 ] simplifiying candidate # 17.300 * * * * [progress]: [ 209 / 1506 ] simplifiying candidate # 17.301 * * * * [progress]: [ 210 / 1506 ] simplifiying candidate # 17.301 * * * * [progress]: [ 211 / 1506 ] simplifiying candidate # 17.301 * * * * [progress]: [ 212 / 1506 ] simplifiying candidate # 17.301 * * * * [progress]: [ 213 / 1506 ] simplifiying candidate # 17.301 * * * * [progress]: [ 214 / 1506 ] simplifiying candidate # 17.301 * * * * [progress]: [ 215 / 1506 ] simplifiying candidate # 17.301 * * * * [progress]: [ 216 / 1506 ] simplifiying candidate # 17.301 * * * * [progress]: [ 217 / 1506 ] simplifiying candidate # 17.301 * * * * [progress]: [ 218 / 1506 ] simplifiying candidate # 17.301 * * * * [progress]: [ 219 / 1506 ] simplifiying candidate # 17.301 * * * * [progress]: [ 220 / 1506 ] simplifiying candidate # 17.301 * * * * [progress]: [ 221 / 1506 ] simplifiying candidate # 17.301 * * * * [progress]: [ 222 / 1506 ] simplifiying candidate # 17.301 * * * * [progress]: [ 223 / 1506 ] simplifiying candidate # 17.301 * * * * [progress]: [ 224 / 1506 ] simplifiying candidate # 17.301 * * * * [progress]: [ 225 / 1506 ] simplifiying candidate # 17.301 * * * * [progress]: [ 226 / 1506 ] simplifiying candidate # 17.301 * * * * [progress]: [ 227 / 1506 ] simplifiying candidate # 17.301 * * * * [progress]: [ 228 / 1506 ] simplifiying candidate # 17.301 * * * * [progress]: [ 229 / 1506 ] simplifiying candidate # 17.302 * * * * [progress]: [ 230 / 1506 ] simplifiying candidate # 17.302 * * * * [progress]: [ 231 / 1506 ] simplifiying candidate # 17.302 * * * * [progress]: [ 232 / 1506 ] simplifiying candidate # 17.302 * * * * [progress]: [ 233 / 1506 ] simplifiying candidate # 17.302 * * * * [progress]: [ 234 / 1506 ] simplifiying candidate # 17.302 * * * * [progress]: [ 235 / 1506 ] simplifiying candidate # 17.302 * * * * [progress]: [ 236 / 1506 ] simplifiying candidate # 17.302 * * * * [progress]: [ 237 / 1506 ] simplifiying candidate # 17.302 * * * * [progress]: [ 238 / 1506 ] simplifiying candidate # 17.302 * * * * [progress]: [ 239 / 1506 ] simplifiying candidate # 17.302 * * * * [progress]: [ 240 / 1506 ] simplifiying candidate # 17.302 * * * * [progress]: [ 241 / 1506 ] simplifiying candidate # 17.302 * * * * [progress]: [ 242 / 1506 ] simplifiying candidate # 17.302 * * * * [progress]: [ 243 / 1506 ] simplifiying candidate # 17.302 * * * * [progress]: [ 244 / 1506 ] simplifiying candidate # 17.302 * * * * [progress]: [ 245 / 1506 ] simplifiying candidate # 17.302 * * * * [progress]: [ 246 / 1506 ] simplifiying candidate # 17.302 * * * * [progress]: [ 247 / 1506 ] simplifiying candidate # 17.302 * * * * [progress]: [ 248 / 1506 ] simplifiying candidate # 17.302 * * * * [progress]: [ 249 / 1506 ] simplifiying candidate # 17.303 * * * * [progress]: [ 250 / 1506 ] simplifiying candidate # 17.303 * * * * [progress]: [ 251 / 1506 ] simplifiying candidate # 17.303 * * * * [progress]: [ 252 / 1506 ] simplifiying candidate # 17.303 * * * * [progress]: [ 253 / 1506 ] simplifiying candidate # 17.303 * * * * [progress]: [ 254 / 1506 ] simplifiying candidate # 17.303 * * * * [progress]: [ 255 / 1506 ] simplifiying candidate # 17.303 * * * * [progress]: [ 256 / 1506 ] simplifiying candidate # 17.303 * * * * [progress]: [ 257 / 1506 ] simplifiying candidate # 17.303 * * * * [progress]: [ 258 / 1506 ] simplifiying candidate # 17.303 * * * * [progress]: [ 259 / 1506 ] simplifiying candidate # 17.303 * * * * [progress]: [ 260 / 1506 ] simplifiying candidate # 17.303 * * * * [progress]: [ 261 / 1506 ] simplifiying candidate # 17.303 * * * * [progress]: [ 262 / 1506 ] simplifiying candidate # 17.303 * * * * [progress]: [ 263 / 1506 ] simplifiying candidate # 17.303 * * * * [progress]: [ 264 / 1506 ] simplifiying candidate # 17.303 * * * * [progress]: [ 265 / 1506 ] simplifiying candidate # 17.303 * * * * [progress]: [ 266 / 1506 ] simplifiying candidate # 17.303 * * * * [progress]: [ 267 / 1506 ] simplifiying candidate # 17.303 * * * * [progress]: [ 268 / 1506 ] simplifiying candidate # 17.303 * * * * [progress]: [ 269 / 1506 ] simplifiying candidate # 17.304 * * * * [progress]: [ 270 / 1506 ] simplifiying candidate # 17.304 * * * * [progress]: [ 271 / 1506 ] simplifiying candidate # 17.304 * * * * [progress]: [ 272 / 1506 ] simplifiying candidate # 17.304 * * * * [progress]: [ 273 / 1506 ] simplifiying candidate # 17.304 * * * * [progress]: [ 274 / 1506 ] simplifiying candidate # 17.304 * * * * [progress]: [ 275 / 1506 ] simplifiying candidate # 17.304 * * * * [progress]: [ 276 / 1506 ] simplifiying candidate # 17.304 * * * * [progress]: [ 277 / 1506 ] simplifiying candidate # 17.304 * * * * [progress]: [ 278 / 1506 ] simplifiying candidate # 17.304 * * * * [progress]: [ 279 / 1506 ] simplifiying candidate # 17.304 * * * * [progress]: [ 280 / 1506 ] simplifiying candidate # 17.304 * * * * [progress]: [ 281 / 1506 ] simplifiying candidate # 17.304 * * * * [progress]: [ 282 / 1506 ] simplifiying candidate # 17.304 * * * * [progress]: [ 283 / 1506 ] simplifiying candidate # 17.304 * * * * [progress]: [ 284 / 1506 ] simplifiying candidate # 17.304 * * * * [progress]: [ 285 / 1506 ] simplifiying candidate # 17.304 * * * * [progress]: [ 286 / 1506 ] simplifiying candidate # 17.304 * * * * [progress]: [ 287 / 1506 ] simplifiying candidate # 17.304 * * * * [progress]: [ 288 / 1506 ] simplifiying candidate # 17.305 * * * * [progress]: [ 289 / 1506 ] simplifiying candidate # 17.305 * * * * [progress]: [ 290 / 1506 ] simplifiying candidate # 17.305 * * * * [progress]: [ 291 / 1506 ] simplifiying candidate # 17.305 * * * * [progress]: [ 292 / 1506 ] simplifiying candidate # 17.305 * * * * [progress]: [ 293 / 1506 ] simplifiying candidate # 17.305 * * * * [progress]: [ 294 / 1506 ] simplifiying candidate # 17.305 * * * * [progress]: [ 295 / 1506 ] simplifiying candidate # 17.305 * * * * [progress]: [ 296 / 1506 ] simplifiying candidate # 17.305 * * * * [progress]: [ 297 / 1506 ] simplifiying candidate # 17.305 * * * * [progress]: [ 298 / 1506 ] simplifiying candidate # 17.305 * * * * [progress]: [ 299 / 1506 ] simplifiying candidate # 17.305 * * * * [progress]: [ 300 / 1506 ] simplifiying candidate # 17.305 * * * * [progress]: [ 301 / 1506 ] simplifiying candidate # 17.305 * * * * [progress]: [ 302 / 1506 ] simplifiying candidate # 17.305 * * * * [progress]: [ 303 / 1506 ] simplifiying candidate # 17.305 * * * * [progress]: [ 304 / 1506 ] simplifiying candidate # 17.305 * * * * [progress]: [ 305 / 1506 ] simplifiying candidate # 17.305 * * * * [progress]: [ 306 / 1506 ] simplifiying candidate # 17.305 * * * * [progress]: [ 307 / 1506 ] simplifiying candidate # 17.305 * * * * [progress]: [ 308 / 1506 ] simplifiying candidate # 17.306 * * * * [progress]: [ 309 / 1506 ] simplifiying candidate # 17.306 * * * * [progress]: [ 310 / 1506 ] simplifiying candidate # 17.306 * * * * [progress]: [ 311 / 1506 ] simplifiying candidate # 17.306 * * * * [progress]: [ 312 / 1506 ] simplifiying candidate # 17.306 * * * * [progress]: [ 313 / 1506 ] simplifiying candidate # 17.306 * * * * [progress]: [ 314 / 1506 ] simplifiying candidate # 17.306 * * * * [progress]: [ 315 / 1506 ] simplifiying candidate # 17.306 * * * * [progress]: [ 316 / 1506 ] simplifiying candidate # 17.306 * * * * [progress]: [ 317 / 1506 ] simplifiying candidate # 17.306 * * * * [progress]: [ 318 / 1506 ] simplifiying candidate # 17.306 * * * * [progress]: [ 319 / 1506 ] simplifiying candidate # 17.306 * * * * [progress]: [ 320 / 1506 ] simplifiying candidate # 17.306 * * * * [progress]: [ 321 / 1506 ] simplifiying candidate # 17.306 * * * * [progress]: [ 322 / 1506 ] simplifiying candidate # 17.306 * * * * [progress]: [ 323 / 1506 ] simplifiying candidate # 17.306 * * * * [progress]: [ 324 / 1506 ] simplifiying candidate # 17.306 * * * * [progress]: [ 325 / 1506 ] simplifiying candidate # 17.306 * * * * [progress]: [ 326 / 1506 ] simplifiying candidate # 17.306 * * * * [progress]: [ 327 / 1506 ] simplifiying candidate # 17.307 * * * * [progress]: [ 328 / 1506 ] simplifiying candidate # 17.307 * * * * [progress]: [ 329 / 1506 ] simplifiying candidate # 17.307 * * * * [progress]: [ 330 / 1506 ] simplifiying candidate # 17.307 * * * * [progress]: [ 331 / 1506 ] simplifiying candidate # 17.307 * * * * [progress]: [ 332 / 1506 ] simplifiying candidate # 17.307 * * * * [progress]: [ 333 / 1506 ] simplifiying candidate # 17.307 * * * * [progress]: [ 334 / 1506 ] simplifiying candidate # 17.307 * * * * [progress]: [ 335 / 1506 ] simplifiying candidate # 17.307 * * * * [progress]: [ 336 / 1506 ] simplifiying candidate # 17.307 * * * * [progress]: [ 337 / 1506 ] simplifiying candidate # 17.307 * * * * [progress]: [ 338 / 1506 ] simplifiying candidate # 17.307 * * * * [progress]: [ 339 / 1506 ] simplifiying candidate # 17.307 * * * * [progress]: [ 340 / 1506 ] simplifiying candidate # 17.307 * * * * [progress]: [ 341 / 1506 ] simplifiying candidate # 17.307 * * * * [progress]: [ 342 / 1506 ] simplifiying candidate # 17.307 * * * * [progress]: [ 343 / 1506 ] simplifiying candidate # 17.307 * * * * [progress]: [ 344 / 1506 ] simplifiying candidate # 17.307 * * * * [progress]: [ 345 / 1506 ] simplifiying candidate # 17.307 * * * * [progress]: [ 346 / 1506 ] simplifiying candidate # 17.307 * * * * [progress]: [ 347 / 1506 ] simplifiying candidate # 17.308 * * * * [progress]: [ 348 / 1506 ] simplifiying candidate # 17.308 * * * * [progress]: [ 349 / 1506 ] simplifiying candidate # 17.308 * * * * [progress]: [ 350 / 1506 ] simplifiying candidate # 17.308 * * * * [progress]: [ 351 / 1506 ] simplifiying candidate # 17.308 * * * * [progress]: [ 352 / 1506 ] simplifiying candidate # 17.308 * * * * [progress]: [ 353 / 1506 ] simplifiying candidate # 17.308 * * * * [progress]: [ 354 / 1506 ] simplifiying candidate # 17.308 * * * * [progress]: [ 355 / 1506 ] simplifiying candidate # 17.308 * * * * [progress]: [ 356 / 1506 ] simplifiying candidate # 17.308 * * * * [progress]: [ 357 / 1506 ] simplifiying candidate # 17.308 * * * * [progress]: [ 358 / 1506 ] simplifiying candidate # 17.308 * * * * [progress]: [ 359 / 1506 ] simplifiying candidate # 17.308 * * * * [progress]: [ 360 / 1506 ] simplifiying candidate # 17.308 * * * * [progress]: [ 361 / 1506 ] simplifiying candidate # 17.308 * * * * [progress]: [ 362 / 1506 ] simplifiying candidate # 17.308 * * * * [progress]: [ 363 / 1506 ] simplifiying candidate # 17.308 * * * * [progress]: [ 364 / 1506 ] simplifiying candidate # 17.308 * * * * [progress]: [ 365 / 1506 ] simplifiying candidate # 17.308 * * * * [progress]: [ 366 / 1506 ] simplifiying candidate # 17.308 * * * * [progress]: [ 367 / 1506 ] simplifiying candidate # 17.309 * * * * [progress]: [ 368 / 1506 ] simplifiying candidate # 17.309 * * * * [progress]: [ 369 / 1506 ] simplifiying candidate # 17.309 * * * * [progress]: [ 370 / 1506 ] simplifiying candidate # 17.309 * * * * [progress]: [ 371 / 1506 ] simplifiying candidate # 17.309 * * * * [progress]: [ 372 / 1506 ] simplifiying candidate # 17.309 * * * * [progress]: [ 373 / 1506 ] simplifiying candidate # 17.309 * * * * [progress]: [ 374 / 1506 ] simplifiying candidate # 17.309 * * * * [progress]: [ 375 / 1506 ] simplifiying candidate # 17.309 * * * * [progress]: [ 376 / 1506 ] simplifiying candidate # 17.309 * * * * [progress]: [ 377 / 1506 ] simplifiying candidate # 17.309 * * * * [progress]: [ 378 / 1506 ] simplifiying candidate # 17.309 * * * * [progress]: [ 379 / 1506 ] simplifiying candidate # 17.309 * * * * [progress]: [ 380 / 1506 ] simplifiying candidate # 17.309 * * * * [progress]: [ 381 / 1506 ] simplifiying candidate # 17.309 * * * * [progress]: [ 382 / 1506 ] simplifiying candidate # 17.309 * * * * [progress]: [ 383 / 1506 ] simplifiying candidate # 17.309 * * * * [progress]: [ 384 / 1506 ] simplifiying candidate # 17.309 * * * * [progress]: [ 385 / 1506 ] simplifiying candidate # 17.309 * * * * [progress]: [ 386 / 1506 ] simplifiying candidate # 17.310 * * * * [progress]: [ 387 / 1506 ] simplifiying candidate # 17.310 * * * * [progress]: [ 388 / 1506 ] simplifiying candidate # 17.310 * * * * [progress]: [ 389 / 1506 ] simplifiying candidate # 17.310 * * * * [progress]: [ 390 / 1506 ] simplifiying candidate # 17.310 * * * * [progress]: [ 391 / 1506 ] simplifiying candidate # 17.310 * * * * [progress]: [ 392 / 1506 ] simplifiying candidate # 17.310 * * * * [progress]: [ 393 / 1506 ] simplifiying candidate # 17.310 * * * * [progress]: [ 394 / 1506 ] simplifiying candidate # 17.310 * * * * [progress]: [ 395 / 1506 ] simplifiying candidate # 17.310 * * * * [progress]: [ 396 / 1506 ] simplifiying candidate # 17.310 * * * * [progress]: [ 397 / 1506 ] simplifiying candidate # 17.310 * * * * [progress]: [ 398 / 1506 ] simplifiying candidate # 17.310 * * * * [progress]: [ 399 / 1506 ] simplifiying candidate # 17.310 * * * * [progress]: [ 400 / 1506 ] simplifiying candidate # 17.310 * * * * [progress]: [ 401 / 1506 ] simplifiying candidate # 17.310 * * * * [progress]: [ 402 / 1506 ] simplifiying candidate # 17.310 * * * * [progress]: [ 403 / 1506 ] simplifiying candidate # 17.310 * * * * [progress]: [ 404 / 1506 ] simplifiying candidate # 17.310 * * * * [progress]: [ 405 / 1506 ] simplifiying candidate # 17.310 * * * * [progress]: [ 406 / 1506 ] simplifiying candidate # 17.311 * * * * [progress]: [ 407 / 1506 ] simplifiying candidate # 17.311 * * * * [progress]: [ 408 / 1506 ] simplifiying candidate # 17.311 * * * * [progress]: [ 409 / 1506 ] simplifiying candidate # 17.311 * * * * [progress]: [ 410 / 1506 ] simplifiying candidate # 17.311 * * * * [progress]: [ 411 / 1506 ] simplifiying candidate # 17.311 * * * * [progress]: [ 412 / 1506 ] simplifiying candidate # 17.311 * * * * [progress]: [ 413 / 1506 ] simplifiying candidate # 17.311 * * * * [progress]: [ 414 / 1506 ] simplifiying candidate # 17.311 * * * * [progress]: [ 415 / 1506 ] simplifiying candidate # 17.311 * * * * [progress]: [ 416 / 1506 ] simplifiying candidate # 17.311 * * * * [progress]: [ 417 / 1506 ] simplifiying candidate # 17.311 * * * * [progress]: [ 418 / 1506 ] simplifiying candidate # 17.311 * * * * [progress]: [ 419 / 1506 ] simplifiying candidate # 17.311 * * * * [progress]: [ 420 / 1506 ] simplifiying candidate # 17.311 * * * * [progress]: [ 421 / 1506 ] simplifiying candidate # 17.311 * * * * [progress]: [ 422 / 1506 ] simplifiying candidate # 17.311 * * * * [progress]: [ 423 / 1506 ] simplifiying candidate # 17.311 * * * * [progress]: [ 424 / 1506 ] simplifiying candidate # 17.311 * * * * [progress]: [ 425 / 1506 ] simplifiying candidate # 17.312 * * * * [progress]: [ 426 / 1506 ] simplifiying candidate # 17.312 * * * * [progress]: [ 427 / 1506 ] simplifiying candidate # 17.312 * * * * [progress]: [ 428 / 1506 ] simplifiying candidate # 17.312 * * * * [progress]: [ 429 / 1506 ] simplifiying candidate # 17.312 * * * * [progress]: [ 430 / 1506 ] simplifiying candidate # 17.312 * * * * [progress]: [ 431 / 1506 ] simplifiying candidate # 17.312 * * * * [progress]: [ 432 / 1506 ] simplifiying candidate # 17.312 * * * * [progress]: [ 433 / 1506 ] simplifiying candidate # 17.312 * * * * [progress]: [ 434 / 1506 ] simplifiying candidate # 17.312 * * * * [progress]: [ 435 / 1506 ] simplifiying candidate # 17.312 * * * * [progress]: [ 436 / 1506 ] simplifiying candidate # 17.312 * * * * [progress]: [ 437 / 1506 ] simplifiying candidate # 17.312 * * * * [progress]: [ 438 / 1506 ] simplifiying candidate # 17.312 * * * * [progress]: [ 439 / 1506 ] simplifiying candidate # 17.312 * * * * [progress]: [ 440 / 1506 ] simplifiying candidate # 17.312 * * * * [progress]: [ 441 / 1506 ] simplifiying candidate # 17.312 * * * * [progress]: [ 442 / 1506 ] simplifiying candidate # 17.312 * * * * [progress]: [ 443 / 1506 ] simplifiying candidate # 17.312 * * * * [progress]: [ 444 / 1506 ] simplifiying candidate # 17.312 * * * * [progress]: [ 445 / 1506 ] simplifiying candidate # 17.313 * * * * [progress]: [ 446 / 1506 ] simplifiying candidate # 17.313 * * * * [progress]: [ 447 / 1506 ] simplifiying candidate # 17.313 * * * * [progress]: [ 448 / 1506 ] simplifiying candidate # 17.313 * * * * [progress]: [ 449 / 1506 ] simplifiying candidate # 17.313 * * * * [progress]: [ 450 / 1506 ] simplifiying candidate # 17.313 * * * * [progress]: [ 451 / 1506 ] simplifiying candidate # 17.313 * * * * [progress]: [ 452 / 1506 ] simplifiying candidate # 17.313 * * * * [progress]: [ 453 / 1506 ] simplifiying candidate # 17.313 * * * * [progress]: [ 454 / 1506 ] simplifiying candidate # 17.313 * * * * [progress]: [ 455 / 1506 ] simplifiying candidate # 17.313 * * * * [progress]: [ 456 / 1506 ] simplifiying candidate # 17.313 * * * * [progress]: [ 457 / 1506 ] simplifiying candidate # 17.313 * * * * [progress]: [ 458 / 1506 ] simplifiying candidate # 17.313 * * * * [progress]: [ 459 / 1506 ] simplifiying candidate # 17.313 * * * * [progress]: [ 460 / 1506 ] simplifiying candidate # 17.313 * * * * [progress]: [ 461 / 1506 ] simplifiying candidate # 17.313 * * * * [progress]: [ 462 / 1506 ] simplifiying candidate # 17.313 * * * * [progress]: [ 463 / 1506 ] simplifiying candidate # 17.313 * * * * [progress]: [ 464 / 1506 ] simplifiying candidate # 17.313 * * * * [progress]: [ 465 / 1506 ] simplifiying candidate # 17.313 * * * * [progress]: [ 466 / 1506 ] simplifiying candidate # 17.314 * * * * [progress]: [ 467 / 1506 ] simplifiying candidate # 17.314 * * * * [progress]: [ 468 / 1506 ] simplifiying candidate # 17.314 * * * * [progress]: [ 469 / 1506 ] simplifiying candidate # 17.314 * * * * [progress]: [ 470 / 1506 ] simplifiying candidate # 17.314 * * * * [progress]: [ 471 / 1506 ] simplifiying candidate # 17.314 * * * * [progress]: [ 472 / 1506 ] simplifiying candidate # 17.314 * * * * [progress]: [ 473 / 1506 ] simplifiying candidate # 17.314 * * * * [progress]: [ 474 / 1506 ] simplifiying candidate # 17.314 * * * * [progress]: [ 475 / 1506 ] simplifiying candidate # 17.314 * * * * [progress]: [ 476 / 1506 ] simplifiying candidate # 17.314 * * * * [progress]: [ 477 / 1506 ] simplifiying candidate # 17.314 * * * * [progress]: [ 478 / 1506 ] simplifiying candidate # 17.314 * * * * [progress]: [ 479 / 1506 ] simplifiying candidate # 17.314 * * * * [progress]: [ 480 / 1506 ] simplifiying candidate # 17.314 * * * * [progress]: [ 481 / 1506 ] simplifiying candidate # 17.314 * * * * [progress]: [ 482 / 1506 ] simplifiying candidate # 17.314 * * * * [progress]: [ 483 / 1506 ] simplifiying candidate # 17.314 * * * * [progress]: [ 484 / 1506 ] simplifiying candidate # 17.314 * * * * [progress]: [ 485 / 1506 ] simplifiying candidate # 17.314 * * * * [progress]: [ 486 / 1506 ] simplifiying candidate # 17.315 * * * * [progress]: [ 487 / 1506 ] simplifiying candidate # 17.315 * * * * [progress]: [ 488 / 1506 ] simplifiying candidate # 17.315 * * * * [progress]: [ 489 / 1506 ] simplifiying candidate # 17.315 * * * * [progress]: [ 490 / 1506 ] simplifiying candidate # 17.315 * * * * [progress]: [ 491 / 1506 ] simplifiying candidate # 17.315 * * * * [progress]: [ 492 / 1506 ] simplifiying candidate # 17.315 * * * * [progress]: [ 493 / 1506 ] simplifiying candidate # 17.315 * * * * [progress]: [ 494 / 1506 ] simplifiying candidate # 17.315 * * * * [progress]: [ 495 / 1506 ] simplifiying candidate # 17.315 * * * * [progress]: [ 496 / 1506 ] simplifiying candidate # 17.315 * * * * [progress]: [ 497 / 1506 ] simplifiying candidate # 17.315 * * * * [progress]: [ 498 / 1506 ] simplifiying candidate # 17.315 * * * * [progress]: [ 499 / 1506 ] simplifiying candidate # 17.315 * * * * [progress]: [ 500 / 1506 ] simplifiying candidate # 17.315 * * * * [progress]: [ 501 / 1506 ] simplifiying candidate # 17.315 * * * * [progress]: [ 502 / 1506 ] simplifiying candidate # 17.315 * * * * [progress]: [ 503 / 1506 ] simplifiying candidate # 17.315 * * * * [progress]: [ 504 / 1506 ] simplifiying candidate # 17.315 * * * * [progress]: [ 505 / 1506 ] simplifiying candidate # 17.315 * * * * [progress]: [ 506 / 1506 ] simplifiying candidate # 17.315 * * * * [progress]: [ 507 / 1506 ] simplifiying candidate # 17.316 * * * * [progress]: [ 508 / 1506 ] simplifiying candidate # 17.316 * * * * [progress]: [ 509 / 1506 ] simplifiying candidate # 17.316 * * * * [progress]: [ 510 / 1506 ] simplifiying candidate # 17.316 * * * * [progress]: [ 511 / 1506 ] simplifiying candidate # 17.316 * * * * [progress]: [ 512 / 1506 ] simplifiying candidate # 17.316 * * * * [progress]: [ 513 / 1506 ] simplifiying candidate # 17.316 * * * * [progress]: [ 514 / 1506 ] simplifiying candidate # 17.316 * * * * [progress]: [ 515 / 1506 ] simplifiying candidate # 17.316 * * * * [progress]: [ 516 / 1506 ] simplifiying candidate # 17.316 * * * * [progress]: [ 517 / 1506 ] simplifiying candidate # 17.316 * * * * [progress]: [ 518 / 1506 ] simplifiying candidate # 17.316 * * * * [progress]: [ 519 / 1506 ] simplifiying candidate # 17.316 * * * * [progress]: [ 520 / 1506 ] simplifiying candidate # 17.316 * * * * [progress]: [ 521 / 1506 ] simplifiying candidate # 17.316 * * * * [progress]: [ 522 / 1506 ] simplifiying candidate # 17.316 * * * * [progress]: [ 523 / 1506 ] simplifiying candidate # 17.316 * * * * [progress]: [ 524 / 1506 ] simplifiying candidate # 17.316 * * * * [progress]: [ 525 / 1506 ] simplifiying candidate # 17.316 * * * * [progress]: [ 526 / 1506 ] simplifiying candidate # 17.317 * * * * [progress]: [ 527 / 1506 ] simplifiying candidate # 17.317 * * * * [progress]: [ 528 / 1506 ] simplifiying candidate # 17.317 * * * * [progress]: [ 529 / 1506 ] simplifiying candidate # 17.317 * * * * [progress]: [ 530 / 1506 ] simplifiying candidate # 17.317 * * * * [progress]: [ 531 / 1506 ] simplifiying candidate # 17.317 * * * * [progress]: [ 532 / 1506 ] simplifiying candidate # 17.317 * * * * [progress]: [ 533 / 1506 ] simplifiying candidate # 17.317 * * * * [progress]: [ 534 / 1506 ] simplifiying candidate # 17.317 * * * * [progress]: [ 535 / 1506 ] simplifiying candidate # 17.317 * * * * [progress]: [ 536 / 1506 ] simplifiying candidate # 17.317 * * * * [progress]: [ 537 / 1506 ] simplifiying candidate # 17.317 * * * * [progress]: [ 538 / 1506 ] simplifiying candidate # 17.317 * * * * [progress]: [ 539 / 1506 ] simplifiying candidate # 17.317 * * * * [progress]: [ 540 / 1506 ] simplifiying candidate # 17.317 * * * * [progress]: [ 541 / 1506 ] simplifiying candidate # 17.317 * * * * [progress]: [ 542 / 1506 ] simplifiying candidate # 17.317 * * * * [progress]: [ 543 / 1506 ] simplifiying candidate # 17.317 * * * * [progress]: [ 544 / 1506 ] simplifiying candidate # 17.317 * * * * [progress]: [ 545 / 1506 ] simplifiying candidate # 17.317 * * * * [progress]: [ 546 / 1506 ] simplifiying candidate # 17.317 * * * * [progress]: [ 547 / 1506 ] simplifiying candidate # 17.318 * * * * [progress]: [ 548 / 1506 ] simplifiying candidate # 17.318 * * * * [progress]: [ 549 / 1506 ] simplifiying candidate # 17.318 * * * * [progress]: [ 550 / 1506 ] simplifiying candidate # 17.318 * * * * [progress]: [ 551 / 1506 ] simplifiying candidate # 17.318 * * * * [progress]: [ 552 / 1506 ] simplifiying candidate # 17.318 * * * * [progress]: [ 553 / 1506 ] simplifiying candidate # 17.318 * * * * [progress]: [ 554 / 1506 ] simplifiying candidate # 17.318 * * * * [progress]: [ 555 / 1506 ] simplifiying candidate # 17.318 * * * * [progress]: [ 556 / 1506 ] simplifiying candidate # 17.318 * * * * [progress]: [ 557 / 1506 ] simplifiying candidate # 17.318 * * * * [progress]: [ 558 / 1506 ] simplifiying candidate # 17.318 * * * * [progress]: [ 559 / 1506 ] simplifiying candidate # 17.318 * * * * [progress]: [ 560 / 1506 ] simplifiying candidate # 17.318 * * * * [progress]: [ 561 / 1506 ] simplifiying candidate # 17.318 * * * * [progress]: [ 562 / 1506 ] simplifiying candidate # 17.318 * * * * [progress]: [ 563 / 1506 ] simplifiying candidate # 17.318 * * * * [progress]: [ 564 / 1506 ] simplifiying candidate # 17.318 * * * * [progress]: [ 565 / 1506 ] simplifiying candidate # 17.318 * * * * [progress]: [ 566 / 1506 ] simplifiying candidate # 17.318 * * * * [progress]: [ 567 / 1506 ] simplifiying candidate # 17.319 * * * * [progress]: [ 568 / 1506 ] simplifiying candidate # 17.319 * * * * [progress]: [ 569 / 1506 ] simplifiying candidate # 17.319 * * * * [progress]: [ 570 / 1506 ] simplifiying candidate # 17.319 * * * * [progress]: [ 571 / 1506 ] simplifiying candidate # 17.319 * * * * [progress]: [ 572 / 1506 ] simplifiying candidate # 17.319 * * * * [progress]: [ 573 / 1506 ] simplifiying candidate # 17.319 * * * * [progress]: [ 574 / 1506 ] simplifiying candidate # 17.319 * * * * [progress]: [ 575 / 1506 ] simplifiying candidate # 17.319 * * * * [progress]: [ 576 / 1506 ] simplifiying candidate # 17.319 * * * * [progress]: [ 577 / 1506 ] simplifiying candidate # 17.319 * * * * [progress]: [ 578 / 1506 ] simplifiying candidate # 17.319 * * * * [progress]: [ 579 / 1506 ] simplifiying candidate # 17.319 * * * * [progress]: [ 580 / 1506 ] simplifiying candidate # 17.319 * * * * [progress]: [ 581 / 1506 ] simplifiying candidate # 17.319 * * * * [progress]: [ 582 / 1506 ] simplifiying candidate # 17.319 * * * * [progress]: [ 583 / 1506 ] simplifiying candidate # 17.319 * * * * [progress]: [ 584 / 1506 ] simplifiying candidate # 17.319 * * * * [progress]: [ 585 / 1506 ] simplifiying candidate # 17.319 * * * * [progress]: [ 586 / 1506 ] simplifiying candidate # 17.319 * * * * [progress]: [ 587 / 1506 ] simplifiying candidate # 17.320 * * * * [progress]: [ 588 / 1506 ] simplifiying candidate # 17.320 * * * * [progress]: [ 589 / 1506 ] simplifiying candidate # 17.320 * * * * [progress]: [ 590 / 1506 ] simplifiying candidate # 17.320 * * * * [progress]: [ 591 / 1506 ] simplifiying candidate # 17.320 * * * * [progress]: [ 592 / 1506 ] simplifiying candidate # 17.320 * * * * [progress]: [ 593 / 1506 ] simplifiying candidate # 17.320 * * * * [progress]: [ 594 / 1506 ] simplifiying candidate # 17.320 * * * * [progress]: [ 595 / 1506 ] simplifiying candidate # 17.320 * * * * [progress]: [ 596 / 1506 ] simplifiying candidate # 17.320 * * * * [progress]: [ 597 / 1506 ] simplifiying candidate # 17.320 * * * * [progress]: [ 598 / 1506 ] simplifiying candidate # 17.320 * * * * [progress]: [ 599 / 1506 ] simplifiying candidate # 17.320 * * * * [progress]: [ 600 / 1506 ] simplifiying candidate # 17.320 * * * * [progress]: [ 601 / 1506 ] simplifiying candidate # 17.320 * * * * [progress]: [ 602 / 1506 ] simplifiying candidate # 17.320 * * * * [progress]: [ 603 / 1506 ] simplifiying candidate # 17.320 * * * * [progress]: [ 604 / 1506 ] simplifiying candidate # 17.320 * * * * [progress]: [ 605 / 1506 ] simplifiying candidate # 17.320 * * * * [progress]: [ 606 / 1506 ] simplifiying candidate # 17.320 * * * * [progress]: [ 607 / 1506 ] simplifiying candidate # 17.320 * * * * [progress]: [ 608 / 1506 ] simplifiying candidate # 17.321 * * * * [progress]: [ 609 / 1506 ] simplifiying candidate # 17.321 * * * * [progress]: [ 610 / 1506 ] simplifiying candidate # 17.321 * * * * [progress]: [ 611 / 1506 ] simplifiying candidate # 17.321 * * * * [progress]: [ 612 / 1506 ] simplifiying candidate # 17.321 * * * * [progress]: [ 613 / 1506 ] simplifiying candidate # 17.321 * * * * [progress]: [ 614 / 1506 ] simplifiying candidate # 17.321 * * * * [progress]: [ 615 / 1506 ] simplifiying candidate # 17.321 * * * * [progress]: [ 616 / 1506 ] simplifiying candidate # 17.321 * * * * [progress]: [ 617 / 1506 ] simplifiying candidate # 17.321 * * * * [progress]: [ 618 / 1506 ] simplifiying candidate # 17.321 * * * * [progress]: [ 619 / 1506 ] simplifiying candidate # 17.321 * * * * [progress]: [ 620 / 1506 ] simplifiying candidate # 17.321 * * * * [progress]: [ 621 / 1506 ] simplifiying candidate # 17.321 * * * * [progress]: [ 622 / 1506 ] simplifiying candidate # 17.321 * * * * [progress]: [ 623 / 1506 ] simplifiying candidate # 17.321 * * * * [progress]: [ 624 / 1506 ] simplifiying candidate # 17.321 * * * * [progress]: [ 625 / 1506 ] simplifiying candidate # 17.322 * * * * [progress]: [ 626 / 1506 ] simplifiying candidate # 17.322 * * * * [progress]: [ 627 / 1506 ] simplifiying candidate # 17.322 * * * * [progress]: [ 628 / 1506 ] simplifiying candidate # 17.322 * * * * [progress]: [ 629 / 1506 ] simplifiying candidate # 17.322 * * * * [progress]: [ 630 / 1506 ] simplifiying candidate # 17.322 * * * * [progress]: [ 631 / 1506 ] simplifiying candidate # 17.322 * * * * [progress]: [ 632 / 1506 ] simplifiying candidate # 17.322 * * * * [progress]: [ 633 / 1506 ] simplifiying candidate # 17.322 * * * * [progress]: [ 634 / 1506 ] simplifiying candidate # 17.322 * * * * [progress]: [ 635 / 1506 ] simplifiying candidate # 17.322 * * * * [progress]: [ 636 / 1506 ] simplifiying candidate # 17.322 * * * * [progress]: [ 637 / 1506 ] simplifiying candidate # 17.322 * * * * [progress]: [ 638 / 1506 ] simplifiying candidate # 17.322 * * * * [progress]: [ 639 / 1506 ] simplifiying candidate # 17.322 * * * * [progress]: [ 640 / 1506 ] simplifiying candidate # 17.322 * * * * [progress]: [ 641 / 1506 ] simplifiying candidate # 17.322 * * * * [progress]: [ 642 / 1506 ] simplifiying candidate # 17.322 * * * * [progress]: [ 643 / 1506 ] simplifiying candidate # 17.322 * * * * [progress]: [ 644 / 1506 ] simplifiying candidate # 17.322 * * * * [progress]: [ 645 / 1506 ] simplifiying candidate # 17.323 * * * * [progress]: [ 646 / 1506 ] simplifiying candidate # 17.323 * * * * [progress]: [ 647 / 1506 ] simplifiying candidate # 17.323 * * * * [progress]: [ 648 / 1506 ] simplifiying candidate # 17.323 * * * * [progress]: [ 649 / 1506 ] simplifiying candidate # 17.323 * * * * [progress]: [ 650 / 1506 ] simplifiying candidate # 17.323 * * * * [progress]: [ 651 / 1506 ] simplifiying candidate # 17.323 * * * * [progress]: [ 652 / 1506 ] simplifiying candidate # 17.323 * * * * [progress]: [ 653 / 1506 ] simplifiying candidate # 17.323 * * * * [progress]: [ 654 / 1506 ] simplifiying candidate # 17.323 * * * * [progress]: [ 655 / 1506 ] simplifiying candidate # 17.323 * * * * [progress]: [ 656 / 1506 ] simplifiying candidate # 17.323 * * * * [progress]: [ 657 / 1506 ] simplifiying candidate # 17.323 * * * * [progress]: [ 658 / 1506 ] simplifiying candidate # 17.323 * * * * [progress]: [ 659 / 1506 ] simplifiying candidate # 17.323 * * * * [progress]: [ 660 / 1506 ] simplifiying candidate # 17.323 * * * * [progress]: [ 661 / 1506 ] simplifiying candidate # 17.323 * * * * [progress]: [ 662 / 1506 ] simplifiying candidate # 17.323 * * * * [progress]: [ 663 / 1506 ] simplifiying candidate # 17.323 * * * * [progress]: [ 664 / 1506 ] simplifiying candidate # 17.323 * * * * [progress]: [ 665 / 1506 ] simplifiying candidate # 17.323 * * * * [progress]: [ 666 / 1506 ] simplifiying candidate # 17.324 * * * * [progress]: [ 667 / 1506 ] simplifiying candidate # 17.324 * * * * [progress]: [ 668 / 1506 ] simplifiying candidate # 17.324 * * * * [progress]: [ 669 / 1506 ] simplifiying candidate # 17.324 * * * * [progress]: [ 670 / 1506 ] simplifiying candidate # 17.324 * * * * [progress]: [ 671 / 1506 ] simplifiying candidate # 17.324 * * * * [progress]: [ 672 / 1506 ] simplifiying candidate # 17.324 * * * * [progress]: [ 673 / 1506 ] simplifiying candidate # 17.324 * * * * [progress]: [ 674 / 1506 ] simplifiying candidate # 17.324 * * * * [progress]: [ 675 / 1506 ] simplifiying candidate # 17.324 * * * * [progress]: [ 676 / 1506 ] simplifiying candidate # 17.324 * * * * [progress]: [ 677 / 1506 ] simplifiying candidate # 17.324 * * * * [progress]: [ 678 / 1506 ] simplifiying candidate # 17.324 * * * * [progress]: [ 679 / 1506 ] simplifiying candidate # 17.324 * * * * [progress]: [ 680 / 1506 ] simplifiying candidate # 17.324 * * * * [progress]: [ 681 / 1506 ] simplifiying candidate # 17.324 * * * * [progress]: [ 682 / 1506 ] simplifiying candidate # 17.324 * * * * [progress]: [ 683 / 1506 ] simplifiying candidate # 17.324 * * * * [progress]: [ 684 / 1506 ] simplifiying candidate # 17.324 * * * * [progress]: [ 685 / 1506 ] simplifiying candidate # 17.324 * * * * [progress]: [ 686 / 1506 ] simplifiying candidate # 17.324 * * * * [progress]: [ 687 / 1506 ] simplifiying candidate # 17.325 * * * * [progress]: [ 688 / 1506 ] simplifiying candidate # 17.325 * * * * [progress]: [ 689 / 1506 ] simplifiying candidate # 17.325 * * * * [progress]: [ 690 / 1506 ] simplifiying candidate # 17.325 * * * * [progress]: [ 691 / 1506 ] simplifiying candidate # 17.325 * * * * [progress]: [ 692 / 1506 ] simplifiying candidate # 17.325 * * * * [progress]: [ 693 / 1506 ] simplifiying candidate # 17.325 * * * * [progress]: [ 694 / 1506 ] simplifiying candidate # 17.325 * * * * [progress]: [ 695 / 1506 ] simplifiying candidate # 17.325 * * * * [progress]: [ 696 / 1506 ] simplifiying candidate # 17.325 * * * * [progress]: [ 697 / 1506 ] simplifiying candidate # 17.325 * * * * [progress]: [ 698 / 1506 ] simplifiying candidate # 17.325 * * * * [progress]: [ 699 / 1506 ] simplifiying candidate # 17.325 * * * * [progress]: [ 700 / 1506 ] simplifiying candidate # 17.325 * * * * [progress]: [ 701 / 1506 ] simplifiying candidate # 17.325 * * * * [progress]: [ 702 / 1506 ] simplifiying candidate # 17.325 * * * * [progress]: [ 703 / 1506 ] simplifiying candidate # 17.325 * * * * [progress]: [ 704 / 1506 ] simplifiying candidate # 17.325 * * * * [progress]: [ 705 / 1506 ] simplifiying candidate # 17.325 * * * * [progress]: [ 706 / 1506 ] simplifiying candidate # 17.325 * * * * [progress]: [ 707 / 1506 ] simplifiying candidate # 17.325 * * * * [progress]: [ 708 / 1506 ] simplifiying candidate # 17.326 * * * * [progress]: [ 709 / 1506 ] simplifiying candidate # 17.326 * * * * [progress]: [ 710 / 1506 ] simplifiying candidate # 17.326 * * * * [progress]: [ 711 / 1506 ] simplifiying candidate # 17.326 * * * * [progress]: [ 712 / 1506 ] simplifiying candidate # 17.326 * * * * [progress]: [ 713 / 1506 ] simplifiying candidate # 17.326 * * * * [progress]: [ 714 / 1506 ] simplifiying candidate # 17.326 * * * * [progress]: [ 715 / 1506 ] simplifiying candidate # 17.326 * * * * [progress]: [ 716 / 1506 ] simplifiying candidate # 17.326 * * * * [progress]: [ 717 / 1506 ] simplifiying candidate # 17.326 * * * * [progress]: [ 718 / 1506 ] simplifiying candidate # 17.326 * * * * [progress]: [ 719 / 1506 ] simplifiying candidate # 17.326 * * * * [progress]: [ 720 / 1506 ] simplifiying candidate # 17.326 * * * * [progress]: [ 721 / 1506 ] simplifiying candidate # 17.326 * * * * [progress]: [ 722 / 1506 ] simplifiying candidate # 17.326 * * * * [progress]: [ 723 / 1506 ] simplifiying candidate # 17.326 * * * * [progress]: [ 724 / 1506 ] simplifiying candidate # 17.326 * * * * [progress]: [ 725 / 1506 ] simplifiying candidate # 17.326 * * * * [progress]: [ 726 / 1506 ] simplifiying candidate # 17.326 * * * * [progress]: [ 727 / 1506 ] simplifiying candidate # 17.327 * * * * [progress]: [ 728 / 1506 ] simplifiying candidate # 17.327 * * * * [progress]: [ 729 / 1506 ] simplifiying candidate # 17.327 * * * * [progress]: [ 730 / 1506 ] simplifiying candidate # 17.327 * * * * [progress]: [ 731 / 1506 ] simplifiying candidate # 17.327 * * * * [progress]: [ 732 / 1506 ] simplifiying candidate # 17.327 * * * * [progress]: [ 733 / 1506 ] simplifiying candidate # 17.327 * * * * [progress]: [ 734 / 1506 ] simplifiying candidate # 17.327 * * * * [progress]: [ 735 / 1506 ] simplifiying candidate # 17.327 * * * * [progress]: [ 736 / 1506 ] simplifiying candidate # 17.327 * * * * [progress]: [ 737 / 1506 ] simplifiying candidate # 17.327 * * * * [progress]: [ 738 / 1506 ] simplifiying candidate # 17.327 * * * * [progress]: [ 739 / 1506 ] simplifiying candidate # 17.327 * * * * [progress]: [ 740 / 1506 ] simplifiying candidate # 17.327 * * * * [progress]: [ 741 / 1506 ] simplifiying candidate # 17.327 * * * * [progress]: [ 742 / 1506 ] simplifiying candidate # 17.327 * * * * [progress]: [ 743 / 1506 ] simplifiying candidate # 17.327 * * * * [progress]: [ 744 / 1506 ] simplifiying candidate # 17.327 * * * * [progress]: [ 745 / 1506 ] simplifiying candidate # 17.327 * * * * [progress]: [ 746 / 1506 ] simplifiying candidate # 17.327 * * * * [progress]: [ 747 / 1506 ] simplifiying candidate # 17.328 * * * * [progress]: [ 748 / 1506 ] simplifiying candidate # 17.328 * * * * [progress]: [ 749 / 1506 ] simplifiying candidate # 17.328 * * * * [progress]: [ 750 / 1506 ] simplifiying candidate # 17.328 * * * * [progress]: [ 751 / 1506 ] simplifiying candidate # 17.328 * * * * [progress]: [ 752 / 1506 ] simplifiying candidate # 17.328 * * * * [progress]: [ 753 / 1506 ] simplifiying candidate # 17.328 * * * * [progress]: [ 754 / 1506 ] simplifiying candidate # 17.328 * * * * [progress]: [ 755 / 1506 ] simplifiying candidate # 17.328 * * * * [progress]: [ 756 / 1506 ] simplifiying candidate # 17.328 * * * * [progress]: [ 757 / 1506 ] simplifiying candidate # 17.328 * * * * [progress]: [ 758 / 1506 ] simplifiying candidate # 17.328 * * * * [progress]: [ 759 / 1506 ] simplifiying candidate # 17.328 * * * * [progress]: [ 760 / 1506 ] simplifiying candidate # 17.328 * * * * [progress]: [ 761 / 1506 ] simplifiying candidate # 17.328 * * * * [progress]: [ 762 / 1506 ] simplifiying candidate # 17.328 * * * * [progress]: [ 763 / 1506 ] simplifiying candidate # 17.328 * * * * [progress]: [ 764 / 1506 ] simplifiying candidate # 17.328 * * * * [progress]: [ 765 / 1506 ] simplifiying candidate # 17.328 * * * * [progress]: [ 766 / 1506 ] simplifiying candidate # 17.328 * * * * [progress]: [ 767 / 1506 ] simplifiying candidate # 17.328 * * * * [progress]: [ 768 / 1506 ] simplifiying candidate # 17.329 * * * * [progress]: [ 769 / 1506 ] simplifiying candidate # 17.329 * * * * [progress]: [ 770 / 1506 ] simplifiying candidate # 17.329 * * * * [progress]: [ 771 / 1506 ] simplifiying candidate # 17.329 * * * * [progress]: [ 772 / 1506 ] simplifiying candidate # 17.329 * * * * [progress]: [ 773 / 1506 ] simplifiying candidate # 17.329 * * * * [progress]: [ 774 / 1506 ] simplifiying candidate # 17.329 * * * * [progress]: [ 775 / 1506 ] simplifiying candidate # 17.329 * * * * [progress]: [ 776 / 1506 ] simplifiying candidate # 17.329 * * * * [progress]: [ 777 / 1506 ] simplifiying candidate # 17.329 * * * * [progress]: [ 778 / 1506 ] simplifiying candidate # 17.329 * * * * [progress]: [ 779 / 1506 ] simplifiying candidate # 17.329 * * * * [progress]: [ 780 / 1506 ] simplifiying candidate # 17.329 * * * * [progress]: [ 781 / 1506 ] simplifiying candidate # 17.329 * * * * [progress]: [ 782 / 1506 ] simplifiying candidate # 17.329 * * * * [progress]: [ 783 / 1506 ] simplifiying candidate # 17.329 * * * * [progress]: [ 784 / 1506 ] simplifiying candidate # 17.329 * * * * [progress]: [ 785 / 1506 ] simplifiying candidate # 17.329 * * * * [progress]: [ 786 / 1506 ] simplifiying candidate # 17.329 * * * * [progress]: [ 787 / 1506 ] simplifiying candidate # 17.329 * * * * [progress]: [ 788 / 1506 ] simplifiying candidate # 17.329 * * * * [progress]: [ 789 / 1506 ] simplifiying candidate # 17.330 * * * * [progress]: [ 790 / 1506 ] simplifiying candidate # 17.330 * * * * [progress]: [ 791 / 1506 ] simplifiying candidate # 17.330 * * * * [progress]: [ 792 / 1506 ] simplifiying candidate # 17.330 * * * * [progress]: [ 793 / 1506 ] simplifiying candidate # 17.330 * * * * [progress]: [ 794 / 1506 ] simplifiying candidate # 17.330 * * * * [progress]: [ 795 / 1506 ] simplifiying candidate # 17.330 * * * * [progress]: [ 796 / 1506 ] simplifiying candidate # 17.330 * * * * [progress]: [ 797 / 1506 ] simplifiying candidate # 17.330 * * * * [progress]: [ 798 / 1506 ] simplifiying candidate # 17.330 * * * * [progress]: [ 799 / 1506 ] simplifiying candidate # 17.330 * * * * [progress]: [ 800 / 1506 ] simplifiying candidate # 17.330 * * * * [progress]: [ 801 / 1506 ] simplifiying candidate # 17.330 * * * * [progress]: [ 802 / 1506 ] simplifiying candidate # 17.330 * * * * [progress]: [ 803 / 1506 ] simplifiying candidate # 17.330 * * * * [progress]: [ 804 / 1506 ] simplifiying candidate # 17.330 * * * * [progress]: [ 805 / 1506 ] simplifiying candidate # 17.330 * * * * [progress]: [ 806 / 1506 ] simplifiying candidate # 17.330 * * * * [progress]: [ 807 / 1506 ] simplifiying candidate # 17.330 * * * * [progress]: [ 808 / 1506 ] simplifiying candidate # 17.330 * * * * [progress]: [ 809 / 1506 ] simplifiying candidate # 17.330 * * * * [progress]: [ 810 / 1506 ] simplifiying candidate # 17.331 * * * * [progress]: [ 811 / 1506 ] simplifiying candidate # 17.331 * * * * [progress]: [ 812 / 1506 ] simplifiying candidate # 17.331 * * * * [progress]: [ 813 / 1506 ] simplifiying candidate # 17.331 * * * * [progress]: [ 814 / 1506 ] simplifiying candidate # 17.331 * * * * [progress]: [ 815 / 1506 ] simplifiying candidate # 17.331 * * * * [progress]: [ 816 / 1506 ] simplifiying candidate # 17.331 * * * * [progress]: [ 817 / 1506 ] simplifiying candidate # 17.331 * * * * [progress]: [ 818 / 1506 ] simplifiying candidate # 17.331 * * * * [progress]: [ 819 / 1506 ] simplifiying candidate # 17.331 * * * * [progress]: [ 820 / 1506 ] simplifiying candidate # 17.331 * * * * [progress]: [ 821 / 1506 ] simplifiying candidate # 17.331 * * * * [progress]: [ 822 / 1506 ] simplifiying candidate # 17.331 * * * * [progress]: [ 823 / 1506 ] simplifiying candidate # 17.331 * * * * [progress]: [ 824 / 1506 ] simplifiying candidate # 17.331 * * * * [progress]: [ 825 / 1506 ] simplifiying candidate # 17.331 * * * * [progress]: [ 826 / 1506 ] simplifiying candidate # 17.331 * * * * [progress]: [ 827 / 1506 ] simplifiying candidate # 17.331 * * * * [progress]: [ 828 / 1506 ] simplifiying candidate # 17.331 * * * * [progress]: [ 829 / 1506 ] simplifiying candidate # 17.331 * * * * [progress]: [ 830 / 1506 ] simplifiying candidate # 17.332 * * * * [progress]: [ 831 / 1506 ] simplifiying candidate # 17.332 * * * * [progress]: [ 832 / 1506 ] simplifiying candidate # 17.332 * * * * [progress]: [ 833 / 1506 ] simplifiying candidate # 17.332 * * * * [progress]: [ 834 / 1506 ] simplifiying candidate # 17.332 * * * * [progress]: [ 835 / 1506 ] simplifiying candidate # 17.332 * * * * [progress]: [ 836 / 1506 ] simplifiying candidate # 17.332 * * * * [progress]: [ 837 / 1506 ] simplifiying candidate # 17.332 * * * * [progress]: [ 838 / 1506 ] simplifiying candidate # 17.332 * * * * [progress]: [ 839 / 1506 ] simplifiying candidate # 17.332 * * * * [progress]: [ 840 / 1506 ] simplifiying candidate # 17.332 * * * * [progress]: [ 841 / 1506 ] simplifiying candidate # 17.332 * * * * [progress]: [ 842 / 1506 ] simplifiying candidate # 17.332 * * * * [progress]: [ 843 / 1506 ] simplifiying candidate # 17.332 * * * * [progress]: [ 844 / 1506 ] simplifiying candidate # 17.332 * * * * [progress]: [ 845 / 1506 ] simplifiying candidate # 17.332 * * * * [progress]: [ 846 / 1506 ] simplifiying candidate # 17.332 * * * * [progress]: [ 847 / 1506 ] simplifiying candidate # 17.332 * * * * [progress]: [ 848 / 1506 ] simplifiying candidate # 17.332 * * * * [progress]: [ 849 / 1506 ] simplifiying candidate # 17.333 * * * * [progress]: [ 850 / 1506 ] simplifiying candidate # 17.333 * * * * [progress]: [ 851 / 1506 ] simplifiying candidate # 17.333 * * * * [progress]: [ 852 / 1506 ] simplifiying candidate # 17.333 * * * * [progress]: [ 853 / 1506 ] simplifiying candidate # 17.333 * * * * [progress]: [ 854 / 1506 ] simplifiying candidate # 17.333 * * * * [progress]: [ 855 / 1506 ] simplifiying candidate # 17.333 * * * * [progress]: [ 856 / 1506 ] simplifiying candidate # 17.333 * * * * [progress]: [ 857 / 1506 ] simplifiying candidate # 17.333 * * * * [progress]: [ 858 / 1506 ] simplifiying candidate # 17.333 * * * * [progress]: [ 859 / 1506 ] simplifiying candidate # 17.333 * * * * [progress]: [ 860 / 1506 ] simplifiying candidate # 17.333 * * * * [progress]: [ 861 / 1506 ] simplifiying candidate # 17.333 * * * * [progress]: [ 862 / 1506 ] simplifiying candidate # 17.333 * * * * [progress]: [ 863 / 1506 ] simplifiying candidate # 17.333 * * * * [progress]: [ 864 / 1506 ] simplifiying candidate # 17.333 * * * * [progress]: [ 865 / 1506 ] simplifiying candidate # 17.333 * * * * [progress]: [ 866 / 1506 ] simplifiying candidate # 17.333 * * * * [progress]: [ 867 / 1506 ] simplifiying candidate # 17.333 * * * * [progress]: [ 868 / 1506 ] simplifiying candidate # 17.334 * * * * [progress]: [ 869 / 1506 ] simplifiying candidate # 17.334 * * * * [progress]: [ 870 / 1506 ] simplifiying candidate # 17.334 * * * * [progress]: [ 871 / 1506 ] simplifiying candidate # 17.334 * * * * [progress]: [ 872 / 1506 ] simplifiying candidate # 17.334 * * * * [progress]: [ 873 / 1506 ] simplifiying candidate # 17.334 * * * * [progress]: [ 874 / 1506 ] simplifiying candidate # 17.334 * * * * [progress]: [ 875 / 1506 ] simplifiying candidate # 17.334 * * * * [progress]: [ 876 / 1506 ] simplifiying candidate # 17.334 * * * * [progress]: [ 877 / 1506 ] simplifiying candidate # 17.334 * * * * [progress]: [ 878 / 1506 ] simplifiying candidate # 17.334 * * * * [progress]: [ 879 / 1506 ] simplifiying candidate # 17.334 * * * * [progress]: [ 880 / 1506 ] simplifiying candidate # 17.334 * * * * [progress]: [ 881 / 1506 ] simplifiying candidate # 17.334 * * * * [progress]: [ 882 / 1506 ] simplifiying candidate # 17.334 * * * * [progress]: [ 883 / 1506 ] simplifiying candidate # 17.334 * * * * [progress]: [ 884 / 1506 ] simplifiying candidate # 17.334 * * * * [progress]: [ 885 / 1506 ] simplifiying candidate # 17.334 * * * * [progress]: [ 886 / 1506 ] simplifiying candidate # 17.334 * * * * [progress]: [ 887 / 1506 ] simplifiying candidate # 17.334 * * * * [progress]: [ 888 / 1506 ] simplifiying candidate # 17.335 * * * * [progress]: [ 889 / 1506 ] simplifiying candidate # 17.335 * * * * [progress]: [ 890 / 1506 ] simplifiying candidate # 17.335 * * * * [progress]: [ 891 / 1506 ] simplifiying candidate # 17.335 * * * * [progress]: [ 892 / 1506 ] simplifiying candidate # 17.335 * * * * [progress]: [ 893 / 1506 ] simplifiying candidate # 17.335 * * * * [progress]: [ 894 / 1506 ] simplifiying candidate # 17.335 * * * * [progress]: [ 895 / 1506 ] simplifiying candidate # 17.335 * * * * [progress]: [ 896 / 1506 ] simplifiying candidate # 17.335 * * * * [progress]: [ 897 / 1506 ] simplifiying candidate # 17.335 * * * * [progress]: [ 898 / 1506 ] simplifiying candidate # 17.335 * * * * [progress]: [ 899 / 1506 ] simplifiying candidate # 17.335 * * * * [progress]: [ 900 / 1506 ] simplifiying candidate # 17.335 * * * * [progress]: [ 901 / 1506 ] simplifiying candidate # 17.335 * * * * [progress]: [ 902 / 1506 ] simplifiying candidate # 17.335 * * * * [progress]: [ 903 / 1506 ] simplifiying candidate # 17.335 * * * * [progress]: [ 904 / 1506 ] simplifiying candidate # 17.335 * * * * [progress]: [ 905 / 1506 ] simplifiying candidate # 17.335 * * * * [progress]: [ 906 / 1506 ] simplifiying candidate # 17.335 * * * * [progress]: [ 907 / 1506 ] simplifiying candidate # 17.335 * * * * [progress]: [ 908 / 1506 ] simplifiying candidate # 17.336 * * * * [progress]: [ 909 / 1506 ] simplifiying candidate # 17.336 * * * * [progress]: [ 910 / 1506 ] simplifiying candidate # 17.336 * * * * [progress]: [ 911 / 1506 ] simplifiying candidate # 17.336 * * * * [progress]: [ 912 / 1506 ] simplifiying candidate # 17.336 * * * * [progress]: [ 913 / 1506 ] simplifiying candidate # 17.336 * * * * [progress]: [ 914 / 1506 ] simplifiying candidate # 17.336 * * * * [progress]: [ 915 / 1506 ] simplifiying candidate # 17.336 * * * * [progress]: [ 916 / 1506 ] simplifiying candidate # 17.336 * * * * [progress]: [ 917 / 1506 ] simplifiying candidate # 17.336 * * * * [progress]: [ 918 / 1506 ] simplifiying candidate # 17.336 * * * * [progress]: [ 919 / 1506 ] simplifiying candidate # 17.336 * * * * [progress]: [ 920 / 1506 ] simplifiying candidate # 17.336 * * * * [progress]: [ 921 / 1506 ] simplifiying candidate # 17.336 * * * * [progress]: [ 922 / 1506 ] simplifiying candidate # 17.336 * * * * [progress]: [ 923 / 1506 ] simplifiying candidate # 17.336 * * * * [progress]: [ 924 / 1506 ] simplifiying candidate # 17.336 * * * * [progress]: [ 925 / 1506 ] simplifiying candidate # 17.336 * * * * [progress]: [ 926 / 1506 ] simplifiying candidate # 17.336 * * * * [progress]: [ 927 / 1506 ] simplifiying candidate # 17.337 * * * * [progress]: [ 928 / 1506 ] simplifiying candidate # 17.337 * * * * [progress]: [ 929 / 1506 ] simplifiying candidate # 17.337 * * * * [progress]: [ 930 / 1506 ] simplifiying candidate # 17.337 * * * * [progress]: [ 931 / 1506 ] simplifiying candidate # 17.337 * * * * [progress]: [ 932 / 1506 ] simplifiying candidate # 17.337 * * * * [progress]: [ 933 / 1506 ] simplifiying candidate # 17.337 * * * * [progress]: [ 934 / 1506 ] simplifiying candidate # 17.337 * * * * [progress]: [ 935 / 1506 ] simplifiying candidate # 17.337 * * * * [progress]: [ 936 / 1506 ] simplifiying candidate # 17.337 * * * * [progress]: [ 937 / 1506 ] simplifiying candidate # 17.337 * * * * [progress]: [ 938 / 1506 ] simplifiying candidate # 17.337 * * * * [progress]: [ 939 / 1506 ] simplifiying candidate # 17.337 * * * * [progress]: [ 940 / 1506 ] simplifiying candidate # 17.337 * * * * [progress]: [ 941 / 1506 ] simplifiying candidate # 17.337 * * * * [progress]: [ 942 / 1506 ] simplifiying candidate # 17.337 * * * * [progress]: [ 943 / 1506 ] simplifiying candidate # 17.337 * * * * [progress]: [ 944 / 1506 ] simplifiying candidate # 17.337 * * * * [progress]: [ 945 / 1506 ] simplifiying candidate # 17.337 * * * * [progress]: [ 946 / 1506 ] simplifiying candidate # 17.337 * * * * [progress]: [ 947 / 1506 ] simplifiying candidate # 17.337 * * * * [progress]: [ 948 / 1506 ] simplifiying candidate # 17.338 * * * * [progress]: [ 949 / 1506 ] simplifiying candidate # 17.338 * * * * [progress]: [ 950 / 1506 ] simplifiying candidate # 17.338 * * * * [progress]: [ 951 / 1506 ] simplifiying candidate # 17.338 * * * * [progress]: [ 952 / 1506 ] simplifiying candidate # 17.338 * * * * [progress]: [ 953 / 1506 ] simplifiying candidate # 17.338 * * * * [progress]: [ 954 / 1506 ] simplifiying candidate # 17.338 * * * * [progress]: [ 955 / 1506 ] simplifiying candidate # 17.338 * * * * [progress]: [ 956 / 1506 ] simplifiying candidate # 17.338 * * * * [progress]: [ 957 / 1506 ] simplifiying candidate # 17.338 * * * * [progress]: [ 958 / 1506 ] simplifiying candidate # 17.338 * * * * [progress]: [ 959 / 1506 ] simplifiying candidate # 17.338 * * * * [progress]: [ 960 / 1506 ] simplifiying candidate # 17.338 * * * * [progress]: [ 961 / 1506 ] simplifiying candidate # 17.338 * * * * [progress]: [ 962 / 1506 ] simplifiying candidate # 17.338 * * * * [progress]: [ 963 / 1506 ] simplifiying candidate # 17.338 * * * * [progress]: [ 964 / 1506 ] simplifiying candidate # 17.338 * * * * [progress]: [ 965 / 1506 ] simplifiying candidate # 17.338 * * * * [progress]: [ 966 / 1506 ] simplifiying candidate # 17.338 * * * * [progress]: [ 967 / 1506 ] simplifiying candidate # 17.338 * * * * [progress]: [ 968 / 1506 ] simplifiying candidate # 17.339 * * * * [progress]: [ 969 / 1506 ] simplifiying candidate # 17.339 * * * * [progress]: [ 970 / 1506 ] simplifiying candidate # 17.339 * * * * [progress]: [ 971 / 1506 ] simplifiying candidate # 17.339 * * * * [progress]: [ 972 / 1506 ] simplifiying candidate # 17.339 * * * * [progress]: [ 973 / 1506 ] simplifiying candidate # 17.339 * * * * [progress]: [ 974 / 1506 ] simplifiying candidate # 17.339 * * * * [progress]: [ 975 / 1506 ] simplifiying candidate # 17.339 * * * * [progress]: [ 976 / 1506 ] simplifiying candidate # 17.339 * * * * [progress]: [ 977 / 1506 ] simplifiying candidate # 17.339 * * * * [progress]: [ 978 / 1506 ] simplifiying candidate # 17.339 * * * * [progress]: [ 979 / 1506 ] simplifiying candidate # 17.339 * * * * [progress]: [ 980 / 1506 ] simplifiying candidate # 17.339 * * * * [progress]: [ 981 / 1506 ] simplifiying candidate # 17.339 * * * * [progress]: [ 982 / 1506 ] simplifiying candidate # 17.339 * * * * [progress]: [ 983 / 1506 ] simplifiying candidate # 17.339 * * * * [progress]: [ 984 / 1506 ] simplifiying candidate # 17.339 * * * * [progress]: [ 985 / 1506 ] simplifiying candidate # 17.339 * * * * [progress]: [ 986 / 1506 ] simplifiying candidate # 17.339 * * * * [progress]: [ 987 / 1506 ] simplifiying candidate # 17.340 * * * * [progress]: [ 988 / 1506 ] simplifiying candidate # 17.340 * * * * [progress]: [ 989 / 1506 ] simplifiying candidate # 17.340 * * * * [progress]: [ 990 / 1506 ] simplifiying candidate # 17.340 * * * * [progress]: [ 991 / 1506 ] simplifiying candidate # 17.340 * * * * [progress]: [ 992 / 1506 ] simplifiying candidate # 17.340 * * * * [progress]: [ 993 / 1506 ] simplifiying candidate # 17.340 * * * * [progress]: [ 994 / 1506 ] simplifiying candidate # 17.340 * * * * [progress]: [ 995 / 1506 ] simplifiying candidate # 17.340 * * * * [progress]: [ 996 / 1506 ] simplifiying candidate # 17.340 * * * * [progress]: [ 997 / 1506 ] simplifiying candidate # 17.340 * * * * [progress]: [ 998 / 1506 ] simplifiying candidate # 17.340 * * * * [progress]: [ 999 / 1506 ] simplifiying candidate # 17.340 * * * * [progress]: [ 1000 / 1506 ] simplifiying candidate # 17.340 * * * * [progress]: [ 1001 / 1506 ] simplifiying candidate # 17.340 * * * * [progress]: [ 1002 / 1506 ] simplifiying candidate # 17.340 * * * * [progress]: [ 1003 / 1506 ] simplifiying candidate # 17.340 * * * * [progress]: [ 1004 / 1506 ] simplifiying candidate # 17.340 * * * * [progress]: [ 1005 / 1506 ] simplifiying candidate # 17.340 * * * * [progress]: [ 1006 / 1506 ] simplifiying candidate # 17.340 * * * * [progress]: [ 1007 / 1506 ] simplifiying candidate # 17.340 * * * * [progress]: [ 1008 / 1506 ] simplifiying candidate # 17.341 * * * * [progress]: [ 1009 / 1506 ] simplifiying candidate # 17.341 * * * * [progress]: [ 1010 / 1506 ] simplifiying candidate # 17.341 * * * * [progress]: [ 1011 / 1506 ] simplifiying candidate # 17.341 * * * * [progress]: [ 1012 / 1506 ] simplifiying candidate # 17.341 * * * * [progress]: [ 1013 / 1506 ] simplifiying candidate # 17.341 * * * * [progress]: [ 1014 / 1506 ] simplifiying candidate # 17.341 * * * * [progress]: [ 1015 / 1506 ] simplifiying candidate # 17.341 * * * * [progress]: [ 1016 / 1506 ] simplifiying candidate # 17.341 * * * * [progress]: [ 1017 / 1506 ] simplifiying candidate # 17.341 * * * * [progress]: [ 1018 / 1506 ] simplifiying candidate # 17.341 * * * * [progress]: [ 1019 / 1506 ] simplifiying candidate # 17.341 * * * * [progress]: [ 1020 / 1506 ] simplifiying candidate # 17.341 * * * * [progress]: [ 1021 / 1506 ] simplifiying candidate # 17.341 * * * * [progress]: [ 1022 / 1506 ] simplifiying candidate # 17.341 * * * * [progress]: [ 1023 / 1506 ] simplifiying candidate # 17.341 * * * * [progress]: [ 1024 / 1506 ] simplifiying candidate # 17.341 * * * * [progress]: [ 1025 / 1506 ] simplifiying candidate # 17.341 * * * * [progress]: [ 1026 / 1506 ] simplifiying candidate # 17.341 * * * * [progress]: [ 1027 / 1506 ] simplifiying candidate # 17.342 * * * * [progress]: [ 1028 / 1506 ] simplifiying candidate # 17.342 * * * * [progress]: [ 1029 / 1506 ] simplifiying candidate # 17.342 * * * * [progress]: [ 1030 / 1506 ] simplifiying candidate # 17.342 * * * * [progress]: [ 1031 / 1506 ] simplifiying candidate # 17.342 * * * * [progress]: [ 1032 / 1506 ] simplifiying candidate # 17.342 * * * * [progress]: [ 1033 / 1506 ] simplifiying candidate # 17.342 * * * * [progress]: [ 1034 / 1506 ] simplifiying candidate # 17.342 * * * * [progress]: [ 1035 / 1506 ] simplifiying candidate # 17.342 * * * * [progress]: [ 1036 / 1506 ] simplifiying candidate # 17.342 * * * * [progress]: [ 1037 / 1506 ] simplifiying candidate # 17.342 * * * * [progress]: [ 1038 / 1506 ] simplifiying candidate # 17.342 * * * * [progress]: [ 1039 / 1506 ] simplifiying candidate # 17.342 * * * * [progress]: [ 1040 / 1506 ] simplifiying candidate # 17.342 * * * * [progress]: [ 1041 / 1506 ] simplifiying candidate # 17.342 * * * * [progress]: [ 1042 / 1506 ] simplifiying candidate # 17.342 * * * * [progress]: [ 1043 / 1506 ] simplifiying candidate # 17.342 * * * * [progress]: [ 1044 / 1506 ] simplifiying candidate # 17.342 * * * * [progress]: [ 1045 / 1506 ] simplifiying candidate # 17.342 * * * * [progress]: [ 1046 / 1506 ] simplifiying candidate # 17.342 * * * * [progress]: [ 1047 / 1506 ] simplifiying candidate # 17.342 * * * * [progress]: [ 1048 / 1506 ] simplifiying candidate # 17.343 * * * * [progress]: [ 1049 / 1506 ] simplifiying candidate # 17.343 * * * * [progress]: [ 1050 / 1506 ] simplifiying candidate # 17.343 * * * * [progress]: [ 1051 / 1506 ] simplifiying candidate # 17.343 * * * * [progress]: [ 1052 / 1506 ] simplifiying candidate # 17.343 * * * * [progress]: [ 1053 / 1506 ] simplifiying candidate # 17.343 * * * * [progress]: [ 1054 / 1506 ] simplifiying candidate # 17.343 * * * * [progress]: [ 1055 / 1506 ] simplifiying candidate # 17.343 * * * * [progress]: [ 1056 / 1506 ] simplifiying candidate # 17.343 * * * * [progress]: [ 1057 / 1506 ] simplifiying candidate # 17.343 * * * * [progress]: [ 1058 / 1506 ] simplifiying candidate # 17.343 * * * * [progress]: [ 1059 / 1506 ] simplifiying candidate # 17.343 * * * * [progress]: [ 1060 / 1506 ] simplifiying candidate # 17.343 * * * * [progress]: [ 1061 / 1506 ] simplifiying candidate # 17.343 * * * * [progress]: [ 1062 / 1506 ] simplifiying candidate # 17.343 * * * * [progress]: [ 1063 / 1506 ] simplifiying candidate # 17.343 * * * * [progress]: [ 1064 / 1506 ] simplifiying candidate # 17.343 * * * * [progress]: [ 1065 / 1506 ] simplifiying candidate # 17.343 * * * * [progress]: [ 1066 / 1506 ] simplifiying candidate # 17.343 * * * * [progress]: [ 1067 / 1506 ] simplifiying candidate # 17.343 * * * * [progress]: [ 1068 / 1506 ] simplifiying candidate # 17.344 * * * * [progress]: [ 1069 / 1506 ] simplifiying candidate # 17.344 * * * * [progress]: [ 1070 / 1506 ] simplifiying candidate # 17.344 * * * * [progress]: [ 1071 / 1506 ] simplifiying candidate # 17.344 * * * * [progress]: [ 1072 / 1506 ] simplifiying candidate # 17.344 * * * * [progress]: [ 1073 / 1506 ] simplifiying candidate # 17.344 * * * * [progress]: [ 1074 / 1506 ] simplifiying candidate # 17.344 * * * * [progress]: [ 1075 / 1506 ] simplifiying candidate # 17.344 * * * * [progress]: [ 1076 / 1506 ] simplifiying candidate # 17.344 * * * * [progress]: [ 1077 / 1506 ] simplifiying candidate # 17.344 * * * * [progress]: [ 1078 / 1506 ] simplifiying candidate # 17.344 * * * * [progress]: [ 1079 / 1506 ] simplifiying candidate # 17.344 * * * * [progress]: [ 1080 / 1506 ] simplifiying candidate # 17.344 * * * * [progress]: [ 1081 / 1506 ] simplifiying candidate # 17.344 * * * * [progress]: [ 1082 / 1506 ] simplifiying candidate # 17.344 * * * * [progress]: [ 1083 / 1506 ] simplifiying candidate # 17.344 * * * * [progress]: [ 1084 / 1506 ] simplifiying candidate # 17.344 * * * * [progress]: [ 1085 / 1506 ] simplifiying candidate # 17.344 * * * * [progress]: [ 1086 / 1506 ] simplifiying candidate # 17.344 * * * * [progress]: [ 1087 / 1506 ] simplifiying candidate # 17.344 * * * * [progress]: [ 1088 / 1506 ] simplifiying candidate # 17.344 * * * * [progress]: [ 1089 / 1506 ] simplifiying candidate # 17.345 * * * * [progress]: [ 1090 / 1506 ] simplifiying candidate # 17.345 * * * * [progress]: [ 1091 / 1506 ] simplifiying candidate # 17.345 * * * * [progress]: [ 1092 / 1506 ] simplifiying candidate # 17.345 * * * * [progress]: [ 1093 / 1506 ] simplifiying candidate # 17.345 * * * * [progress]: [ 1094 / 1506 ] simplifiying candidate # 17.345 * * * * [progress]: [ 1095 / 1506 ] simplifiying candidate # 17.345 * * * * [progress]: [ 1096 / 1506 ] simplifiying candidate # 17.345 * * * * [progress]: [ 1097 / 1506 ] simplifiying candidate # 17.345 * * * * [progress]: [ 1098 / 1506 ] simplifiying candidate # 17.345 * * * * [progress]: [ 1099 / 1506 ] simplifiying candidate # 17.345 * * * * [progress]: [ 1100 / 1506 ] simplifiying candidate # 17.345 * * * * [progress]: [ 1101 / 1506 ] simplifiying candidate # 17.345 * * * * [progress]: [ 1102 / 1506 ] simplifiying candidate # 17.345 * * * * [progress]: [ 1103 / 1506 ] simplifiying candidate # 17.345 * * * * [progress]: [ 1104 / 1506 ] simplifiying candidate # 17.345 * * * * [progress]: [ 1105 / 1506 ] simplifiying candidate # 17.345 * * * * [progress]: [ 1106 / 1506 ] simplifiying candidate # 17.345 * * * * [progress]: [ 1107 / 1506 ] simplifiying candidate # 17.345 * * * * [progress]: [ 1108 / 1506 ] simplifiying candidate # 17.346 * * * * [progress]: [ 1109 / 1506 ] simplifiying candidate # 17.346 * * * * [progress]: [ 1110 / 1506 ] simplifiying candidate # 17.346 * * * * [progress]: [ 1111 / 1506 ] simplifiying candidate # 17.346 * * * * [progress]: [ 1112 / 1506 ] simplifiying candidate # 17.346 * * * * [progress]: [ 1113 / 1506 ] simplifiying candidate # 17.346 * * * * [progress]: [ 1114 / 1506 ] simplifiying candidate # 17.346 * * * * [progress]: [ 1115 / 1506 ] simplifiying candidate # 17.346 * * * * [progress]: [ 1116 / 1506 ] simplifiying candidate # 17.346 * * * * [progress]: [ 1117 / 1506 ] simplifiying candidate # 17.346 * * * * [progress]: [ 1118 / 1506 ] simplifiying candidate # 17.346 * * * * [progress]: [ 1119 / 1506 ] simplifiying candidate # 17.346 * * * * [progress]: [ 1120 / 1506 ] simplifiying candidate # 17.346 * * * * [progress]: [ 1121 / 1506 ] simplifiying candidate # 17.346 * * * * [progress]: [ 1122 / 1506 ] simplifiying candidate # 17.346 * * * * [progress]: [ 1123 / 1506 ] simplifiying candidate # 17.346 * * * * [progress]: [ 1124 / 1506 ] simplifiying candidate # 17.346 * * * * [progress]: [ 1125 / 1506 ] simplifiying candidate # 17.346 * * * * [progress]: [ 1126 / 1506 ] simplifiying candidate # 17.346 * * * * [progress]: [ 1127 / 1506 ] simplifiying candidate # 17.346 * * * * [progress]: [ 1128 / 1506 ] simplifiying candidate # 17.346 * * * * [progress]: [ 1129 / 1506 ] simplifiying candidate # 17.347 * * * * [progress]: [ 1130 / 1506 ] simplifiying candidate # 17.347 * * * * [progress]: [ 1131 / 1506 ] simplifiying candidate # 17.347 * * * * [progress]: [ 1132 / 1506 ] simplifiying candidate # 17.347 * * * * [progress]: [ 1133 / 1506 ] simplifiying candidate # 17.347 * * * * [progress]: [ 1134 / 1506 ] simplifiying candidate # 17.347 * * * * [progress]: [ 1135 / 1506 ] simplifiying candidate # 17.347 * * * * [progress]: [ 1136 / 1506 ] simplifiying candidate # 17.347 * * * * [progress]: [ 1137 / 1506 ] simplifiying candidate # 17.347 * * * * [progress]: [ 1138 / 1506 ] simplifiying candidate # 17.347 * * * * [progress]: [ 1139 / 1506 ] simplifiying candidate # 17.347 * * * * [progress]: [ 1140 / 1506 ] simplifiying candidate # 17.347 * * * * [progress]: [ 1141 / 1506 ] simplifiying candidate # 17.347 * * * * [progress]: [ 1142 / 1506 ] simplifiying candidate # 17.347 * * * * [progress]: [ 1143 / 1506 ] simplifiying candidate # 17.347 * * * * [progress]: [ 1144 / 1506 ] simplifiying candidate # 17.347 * * * * [progress]: [ 1145 / 1506 ] simplifiying candidate # 17.348 * * * * [progress]: [ 1146 / 1506 ] simplifiying candidate # 17.348 * * * * [progress]: [ 1147 / 1506 ] simplifiying candidate # 17.348 * * * * [progress]: [ 1148 / 1506 ] simplifiying candidate # 17.348 * * * * [progress]: [ 1149 / 1506 ] simplifiying candidate # 17.348 * * * * [progress]: [ 1150 / 1506 ] simplifiying candidate # 17.348 * * * * [progress]: [ 1151 / 1506 ] simplifiying candidate # 17.348 * * * * [progress]: [ 1152 / 1506 ] simplifiying candidate # 17.348 * * * * [progress]: [ 1153 / 1506 ] simplifiying candidate # 17.348 * * * * [progress]: [ 1154 / 1506 ] simplifiying candidate # 17.348 * * * * [progress]: [ 1155 / 1506 ] simplifiying candidate # 17.348 * * * * [progress]: [ 1156 / 1506 ] simplifiying candidate # 17.348 * * * * [progress]: [ 1157 / 1506 ] simplifiying candidate # 17.348 * * * * [progress]: [ 1158 / 1506 ] simplifiying candidate # 17.348 * * * * [progress]: [ 1159 / 1506 ] simplifiying candidate # 17.349 * * * * [progress]: [ 1160 / 1506 ] simplifiying candidate # 17.349 * * * * [progress]: [ 1161 / 1506 ] simplifiying candidate # 17.349 * * * * [progress]: [ 1162 / 1506 ] simplifiying candidate # 17.349 * * * * [progress]: [ 1163 / 1506 ] simplifiying candidate # 17.349 * * * * [progress]: [ 1164 / 1506 ] simplifiying candidate # 17.349 * * * * [progress]: [ 1165 / 1506 ] simplifiying candidate # 17.349 * * * * [progress]: [ 1166 / 1506 ] simplifiying candidate # 17.349 * * * * [progress]: [ 1167 / 1506 ] simplifiying candidate # 17.349 * * * * [progress]: [ 1168 / 1506 ] simplifiying candidate # 17.349 * * * * [progress]: [ 1169 / 1506 ] simplifiying candidate # 17.349 * * * * [progress]: [ 1170 / 1506 ] simplifiying candidate # 17.349 * * * * [progress]: [ 1171 / 1506 ] simplifiying candidate # 17.349 * * * * [progress]: [ 1172 / 1506 ] simplifiying candidate # 17.349 * * * * [progress]: [ 1173 / 1506 ] simplifiying candidate # 17.349 * * * * [progress]: [ 1174 / 1506 ] simplifiying candidate # 17.350 * * * * [progress]: [ 1175 / 1506 ] simplifiying candidate # 17.350 * * * * [progress]: [ 1176 / 1506 ] simplifiying candidate # 17.350 * * * * [progress]: [ 1177 / 1506 ] simplifiying candidate # 17.350 * * * * [progress]: [ 1178 / 1506 ] simplifiying candidate # 17.350 * * * * [progress]: [ 1179 / 1506 ] simplifiying candidate # 17.350 * * * * [progress]: [ 1180 / 1506 ] simplifiying candidate # 17.350 * * * * [progress]: [ 1181 / 1506 ] simplifiying candidate # 17.350 * * * * [progress]: [ 1182 / 1506 ] simplifiying candidate # 17.350 * * * * [progress]: [ 1183 / 1506 ] simplifiying candidate # 17.350 * * * * [progress]: [ 1184 / 1506 ] simplifiying candidate # 17.350 * * * * [progress]: [ 1185 / 1506 ] simplifiying candidate # 17.350 * * * * [progress]: [ 1186 / 1506 ] simplifiying candidate # 17.350 * * * * [progress]: [ 1187 / 1506 ] simplifiying candidate # 17.350 * * * * [progress]: [ 1188 / 1506 ] simplifiying candidate # 17.350 * * * * [progress]: [ 1189 / 1506 ] simplifiying candidate # 17.351 * * * * [progress]: [ 1190 / 1506 ] simplifiying candidate # 17.351 * * * * [progress]: [ 1191 / 1506 ] simplifiying candidate # 17.351 * * * * [progress]: [ 1192 / 1506 ] simplifiying candidate # 17.351 * * * * [progress]: [ 1193 / 1506 ] simplifiying candidate # 17.351 * * * * [progress]: [ 1194 / 1506 ] simplifiying candidate # 17.351 * * * * [progress]: [ 1195 / 1506 ] simplifiying candidate # 17.351 * * * * [progress]: [ 1196 / 1506 ] simplifiying candidate # 17.351 * * * * [progress]: [ 1197 / 1506 ] simplifiying candidate # 17.351 * * * * [progress]: [ 1198 / 1506 ] simplifiying candidate # 17.351 * * * * [progress]: [ 1199 / 1506 ] simplifiying candidate # 17.351 * * * * [progress]: [ 1200 / 1506 ] simplifiying candidate # 17.351 * * * * [progress]: [ 1201 / 1506 ] simplifiying candidate # 17.351 * * * * [progress]: [ 1202 / 1506 ] simplifiying candidate # 17.351 * * * * [progress]: [ 1203 / 1506 ] simplifiying candidate # 17.352 * * * * [progress]: [ 1204 / 1506 ] simplifiying candidate # 17.352 * * * * [progress]: [ 1205 / 1506 ] simplifiying candidate # 17.352 * * * * [progress]: [ 1206 / 1506 ] simplifiying candidate # 17.352 * * * * [progress]: [ 1207 / 1506 ] simplifiying candidate # 17.352 * * * * [progress]: [ 1208 / 1506 ] simplifiying candidate # 17.352 * * * * [progress]: [ 1209 / 1506 ] simplifiying candidate # 17.352 * * * * [progress]: [ 1210 / 1506 ] simplifiying candidate # 17.352 * * * * [progress]: [ 1211 / 1506 ] simplifiying candidate # 17.352 * * * * [progress]: [ 1212 / 1506 ] simplifiying candidate # 17.352 * * * * [progress]: [ 1213 / 1506 ] simplifiying candidate # 17.352 * * * * [progress]: [ 1214 / 1506 ] simplifiying candidate # 17.352 * * * * [progress]: [ 1215 / 1506 ] simplifiying candidate # 17.352 * * * * [progress]: [ 1216 / 1506 ] simplifiying candidate # 17.352 * * * * [progress]: [ 1217 / 1506 ] simplifiying candidate # 17.352 * * * * [progress]: [ 1218 / 1506 ] simplifiying candidate # 17.352 * * * * [progress]: [ 1219 / 1506 ] simplifiying candidate # 17.353 * * * * [progress]: [ 1220 / 1506 ] simplifiying candidate # 17.353 * * * * [progress]: [ 1221 / 1506 ] simplifiying candidate # 17.353 * * * * [progress]: [ 1222 / 1506 ] simplifiying candidate # 17.353 * * * * [progress]: [ 1223 / 1506 ] simplifiying candidate # 17.353 * * * * [progress]: [ 1224 / 1506 ] simplifiying candidate # 17.353 * * * * [progress]: [ 1225 / 1506 ] simplifiying candidate # 17.353 * * * * [progress]: [ 1226 / 1506 ] simplifiying candidate # 17.353 * * * * [progress]: [ 1227 / 1506 ] simplifiying candidate # 17.353 * * * * [progress]: [ 1228 / 1506 ] simplifiying candidate # 17.353 * * * * [progress]: [ 1229 / 1506 ] simplifiying candidate # 17.353 * * * * [progress]: [ 1230 / 1506 ] simplifiying candidate # 17.353 * * * * [progress]: [ 1231 / 1506 ] simplifiying candidate # 17.353 * * * * [progress]: [ 1232 / 1506 ] simplifiying candidate # 17.353 * * * * [progress]: [ 1233 / 1506 ] simplifiying candidate # 17.353 * * * * [progress]: [ 1234 / 1506 ] simplifiying candidate # 17.354 * * * * [progress]: [ 1235 / 1506 ] simplifiying candidate # 17.354 * * * * [progress]: [ 1236 / 1506 ] simplifiying candidate # 17.354 * * * * [progress]: [ 1237 / 1506 ] simplifiying candidate # 17.354 * * * * [progress]: [ 1238 / 1506 ] simplifiying candidate # 17.354 * * * * [progress]: [ 1239 / 1506 ] simplifiying candidate # 17.354 * * * * [progress]: [ 1240 / 1506 ] simplifiying candidate # 17.354 * * * * [progress]: [ 1241 / 1506 ] simplifiying candidate # 17.354 * * * * [progress]: [ 1242 / 1506 ] simplifiying candidate # 17.354 * * * * [progress]: [ 1243 / 1506 ] simplifiying candidate # 17.354 * * * * [progress]: [ 1244 / 1506 ] simplifiying candidate # 17.354 * * * * [progress]: [ 1245 / 1506 ] simplifiying candidate # 17.354 * * * * [progress]: [ 1246 / 1506 ] simplifiying candidate # 17.354 * * * * [progress]: [ 1247 / 1506 ] simplifiying candidate # 17.354 * * * * [progress]: [ 1248 / 1506 ] simplifiying candidate # 17.354 * * * * [progress]: [ 1249 / 1506 ] simplifiying candidate # 17.355 * * * * [progress]: [ 1250 / 1506 ] simplifiying candidate # 17.355 * * * * [progress]: [ 1251 / 1506 ] simplifiying candidate # 17.355 * * * * [progress]: [ 1252 / 1506 ] simplifiying candidate # 17.355 * * * * [progress]: [ 1253 / 1506 ] simplifiying candidate # 17.355 * * * * [progress]: [ 1254 / 1506 ] simplifiying candidate # 17.355 * * * * [progress]: [ 1255 / 1506 ] simplifiying candidate # 17.355 * * * * [progress]: [ 1256 / 1506 ] simplifiying candidate # 17.355 * * * * [progress]: [ 1257 / 1506 ] simplifiying candidate # 17.355 * * * * [progress]: [ 1258 / 1506 ] simplifiying candidate # 17.355 * * * * [progress]: [ 1259 / 1506 ] simplifiying candidate # 17.355 * * * * [progress]: [ 1260 / 1506 ] simplifiying candidate # 17.355 * * * * [progress]: [ 1261 / 1506 ] simplifiying candidate # 17.355 * * * * [progress]: [ 1262 / 1506 ] simplifiying candidate # 17.355 * * * * [progress]: [ 1263 / 1506 ] simplifiying candidate # 17.356 * * * * [progress]: [ 1264 / 1506 ] simplifiying candidate # 17.356 * * * * [progress]: [ 1265 / 1506 ] simplifiying candidate # 17.356 * * * * [progress]: [ 1266 / 1506 ] simplifiying candidate # 17.356 * * * * [progress]: [ 1267 / 1506 ] simplifiying candidate # 17.356 * * * * [progress]: [ 1268 / 1506 ] simplifiying candidate # 17.356 * * * * [progress]: [ 1269 / 1506 ] simplifiying candidate # 17.356 * * * * [progress]: [ 1270 / 1506 ] simplifiying candidate # 17.356 * * * * [progress]: [ 1271 / 1506 ] simplifiying candidate # 17.356 * * * * [progress]: [ 1272 / 1506 ] simplifiying candidate # 17.356 * * * * [progress]: [ 1273 / 1506 ] simplifiying candidate # 17.356 * * * * [progress]: [ 1274 / 1506 ] simplifiying candidate # 17.356 * * * * [progress]: [ 1275 / 1506 ] simplifiying candidate # 17.356 * * * * [progress]: [ 1276 / 1506 ] simplifiying candidate # 17.356 * * * * [progress]: [ 1277 / 1506 ] simplifiying candidate # 17.356 * * * * [progress]: [ 1278 / 1506 ] simplifiying candidate # 17.357 * * * * [progress]: [ 1279 / 1506 ] simplifiying candidate # 17.357 * * * * [progress]: [ 1280 / 1506 ] simplifiying candidate # 17.357 * * * * [progress]: [ 1281 / 1506 ] simplifiying candidate # 17.357 * * * * [progress]: [ 1282 / 1506 ] simplifiying candidate # 17.357 * * * * [progress]: [ 1283 / 1506 ] simplifiying candidate # 17.357 * * * * [progress]: [ 1284 / 1506 ] simplifiying candidate # 17.357 * * * * [progress]: [ 1285 / 1506 ] simplifiying candidate # 17.357 * * * * [progress]: [ 1286 / 1506 ] simplifiying candidate # 17.357 * * * * [progress]: [ 1287 / 1506 ] simplifiying candidate # 17.357 * * * * [progress]: [ 1288 / 1506 ] simplifiying candidate # 17.357 * * * * [progress]: [ 1289 / 1506 ] simplifiying candidate # 17.357 * * * * [progress]: [ 1290 / 1506 ] simplifiying candidate # 17.357 * * * * [progress]: [ 1291 / 1506 ] simplifiying candidate # 17.357 * * * * [progress]: [ 1292 / 1506 ] simplifiying candidate # 17.357 * * * * [progress]: [ 1293 / 1506 ] simplifiying candidate # 17.358 * * * * [progress]: [ 1294 / 1506 ] simplifiying candidate # 17.358 * * * * [progress]: [ 1295 / 1506 ] simplifiying candidate # 17.358 * * * * [progress]: [ 1296 / 1506 ] simplifiying candidate # 17.358 * * * * [progress]: [ 1297 / 1506 ] simplifiying candidate # 17.358 * * * * [progress]: [ 1298 / 1506 ] simplifiying candidate # 17.358 * * * * [progress]: [ 1299 / 1506 ] simplifiying candidate # 17.358 * * * * [progress]: [ 1300 / 1506 ] simplifiying candidate # 17.358 * * * * [progress]: [ 1301 / 1506 ] simplifiying candidate # 17.358 * * * * [progress]: [ 1302 / 1506 ] simplifiying candidate # 17.358 * * * * [progress]: [ 1303 / 1506 ] simplifiying candidate # 17.358 * * * * [progress]: [ 1304 / 1506 ] simplifiying candidate # 17.358 * * * * [progress]: [ 1305 / 1506 ] simplifiying candidate # 17.358 * * * * [progress]: [ 1306 / 1506 ] simplifiying candidate # 17.358 * * * * [progress]: [ 1307 / 1506 ] simplifiying candidate # 17.358 * * * * [progress]: [ 1308 / 1506 ] simplifiying candidate # 17.358 * * * * [progress]: [ 1309 / 1506 ] simplifiying candidate # 17.359 * * * * [progress]: [ 1310 / 1506 ] simplifiying candidate # 17.359 * * * * [progress]: [ 1311 / 1506 ] simplifiying candidate # 17.359 * * * * [progress]: [ 1312 / 1506 ] simplifiying candidate # 17.359 * * * * [progress]: [ 1313 / 1506 ] simplifiying candidate # 17.359 * * * * [progress]: [ 1314 / 1506 ] simplifiying candidate # 17.359 * * * * [progress]: [ 1315 / 1506 ] simplifiying candidate # 17.359 * * * * [progress]: [ 1316 / 1506 ] simplifiying candidate # 17.359 * * * * [progress]: [ 1317 / 1506 ] simplifiying candidate # 17.359 * * * * [progress]: [ 1318 / 1506 ] simplifiying candidate # 17.359 * * * * [progress]: [ 1319 / 1506 ] simplifiying candidate # 17.359 * * * * [progress]: [ 1320 / 1506 ] simplifiying candidate # 17.359 * * * * [progress]: [ 1321 / 1506 ] simplifiying candidate # 17.360 * * * * [progress]: [ 1322 / 1506 ] simplifiying candidate # 17.360 * * * * [progress]: [ 1323 / 1506 ] simplifiying candidate # 17.360 * * * * [progress]: [ 1324 / 1506 ] simplifiying candidate # 17.360 * * * * [progress]: [ 1325 / 1506 ] simplifiying candidate # 17.360 * * * * [progress]: [ 1326 / 1506 ] simplifiying candidate # 17.360 * * * * [progress]: [ 1327 / 1506 ] simplifiying candidate # 17.360 * * * * [progress]: [ 1328 / 1506 ] simplifiying candidate # 17.360 * * * * [progress]: [ 1329 / 1506 ] simplifiying candidate # 17.360 * * * * [progress]: [ 1330 / 1506 ] simplifiying candidate # 17.360 * * * * [progress]: [ 1331 / 1506 ] simplifiying candidate # 17.360 * * * * [progress]: [ 1332 / 1506 ] simplifiying candidate # 17.361 * * * * [progress]: [ 1333 / 1506 ] simplifiying candidate # 17.361 * * * * [progress]: [ 1334 / 1506 ] simplifiying candidate # 17.361 * * * * [progress]: [ 1335 / 1506 ] simplifiying candidate # 17.361 * * * * [progress]: [ 1336 / 1506 ] simplifiying candidate # 17.361 * * * * [progress]: [ 1337 / 1506 ] simplifiying candidate # 17.361 * * * * [progress]: [ 1338 / 1506 ] simplifiying candidate # 17.361 * * * * [progress]: [ 1339 / 1506 ] simplifiying candidate # 17.361 * * * * [progress]: [ 1340 / 1506 ] simplifiying candidate # 17.361 * * * * [progress]: [ 1341 / 1506 ] simplifiying candidate # 17.361 * * * * [progress]: [ 1342 / 1506 ] simplifiying candidate # 17.361 * * * * [progress]: [ 1343 / 1506 ] simplifiying candidate # 17.361 * * * * [progress]: [ 1344 / 1506 ] simplifiying candidate # 17.361 * * * * [progress]: [ 1345 / 1506 ] simplifiying candidate # 17.361 * * * * [progress]: [ 1346 / 1506 ] simplifiying candidate # 17.361 * * * * [progress]: [ 1347 / 1506 ] simplifiying candidate # 17.361 * * * * [progress]: [ 1348 / 1506 ] simplifiying candidate # 17.362 * * * * [progress]: [ 1349 / 1506 ] simplifiying candidate # 17.362 * * * * [progress]: [ 1350 / 1506 ] simplifiying candidate # 17.362 * * * * [progress]: [ 1351 / 1506 ] simplifiying candidate # 17.362 * * * * [progress]: [ 1352 / 1506 ] simplifiying candidate # 17.362 * * * * [progress]: [ 1353 / 1506 ] simplifiying candidate # 17.362 * * * * [progress]: [ 1354 / 1506 ] simplifiying candidate # 17.362 * * * * [progress]: [ 1355 / 1506 ] simplifiying candidate # 17.362 * * * * [progress]: [ 1356 / 1506 ] simplifiying candidate # 17.362 * * * * [progress]: [ 1357 / 1506 ] simplifiying candidate # 17.362 * * * * [progress]: [ 1358 / 1506 ] simplifiying candidate # 17.362 * * * * [progress]: [ 1359 / 1506 ] simplifiying candidate # 17.362 * * * * [progress]: [ 1360 / 1506 ] simplifiying candidate # 17.362 * * * * [progress]: [ 1361 / 1506 ] simplifiying candidate # 17.362 * * * * [progress]: [ 1362 / 1506 ] simplifiying candidate # 17.362 * * * * [progress]: [ 1363 / 1506 ] simplifiying candidate # 17.362 * * * * [progress]: [ 1364 / 1506 ] simplifiying candidate # 17.363 * * * * [progress]: [ 1365 / 1506 ] simplifiying candidate # 17.363 * * * * [progress]: [ 1366 / 1506 ] simplifiying candidate # 17.363 * * * * [progress]: [ 1367 / 1506 ] simplifiying candidate # 17.363 * * * * [progress]: [ 1368 / 1506 ] simplifiying candidate # 17.363 * * * * [progress]: [ 1369 / 1506 ] simplifiying candidate # 17.363 * * * * [progress]: [ 1370 / 1506 ] simplifiying candidate # 17.363 * * * * [progress]: [ 1371 / 1506 ] simplifiying candidate # 17.363 * * * * [progress]: [ 1372 / 1506 ] simplifiying candidate # 17.363 * * * * [progress]: [ 1373 / 1506 ] simplifiying candidate # 17.363 * * * * [progress]: [ 1374 / 1506 ] simplifiying candidate # 17.363 * * * * [progress]: [ 1375 / 1506 ] simplifiying candidate # 17.363 * * * * [progress]: [ 1376 / 1506 ] simplifiying candidate # 17.363 * * * * [progress]: [ 1377 / 1506 ] simplifiying candidate # 17.363 * * * * [progress]: [ 1378 / 1506 ] simplifiying candidate # 17.364 * * * * [progress]: [ 1379 / 1506 ] simplifiying candidate # 17.364 * * * * [progress]: [ 1380 / 1506 ] simplifiying candidate # 17.364 * * * * [progress]: [ 1381 / 1506 ] simplifiying candidate # 17.364 * * * * [progress]: [ 1382 / 1506 ] simplifiying candidate # 17.364 * * * * [progress]: [ 1383 / 1506 ] simplifiying candidate # 17.364 * * * * [progress]: [ 1384 / 1506 ] simplifiying candidate # 17.364 * * * * [progress]: [ 1385 / 1506 ] simplifiying candidate # 17.364 * * * * [progress]: [ 1386 / 1506 ] simplifiying candidate # 17.364 * * * * [progress]: [ 1387 / 1506 ] simplifiying candidate # 17.364 * * * * [progress]: [ 1388 / 1506 ] simplifiying candidate # 17.364 * * * * [progress]: [ 1389 / 1506 ] simplifiying candidate # 17.364 * * * * [progress]: [ 1390 / 1506 ] simplifiying candidate # 17.364 * * * * [progress]: [ 1391 / 1506 ] simplifiying candidate # 17.364 * * * * [progress]: [ 1392 / 1506 ] simplifiying candidate # 17.364 * * * * [progress]: [ 1393 / 1506 ] simplifiying candidate # 17.364 * * * * [progress]: [ 1394 / 1506 ] simplifiying candidate # 17.365 * * * * [progress]: [ 1395 / 1506 ] simplifiying candidate # 17.365 * * * * [progress]: [ 1396 / 1506 ] simplifiying candidate # 17.365 * * * * [progress]: [ 1397 / 1506 ] simplifiying candidate # 17.365 * * * * [progress]: [ 1398 / 1506 ] simplifiying candidate # 17.365 * * * * [progress]: [ 1399 / 1506 ] simplifiying candidate # 17.365 * * * * [progress]: [ 1400 / 1506 ] simplifiying candidate # 17.365 * * * * [progress]: [ 1401 / 1506 ] simplifiying candidate # 17.365 * * * * [progress]: [ 1402 / 1506 ] simplifiying candidate # 17.365 * * * * [progress]: [ 1403 / 1506 ] simplifiying candidate # 17.365 * * * * [progress]: [ 1404 / 1506 ] simplifiying candidate # 17.365 * * * * [progress]: [ 1405 / 1506 ] simplifiying candidate # 17.365 * * * * [progress]: [ 1406 / 1506 ] simplifiying candidate # 17.365 * * * * [progress]: [ 1407 / 1506 ] simplifiying candidate # 17.365 * * * * [progress]: [ 1408 / 1506 ] simplifiying candidate # 17.365 * * * * [progress]: [ 1409 / 1506 ] simplifiying candidate # 17.365 * * * * [progress]: [ 1410 / 1506 ] simplifiying candidate # 17.365 * * * * [progress]: [ 1411 / 1506 ] simplifiying candidate # 17.366 * * * * [progress]: [ 1412 / 1506 ] simplifiying candidate # 17.366 * * * * [progress]: [ 1413 / 1506 ] simplifiying candidate # 17.366 * * * * [progress]: [ 1414 / 1506 ] simplifiying candidate # 17.366 * * * * [progress]: [ 1415 / 1506 ] simplifiying candidate # 17.366 * * * * [progress]: [ 1416 / 1506 ] simplifiying candidate # 17.366 * * * * [progress]: [ 1417 / 1506 ] simplifiying candidate # 17.366 * * * * [progress]: [ 1418 / 1506 ] simplifiying candidate # 17.366 * * * * [progress]: [ 1419 / 1506 ] simplifiying candidate # 17.366 * * * * [progress]: [ 1420 / 1506 ] simplifiying candidate # 17.366 * * * * [progress]: [ 1421 / 1506 ] simplifiying candidate # 17.366 * * * * [progress]: [ 1422 / 1506 ] simplifiying candidate # 17.366 * * * * [progress]: [ 1423 / 1506 ] simplifiying candidate # 17.366 * * * * [progress]: [ 1424 / 1506 ] simplifiying candidate # 17.366 * * * * [progress]: [ 1425 / 1506 ] simplifiying candidate # 17.366 * * * * [progress]: [ 1426 / 1506 ] simplifiying candidate # 17.367 * * * * [progress]: [ 1427 / 1506 ] simplifiying candidate # 17.367 * * * * [progress]: [ 1428 / 1506 ] simplifiying candidate # 17.367 * * * * [progress]: [ 1429 / 1506 ] simplifiying candidate # 17.367 * * * * [progress]: [ 1430 / 1506 ] simplifiying candidate # 17.367 * * * * [progress]: [ 1431 / 1506 ] simplifiying candidate # 17.367 * * * * [progress]: [ 1432 / 1506 ] simplifiying candidate # 17.367 * * * * [progress]: [ 1433 / 1506 ] simplifiying candidate # 17.367 * * * * [progress]: [ 1434 / 1506 ] simplifiying candidate # 17.367 * * * * [progress]: [ 1435 / 1506 ] simplifiying candidate # 17.367 * * * * [progress]: [ 1436 / 1506 ] simplifiying candidate # 17.367 * * * * [progress]: [ 1437 / 1506 ] simplifiying candidate # 17.367 * * * * [progress]: [ 1438 / 1506 ] simplifiying candidate # 17.367 * * * * [progress]: [ 1439 / 1506 ] simplifiying candidate # 17.367 * * * * [progress]: [ 1440 / 1506 ] simplifiying candidate # 17.367 * * * * [progress]: [ 1441 / 1506 ] simplifiying candidate # 17.368 * * * * [progress]: [ 1442 / 1506 ] simplifiying candidate # 17.368 * * * * [progress]: [ 1443 / 1506 ] simplifiying candidate # 17.368 * * * * [progress]: [ 1444 / 1506 ] simplifiying candidate # 17.368 * * * * [progress]: [ 1445 / 1506 ] simplifiying candidate # 17.368 * * * * [progress]: [ 1446 / 1506 ] simplifiying candidate # 17.368 * * * * [progress]: [ 1447 / 1506 ] simplifiying candidate # 17.368 * * * * [progress]: [ 1448 / 1506 ] simplifiying candidate # 17.368 * * * * [progress]: [ 1449 / 1506 ] simplifiying candidate # 17.368 * * * * [progress]: [ 1450 / 1506 ] simplifiying candidate # 17.368 * * * * [progress]: [ 1451 / 1506 ] simplifiying candidate # 17.368 * * * * [progress]: [ 1452 / 1506 ] simplifiying candidate # 17.368 * * * * [progress]: [ 1453 / 1506 ] simplifiying candidate # 17.368 * * * * [progress]: [ 1454 / 1506 ] simplifiying candidate # 17.368 * * * * [progress]: [ 1455 / 1506 ] simplifiying candidate # 17.368 * * * * [progress]: [ 1456 / 1506 ] simplifiying candidate # 17.368 * * * * [progress]: [ 1457 / 1506 ] simplifiying candidate # 17.369 * * * * [progress]: [ 1458 / 1506 ] simplifiying candidate # 17.369 * * * * [progress]: [ 1459 / 1506 ] simplifiying candidate # 17.369 * * * * [progress]: [ 1460 / 1506 ] simplifiying candidate # 17.369 * * * * [progress]: [ 1461 / 1506 ] simplifiying candidate # 17.369 * * * * [progress]: [ 1462 / 1506 ] simplifiying candidate # 17.369 * * * * [progress]: [ 1463 / 1506 ] simplifiying candidate # 17.369 * * * * [progress]: [ 1464 / 1506 ] simplifiying candidate # 17.369 * * * * [progress]: [ 1465 / 1506 ] simplifiying candidate # 17.369 * * * * [progress]: [ 1466 / 1506 ] simplifiying candidate # 17.369 * * * * [progress]: [ 1467 / 1506 ] simplifiying candidate # 17.369 * * * * [progress]: [ 1468 / 1506 ] simplifiying candidate # 17.369 * * * * [progress]: [ 1469 / 1506 ] simplifiying candidate # 17.369 * * * * [progress]: [ 1470 / 1506 ] simplifiying candidate # 17.369 * * * * [progress]: [ 1471 / 1506 ] simplifiying candidate # 17.369 * * * * [progress]: [ 1472 / 1506 ] simplifiying candidate # 17.369 * * * * [progress]: [ 1473 / 1506 ] simplifiying candidate # 17.369 * * * * [progress]: [ 1474 / 1506 ] simplifiying candidate # 17.370 * * * * [progress]: [ 1475 / 1506 ] simplifiying candidate # 17.370 * * * * [progress]: [ 1476 / 1506 ] simplifiying candidate # 17.370 * * * * [progress]: [ 1477 / 1506 ] simplifiying candidate # 17.370 * * * * [progress]: [ 1478 / 1506 ] simplifiying candidate # 17.370 * * * * [progress]: [ 1479 / 1506 ] simplifiying candidate # 17.370 * * * * [progress]: [ 1480 / 1506 ] simplifiying candidate # 17.370 * * * * [progress]: [ 1481 / 1506 ] simplifiying candidate # 17.370 * * * * [progress]: [ 1482 / 1506 ] simplifiying candidate # 17.370 * * * * [progress]: [ 1483 / 1506 ] simplifiying candidate # 17.370 * * * * [progress]: [ 1484 / 1506 ] simplifiying candidate # 17.370 * * * * [progress]: [ 1485 / 1506 ] simplifiying candidate # 17.370 * * * * [progress]: [ 1486 / 1506 ] simplifiying candidate # 17.370 * * * * [progress]: [ 1487 / 1506 ] simplifiying candidate # 17.370 * * * * [progress]: [ 1488 / 1506 ] simplifiying candidate # 17.370 * * * * [progress]: [ 1489 / 1506 ] simplifiying candidate # 17.370 * * * * [progress]: [ 1490 / 1506 ] simplifiying candidate # 17.371 * * * * [progress]: [ 1491 / 1506 ] simplifiying candidate # 17.371 * * * * [progress]: [ 1492 / 1506 ] simplifiying candidate # 17.371 * * * * [progress]: [ 1493 / 1506 ] simplifiying candidate # 17.371 * * * * [progress]: [ 1494 / 1506 ] simplifiying candidate # 17.371 * * * * [progress]: [ 1495 / 1506 ] simplifiying candidate # 17.371 * * * * [progress]: [ 1496 / 1506 ] simplifiying candidate # 17.371 * * * * [progress]: [ 1497 / 1506 ] simplifiying candidate # 17.371 * * * * [progress]: [ 1498 / 1506 ] simplifiying candidate # 17.371 * * * * [progress]: [ 1499 / 1506 ] simplifiying candidate # 17.371 * * * * [progress]: [ 1500 / 1506 ] simplifiying candidate # 17.371 * * * * [progress]: [ 1501 / 1506 ] simplifiying candidate # 17.372 * * * * [progress]: [ 1502 / 1506 ] simplifiying candidate # 17.372 * * * * [progress]: [ 1503 / 1506 ] simplifiying candidate # 17.372 * * * * [progress]: [ 1504 / 1506 ] simplifiying candidate # 17.372 * * * * [progress]: [ 1505 / 1506 ] simplifiying candidate # 17.372 * * * * [progress]: [ 1506 / 1506 ] simplifiying candidate # 17.412 * [simplify]: Simplifying: (- (- (- (log k) 0) (- (log l) (- (log k) 0))) (+ (- (- (log 2) (log t)) (log (sin k))) (- (log l) (log (tan k))))) (- (- (- (log k) 0) (- (log l) (- (log k) 0))) (+ (- (- (log 2) (log t)) (log (sin k))) (log (/ l (tan k))))) (- (- (- (log k) 0) (- (log l) (- (log k) 0))) (+ (- (log (/ 2 t)) (log (sin k))) (- (log l) (log (tan k))))) (- (- (- (log k) 0) (- (log l) (- (log k) 0))) (+ (- (log (/ 2 t)) (log (sin k))) (log (/ l (tan k))))) (- (- (- (log k) 0) (- (log l) (- (log k) 0))) (+ (log (/ (/ 2 t) (sin k))) (- (log l) (log (tan k))))) (- (- (- (log k) 0) (- (log l) (- (log k) 0))) (+ (log (/ (/ 2 t) (sin k))) (log (/ l (tan k))))) (- (- (- (log k) 0) (- (log l) (- (log k) 0))) (log (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (- (- (- (log k) 0) (- (log l) (- (log k) (log 1)))) (+ (- (- (log 2) (log t)) (log (sin k))) (- (log l) (log (tan k))))) (- (- (- (log k) 0) (- (log l) (- (log k) (log 1)))) (+ (- (- (log 2) (log t)) (log (sin k))) (log (/ l (tan k))))) (- (- (- (log k) 0) (- (log l) (- (log k) (log 1)))) (+ (- (log (/ 2 t)) (log (sin k))) (- (log l) (log (tan k))))) (- (- (- (log k) 0) (- (log l) (- (log k) (log 1)))) (+ (- (log (/ 2 t)) (log (sin k))) (log (/ l (tan k))))) (- (- (- (log k) 0) (- (log l) (- (log k) (log 1)))) (+ (log (/ (/ 2 t) (sin k))) (- (log l) (log (tan k))))) (- (- (- (log k) 0) (- (log l) (- (log k) (log 1)))) (+ (log (/ (/ 2 t) (sin k))) (log (/ l (tan k))))) (- (- (- (log k) 0) (- (log l) (- (log k) (log 1)))) (log (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (- (- (- (log k) 0) (- (log l) (log (/ k 1)))) (+ (- (- (log 2) (log t)) (log (sin k))) (- (log l) (log (tan k))))) (- (- (- (log k) 0) (- (log l) (log (/ k 1)))) (+ (- (- (log 2) (log t)) (log (sin k))) (log (/ l (tan k))))) (- (- (- (log k) 0) (- (log l) (log (/ k 1)))) (+ (- (log (/ 2 t)) (log (sin k))) (- (log l) (log (tan k))))) (- (- (- (log k) 0) (- (log l) (log (/ k 1)))) (+ (- (log (/ 2 t)) (log (sin k))) (log (/ l (tan k))))) (- (- (- (log k) 0) (- (log l) (log (/ k 1)))) (+ (log (/ (/ 2 t) (sin k))) (- (log l) (log (tan k))))) (- (- (- (log k) 0) (- (log l) (log (/ k 1)))) (+ (log (/ (/ 2 t) (sin k))) (log (/ l (tan k))))) (- (- (- (log k) 0) (- (log l) (log (/ k 1)))) (log (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (- (- (- (log k) 0) (log (/ l (/ k 1)))) (+ (- (- (log 2) (log t)) (log (sin k))) (- (log l) (log (tan k))))) (- (- (- (log k) 0) (log (/ l (/ k 1)))) (+ (- (- (log 2) (log t)) (log (sin k))) (log (/ l (tan k))))) (- (- (- (log k) 0) (log (/ l (/ k 1)))) (+ (- (log (/ 2 t)) (log (sin k))) (- (log l) (log (tan k))))) (- (- (- (log k) 0) (log (/ l (/ k 1)))) (+ (- (log (/ 2 t)) (log (sin k))) (log (/ l (tan k))))) (- (- (- (log k) 0) (log (/ l (/ k 1)))) (+ (log (/ (/ 2 t) (sin k))) (- (log l) (log (tan k))))) (- (- (- (log k) 0) (log (/ l (/ k 1)))) (+ (log (/ (/ 2 t) (sin k))) (log (/ l (tan k))))) (- (- (- (log k) 0) (log (/ l (/ k 1)))) (log (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (- (- (- (log k) (log 1)) (- (log l) (- (log k) 0))) (+ (- (- (log 2) (log t)) (log (sin k))) (- (log l) (log (tan k))))) (- (- (- (log k) (log 1)) (- (log l) (- (log k) 0))) (+ (- (- (log 2) (log t)) (log (sin k))) (log (/ l (tan k))))) (- (- (- (log k) (log 1)) (- (log l) (- (log k) 0))) (+ (- (log (/ 2 t)) (log (sin k))) (- (log l) (log (tan k))))) (- (- (- (log k) (log 1)) (- (log l) (- (log k) 0))) (+ (- (log (/ 2 t)) (log (sin k))) (log (/ l (tan k))))) (- (- (- (log k) (log 1)) (- (log l) (- (log k) 0))) (+ (log (/ (/ 2 t) (sin k))) (- (log l) (log (tan k))))) (- (- (- (log k) (log 1)) (- (log l) (- (log k) 0))) (+ (log (/ (/ 2 t) (sin k))) (log (/ l (tan k))))) (- (- (- (log k) (log 1)) (- (log l) (- (log k) 0))) (log (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (- (- (- (log k) (log 1)) (- (log l) (- (log k) (log 1)))) (+ (- (- (log 2) (log t)) (log (sin k))) (- (log l) (log (tan k))))) (- (- (- (log k) (log 1)) (- (log l) (- (log k) (log 1)))) (+ (- (- (log 2) (log t)) (log (sin k))) (log (/ l (tan k))))) (- (- (- (log k) (log 1)) (- (log l) (- (log k) (log 1)))) (+ (- (log (/ 2 t)) (log (sin k))) (- (log l) (log (tan k))))) (- (- (- (log k) (log 1)) (- (log l) (- (log k) (log 1)))) (+ (- (log (/ 2 t)) (log (sin k))) (log (/ l (tan k))))) (- (- (- (log k) (log 1)) (- (log l) (- (log k) (log 1)))) (+ (log (/ (/ 2 t) (sin k))) (- (log l) (log (tan k))))) (- (- (- (log k) (log 1)) (- (log l) (- (log k) (log 1)))) (+ (log (/ (/ 2 t) (sin k))) (log (/ l (tan k))))) (- (- (- (log k) (log 1)) (- (log l) (- (log k) (log 1)))) (log (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (- (- (- (log k) (log 1)) (- (log l) (log (/ k 1)))) (+ (- (- (log 2) (log t)) (log (sin k))) (- (log l) (log (tan k))))) (- (- (- (log k) (log 1)) (- (log l) (log (/ k 1)))) (+ (- (- (log 2) (log t)) (log (sin k))) (log (/ l (tan k))))) (- (- (- (log k) (log 1)) (- (log l) (log (/ k 1)))) (+ (- (log (/ 2 t)) (log (sin k))) (- (log l) (log (tan k))))) (- (- (- (log k) (log 1)) (- (log l) (log (/ k 1)))) (+ (- (log (/ 2 t)) (log (sin k))) (log (/ l (tan k))))) (- (- (- (log k) (log 1)) (- (log l) (log (/ k 1)))) (+ (log (/ (/ 2 t) (sin k))) (- (log l) (log (tan k))))) (- (- (- (log k) (log 1)) (- (log l) (log (/ k 1)))) (+ (log (/ (/ 2 t) (sin k))) (log (/ l (tan k))))) (- (- (- (log k) (log 1)) (- (log l) (log (/ k 1)))) (log (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (- (- (- (log k) (log 1)) (log (/ l (/ k 1)))) (+ (- (- (log 2) (log t)) (log (sin k))) (- (log l) (log (tan k))))) (- (- (- (log k) (log 1)) (log (/ l (/ k 1)))) (+ (- (- (log 2) (log t)) (log (sin k))) (log (/ l (tan k))))) (- (- (- (log k) (log 1)) (log (/ l (/ k 1)))) (+ (- (log (/ 2 t)) (log (sin k))) (- (log l) (log (tan k))))) (- (- (- (log k) (log 1)) (log (/ l (/ k 1)))) (+ (- (log (/ 2 t)) (log (sin k))) (log (/ l (tan k))))) (- (- (- (log k) (log 1)) (log (/ l (/ k 1)))) (+ (log (/ (/ 2 t) (sin k))) (- (log l) (log (tan k))))) (- (- (- (log k) (log 1)) (log (/ l (/ k 1)))) (+ (log (/ (/ 2 t) (sin k))) (log (/ l (tan k))))) (- (- (- (log k) (log 1)) (log (/ l (/ k 1)))) (log (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (- (- (log (/ k 1)) (- (log l) (- (log k) 0))) (+ (- (- (log 2) (log t)) (log (sin k))) (- (log l) (log (tan k))))) (- (- (log (/ k 1)) (- (log l) (- (log k) 0))) (+ (- (- (log 2) (log t)) (log (sin k))) (log (/ l (tan k))))) (- (- (log (/ k 1)) (- (log l) (- (log k) 0))) (+ (- (log (/ 2 t)) (log (sin k))) (- (log l) (log (tan k))))) (- (- (log (/ k 1)) (- (log l) (- (log k) 0))) (+ (- (log (/ 2 t)) (log (sin k))) (log (/ l (tan k))))) (- (- (log (/ k 1)) (- (log l) (- (log k) 0))) (+ (log (/ (/ 2 t) (sin k))) (- (log l) (log (tan k))))) (- (- (log (/ k 1)) (- (log l) (- (log k) 0))) (+ (log (/ (/ 2 t) (sin k))) (log (/ l (tan k))))) (- (- (log (/ k 1)) (- (log l) (- (log k) 0))) (log (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (- (- (log (/ k 1)) (- (log l) (- (log k) (log 1)))) (+ (- (- (log 2) (log t)) (log (sin k))) (- (log l) (log (tan k))))) (- (- (log (/ k 1)) (- (log l) (- (log k) (log 1)))) (+ (- (- (log 2) (log t)) (log (sin k))) (log (/ l (tan k))))) (- (- (log (/ k 1)) (- (log l) (- (log k) (log 1)))) (+ (- (log (/ 2 t)) (log (sin k))) (- (log l) (log (tan k))))) (- (- (log (/ k 1)) (- (log l) (- (log k) (log 1)))) (+ (- (log (/ 2 t)) (log (sin k))) (log (/ l (tan k))))) (- (- (log (/ k 1)) (- (log l) (- (log k) (log 1)))) (+ (log (/ (/ 2 t) (sin k))) (- (log l) (log (tan k))))) (- (- (log (/ k 1)) (- (log l) (- (log k) (log 1)))) (+ (log (/ (/ 2 t) (sin k))) (log (/ l (tan k))))) (- (- (log (/ k 1)) (- (log l) (- (log k) (log 1)))) (log (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (- (- (log (/ k 1)) (- (log l) (log (/ k 1)))) (+ (- (- (log 2) (log t)) (log (sin k))) (- (log l) (log (tan k))))) (- (- (log (/ k 1)) (- (log l) (log (/ k 1)))) (+ (- (- (log 2) (log t)) (log (sin k))) (log (/ l (tan k))))) (- (- (log (/ k 1)) (- (log l) (log (/ k 1)))) (+ (- (log (/ 2 t)) (log (sin k))) (- (log l) (log (tan k))))) (- (- (log (/ k 1)) (- (log l) (log (/ k 1)))) (+ (- (log (/ 2 t)) (log (sin k))) (log (/ l (tan k))))) (- (- (log (/ k 1)) (- (log l) (log (/ k 1)))) (+ (log (/ (/ 2 t) (sin k))) (- (log l) (log (tan k))))) (- (- (log (/ k 1)) (- (log l) (log (/ k 1)))) (+ (log (/ (/ 2 t) (sin k))) (log (/ l (tan k))))) (- (- (log (/ k 1)) (- (log l) (log (/ k 1)))) (log (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (- (- (log (/ k 1)) (log (/ l (/ k 1)))) (+ (- (- (log 2) (log t)) (log (sin k))) (- (log l) (log (tan k))))) (- (- (log (/ k 1)) (log (/ l (/ k 1)))) (+ (- (- (log 2) (log t)) (log (sin k))) (log (/ l (tan k))))) (- (- (log (/ k 1)) (log (/ l (/ k 1)))) (+ (- (log (/ 2 t)) (log (sin k))) (- (log l) (log (tan k))))) (- (- (log (/ k 1)) (log (/ l (/ k 1)))) (+ (- (log (/ 2 t)) (log (sin k))) (log (/ l (tan k))))) (- (- (log (/ k 1)) (log (/ l (/ k 1)))) (+ (log (/ (/ 2 t) (sin k))) (- (log l) (log (tan k))))) (- (- (log (/ k 1)) (log (/ l (/ k 1)))) (+ (log (/ (/ 2 t) (sin k))) (log (/ l (tan k))))) (- (- (log (/ k 1)) (log (/ l (/ k 1)))) (log (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (- (log (/ (/ k 1) (/ l (/ k 1)))) (+ (- (- (log 2) (log t)) (log (sin k))) (- (log l) (log (tan k))))) (- (log (/ (/ k 1) (/ l (/ k 1)))) (+ (- (- (log 2) (log t)) (log (sin k))) (log (/ l (tan k))))) (- (log (/ (/ k 1) (/ l (/ k 1)))) (+ (- (log (/ 2 t)) (log (sin k))) (- (log l) (log (tan k))))) (- (log (/ (/ k 1) (/ l (/ k 1)))) (+ (- (log (/ 2 t)) (log (sin k))) (log (/ l (tan k))))) (- (log (/ (/ k 1) (/ l (/ k 1)))) (+ (log (/ (/ 2 t) (sin k))) (- (log l) (log (tan k))))) (- (log (/ (/ k 1) (/ l (/ k 1)))) (+ (log (/ (/ 2 t) (sin k))) (log (/ l (tan k))))) (- (log (/ (/ k 1) (/ l (/ k 1)))) (log (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (log (/ (/ (/ k 1) (/ l (/ k 1))) (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (exp (/ (/ (/ k 1) (/ l (/ k 1))) (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (/ (* (* l l) l) (/ (* (* k k) k) (* (* 1 1) 1)))) (* (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (/ (* (* l l) l) (/ (* (* k k) k) (* (* 1 1) 1)))) (* (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (/ (* (* l l) l) (/ (* (* k k) k) (* (* 1 1) 1)))) (* (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (/ (* (* l l) l) (/ (* (* k k) k) (* (* 1 1) 1)))) (* (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (/ (* (* l l) l) (/ (* (* k k) k) (* (* 1 1) 1)))) (* (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (/ (* (* l l) l) (/ (* (* k k) k) (* (* 1 1) 1)))) (* (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (/ (* (* l l) l) (/ (* (* k k) k) (* (* 1 1) 1)))) (* (* (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (* (/ (/ 2 t) (sin k)) (/ l (tan k)))) (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (/ (* (* l l) l) (* (* (/ k 1) (/ k 1)) (/ k 1)))) (* (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (/ (* (* l l) l) (* (* (/ k 1) (/ k 1)) (/ k 1)))) (* (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (/ (* (* l l) l) (* (* (/ k 1) (/ k 1)) (/ k 1)))) (* (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (/ (* (* l l) l) (* (* (/ k 1) (/ k 1)) (/ k 1)))) (* (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (/ (* (* l l) l) (* (* (/ k 1) (/ k 1)) (/ k 1)))) (* (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (/ (* (* l l) l) (* (* (/ k 1) (/ k 1)) (/ k 1)))) (* (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (/ (* (* l l) l) (* (* (/ k 1) (/ k 1)) (/ k 1)))) (* (* (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (* (/ (/ 2 t) (sin k)) (/ l (tan k)))) (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* (/ l (/ k 1)) (/ l (/ k 1))) (/ l (/ k 1)))) (* (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* (/ l (/ k 1)) (/ l (/ k 1))) (/ l (/ k 1)))) (* (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* (/ l (/ k 1)) (/ l (/ k 1))) (/ l (/ k 1)))) (* (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* (/ l (/ k 1)) (/ l (/ k 1))) (/ l (/ k 1)))) (* (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* (/ l (/ k 1)) (/ l (/ k 1))) (/ l (/ k 1)))) (* (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* (/ l (/ k 1)) (/ l (/ k 1))) (/ l (/ k 1)))) (* (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* (/ l (/ k 1)) (/ l (/ k 1))) (/ l (/ k 1)))) (* (* (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (* (/ (/ 2 t) (sin k)) (/ l (tan k)))) (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (/ (* (* l l) l) (/ (* (* k k) k) (* (* 1 1) 1)))) (* (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (/ (* (* l l) l) (/ (* (* k k) k) (* (* 1 1) 1)))) (* (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (/ (* (* l l) l) (/ (* (* k k) k) (* (* 1 1) 1)))) (* (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (/ (* (* l l) l) (/ (* (* k k) k) (* (* 1 1) 1)))) (* (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (/ (* (* l l) l) (/ (* (* k k) k) (* (* 1 1) 1)))) (* (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (/ (* (* l l) l) (/ (* (* k k) k) (* (* 1 1) 1)))) (* (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (/ (* (* l l) l) (/ (* (* k k) k) (* (* 1 1) 1)))) (* (* (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (* (/ (/ 2 t) (sin k)) (/ l (tan k)))) (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (/ (* (* l l) l) (* (* (/ k 1) (/ k 1)) (/ k 1)))) (* (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (/ (* (* l l) l) (* (* (/ k 1) (/ k 1)) (/ k 1)))) (* (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (/ (* (* l l) l) (* (* (/ k 1) (/ k 1)) (/ k 1)))) (* (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (/ (* (* l l) l) (* (* (/ k 1) (/ k 1)) (/ k 1)))) (* (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (/ (* (* l l) l) (* (* (/ k 1) (/ k 1)) (/ k 1)))) (* (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (/ (* (* l l) l) (* (* (/ k 1) (/ k 1)) (/ k 1)))) (* (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (/ (* (* l l) l) (* (* (/ k 1) (/ k 1)) (/ k 1)))) (* (* (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (* (/ (/ 2 t) (sin k)) (/ l (tan k)))) (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* (/ l (/ k 1)) (/ l (/ k 1))) (/ l (/ k 1)))) (* (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* (/ l (/ k 1)) (/ l (/ k 1))) (/ l (/ k 1)))) (* (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* (/ l (/ k 1)) (/ l (/ k 1))) (/ l (/ k 1)))) (* (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* (/ l (/ k 1)) (/ l (/ k 1))) (/ l (/ k 1)))) (* (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* (/ l (/ k 1)) (/ l (/ k 1))) (/ l (/ k 1)))) (* (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k))))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* (/ l (/ k 1)) (/ l (/ k 1))) (/ l (/ k 1)))) (* (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* (/ l (/ k 1)) (/ l (/ k 1))) (/ l (/ k 1)))) (* (* (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (* (/ (/ 2 t) (sin k)) (/ l (tan k)))) (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (/ (* (* (/ (/ k 1) (/ l (/ k 1))) (/ (/ k 1) (/ l (/ k 1)))) (/ (/ k 1) (/ l (/ k 1)))) (* (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k))))) (/ (* (* (/ (/ k 1) (/ l (/ k 1))) (/ (/ k 1) (/ l (/ k 1)))) (/ (/ k 1) (/ l (/ k 1)))) (* (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ (* (* (/ (/ k 1) (/ l (/ k 1))) (/ (/ k 1) (/ l (/ k 1)))) (/ (/ k 1) (/ l (/ k 1)))) (* (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k))))) (/ (* (* (/ (/ k 1) (/ l (/ k 1))) (/ (/ k 1) (/ l (/ k 1)))) (/ (/ k 1) (/ l (/ k 1)))) (* (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ (* (* (/ (/ k 1) (/ l (/ k 1))) (/ (/ k 1) (/ l (/ k 1)))) (/ (/ k 1) (/ l (/ k 1)))) (* (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k))))) (/ (* (* (/ (/ k 1) (/ l (/ k 1))) (/ (/ k 1) (/ l (/ k 1)))) (/ (/ k 1) (/ l (/ k 1)))) (* (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ (* (* (/ (/ k 1) (/ l (/ k 1))) (/ (/ k 1) (/ l (/ k 1)))) (/ (/ k 1) (/ l (/ k 1)))) (* (* (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (* (/ (/ 2 t) (sin k)) (/ l (tan k)))) (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (* (cbrt (/ (/ (/ k 1) (/ l (/ k 1))) (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (cbrt (/ (/ (/ k 1) (/ l (/ k 1))) (* (/ (/ 2 t) (sin k)) (/ l (tan k)))))) (cbrt (/ (/ (/ k 1) (/ l (/ k 1))) (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (* (* (/ (/ (/ k 1) (/ l (/ k 1))) (* (/ (/ 2 t) (sin k)) (/ l (tan k)))) (/ (/ (/ k 1) (/ l (/ k 1))) (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (/ (/ (/ k 1) (/ l (/ k 1))) (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (sqrt (/ (/ (/ k 1) (/ l (/ k 1))) (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (sqrt (/ (/ (/ k 1) (/ l (/ k 1))) (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (- (/ (/ k 1) (/ l (/ k 1)))) (- (* (/ (/ 2 t) (sin k)) (/ l (tan k)))) (/ (* (cbrt (/ (/ k 1) (/ l (/ k 1)))) (cbrt (/ (/ k 1) (/ l (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (cbrt (/ (/ k 1) (/ l (/ k 1)))) (/ l (tan k))) (/ (sqrt (/ (/ k 1) (/ l (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (sqrt (/ (/ k 1) (/ l (/ k 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt (/ l (/ k 1))) (cbrt (/ l (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (cbrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt (/ l (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (sqrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (* (cbrt l) (cbrt l)) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (cbrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (* (cbrt l) (cbrt l)) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (cbrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (cbrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (cbrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (cbrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (cbrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (cbrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (cbrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (* (cbrt l) (cbrt l)) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (cbrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (* (cbrt l) (cbrt l)) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (cbrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (* (cbrt l) (cbrt l)) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (* (cbrt l) (cbrt l)) 1)) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (* (cbrt l) (cbrt l)) k)) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (cbrt l) (/ 1 1))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (sqrt l) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (sqrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (sqrt l) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (sqrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (sqrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (sqrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (sqrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (sqrt l) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (sqrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (sqrt l) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (sqrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (sqrt l) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (sqrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (sqrt l) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (sqrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (sqrt l) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (sqrt l) 1)) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ (sqrt l) k)) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ (sqrt l) (/ 1 1))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ 1 (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ l (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ 1 (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ l (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ 1 (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ l (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ 1 (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ l (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ 1 (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ l (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ 1 (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ l (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ 1 (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ l (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ 1 (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ l (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ 1 (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ l (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ 1 (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ l (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ 1 (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ 1 1)) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ 1 k)) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ l (/ 1 1))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) l) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) (/ 1 (/ k 1))) (/ l (tan k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (/ l k)) (/ (/ 2 t) (sin k))) (/ (/ (cbrt (/ k 1)) 1) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (* (cbrt (/ l (/ k 1))) (cbrt (/ l (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (cbrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (sqrt (/ l (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (* (cbrt l) (cbrt l)) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (cbrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (* (cbrt l) (cbrt l)) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (cbrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (cbrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (cbrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (cbrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (cbrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (cbrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (cbrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (* (cbrt l) (cbrt l)) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (cbrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (* (cbrt l) (cbrt l)) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (cbrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (* (cbrt l) (cbrt l)) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (* (cbrt l) (cbrt l)) 1)) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (* (cbrt l) (cbrt l)) k)) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (cbrt l) (/ 1 1))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) 1)) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) k)) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ (sqrt l) (/ 1 1))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ 1 (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ l (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ 1 (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ l (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ 1 (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ l (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ 1 (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ l (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ 1 (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ l (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ 1 (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ l (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ 1 (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ l (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ 1 (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ l (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ 1 (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ l (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ 1 (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ l (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ 1 (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ 1 1)) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ 1 k)) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ l (/ 1 1))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (/ 1 (/ k 1))) (/ l (tan k))) (/ (/ (sqrt (/ k 1)) (/ l k)) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt (/ l (/ k 1))) (cbrt (/ l (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt (/ l (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) k)) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (/ 1 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) k)) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (/ 1 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ 1 (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ l (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ 1 (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ l (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ 1 (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ l (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ 1 (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ l (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ 1 (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ l (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ 1 (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ l (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ 1 (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ l (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ 1 (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ l (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ 1 (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ l (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ 1 (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ l (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ 1 (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ 1 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ 1 k)) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ l (/ 1 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) (/ 1 (/ k 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (/ l k)) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (cbrt 1)) 1) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt (/ l (/ k 1))) (cbrt (/ l (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt (/ l (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) k)) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (/ 1 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (sqrt l) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (sqrt l) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (sqrt l) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (sqrt l) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (sqrt l) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (sqrt l) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (sqrt l) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (sqrt l) 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ (sqrt l) k)) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (/ 1 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ 1 (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ l (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ 1 (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ l (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ 1 (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ l (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ 1 (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ l (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ 1 (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ l (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ 1 (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ l (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ 1 (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ l (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ 1 (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ l (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ 1 (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ l (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ 1 (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ l (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ 1 (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ 1 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ 1 k)) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ l (/ 1 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) (/ 1 (/ k 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (/ l k)) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) (sqrt 1)) 1) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt (/ l (/ k 1))) (cbrt (/ l (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (cbrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt (/ l (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (sqrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (* (cbrt l) (cbrt l)) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (cbrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (* (cbrt l) (cbrt l)) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (cbrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (cbrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (cbrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (cbrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (cbrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (cbrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (cbrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (* (cbrt l) (cbrt l)) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (cbrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (* (cbrt l) (cbrt l)) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (cbrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (* (cbrt l) (cbrt l)) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (* (cbrt l) (cbrt l)) 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (* (cbrt l) (cbrt l)) k)) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (cbrt l) (/ 1 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (sqrt l) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (sqrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (sqrt l) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (sqrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (sqrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (sqrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (sqrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (sqrt l) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (sqrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (sqrt l) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (sqrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (sqrt l) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (sqrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (sqrt l) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (sqrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (sqrt l) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (sqrt l) 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (sqrt l) k)) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ (sqrt l) (/ 1 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 1 (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ l (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 1 (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ l (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 1 (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ l (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 1 (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ l (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 1 (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ l (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 1 (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ l (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 1 (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ l (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 1 (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ l (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 1 (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ l (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 1 (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ l (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 1 (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 1 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 1 k)) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ l (/ 1 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) (/ 1 (/ k 1))) (/ l (tan k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ l k)) (/ (/ 2 t) (sin k))) (/ (/ (/ (cbrt k) 1) 1) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt (/ l (/ k 1))) (cbrt (/ l (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt (/ l (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) k)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (/ 1 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ (sqrt l) k)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (/ 1 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ 1 (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ l (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ 1 (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ l (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ 1 (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ l (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ 1 (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ l (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ 1 (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ l (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ 1 (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ l (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ 1 (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ l (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ 1 (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ l (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ 1 (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ l (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ 1 (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ l (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ 1 (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ 1 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ 1 k)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ l (/ 1 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) (/ 1 (/ k 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (/ l k)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (cbrt 1)) 1) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt (/ l (/ k 1))) (cbrt (/ l (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt (/ l (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (* (cbrt l) (cbrt l)) k)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (/ 1 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) k)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ 1 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ 1 (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ l (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ 1 (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ l (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ 1 (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ l (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ 1 (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ l (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ 1 (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ l (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ 1 (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ l (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ 1 (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ l (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ 1 (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ l (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ 1 (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ l (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ 1 (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ l (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ 1 (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ 1 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ 1 k)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ l (/ 1 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ 1 (/ k 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) (sqrt 1)) (/ l k)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (* (cbrt (/ l (/ k 1))) (cbrt (/ l (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (cbrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (sqrt (/ l (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (* (cbrt l) (cbrt l)) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (cbrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (* (cbrt l) (cbrt l)) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (cbrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (cbrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (cbrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (cbrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (cbrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (cbrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (cbrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (* (cbrt l) (cbrt l)) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (cbrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (* (cbrt l) (cbrt l)) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (cbrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (* (cbrt l) (cbrt l)) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (* (cbrt l) (cbrt l)) 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (* (cbrt l) (cbrt l)) k)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (cbrt l) (/ 1 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) k)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (/ 1 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ 1 (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ l (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ 1 (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ l (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ 1 (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ l (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ 1 (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ l (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ 1 (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ l (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ 1 (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ l (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ 1 (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ l (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ 1 (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ l (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ 1 (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ l (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ 1 (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ l (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ 1 (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ 1 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ 1 k)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ l (/ 1 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (/ 1 (/ k 1))) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (/ l k)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt (/ l (/ k 1))) (cbrt (/ l (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (cbrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt (/ l (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (sqrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (cbrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (cbrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (cbrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (cbrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (cbrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (cbrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (cbrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (cbrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (cbrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (cbrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (* (cbrt l) (cbrt l)) k)) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (cbrt l) (/ 1 1))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (sqrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (sqrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (sqrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (sqrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (sqrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (sqrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (sqrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (sqrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (sqrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (sqrt l) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (sqrt l) 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ (sqrt l) k)) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ (sqrt l) (/ 1 1))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ 1 (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ l (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ 1 (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ l (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ 1 (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ l (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ 1 (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ l (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ 1 (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ l (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ 1 (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ l (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ 1 (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ l (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ 1 (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ l (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ 1 (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ l (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ 1 (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ l (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ 1 (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ 1 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ 1 k)) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ l (/ 1 1))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) l) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) (/ 1 (/ k 1))) (/ l (tan k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (/ l k)) (/ (/ 2 t) (sin k))) (/ (/ (/ k (cbrt 1)) 1) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt (/ l (/ k 1))) (cbrt (/ l (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (cbrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (sqrt (/ l (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (sqrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (cbrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (cbrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (cbrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (cbrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (cbrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (cbrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (cbrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (cbrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (cbrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (cbrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (* (cbrt l) (cbrt l)) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (* (cbrt l) (cbrt l)) 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (* (cbrt l) (cbrt l)) k)) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (cbrt l) (/ 1 1))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (sqrt l) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (sqrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (sqrt l) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (sqrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (sqrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (sqrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (sqrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (sqrt l) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (sqrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (sqrt l) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (sqrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (sqrt l) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (sqrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (sqrt l) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (sqrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (sqrt l) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (sqrt l) 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ (sqrt l) k)) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ (sqrt l) (/ 1 1))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ 1 (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ l (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ 1 (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ l (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ 1 (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ l (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ 1 (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ l (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ 1 (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ l (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ 1 (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ l (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ 1 (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ l (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ 1 (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ l (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ 1 (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ l (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ 1 (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ l (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ 1 (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ 1 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ 1 k)) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ l (/ 1 1))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) (/ 1 (/ k 1))) (/ l (tan k))) (/ (/ (/ 1 (sqrt 1)) (/ l k)) (/ (/ 2 t) (sin k))) (/ (/ (/ k (sqrt 1)) 1) (/ l (tan k))) (/ (/ (/ 1 1) (* (cbrt (/ l (/ k 1))) (cbrt (/ l (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (cbrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (sqrt (/ l (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (sqrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (* (cbrt l) (cbrt l)) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (* (cbrt l) (cbrt l)) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (* (cbrt l) (cbrt l)) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (* (cbrt l) (cbrt l)) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (* (cbrt l) (cbrt l)) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (* (cbrt l) (cbrt l)) 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (* (cbrt l) (cbrt l)) k)) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (/ 1 1))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (sqrt l) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (sqrt l) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (sqrt l) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (sqrt l) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (sqrt l) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (sqrt l) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (sqrt l) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (sqrt l) 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ (/ 1 1) (/ (sqrt l) k)) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (/ 1 1))) (/ l (tan k))) (/ (/ (/ 1 1) (/ 1 (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (/ 1 (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (/ 1 (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (/ 1 (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (/ 1 (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ (/ 1 1) (/ 1 (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (/ 1 (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (/ 1 (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ (/ 1 1) (/ 1 (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (/ 1 (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ (/ 1 1) (/ 1 (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ 1 1) (/ 1 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ 1 1) (/ 1 k)) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (/ 1 1))) (/ l (tan k))) (/ (/ (/ 1 1) 1) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ 1 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ 1 (/ k 1))) (/ l (tan k))) (/ (/ (/ 1 1) (/ l k)) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) 1) (/ l (tan k))) (/ (/ 1 (* (cbrt (/ l (/ k 1))) (cbrt (/ l (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (cbrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ 1 (sqrt (/ l (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (sqrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ 1 (/ (* (cbrt l) (cbrt l)) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ 1 (/ (* (cbrt l) (cbrt l)) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ 1 (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ 1 (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ 1 (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ 1 (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ 1 (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ 1 (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ 1 (/ (* (cbrt l) (cbrt l)) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ 1 (/ (* (cbrt l) (cbrt l)) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ 1 (/ (* (cbrt l) (cbrt l)) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ 1 (/ (* (cbrt l) (cbrt l)) 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ 1 (/ (* (cbrt l) (cbrt l)) k)) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (/ 1 1))) (/ l (tan k))) (/ (/ 1 (/ (sqrt l) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ 1 (/ (sqrt l) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ 1 (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ 1 (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ 1 (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ 1 (/ (sqrt l) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ 1 (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ 1 (/ (sqrt l) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ 1 (/ (sqrt l) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ 1 (/ (sqrt l) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ 1 (/ (sqrt l) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ 1 (/ (sqrt l) 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ 1 (/ (sqrt l) k)) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (/ 1 1))) (/ l (tan k))) (/ (/ 1 (/ 1 (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ 1 (/ 1 (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ 1 (/ 1 (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ 1 (/ 1 (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ 1 (/ 1 (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ 1 (/ 1 (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ 1 (/ 1 (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ 1 (/ 1 (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ 1 (/ 1 (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ 1 (/ 1 (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ 1 (/ 1 (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (/ k 1))) (/ l (tan k))) (/ (/ 1 (/ 1 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (/ k 1))) (/ l (tan k))) (/ (/ 1 (/ 1 k)) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (/ 1 1))) (/ l (tan k))) (/ (/ 1 1) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (/ k 1))) (/ l (tan k))) (/ (/ 1 l) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ 1 (/ k 1))) (/ l (tan k))) (/ (/ 1 (/ l k)) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) 1) (/ l (tan k))) (/ (/ k (* (cbrt (/ l (/ k 1))) (cbrt (/ l (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (cbrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ k (sqrt (/ l (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (sqrt (/ l (/ k 1)))) (/ l (tan k))) (/ (/ k (/ (* (cbrt l) (cbrt l)) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (cbrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ k (/ (* (cbrt l) (cbrt l)) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (cbrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ k (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (cbrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ k (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (cbrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ k (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (cbrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ k (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (cbrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ k (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (cbrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ k (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (cbrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ k (/ (* (cbrt l) (cbrt l)) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (cbrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ k (/ (* (cbrt l) (cbrt l)) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (cbrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ k (/ (* (cbrt l) (cbrt l)) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ k (/ (* (cbrt l) (cbrt l)) 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ k (/ (* (cbrt l) (cbrt l)) k)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (cbrt l) (/ 1 1))) (/ l (tan k))) (/ (/ k (/ (sqrt l) (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (sqrt l) (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ k (/ (sqrt l) (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (sqrt l) (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ k (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (sqrt l) (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ k (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (sqrt l) (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ k (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (sqrt l) (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ k (/ (sqrt l) (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (sqrt l) (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ k (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (sqrt l) (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ k (/ (sqrt l) (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (sqrt l) (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ k (/ (sqrt l) (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (sqrt l) (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ k (/ (sqrt l) (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (sqrt l) (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ k (/ (sqrt l) (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ k (/ (sqrt l) 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (/ (/ k (/ (sqrt l) k)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ (sqrt l) (/ 1 1))) (/ l (tan k))) (/ (/ k (/ 1 (* (cbrt (/ k 1)) (cbrt (/ k 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ l (cbrt (/ k 1)))) (/ l (tan k))) (/ (/ k (/ 1 (sqrt (/ k 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ l (sqrt (/ k 1)))) (/ l (tan k))) (/ (/ k (/ 1 (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ l (/ (cbrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ k (/ 1 (/ (* (cbrt k) (cbrt k)) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ l (/ (cbrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ k (/ 1 (/ (* (cbrt k) (cbrt k)) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ l (/ (cbrt k) 1))) (/ l (tan k))) (/ (/ k (/ 1 (/ (sqrt k) (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ l (/ (sqrt k) (cbrt 1)))) (/ l (tan k))) (/ (/ k (/ 1 (/ (sqrt k) (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ l (/ (sqrt k) (sqrt 1)))) (/ l (tan k))) (/ (/ k (/ 1 (/ (sqrt k) 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ l (/ (sqrt k) 1))) (/ l (tan k))) (/ (/ k (/ 1 (/ 1 (* (cbrt 1) (cbrt 1))))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ l (/ k (cbrt 1)))) (/ l (tan k))) (/ (/ k (/ 1 (/ 1 (sqrt 1)))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ l (/ k (sqrt 1)))) (/ l (tan k))) (/ (/ k (/ 1 (/ 1 1))) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ l (/ k 1))) (/ l (tan k))) (/ (/ k (/ 1 1)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ l (/ k 1))) (/ l (tan k))) (/ (/ k (/ 1 k)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ l (/ 1 1))) (/ l (tan k))) (/ (/ k 1) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ l (/ k 1))) (/ l (tan k))) (/ (/ k l) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (/ 1 (/ k 1))) (/ l (tan k))) (/ (/ k (/ l k)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) 1) (/ l (tan k))) (/ 1 (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) (/ l (/ k 1))) (/ l (tan k))) (/ (/ k 1) (/ (/ 2 t) (sin k))) (/ (/ 1 (/ l (/ k 1))) (/ l (tan k))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ l (tan k))) (/ 1 (* (/ (/ 2 t) (sin k)) (/ l (tan k)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (/ (/ (/ k 1) (/ l (/ k 1))) (/ (/ 2 t) (sin k))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (cbrt (/ (/ k 1) (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (sqrt (/ (/ k 1) (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (cbrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (sqrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (cbrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (cbrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (cbrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (cbrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (cbrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (cbrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (cbrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (cbrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (cbrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (cbrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (cbrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (sqrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (sqrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (sqrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (sqrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (sqrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (sqrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (sqrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (sqrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (sqrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (sqrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ (sqrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ l (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ l (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ l (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ l (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ l (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ l (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ l (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ l (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ l (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ l (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ l (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) (/ 1 (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (cbrt (/ k 1)) 1)) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (cbrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (sqrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (cbrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (cbrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (cbrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (cbrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (cbrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (cbrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (cbrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (cbrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (cbrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (cbrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (cbrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (sqrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (sqrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (sqrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (sqrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (sqrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (sqrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (sqrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (sqrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (sqrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (sqrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ (sqrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ l (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ l (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ l (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ l (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ l (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ l (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ l (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ l (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ l (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ l (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ l (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) (/ 1 (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (sqrt (/ k 1)) 1)) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (cbrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (sqrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (cbrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ (sqrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ l (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ l (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ l (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ l (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ l (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ l (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ l (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ l (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ l (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ l (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ l (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) (/ 1 (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (cbrt 1)) 1)) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (cbrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (sqrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (cbrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ (sqrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ l (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ l (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ l (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ l (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ l (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ l (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ l (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ l (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ l (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ l (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ l (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) (/ 1 (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) (sqrt 1)) 1)) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (cbrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (sqrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (cbrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (cbrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (cbrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (cbrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (cbrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (cbrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (cbrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (cbrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (cbrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (cbrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (cbrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (sqrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (sqrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (sqrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (sqrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (sqrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (sqrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (sqrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (sqrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (sqrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (sqrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ (sqrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ l (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ l (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ l (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ l (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ l (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ l (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ l (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ l (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ l (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ l (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ l (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) (/ 1 (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (cbrt k) 1) 1)) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (cbrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (sqrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (cbrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ (sqrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ l (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ l (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ l (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ l (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ l (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ l (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ l (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ l (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ l (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ l (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ l (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) (/ 1 (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (cbrt 1)) 1)) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (cbrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (sqrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (cbrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ (sqrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ l (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ l (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ l (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ l (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ l (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ l (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ l (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ l (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ l (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ l (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ l (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) (/ 1 (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) (sqrt 1)) 1)) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (cbrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (sqrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (cbrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (cbrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (cbrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (cbrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (cbrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (cbrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (cbrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (cbrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (cbrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (cbrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (cbrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (sqrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (sqrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (sqrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (sqrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (sqrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (sqrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (sqrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (sqrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (sqrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (sqrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ (sqrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ l (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ l (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ l (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ l (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ l (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ l (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ l (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ l (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ l (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ l (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ l (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) (/ 1 (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ (sqrt k) 1) 1)) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (cbrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (sqrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (cbrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (cbrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (cbrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (cbrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (cbrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (cbrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (cbrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (cbrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (cbrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (cbrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (cbrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (sqrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (sqrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (sqrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (sqrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (sqrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (sqrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (sqrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (sqrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (sqrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (sqrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ (sqrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ l (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ l (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ l (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ l (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ l (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ l (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ l (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ l (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ l (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ l (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ l (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) (/ 1 (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (cbrt 1)) 1)) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (cbrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (sqrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (cbrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (cbrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (cbrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (cbrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (cbrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (cbrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (cbrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (cbrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (cbrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (cbrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (cbrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (sqrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (sqrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (sqrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (sqrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (sqrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (sqrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (sqrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (sqrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (sqrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (sqrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ (sqrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ l (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ l (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ l (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ l (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ l (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ l (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ l (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ l (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ l (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ l (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ l (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) (/ 1 (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k (sqrt 1)) 1)) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (cbrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (sqrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ 1 (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) 1)) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (cbrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (sqrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (cbrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ (sqrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ 1 (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) 1)) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (cbrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (sqrt (/ l (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (cbrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (cbrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (cbrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (cbrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (cbrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (cbrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (cbrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (cbrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (cbrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (cbrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (cbrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (cbrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (sqrt l) (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (sqrt l) (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (sqrt l) (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (sqrt l) (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (sqrt l) (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (sqrt l) (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (sqrt l) (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (sqrt l) (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (sqrt l) (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (sqrt l) (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (sqrt l) (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ (sqrt l) (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ l (cbrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ l (sqrt (/ k 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ l (/ (cbrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ l (/ (cbrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ l (/ (cbrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ l (/ (sqrt k) (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ l (/ (sqrt k) (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ l (/ (sqrt k) 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ l (/ k (cbrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ l (/ k (sqrt 1))))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ l (/ 1 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) (/ 1 (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ 1 1) 1)) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ (/ k 1) (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ 1 (/ l (/ k 1)))) (/ (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ k 1)) (/ (/ (/ k 1) (/ l (/ k 1))) (* (/ 2 t) l)) (/ (/ (/ k 1) (/ l (/ k 1))) (* (/ (/ 2 t) (sin k)) l)) (/ (/ (/ k 1) (/ l (/ k 1))) (* (/ 2 t) (/ l (tan k)))) (* (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (/ l (/ k 1))) (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (+ (- (- (log 2) (log t)) (log (sin k))) (- (log l) (log (tan k)))) (+ (- (- (log 2) (log t)) (log (sin k))) (log (/ l (tan k)))) (+ (- (log (/ 2 t)) (log (sin k))) (- (log l) (log (tan k)))) (+ (- (log (/ 2 t)) (log (sin k))) (log (/ l (tan k)))) (+ (log (/ (/ 2 t) (sin k))) (- (log l) (log (tan k)))) (+ (log (/ (/ 2 t) (sin k))) (log (/ l (tan k)))) (log (* (/ (/ 2 t) (sin k)) (/ l (tan k)))) (exp (* (/ (/ 2 t) (sin k)) (/ l (tan k)))) (* (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k)))) (* (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))) (* (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k)))) (* (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))) (* (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k)))) (* (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))) (* (cbrt (* (/ (/ 2 t) (sin k)) (/ l (tan k)))) (cbrt (* (/ (/ 2 t) (sin k)) (/ l (tan k))))) (cbrt (* (/ (/ 2 t) (sin k)) (/ l (tan k)))) (* (* (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (* (/ (/ 2 t) (sin k)) (/ l (tan k)))) (* (/ (/ 2 t) (sin k)) (/ l (tan k)))) (sqrt (* (/ (/ 2 t) (sin k)) (/ l (tan k)))) (sqrt (* (/ (/ 2 t) (sin k)) (/ l (tan k)))) (* (/ 2 t) l) (* (sin k) (tan k)) (* (sqrt (/ (/ 2 t) (sin k))) (sqrt (/ l (tan k)))) (* (sqrt (/ (/ 2 t) (sin k))) (sqrt (/ l (tan k)))) (* (sqrt (/ (/ 2 t) (sin k))) (/ (sqrt l) (sqrt (tan k)))) (* (sqrt (/ (/ 2 t) (sin k))) (/ (sqrt l) (sqrt (tan k)))) (* (/ (sqrt (/ 2 t)) (sqrt (sin k))) (sqrt (/ l (tan k)))) (* (/ (sqrt (/ 2 t)) (sqrt (sin k))) (sqrt (/ l (tan k)))) (* (/ (sqrt (/ 2 t)) (sqrt (sin k))) (/ (sqrt l) (sqrt (tan k)))) (* (/ (sqrt (/ 2 t)) (sqrt (sin k))) (/ (sqrt l) (sqrt (tan k)))) (* (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))) (sqrt (/ l (tan k)))) (* (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))) (sqrt (/ l (tan k)))) (* (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))) (/ (sqrt l) (sqrt (tan k)))) (* (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))) (/ (sqrt l) (sqrt (tan k)))) (* (/ (/ 2 t) (sin k)) (* (cbrt (/ l (tan k))) (cbrt (/ l (tan k))))) (* (/ (/ 2 t) (sin k)) (sqrt (/ l (tan k)))) (* (/ (/ 2 t) (sin k)) (/ (* (cbrt l) (cbrt l)) (* (cbrt (tan k)) (cbrt (tan k))))) (* (/ (/ 2 t) (sin k)) (/ (* (cbrt l) (cbrt l)) (sqrt (tan k)))) (* (/ (/ 2 t) (sin k)) (/ (* (cbrt l) (cbrt l)) 1)) (* (/ (/ 2 t) (sin k)) (/ (sqrt l) (* (cbrt (tan k)) (cbrt (tan k))))) (* (/ (/ 2 t) (sin k)) (/ (sqrt l) (sqrt (tan k)))) (* (/ (/ 2 t) (sin k)) (/ (sqrt l) 1)) (* (/ (/ 2 t) (sin k)) (/ 1 (* (cbrt (tan k)) (cbrt (tan k))))) (* (/ (/ 2 t) (sin k)) (/ 1 (sqrt (tan k)))) (* (/ (/ 2 t) (sin k)) (/ 1 1)) (* (/ (/ 2 t) (sin k)) 1) (* (/ (/ 2 t) (sin k)) l) (* (/ (/ 2 t) (sin k)) (/ l (sin k))) (* (cbrt (/ (/ 2 t) (sin k))) (/ l (tan k))) (* (sqrt (/ (/ 2 t) (sin k))) (/ l (tan k))) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ l (tan k))) (* (/ (cbrt (/ 2 t)) (sqrt (sin k))) (/ l (tan k))) (* (/ (cbrt (/ 2 t)) (sin k)) (/ l (tan k))) (* (/ (sqrt (/ 2 t)) (cbrt (sin k))) (/ l (tan k))) (* (/ (sqrt (/ 2 t)) (sqrt (sin k))) (/ l (tan k))) (* (/ (sqrt (/ 2 t)) (sin k)) (/ l (tan k))) (* (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))) (/ l (tan k))) (* (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))) (/ l (tan k))) (* (/ (/ (cbrt 2) (cbrt t)) (sin k)) (/ l (tan k))) (* (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) (/ l (tan k))) (* (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))) (/ l (tan k))) (* (/ (/ (cbrt 2) (sqrt t)) (sin k)) (/ l (tan k))) (* (/ (/ (cbrt 2) t) (cbrt (sin k))) (/ l (tan k))) (* (/ (/ (cbrt 2) t) (sqrt (sin k))) (/ l (tan k))) (* (/ (/ (cbrt 2) t) (sin k)) (/ l (tan k))) (* (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))) (/ l (tan k))) (* (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))) (/ l (tan k))) (* (/ (/ (sqrt 2) (cbrt t)) (sin k)) (/ l (tan k))) (* (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))) (/ l (tan k))) (* (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))) (/ l (tan k))) (* (/ (/ (sqrt 2) (sqrt t)) (sin k)) (/ l (tan k))) (* (/ (/ (sqrt 2) t) (cbrt (sin k))) (/ l (tan k))) (* (/ (/ (sqrt 2) t) (sqrt (sin k))) (/ l (tan k))) (* (/ (/ (sqrt 2) t) (sin k)) (/ l (tan k))) (* (/ (/ 2 (cbrt t)) (cbrt (sin k))) (/ l (tan k))) (* (/ (/ 2 (cbrt t)) (sqrt (sin k))) (/ l (tan k))) (* (/ (/ 2 (cbrt t)) (sin k)) (/ l (tan k))) (* (/ (/ 2 (sqrt t)) (cbrt (sin k))) (/ l (tan k))) (* (/ (/ 2 (sqrt t)) (sqrt (sin k))) (/ l (tan k))) (* (/ (/ 2 (sqrt t)) (sin k)) (/ l (tan k))) (* (/ (/ 2 t) (cbrt (sin k))) (/ l (tan k))) (* (/ (/ 2 t) (sqrt (sin k))) (/ l (tan k))) (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (* (/ (/ 2 t) (cbrt (sin k))) (/ l (tan k))) (* (/ (/ 2 t) (sqrt (sin k))) (/ l (tan k))) (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (* (/ (/ 1 t) (cbrt (sin k))) (/ l (tan k))) (* (/ (/ 1 t) (sqrt (sin k))) (/ l (tan k))) (* (/ (/ 1 t) (sin k)) (/ l (tan k))) (* (/ (/ 2 t) (sin k)) (/ l (tan k))) (* (/ 1 (sin k)) (/ l (tan k))) (* (/ (/ 2 t) (sin k)) l) (* (/ 2 t) (/ l (tan k))) (- (- (log 2) (log t)) (log (sin k))) (- (log (/ 2 t)) (log (sin k))) (log (/ (/ 2 t) (sin k))) (exp (/ (/ 2 t) (sin k))) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k))) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k))) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k))) (sqrt (/ (/ 2 t) (sin k))) (sqrt (/ (/ 2 t) (sin k))) (- (/ 2 t)) (- (sin k)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (cbrt (/ 2 t)) (sqrt (sin k))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1) (/ (cbrt (/ 2 t)) (sin k)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (sqrt (/ 2 t)) (cbrt (sin k))) (/ (sqrt (/ 2 t)) (sqrt (sin k))) (/ (sqrt (/ 2 t)) (sqrt (sin k))) (/ (sqrt (/ 2 t)) 1) (/ (sqrt (/ 2 t)) (sin k)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1) (/ (/ (cbrt 2) (cbrt t)) (sin k)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1) (/ (/ (cbrt 2) (sqrt t)) (sin k)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt 2) t) (cbrt (sin k))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))) (/ (/ (cbrt 2) t) (sqrt (sin k))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1) (/ (/ (cbrt 2) t) (sin k)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1) (/ (/ (sqrt 2) (cbrt t)) (sin k)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))) (/ (/ (sqrt 2) (sqrt t)) 1) (/ (/ (sqrt 2) (sqrt t)) (sin k)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt 2) t) (cbrt (sin k))) (/ (/ (sqrt 2) 1) (sqrt (sin k))) (/ (/ (sqrt 2) t) (sqrt (sin k))) (/ (/ (sqrt 2) 1) 1) (/ (/ (sqrt 2) t) (sin k)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 2 (cbrt t)) (cbrt (sin k))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))) (/ (/ 2 (cbrt t)) (sqrt (sin k))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1) (/ (/ 2 (cbrt t)) (sin k)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 2 (sqrt t)) (cbrt (sin k))) (/ (/ 1 (sqrt t)) (sqrt (sin k))) (/ (/ 2 (sqrt t)) (sqrt (sin k))) (/ (/ 1 (sqrt t)) 1) (/ (/ 2 (sqrt t)) (sin k)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 2 t) (cbrt (sin k))) (/ (/ 1 1) (sqrt (sin k))) (/ (/ 2 t) (sqrt (sin k))) (/ (/ 1 1) 1) (/ (/ 2 t) (sin k)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 2 t) (cbrt (sin k))) (/ 1 (sqrt (sin k))) (/ (/ 2 t) (sqrt (sin k))) (/ 1 1) (/ (/ 2 t) (sin k)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 1 t) (cbrt (sin k))) (/ 2 (sqrt (sin k))) (/ (/ 1 t) (sqrt (sin k))) (/ 2 1) (/ (/ 1 t) (sin k)) (/ 1 (sin k)) (/ (sin k) (/ 2 t)) (/ (/ 2 t) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 2 t) (sqrt (sin k))) (/ (/ 2 t) 1) (/ (sin k) (cbrt (/ 2 t))) (/ (sin k) (sqrt (/ 2 t))) (/ (sin k) (/ (cbrt 2) (cbrt t))) (/ (sin k) (/ (cbrt 2) (sqrt t))) (/ (sin k) (/ (cbrt 2) t)) (/ (sin k) (/ (sqrt 2) (cbrt t))) (/ (sin k) (/ (sqrt 2) (sqrt t))) (/ (sin k) (/ (sqrt 2) t)) (/ (sin k) (/ 2 (cbrt t))) (/ (sin k) (/ 2 (sqrt t))) (/ (sin k) (/ 2 t)) (/ (sin k) (/ 2 t)) (/ (sin k) (/ 1 t)) (* (sin k) t) (- (log l) (log (tan k))) (log (/ l (tan k))) (exp (/ l (tan k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k))) (* (cbrt (/ l (tan k))) (cbrt (/ l (tan k)))) (cbrt (/ l (tan k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))) (sqrt (/ l (tan k))) (sqrt (/ l (tan k))) (- l) (- (tan k)) (/ (* (cbrt l) (cbrt l)) (* (cbrt (tan k)) (cbrt (tan k)))) (/ (cbrt l) (cbrt (tan k))) (/ (* (cbrt l) (cbrt l)) (sqrt (tan k))) (/ (cbrt l) (sqrt (tan k))) (/ (* (cbrt l) (cbrt l)) 1) (/ (cbrt l) (tan k)) (/ (sqrt l) (* (cbrt (tan k)) (cbrt (tan k)))) (/ (sqrt l) (cbrt (tan k))) (/ (sqrt l) (sqrt (tan k))) (/ (sqrt l) (sqrt (tan k))) (/ (sqrt l) 1) (/ (sqrt l) (tan k)) (/ 1 (* (cbrt (tan k)) (cbrt (tan k)))) (/ l (cbrt (tan k))) (/ 1 (sqrt (tan k))) (/ l (sqrt (tan k))) (/ 1 1) (/ l (tan k)) (/ 1 (tan k)) (/ (tan k) l) (/ l (* (cbrt (tan k)) (cbrt (tan k)))) (/ l (sqrt (tan k))) (/ l 1) (/ (tan k) (cbrt l)) (/ (tan k) (sqrt l)) (/ (tan k) l) (/ l (sin k)) (+ (* 1/12 (/ (* t (pow k 6)) (pow l 2))) (* 1/2 (/ (* t (pow k 4)) (pow l 2)))) (* 1/2 (/ (* t (* (pow k 2) (pow (sin k) 2))) (* (pow l 2) (cos k)))) (* 1/2 (/ (* t (* (pow k 2) (pow (sin k) 2))) (* (pow l 2) (cos k)))) (- (* 2 (/ l (* t (pow k 2)))) (* 1/3 (/ l t))) (* 2 (/ (* l (cos k)) (* t (pow (sin k) 2)))) (* 2 (/ (* l (cos k)) (* t (pow (sin k) 2)))) (+ (* 2 (/ 1 (* t k))) (* 1/3 (/ k t))) (/ 2 (* t (sin k))) (/ 2 (* t (sin k))) (- (/ l k) (* 1/3 (* l k))) (/ (* l (cos k)) (sin k)) (/ (* l (cos k)) (sin k)) 17.475 * * [simplify]: iteration 1: (3192 enodes) 40.145 * * [simplify]: Extracting #0: cost 770 inf + 0 40.154 * * [simplify]: Extracting #1: cost 3303 inf + 85 40.172 * * [simplify]: Extracting #2: cost 4427 inf + 2280 40.237 * * [simplify]: Extracting #3: cost 3332 inf + 191016 40.429 * * [simplify]: Extracting #4: cost 1080 inf + 863352 40.709 * * [simplify]: Extracting #5: cost 73 inf + 1271480 41.007 * * [simplify]: Extracting #6: cost 11 inf + 1312839 41.309 * * [simplify]: Extracting #7: cost 5 inf + 1313964 41.551 * * [simplify]: Extracting #8: cost 0 inf + 1315836 41.892 * [simplify]: Simplified to: (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (log (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (exp (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (/ (* (/ (/ (* k (* k k)) 1) (* l (* l l))) (/ (* k (* k k)) 1)) (/ (* (/ (* 4 2) (* (* t t) t)) (/ (/ (* l (* l l)) (* (tan k) (tan k))) (tan k))) (* (sin k) (* (sin k) (sin k))))) (/ (* (/ (/ (* k (* k k)) 1) (* l (* l l))) (/ (* k (* k k)) 1)) (/ (* (/ (* 4 2) (* (* t t) t)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))) (* (sin k) (* (sin k) (sin k))))) (/ (/ (* (/ (/ (* k (* k k)) 1) (* l (* l l))) (/ (* k (* k k)) 1)) (/ (/ (* (/ 2 t) (* (/ 2 t) (/ 2 t))) (* (sin k) (sin k))) (sin k))) (/ (/ (* l (* l l)) (* (tan k) (tan k))) (tan k))) (/ (* (/ (/ (* k (* k k)) 1) (* l (* l l))) (/ (* k (* k k)) 1)) (* (* (/ (/ (* (/ 2 t) (* (/ 2 t) (/ 2 t))) (* (sin k) (sin k))) (sin k)) (* (/ l (tan k)) (/ l (tan k)))) (/ l (tan k)))) (/ (/ (* (/ (/ (* k (* k k)) 1) (* l (* l l))) (/ (* k (* k k)) 1)) (* (/ 2 (* t (sin k))) (* (/ 2 (* t (sin k))) (/ 2 (* t (sin k)))))) (/ (/ (* l (* l l)) (* (tan k) (tan k))) (tan k))) (/ (/ (* (/ (/ (* k (* k k)) 1) (* l (* l l))) (/ (* k (* k k)) 1)) (* (/ 2 (* t (sin k))) (* (/ 2 (* t (sin k))) (/ 2 (* t (sin k)))))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))) (/ (* (/ (/ (* k (* k k)) 1) (* l (* l l))) (/ (* k (* k k)) 1)) (* (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (* (/ 2 t) (/ l (tan k))) (sin k))))) (/ (* (/ (/ (* k (* k k)) 1) (* l (* l l))) (* k (* k k))) (/ (* (/ (* 4 2) (* (* t t) t)) (/ (/ (* l (* l l)) (* (tan k) (tan k))) (tan k))) (* (sin k) (* (sin k) (sin k))))) (/ (* (/ (/ (* k (* k k)) 1) (* l (* l l))) (* k (* k k))) (/ (* (/ (* 4 2) (* (* t t) t)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))) (* (sin k) (* (sin k) (sin k))))) (/ (* (/ (/ (* k (* k k)) 1) (* l (* l l))) (* k (* k k))) (/ (* (* (/ 2 t) (* (/ 2 t) (/ 2 t))) (/ (/ (* l (* l l)) (* (tan k) (tan k))) (tan k))) (* (sin k) (* (sin k) (sin k))))) (/ (* (/ (/ (* k (* k k)) 1) (* l (* l l))) (* k (* k k))) (* (* (/ (/ (* (/ 2 t) (* (/ 2 t) (/ 2 t))) (* (sin k) (sin k))) (sin k)) (* (/ l (tan k)) (/ l (tan k)))) (/ l (tan k)))) (/ (/ (* (/ (/ (* k (* k k)) 1) (* l (* l l))) (* k (* k k))) (* (/ 2 (* t (sin k))) (* (/ 2 (* t (sin k))) (/ 2 (* t (sin k)))))) (/ (/ (* l (* l l)) (* (tan k) (tan k))) (tan k))) (/ (* (/ (/ (* k (* k k)) 1) (* l (* l l))) (* k (* k k))) (* (* (/ 2 (* t (sin k))) (/ 2 (* t (sin k)))) (* (/ 2 (* t (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))))) (/ (/ (* (/ (/ (* k (* k k)) 1) (* l (* l l))) (* k (* k k))) (* (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (* (/ 2 t) (/ l (tan k))) (sin k)))) (/ (* (/ 2 t) (/ l (tan k))) (sin k))) (/ (/ (/ (/ (* k (* k k)) 1) (* (/ l k) (/ l k))) (/ l k)) (/ (* (/ (* 4 2) (* (* t t) t)) (/ (/ (* l (* l l)) (* (tan k) (tan k))) (tan k))) (* (sin k) (* (sin k) (sin k))))) (/ (/ (* k (* k k)) 1) (* (/ (* (/ (* 4 2) (* (* t t) t)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))) (* (sin k) (* (sin k) (sin k)))) (* (/ l k) (* (/ l k) (/ l k))))) (/ (/ (/ (/ (* k (* k k)) 1) (* (/ l k) (/ l k))) (/ l k)) (/ (* (* (/ 2 t) (* (/ 2 t) (/ 2 t))) (/ (/ (* l (* l l)) (* (tan k) (tan k))) (tan k))) (* (sin k) (* (sin k) (sin k))))) (/ (/ (* k (* k k)) 1) (* (* (* (/ (/ (* (/ 2 t) (* (/ 2 t) (/ 2 t))) (* (sin k) (sin k))) (sin k)) (* (/ l (tan k)) (/ l (tan k)))) (/ l (tan k))) (* (/ l k) (* (/ l k) (/ l k))))) (/ (/ (* k (* k k)) 1) (* (* (* (/ 2 (* t (sin k))) (* (/ 2 (* t (sin k))) (/ 2 (* t (sin k))))) (/ (/ (* l (* l l)) (* (tan k) (tan k))) (tan k))) (* (/ l k) (* (/ l k) (/ l k))))) (/ (/ (/ (/ (/ (* k (* k k)) 1) (* (/ l k) (/ l k))) (/ l k)) (* (/ 2 (* t (sin k))) (* (/ 2 (* t (sin k))) (/ 2 (* t (sin k)))))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))) (/ (/ (/ (/ (/ (* k (* k k)) 1) (* (/ l k) (/ l k))) (/ l k)) (* (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (* (/ 2 t) (/ l (tan k))) (sin k)))) (/ (* (/ 2 t) (/ l (tan k))) (sin k))) (/ (* k (* k k)) (* (/ (* (/ (* 4 2) (* (* t t) t)) (/ (/ (* l (* l l)) (* (tan k) (tan k))) (tan k))) (* (sin k) (* (sin k) (sin k)))) (* (/ (* l (* l l)) (* k (* k k))) 1))) (/ (/ (* (/ (* k (* k k)) (* l (* l l))) (/ (* k (* k k)) 1)) (/ (/ (* 4 2) (* (* t t) t)) (* (sin k) (* (sin k) (sin k))))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))) (/ (/ (* (/ (* k (* k k)) (* l (* l l))) (/ (* k (* k k)) 1)) (/ (/ (* (/ 2 t) (* (/ 2 t) (/ 2 t))) (* (sin k) (sin k))) (sin k))) (/ (/ (* l (* l l)) (* (tan k) (tan k))) (tan k))) (/ (/ (* (/ (* k (* k k)) (* l (* l l))) (/ (* k (* k k)) 1)) (/ (/ (* (/ 2 t) (* (/ 2 t) (/ 2 t))) (* (sin k) (sin k))) (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))) (/ (/ (* (/ (* k (* k k)) (* l (* l l))) (/ (* k (* k k)) 1)) (* (/ 2 (* t (sin k))) (* (/ 2 (* t (sin k))) (/ 2 (* t (sin k)))))) (/ (/ (* l (* l l)) (* (tan k) (tan k))) (tan k))) (/ (* k (* k k)) (* (* (* (/ 2 (* t (sin k))) (/ 2 (* t (sin k)))) (* (/ 2 (* t (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (* (/ (* l (* l l)) (* k (* k k))) 1))) (/ (/ (* (/ (* k (* k k)) (* l (* l l))) (/ (* k (* k k)) 1)) (* (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (* (/ 2 t) (/ l (tan k))) (sin k)))) (/ (* (/ 2 t) (/ l (tan k))) (sin k))) (/ (* (/ (* k (* k k)) (* l (* l l))) (* k (* k k))) (/ (* (/ (* 4 2) (* (* t t) t)) (/ (/ (* l (* l l)) (* (tan k) (tan k))) (tan k))) (* (sin k) (* (sin k) (sin k))))) (/ (* k (* k k)) (* (/ (* (/ (* 4 2) (* (* t t) t)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))) (* (sin k) (* (sin k) (sin k)))) (/ (* l (* l l)) (* k (* k k))))) (/ (/ (* (/ (* k (* k k)) (* l (* l l))) (* k (* k k))) (/ (/ (* (/ 2 t) (* (/ 2 t) (/ 2 t))) (* (sin k) (sin k))) (sin k))) (/ (/ (* l (* l l)) (* (tan k) (tan k))) (tan k))) (/ (* (/ (* k (* k k)) (* l (* l l))) (* k (* k k))) (* (* (/ (/ (* (/ 2 t) (* (/ 2 t) (/ 2 t))) (* (sin k) (sin k))) (sin k)) (* (/ l (tan k)) (/ l (tan k)))) (/ l (tan k)))) (/ (/ (* (/ (* k (* k k)) (* l (* l l))) (* k (* k k))) (* (/ 2 (* t (sin k))) (* (/ 2 (* t (sin k))) (/ 2 (* t (sin k)))))) (/ (/ (* l (* l l)) (* (tan k) (tan k))) (tan k))) (/ (* (/ (* k (* k k)) (* l (* l l))) (* k (* k k))) (* (* (/ 2 (* t (sin k))) (/ 2 (* t (sin k)))) (* (/ 2 (* t (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))))) (/ (/ (* (/ (* k (* k k)) (* l (* l l))) (* k (* k k))) (* (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (* (/ 2 t) (/ l (tan k))) (sin k)))) (/ (* (/ 2 t) (/ l (tan k))) (sin k))) (/ (* (/ (* k k) (* (/ l k) (/ l k))) (/ k (/ l k))) (/ (* (/ (* 4 2) (* (* t t) t)) (/ (/ (* l (* l l)) (* (tan k) (tan k))) (tan k))) (* (sin k) (* (sin k) (sin k))))) (/ (* (/ (* k k) (* (/ l k) (/ l k))) (/ k (/ l k))) (/ (* (/ (* 4 2) (* (* t t) t)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))) (* (sin k) (* (sin k) (sin k))))) (/ (* (/ (* k k) (* (/ l k) (/ l k))) (/ k (/ l k))) (/ (* (* (/ 2 t) (* (/ 2 t) (/ 2 t))) (/ (/ (* l (* l l)) (* (tan k) (tan k))) (tan k))) (* (sin k) (* (sin k) (sin k))))) (/ (* k (* k k)) (* (* (* (/ (/ (* (/ 2 t) (* (/ 2 t) (/ 2 t))) (* (sin k) (sin k))) (sin k)) (* (/ l (tan k)) (/ l (tan k)))) (/ l (tan k))) (* (/ l k) (* (/ l k) (/ l k))))) (/ (* (/ (* k k) (* (/ l k) (/ l k))) (/ k (/ l k))) (* (* (/ 2 (* t (sin k))) (* (/ 2 (* t (sin k))) (/ 2 (* t (sin k))))) (/ (/ (* l (* l l)) (* (tan k) (tan k))) (tan k)))) (/ (* k (* k k)) (* (* (* (/ 2 (* t (sin k))) (/ 2 (* t (sin k)))) (* (/ 2 (* t (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (* (/ l k) (* (/ l k) (/ l k))))) (/ (* (/ (* k k) (* (/ l k) (/ l k))) (/ k (/ l k))) (* (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (* (/ 2 t) (/ l (tan k))) (sin k))))) (* (/ (* (/ k (/ l k)) (/ k (/ l k))) (/ (/ (* 4 2) (* (* t t) t)) (* (sin k) (* (sin k) (sin k))))) (/ (/ k (/ l k)) (/ (/ (* l (* l l)) (* (tan k) (tan k))) (tan k)))) (/ (* (* (/ k (/ l k)) (/ k (/ l k))) (/ k (/ l k))) (/ (* (/ (* 4 2) (* (* t t) t)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))) (* (sin k) (* (sin k) (sin k))))) (* (/ (* (/ k (/ l k)) (/ k (/ l k))) (/ (/ (* (/ 2 t) (* (/ 2 t) (/ 2 t))) (* (sin k) (sin k))) (sin k))) (/ (/ k (/ l k)) (/ (/ (* l (* l l)) (* (tan k) (tan k))) (tan k)))) (* (/ (* (/ k (/ l k)) (/ k (/ l k))) (/ (/ (* (/ 2 t) (* (/ 2 t) (/ 2 t))) (* (sin k) (sin k))) (sin k))) (/ (/ k (/ l k)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (* (/ (* (/ k (/ l k)) (/ k (/ l k))) (* (/ 2 (* t (sin k))) (* (/ 2 (* t (sin k))) (/ 2 (* t (sin k)))))) (/ (/ k (/ l k)) (/ (/ (* l (* l l)) (* (tan k) (tan k))) (tan k)))) (/ (* (/ k (/ l k)) (/ k (/ l k))) (/ (* (* (/ 2 (* t (sin k))) (/ 2 (* t (sin k)))) (* (/ 2 (* t (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ k (/ l k)))) (/ (* (* (/ k (/ l k)) (/ k (/ l k))) (/ k (/ l k))) (* (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (* (/ 2 t) (/ l (tan k))) (sin k))))) (* (cbrt (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (cbrt (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k))))) (cbrt (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (* (* (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k))) (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (sqrt (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (sqrt (/ (/ (/ k (/ l k)) (/ 2 (* t (sin k)))) (/ l (tan k)))) (/ (- k) (/ l k)) (- (/ (* (/ 2 t) (/ l (tan k))) (sin k))) (/ (cbrt (/ k (/ l k))) (/ (/ 2 (* t (sin k))) (cbrt (/ k (/ l k))))) (/ (cbrt (/ k (/ l k))) (/ l (tan k))) (/ (sqrt (/ k (/ l k))) (/ 2 (* t (sin k)))) (/ (sqrt (/ k (/ l k))) (/ l (tan k))) (/ (* (/ (cbrt k) (cbrt (/ l k))) (/ (cbrt k) (cbrt (/ l k)))) (/ 2 (* t (sin k)))) (/ (/ (cbrt k) (cbrt (/ l k))) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt (/ l k))) (/ 2 (* t (sin k)))) (/ (/ (cbrt k) (sqrt (/ l k))) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k)))) (/ 2 (* t (sin k)))) (/ (cbrt k) (* (/ l (tan k)) (/ (cbrt l) (cbrt k)))) (/ (* (cbrt k) (cbrt k)) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (sqrt k)))) (* (/ (/ (cbrt k) (/ (cbrt l) (sqrt k))) l) (tan k)) (/ (/ (* (cbrt k) (cbrt k)) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1))) (/ 2 (* t (sin k)))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) 1)) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1))) (/ 2 (* t (sin k)))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) 1)) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k)))) (/ 2 (* t (sin k)))) (/ (cbrt k) (* (/ l (tan k)) (/ (cbrt l) (cbrt k)))) (/ (* (cbrt k) (cbrt k)) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1)))) (* (/ (/ (cbrt k) (* (/ (cbrt l) (sqrt k)) 1)) l) (tan k)) (/ (* (cbrt k) (cbrt k)) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1)))) (* (/ (/ (cbrt k) (* (/ (cbrt l) (sqrt k)) 1)) l) (tan k)) (/ (* (cbrt k) (cbrt k)) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (sqrt k)))) (* (/ (/ (cbrt k) (/ (cbrt l) (sqrt k))) l) (tan k)) (/ (* (cbrt k) (cbrt k)) (* (/ 2 (* t (sin k))) (* (cbrt l) (cbrt l)))) (/ (/ (cbrt k) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (* (cbrt k) (cbrt k)) (* (/ 2 (* t (sin k))) (* (cbrt l) (cbrt l)))) (/ (/ (cbrt k) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) (cbrt l)) k) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) (cbrt l)) k) (/ l (tan k))) (/ (* (/ (* (cbrt k) (cbrt k)) (* (cbrt l) (cbrt l))) k) (/ 2 (* t (sin k)))) (/ (/ (cbrt k) (/ (cbrt l) 1)) (/ l (tan k))) (* (/ (* (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (cbrt k) (cbrt k))) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) (sqrt l)) (cbrt k)) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) (/ (sqrt l) (sqrt k))) (/ 2 (* t (sin k)))) (* (/ (* (/ (cbrt k) (sqrt l)) (sqrt k)) l) (tan k)) (/ (* (cbrt k) (cbrt k)) (* (/ 2 (* t (sin k))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (cbrt k) (* (/ l (tan k)) (/ (sqrt l) (/ (cbrt k) 1)))) (/ (* (cbrt k) (cbrt k)) (* (/ 2 (* t (sin k))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (cbrt k) (* (/ l (tan k)) (/ (sqrt l) (/ (cbrt k) 1)))) (* (/ (* (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (cbrt k) (cbrt k))) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) (sqrt l)) (cbrt k)) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) (* (/ (sqrt l) (sqrt k)) 1)) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) (sqrt l)) (/ (sqrt k) 1)) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) (* (/ (sqrt l) (sqrt k)) 1)) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) (sqrt l)) (/ (sqrt k) 1)) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) (/ (sqrt l) (sqrt k))) (/ 2 (* t (sin k)))) (* (/ (* (/ (cbrt k) (sqrt l)) (sqrt k)) l) (tan k)) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ 2 t)) (sin k)) (/ (/ (cbrt k) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ 2 t)) (sin k)) (/ (/ (cbrt k) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) (sqrt l)) k) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) (sqrt l)) k) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) (/ (sqrt l) k)) (/ 2 (* t (sin k)))) (* (/ (/ (cbrt k) (sqrt l)) l) (tan k)) (/ (* (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt k) (cbrt k))) (/ 2 (* t (sin k)))) (/ (/ (cbrt k) (/ l (cbrt k))) (/ l (tan k))) (/ (* (cbrt k) (cbrt k)) (* (/ 2 (* t (sin k))) (/ 1 (sqrt k)))) (/ (cbrt k) (* (/ l (tan k)) (/ l (sqrt k)))) (* (/ (* (/ (* (cbrt k) (cbrt k)) 1) (/ (* (cbrt k) (cbrt k)) 1)) (/ 2 t)) (sin k)) (* (/ (* (/ (cbrt k) l) (/ (cbrt k) 1)) l) (tan k)) (* (/ (* (/ (* (cbrt k) (cbrt k)) 1) (/ (* (cbrt k) (cbrt k)) 1)) (/ 2 t)) (sin k)) (* (/ (* (/ (cbrt k) l) (/ (cbrt k) 1)) l) (tan k)) (/ (* (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt k) (cbrt k))) (/ 2 (* t (sin k)))) (/ (/ (cbrt k) (/ l (cbrt k))) (/ l (tan k))) (* (/ (* (/ (* (cbrt k) (cbrt k)) 1) (/ (sqrt k) 1)) (/ 2 t)) (sin k)) (/ (cbrt k) (* (/ l (tan k)) (* (/ l (sqrt k)) 1))) (* (/ (* (/ (* (cbrt k) (cbrt k)) 1) (/ (sqrt k) 1)) (/ 2 t)) (sin k)) (/ (cbrt k) (* (/ l (tan k)) (* (/ l (sqrt k)) 1))) (/ (* (cbrt k) (cbrt k)) (* (/ 2 (* t (sin k))) (/ 1 (sqrt k)))) (/ (cbrt k) (* (/ l (tan k)) (/ l (sqrt k)))) (* (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) l) (/ k 1)) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) l) (/ k 1)) (/ l (tan k))) (* (/ (* (cbrt k) (cbrt k)) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) l) k) (/ l (tan k))) (* (/ (* (cbrt k) (cbrt k)) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) l) k) (/ l (tan k))) (* (/ (* (/ (* (cbrt k) (cbrt k)) 1) k) (/ 2 t)) (sin k)) (/ (/ (cbrt k) l) (/ l (tan k))) (* (/ (* (cbrt k) (cbrt k)) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) l) k) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) l) (/ 2 (* t (sin k)))) (* (/ (/ (cbrt k) (/ 1 k)) l) (tan k)) (/ (* (/ (* (cbrt k) (cbrt k)) l) k) (/ 2 (* t (sin k)))) (* (/ (cbrt k) l) (tan k)) (/ (sqrt k) (* (/ 2 (* t (sin k))) (* (cbrt (/ l k)) (cbrt (/ l k))))) (/ (/ (sqrt k) (cbrt (/ l k))) (/ l (tan k))) (/ (sqrt k) (* (/ 2 (* t (sin k))) (sqrt (/ l k)))) (/ (sqrt k) (* (/ l (tan k)) (sqrt (/ l k)))) (/ (sqrt k) (* (/ 2 (* t (sin k))) (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k))))) (/ (sqrt k) (* (/ l (tan k)) (/ (cbrt l) (cbrt k)))) (/ (* (/ (sqrt k) (* (cbrt l) (cbrt l))) (sqrt k)) (/ 2 (* t (sin k)))) (/ (/ (sqrt k) (/ (cbrt l) (sqrt k))) (/ l (tan k))) (* (/ (* (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (* (cbrt k) (cbrt k)) 1)) (/ 2 t)) (sin k)) (/ (/ (sqrt k) (* (/ (cbrt l) (cbrt k)) 1)) (/ l (tan k))) (* (/ (* (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (* (cbrt k) (cbrt k)) 1)) (/ 2 t)) (sin k)) (/ (/ (sqrt k) (* (/ (cbrt l) (cbrt k)) 1)) (/ l (tan k))) (/ (sqrt k) (* (/ 2 (* t (sin k))) (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k))))) (/ (sqrt k) (* (/ l (tan k)) (/ (cbrt l) (cbrt k)))) (* (/ (* (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt k) 1)) (/ 2 t)) (sin k)) (/ (/ (sqrt k) (* (/ (cbrt l) (sqrt k)) 1)) (/ l (tan k))) (* (/ (* (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt k) 1)) (/ 2 t)) (sin k)) (/ (/ (sqrt k) (* (/ (cbrt l) (sqrt k)) 1)) (/ l (tan k))) (/ (* (/ (sqrt k) (* (cbrt l) (cbrt l))) (sqrt k)) (/ 2 (* t (sin k)))) (/ (/ (sqrt k) (/ (cbrt l) (sqrt k))) (/ l (tan k))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (cbrt l) k))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (cbrt l) k))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (/ (sqrt k) (* (/ l (tan k)) (/ (cbrt l) k))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (/ (sqrt k) (* (/ l (tan k)) (/ (cbrt l) k))) (/ (sqrt k) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) k))) (* (/ (* (/ (sqrt k) (cbrt l)) 1) l) (tan k)) (/ (* (/ (sqrt k) (sqrt l)) (* (cbrt k) (cbrt k))) (/ 2 (* t (sin k)))) (/ (sqrt k) (* (/ l (tan k)) (/ (sqrt l) (cbrt k)))) (/ (sqrt k) (* (/ 2 (* t (sin k))) (/ (sqrt l) (sqrt k)))) (* (/ (/ (sqrt k) (/ (sqrt l) (sqrt k))) l) (tan k)) (/ (sqrt k) (* (/ 2 (* t (sin k))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1)))) (* (/ (* (/ (sqrt k) (sqrt l)) (/ (cbrt k) 1)) l) (tan k)) (/ (sqrt k) (* (/ 2 (* t (sin k))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1)))) (* (/ (* (/ (sqrt k) (sqrt l)) (/ (cbrt k) 1)) l) (tan k)) (/ (* (/ (sqrt k) (sqrt l)) (* (cbrt k) (cbrt k))) (/ 2 (* t (sin k)))) (/ (sqrt k) (* (/ l (tan k)) (/ (sqrt l) (cbrt k)))) (* (/ (/ (sqrt k) (* (/ (sqrt l) (sqrt k)) 1)) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (* (/ (sqrt l) (sqrt k)) 1)) l) (tan k)) (* (/ (/ (sqrt k) (* (/ (sqrt l) (sqrt k)) 1)) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (* (/ (sqrt l) (sqrt k)) 1)) l) (tan k)) (/ (sqrt k) (* (/ 2 (* t (sin k))) (/ (sqrt l) (sqrt k)))) (* (/ (/ (sqrt k) (/ (sqrt l) (sqrt k))) l) (tan k)) (* (/ (/ (sqrt k) (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (/ (sqrt l) (/ k 1))) l) (tan k)) (* (/ (/ (sqrt k) (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (/ (sqrt l) (/ k 1))) l) (tan k)) (* (/ (/ (sqrt k) (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (/ (sqrt l) k)) l) (tan k)) (* (/ (/ (sqrt k) (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (/ (sqrt l) k)) l) (tan k)) (* (/ (/ (sqrt k) (/ (sqrt l) k)) (/ 2 t)) (sin k)) (/ (sqrt k) (* (/ l (tan k)) (sqrt l))) (/ (sqrt k) (* (/ 2 (* t (sin k))) (/ 1 (* (cbrt k) (cbrt k))))) (* (/ (* (/ (sqrt k) l) (cbrt k)) l) (tan k)) (* (/ (* (/ (sqrt k) 1) (sqrt k)) (/ 2 t)) (sin k)) (/ (sqrt k) (* (/ l (tan k)) (/ l (sqrt k)))) (/ (sqrt k) (* (/ 2 (* t (sin k))) (/ 1 (/ (* (cbrt k) (cbrt k)) 1)))) (/ (/ (sqrt k) (* (/ l (cbrt k)) 1)) (/ l (tan k))) (/ (sqrt k) (* (/ 2 (* t (sin k))) (/ 1 (/ (* (cbrt k) (cbrt k)) 1)))) (/ (/ (sqrt k) (* (/ l (cbrt k)) 1)) (/ l (tan k))) (/ (sqrt k) (* (/ 2 (* t (sin k))) (/ 1 (* (cbrt k) (cbrt k))))) (* (/ (* (/ (sqrt k) l) (cbrt k)) l) (tan k)) (/ (* (/ (sqrt k) 1) (/ (sqrt k) 1)) (/ 2 (* t (sin k)))) (/ (* (/ (sqrt k) l) (/ (sqrt k) 1)) (/ l (tan k))) (/ (* (/ (sqrt k) 1) (/ (sqrt k) 1)) (/ 2 (* t (sin k)))) (/ (* (/ (sqrt k) l) (/ (sqrt k) 1)) (/ l (tan k))) (* (/ (* (/ (sqrt k) 1) (sqrt k)) (/ 2 t)) (sin k)) (/ (sqrt k) (* (/ l (tan k)) (/ l (sqrt k)))) (* (/ (/ (sqrt k) 1) (/ 2 t)) (sin k)) (/ (* (/ (sqrt k) l) (/ k 1)) (/ l (tan k))) (* (/ (/ (sqrt k) 1) (/ 2 t)) (sin k)) (/ (* (/ (sqrt k) l) (/ k 1)) (/ l (tan k))) (* (/ (sqrt k) (/ 2 t)) (sin k)) (* (/ (* (/ (sqrt k) l) k) l) (tan k)) (* (/ (sqrt k) (/ 2 t)) (sin k)) (* (/ (* (/ (sqrt k) l) k) l) (tan k)) (/ (/ (sqrt k) (/ 1 k)) (/ 2 (* t (sin k)))) (* (/ (/ (sqrt k) l) l) (tan k)) (* (/ (sqrt k) (/ 2 t)) (sin k)) (* (/ (* (/ (sqrt k) l) k) l) (tan k)) (* (/ (/ (sqrt k) l) (/ 2 t)) (sin k)) (/ (/ (sqrt k) (/ 1 k)) (/ l (tan k))) (/ (* (/ (sqrt k) l) k) (/ 2 (* t (sin k)))) (* (/ (sqrt k) l) (tan k)) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (* (cbrt (/ l k)) (cbrt (/ l k))))) (* (/ (/ (/ (cbrt k) 1) (cbrt (/ l k))) l) (tan k)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt (/ l k))) (/ 2 (* t (sin k)))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (sqrt (/ l k)))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k))))) (* (/ (/ (/ (cbrt k) 1) (/ (cbrt l) (cbrt k))) l) (tan k)) (* (/ (/ (* (cbrt k) (cbrt k)) (* (/ (* (cbrt l) (cbrt l)) (sqrt k)) 1)) (/ 2 t)) (sin k)) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (cbrt l) (sqrt k)))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (* (/ (/ (cbrt k) 1) (cbrt l)) (/ (cbrt k) 1)) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (* (/ (/ (cbrt k) 1) (cbrt l)) (/ (cbrt k) 1)) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k))))) (* (/ (/ (/ (cbrt k) 1) (/ (cbrt l) (cbrt k))) l) (tan k)) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1)))) (* (/ (* (/ (/ (cbrt k) 1) (cbrt l)) (/ (sqrt k) 1)) l) (tan k)) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1)))) (* (/ (* (/ (/ (cbrt k) 1) (cbrt l)) (/ (sqrt k) 1)) l) (tan k)) (* (/ (/ (* (cbrt k) (cbrt k)) (* (/ (* (cbrt l) (cbrt l)) (sqrt k)) 1)) (/ 2 t)) (sin k)) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (cbrt l) (sqrt k)))) (/ (/ (* (cbrt k) (cbrt k)) (* (* (cbrt l) (cbrt l)) 1)) (/ 2 (* t (sin k)))) (* (/ (/ (/ (cbrt k) 1) (/ (cbrt l) (/ k 1))) l) (tan k)) (/ (/ (* (cbrt k) (cbrt k)) (* (* (cbrt l) (cbrt l)) 1)) (/ 2 (* t (sin k)))) (* (/ (/ (/ (cbrt k) 1) (/ (cbrt l) (/ k 1))) l) (tan k)) (/ (/ (* (cbrt k) (cbrt k)) (* (* (cbrt l) (cbrt l)) 1)) (/ 2 (* t (sin k)))) (/ (/ (cbrt k) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) (* (* (cbrt l) (cbrt l)) 1)) (/ 2 (* t (sin k)))) (/ (/ (cbrt k) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) k))) (/ (/ (/ (cbrt k) 1) (/ (cbrt l) 1)) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ (sqrt l) (* (cbrt k) (cbrt k))))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (cbrt k)))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ (sqrt l) (sqrt k)))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (sqrt k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1))) (/ 2 (* t (sin k)))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (/ (cbrt k) 1)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1))) (/ 2 (* t (sin k)))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (/ (cbrt k) 1)))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ (sqrt l) (* (cbrt k) (cbrt k))))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (cbrt k)))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (* (/ (sqrt l) (sqrt k)) 1))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (* (/ (sqrt l) (sqrt k)) 1))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (* (/ (sqrt l) (sqrt k)) 1))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (* (/ (sqrt l) (sqrt k)) 1))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ (sqrt l) (sqrt k)))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (sqrt k)))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (sqrt l))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (/ k 1)))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (sqrt l))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (/ k 1)))) (/ (/ (* (cbrt k) (cbrt k)) (* (sqrt l) 1)) (/ 2 (* t (sin k)))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) k))) (/ (/ (* (cbrt k) (cbrt k)) (* (sqrt l) 1)) (/ 2 (* t (sin k)))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) k))) (/ (/ (* (cbrt k) (cbrt k)) (* (/ (sqrt l) k) 1)) (/ 2 (* t (sin k)))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ 1 (* (cbrt k) (cbrt k))))) (/ (/ (cbrt k) (* (/ l (cbrt k)) 1)) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ 1 (sqrt k)))) (/ (/ (/ (cbrt k) 1) (/ l (sqrt k))) (/ l (tan k))) (/ (* (/ (* (cbrt k) (cbrt k)) 1) (/ (* (cbrt k) (cbrt k)) 1)) (/ 2 (* t (sin k)))) (/ (* (/ (/ (cbrt k) 1) l) (/ (cbrt k) 1)) (/ l (tan k))) (/ (* (/ (* (cbrt k) (cbrt k)) 1) (/ (* (cbrt k) (cbrt k)) 1)) (/ 2 (* t (sin k)))) (/ (* (/ (/ (cbrt k) 1) l) (/ (cbrt k) 1)) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ 1 (* (cbrt k) (cbrt k))))) (/ (/ (cbrt k) (* (/ l (cbrt k)) 1)) (/ l (tan k))) (* (/ (* (/ (* (cbrt k) (cbrt k)) 1) (/ (sqrt k) 1)) (/ 2 t)) (sin k)) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (* (/ l (sqrt k)) 1))) (* (/ (* (/ (* (cbrt k) (cbrt k)) 1) (/ (sqrt k) 1)) (/ 2 t)) (sin k)) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (* (/ l (sqrt k)) 1))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ 1 (sqrt k)))) (/ (/ (/ (cbrt k) 1) (/ l (sqrt k))) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 2 t)) (sin k)) (/ (* (/ (/ (cbrt k) 1) l) (/ k 1)) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 2 t)) (sin k)) (/ (* (/ (/ (cbrt k) 1) l) (/ k 1)) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 2 t)) (sin k)) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ l k))) (* (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 2 t)) (sin k)) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ l k))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ 1 k))) (/ (/ (/ (cbrt k) 1) l) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 2 t)) (sin k)) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ l k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) l) (/ 2 (* t (sin k)))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ 1 k))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ l k))) (/ (/ (cbrt k) 1) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (* (cbrt (/ l k)) (cbrt (/ l k))))) (* (/ (/ (/ (cbrt k) 1) (cbrt (/ l k))) l) (tan k)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt (/ l k))) (/ 2 (* t (sin k)))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (sqrt (/ l k)))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k))))) (* (/ (/ (/ (cbrt k) 1) (/ (cbrt l) (cbrt k))) l) (tan k)) (* (/ (/ (* (cbrt k) (cbrt k)) (* (/ (* (cbrt l) (cbrt l)) (sqrt k)) 1)) (/ 2 t)) (sin k)) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (cbrt l) (sqrt k)))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (* (/ (/ (cbrt k) 1) (cbrt l)) (/ (cbrt k) 1)) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (* (/ (/ (cbrt k) 1) (cbrt l)) (/ (cbrt k) 1)) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k))))) (* (/ (/ (/ (cbrt k) 1) (/ (cbrt l) (cbrt k))) l) (tan k)) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1)))) (* (/ (* (/ (/ (cbrt k) 1) (cbrt l)) (/ (sqrt k) 1)) l) (tan k)) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1)))) (* (/ (* (/ (/ (cbrt k) 1) (cbrt l)) (/ (sqrt k) 1)) l) (tan k)) (* (/ (/ (* (cbrt k) (cbrt k)) (* (/ (* (cbrt l) (cbrt l)) (sqrt k)) 1)) (/ 2 t)) (sin k)) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (cbrt l) (sqrt k)))) (/ (/ (* (cbrt k) (cbrt k)) (* (* (cbrt l) (cbrt l)) 1)) (/ 2 (* t (sin k)))) (* (/ (/ (/ (cbrt k) 1) (/ (cbrt l) (/ k 1))) l) (tan k)) (/ (/ (* (cbrt k) (cbrt k)) (* (* (cbrt l) (cbrt l)) 1)) (/ 2 (* t (sin k)))) (* (/ (/ (/ (cbrt k) 1) (/ (cbrt l) (/ k 1))) l) (tan k)) (/ (/ (* (cbrt k) (cbrt k)) (* (* (cbrt l) (cbrt l)) 1)) (/ 2 (* t (sin k)))) (/ (/ (cbrt k) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) (* (* (cbrt l) (cbrt l)) 1)) (/ 2 (* t (sin k)))) (/ (/ (cbrt k) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) k))) (/ (/ (/ (cbrt k) 1) (/ (cbrt l) 1)) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ (sqrt l) (* (cbrt k) (cbrt k))))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (cbrt k)))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ (sqrt l) (sqrt k)))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (sqrt k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1))) (/ 2 (* t (sin k)))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (/ (cbrt k) 1)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1))) (/ 2 (* t (sin k)))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (/ (cbrt k) 1)))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ (sqrt l) (* (cbrt k) (cbrt k))))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (cbrt k)))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (* (/ (sqrt l) (sqrt k)) 1))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (* (/ (sqrt l) (sqrt k)) 1))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (* (/ (sqrt l) (sqrt k)) 1))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (* (/ (sqrt l) (sqrt k)) 1))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ (sqrt l) (sqrt k)))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (sqrt k)))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (sqrt l))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (/ k 1)))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (sqrt l))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (/ k 1)))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (sqrt l))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) k))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (sqrt l))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) k))) (/ (/ (* (cbrt k) (cbrt k)) (* (/ (sqrt l) k) 1)) (/ 2 (* t (sin k)))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ 1 (* (cbrt k) (cbrt k))))) (/ (/ (cbrt k) (* (/ l (cbrt k)) 1)) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ 1 (sqrt k)))) (/ (/ (/ (cbrt k) 1) (/ l (sqrt k))) (/ l (tan k))) (/ (* (/ (* (cbrt k) (cbrt k)) 1) (/ (* (cbrt k) (cbrt k)) 1)) (/ 2 (* t (sin k)))) (/ (* (/ (/ (cbrt k) 1) l) (/ (cbrt k) 1)) (/ l (tan k))) (/ (* (/ (* (cbrt k) (cbrt k)) 1) (/ (* (cbrt k) (cbrt k)) 1)) (/ 2 (* t (sin k)))) (/ (* (/ (/ (cbrt k) 1) l) (/ (cbrt k) 1)) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ 1 (* (cbrt k) (cbrt k))))) (/ (/ (cbrt k) (* (/ l (cbrt k)) 1)) (/ l (tan k))) (* (/ (* (/ (* (cbrt k) (cbrt k)) 1) (/ (sqrt k) 1)) (/ 2 t)) (sin k)) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (* (/ l (sqrt k)) 1))) (* (/ (* (/ (* (cbrt k) (cbrt k)) 1) (/ (sqrt k) 1)) (/ 2 t)) (sin k)) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (* (/ l (sqrt k)) 1))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ 1 (sqrt k)))) (/ (/ (/ (cbrt k) 1) (/ l (sqrt k))) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 2 t)) (sin k)) (/ (* (/ (/ (cbrt k) 1) l) (/ k 1)) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 2 t)) (sin k)) (/ (* (/ (/ (cbrt k) 1) l) (/ k 1)) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 2 t)) (sin k)) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ l k))) (* (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 2 t)) (sin k)) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ l k))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ 1 k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) l)) (* (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 2 t)) (sin k)) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ l k))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) l)) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ 1 k))) (/ (/ (* (cbrt k) (cbrt k)) 1) (* (/ 2 (* t (sin k))) (/ l k))) (/ (/ (cbrt k) 1) (/ l (tan k))) (/ (* (/ (cbrt k) (cbrt (/ l k))) (/ (cbrt k) (cbrt (/ l k)))) (/ 2 (* t (sin k)))) (/ (/ (cbrt k) (cbrt (/ l k))) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt (/ l k))) (/ 2 (* t (sin k)))) (/ (/ (cbrt k) (sqrt (/ l k))) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k)))) (/ 2 (* t (sin k)))) (/ (cbrt k) (* (/ l (tan k)) (/ (cbrt l) (cbrt k)))) (/ (* (cbrt k) (cbrt k)) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (sqrt k)))) (* (/ (/ (cbrt k) (/ (cbrt l) (sqrt k))) l) (tan k)) (/ (/ (* (cbrt k) (cbrt k)) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1))) (/ 2 (* t (sin k)))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) 1)) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1))) (/ 2 (* t (sin k)))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) 1)) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k)))) (/ 2 (* t (sin k)))) (/ (cbrt k) (* (/ l (tan k)) (/ (cbrt l) (cbrt k)))) (/ (* (cbrt k) (cbrt k)) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1)))) (* (/ (/ (cbrt k) (* (/ (cbrt l) (sqrt k)) 1)) l) (tan k)) (/ (* (cbrt k) (cbrt k)) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1)))) (* (/ (/ (cbrt k) (* (/ (cbrt l) (sqrt k)) 1)) l) (tan k)) (/ (* (cbrt k) (cbrt k)) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (sqrt k)))) (* (/ (/ (cbrt k) (/ (cbrt l) (sqrt k))) l) (tan k)) (/ (* (cbrt k) (cbrt k)) (* (/ 2 (* t (sin k))) (* (cbrt l) (cbrt l)))) (/ (/ (cbrt k) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (* (cbrt k) (cbrt k)) (* (/ 2 (* t (sin k))) (* (cbrt l) (cbrt l)))) (/ (/ (cbrt k) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) (cbrt l)) k) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) (cbrt l)) k) (/ l (tan k))) (/ (* (/ (* (cbrt k) (cbrt k)) (* (cbrt l) (cbrt l))) k) (/ 2 (* t (sin k)))) (/ (/ (cbrt k) (/ (cbrt l) 1)) (/ l (tan k))) (* (/ (* (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (cbrt k) (cbrt k))) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) (sqrt l)) (cbrt k)) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) (/ (sqrt l) (sqrt k))) (/ 2 (* t (sin k)))) (* (/ (* (/ (cbrt k) (sqrt l)) (sqrt k)) l) (tan k)) (/ (* (cbrt k) (cbrt k)) (* (/ 2 (* t (sin k))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (cbrt k) (* (/ l (tan k)) (/ (sqrt l) (/ (cbrt k) 1)))) (/ (* (cbrt k) (cbrt k)) (* (/ 2 (* t (sin k))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (cbrt k) (* (/ l (tan k)) (/ (sqrt l) (/ (cbrt k) 1)))) (* (/ (* (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (cbrt k) (cbrt k))) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) (sqrt l)) (cbrt k)) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) (* (/ (sqrt l) (sqrt k)) 1)) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) (sqrt l)) (/ (sqrt k) 1)) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) (* (/ (sqrt l) (sqrt k)) 1)) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) (sqrt l)) (/ (sqrt k) 1)) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) (/ (sqrt l) (sqrt k))) (/ 2 (* t (sin k)))) (* (/ (* (/ (cbrt k) (sqrt l)) (sqrt k)) l) (tan k)) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ 2 t)) (sin k)) (/ (/ (cbrt k) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ 2 t)) (sin k)) (/ (/ (cbrt k) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) (sqrt l)) k) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) (sqrt l)) k) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) (/ (sqrt l) k)) (/ 2 (* t (sin k)))) (* (/ (/ (cbrt k) (sqrt l)) l) (tan k)) (/ (* (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt k) (cbrt k))) (/ 2 (* t (sin k)))) (/ (/ (cbrt k) (/ l (cbrt k))) (/ l (tan k))) (/ (* (cbrt k) (cbrt k)) (* (/ 2 (* t (sin k))) (/ 1 (sqrt k)))) (/ (cbrt k) (* (/ l (tan k)) (/ l (sqrt k)))) (* (/ (* (/ (* (cbrt k) (cbrt k)) 1) (/ (* (cbrt k) (cbrt k)) 1)) (/ 2 t)) (sin k)) (* (/ (* (/ (cbrt k) l) (/ (cbrt k) 1)) l) (tan k)) (* (/ (* (/ (* (cbrt k) (cbrt k)) 1) (/ (* (cbrt k) (cbrt k)) 1)) (/ 2 t)) (sin k)) (* (/ (* (/ (cbrt k) l) (/ (cbrt k) 1)) l) (tan k)) (/ (* (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt k) (cbrt k))) (/ 2 (* t (sin k)))) (/ (/ (cbrt k) (/ l (cbrt k))) (/ l (tan k))) (* (/ (* (/ (* (cbrt k) (cbrt k)) 1) (/ (sqrt k) 1)) (/ 2 t)) (sin k)) (/ (cbrt k) (* (/ l (tan k)) (* (/ l (sqrt k)) 1))) (* (/ (* (/ (* (cbrt k) (cbrt k)) 1) (/ (sqrt k) 1)) (/ 2 t)) (sin k)) (/ (cbrt k) (* (/ l (tan k)) (* (/ l (sqrt k)) 1))) (/ (* (cbrt k) (cbrt k)) (* (/ 2 (* t (sin k))) (/ 1 (sqrt k)))) (/ (cbrt k) (* (/ l (tan k)) (/ l (sqrt k)))) (* (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) l) (/ k 1)) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) l) (/ k 1)) (/ l (tan k))) (* (/ (* (cbrt k) (cbrt k)) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) l) k) (/ l (tan k))) (* (/ (* (cbrt k) (cbrt k)) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) l) k) (/ l (tan k))) (* (/ (* (/ (* (cbrt k) (cbrt k)) 1) k) (/ 2 t)) (sin k)) (/ (/ (cbrt k) l) (/ l (tan k))) (* (/ (* (cbrt k) (cbrt k)) (/ 2 t)) (sin k)) (/ (* (/ (cbrt k) l) k) (/ l (tan k))) (/ (/ (* (cbrt k) (cbrt k)) l) (/ 2 (* t (sin k)))) (* (/ (/ (cbrt k) (/ 1 k)) l) (tan k)) (/ (* (/ (* (cbrt k) (cbrt k)) l) k) (/ 2 (* t (sin k)))) (* (/ (cbrt k) l) (tan k)) (/ (/ (sqrt k) 1) (* (/ 2 (* t (sin k))) (* (cbrt (/ l k)) (cbrt (/ l k))))) (/ (/ (sqrt k) (* (cbrt (/ l k)) 1)) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (sqrt (/ l k))) (/ 2 (* t (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt (/ l k))) (/ l (tan k))) (/ (/ (sqrt k) (* (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k))) 1)) (/ 2 (* t (sin k)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (cbrt l) (cbrt k)))) (* (/ (/ (/ (sqrt k) 1) (/ (* (cbrt l) (cbrt l)) (sqrt k))) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (* (/ (cbrt l) (sqrt k)) 1)) l) (tan k)) (/ (/ (sqrt k) 1) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (* (/ (cbrt l) (cbrt k)) 1))) (/ (/ (sqrt k) 1) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (* (/ (cbrt l) (cbrt k)) 1))) (/ (/ (sqrt k) (* (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k))) 1)) (/ 2 (* t (sin k)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (cbrt l) (cbrt k)))) (/ (/ (sqrt k) 1) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1)))) (/ (* (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt k) 1)) (/ l (tan k))) (/ (/ (sqrt k) 1) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1)))) (/ (* (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt k) 1)) (/ l (tan k))) (* (/ (/ (/ (sqrt k) 1) (/ (* (cbrt l) (cbrt l)) (sqrt k))) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (* (/ (cbrt l) (sqrt k)) 1)) l) (tan k)) (* (/ (/ (sqrt k) (* (* (cbrt l) (cbrt l)) 1)) (/ 2 t)) (sin k)) (/ (/ (/ (sqrt k) 1) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (sqrt k) 1) (* (/ 2 (* t (sin k))) (* (cbrt l) (cbrt l)))) (/ (/ (/ (sqrt k) 1) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (* (/ (/ (sqrt k) (* (* (cbrt l) (cbrt l)) 1)) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (cbrt l) k))) (* (/ (/ (sqrt k) (* (* (cbrt l) (cbrt l)) 1)) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (cbrt l) k))) (* (/ (/ (/ (sqrt k) 1) (/ (* (cbrt l) (cbrt l)) k)) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (cbrt l) 1))) (/ (/ (sqrt k) 1) (* (/ 2 (* t (sin k))) (/ (sqrt l) (* (cbrt k) (cbrt k))))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (cbrt k))) (/ l (tan k))) (* (/ (/ (sqrt k) (* (/ (sqrt l) (sqrt k)) 1)) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (* (/ (sqrt l) (sqrt k)) 1)) l) (tan k)) (/ (/ (sqrt k) 1) (* (/ 2 (* t (sin k))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (/ (cbrt k) 1)))) (/ (/ (sqrt k) 1) (* (/ 2 (* t (sin k))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (/ (cbrt k) 1)))) (/ (/ (sqrt k) 1) (* (/ 2 (* t (sin k))) (/ (sqrt l) (* (cbrt k) (cbrt k))))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (cbrt k))) (/ l (tan k))) (/ (* (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt k) 1)) (/ 2 (* t (sin k)))) (/ (* (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt k) 1)) (/ l (tan k))) (/ (* (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt k) 1)) (/ 2 (* t (sin k)))) (/ (* (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt k) 1)) (/ l (tan k))) (* (/ (/ (sqrt k) (* (/ (sqrt l) (sqrt k)) 1)) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (* (/ (sqrt l) (sqrt k)) 1)) l) (tan k)) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (/ k 1)))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (/ k 1)))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (sqrt l) k))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (sqrt l) k))) (/ (/ (sqrt k) 1) (* (/ 2 (* t (sin k))) (/ (sqrt l) k))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (sqrt l))) (/ (* (/ (sqrt k) 1) (* (cbrt k) (cbrt k))) (/ 2 (* t (sin k)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ l (cbrt k)))) (* (/ (/ (/ (sqrt k) 1) (/ 1 (sqrt k))) (/ 2 t)) (sin k)) (/ (/ (sqrt k) (* (/ l (sqrt k)) 1)) (/ l (tan k))) (/ (/ (sqrt k) 1) (* (/ 2 (* t (sin k))) (/ 1 (/ (* (cbrt k) (cbrt k)) 1)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (* (/ l (cbrt k)) 1))) (/ (/ (sqrt k) 1) (* (/ 2 (* t (sin k))) (/ 1 (/ (* (cbrt k) (cbrt k)) 1)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (* (/ l (cbrt k)) 1))) (/ (* (/ (sqrt k) 1) (* (cbrt k) (cbrt k))) (/ 2 (* t (sin k)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ l (cbrt k)))) (/ (* (/ (/ (sqrt k) 1) 1) (/ (sqrt k) 1)) (/ 2 (* t (sin k)))) (/ (* (/ (/ (sqrt k) 1) l) (/ (sqrt k) 1)) (/ l (tan k))) (/ (* (/ (/ (sqrt k) 1) 1) (/ (sqrt k) 1)) (/ 2 (* t (sin k)))) (/ (* (/ (/ (sqrt k) 1) l) (/ (sqrt k) 1)) (/ l (tan k))) (* (/ (/ (/ (sqrt k) 1) (/ 1 (sqrt k))) (/ 2 t)) (sin k)) (/ (/ (sqrt k) (* (/ l (sqrt k)) 1)) (/ l (tan k))) (* (/ (/ (sqrt k) 1) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ l (/ k 1)))) (* (/ (/ (sqrt k) 1) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ l (/ k 1)))) (* (/ (/ (sqrt k) 1) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ l k))) (* (/ (/ (sqrt k) 1) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ l k))) (/ (* (/ (sqrt k) 1) k) (/ 2 (* t (sin k)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) l)) (* (/ (/ (sqrt k) 1) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ l k))) (/ (/ (/ (sqrt k) 1) l) (/ 2 (* t (sin k)))) (/ (* (/ (sqrt k) 1) k) (/ l (tan k))) (* (/ (/ (sqrt k) (* (/ l k) 1)) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (/ l (tan k))) (/ (/ (sqrt k) 1) (* (/ 2 (* t (sin k))) (* (cbrt (/ l k)) (cbrt (/ l k))))) (/ (/ (sqrt k) (* (cbrt (/ l k)) 1)) (/ l (tan k))) (/ (/ (/ (sqrt k) 1) (sqrt (/ l k))) (/ 2 (* t (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt (/ l k))) (/ l (tan k))) (/ (/ (sqrt k) (* (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k))) 1)) (/ 2 (* t (sin k)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (cbrt l) (cbrt k)))) (* (/ (/ (/ (sqrt k) 1) (/ (* (cbrt l) (cbrt l)) (sqrt k))) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (* (/ (cbrt l) (sqrt k)) 1)) l) (tan k)) (/ (/ (sqrt k) 1) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (* (/ (cbrt l) (cbrt k)) 1))) (/ (/ (sqrt k) 1) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (* (/ (cbrt l) (cbrt k)) 1))) (/ (/ (sqrt k) (* (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k))) 1)) (/ 2 (* t (sin k)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (cbrt l) (cbrt k)))) (/ (/ (sqrt k) 1) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1)))) (/ (* (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt k) 1)) (/ l (tan k))) (/ (/ (sqrt k) 1) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1)))) (/ (* (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt k) 1)) (/ l (tan k))) (* (/ (/ (/ (sqrt k) 1) (/ (* (cbrt l) (cbrt l)) (sqrt k))) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (* (/ (cbrt l) (sqrt k)) 1)) l) (tan k)) (* (/ (/ (sqrt k) (* (* (cbrt l) (cbrt l)) 1)) (/ 2 t)) (sin k)) (/ (/ (/ (sqrt k) 1) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (* (/ (/ (sqrt k) (* (* (cbrt l) (cbrt l)) 1)) (/ 2 t)) (sin k)) (/ (/ (/ (sqrt k) 1) (/ (cbrt l) (/ k 1))) (/ l (tan k))) (/ (/ (sqrt k) (* (* (cbrt l) (cbrt l)) 1)) (/ 2 (* t (sin k)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (cbrt l) k))) (/ (/ (sqrt k) (* (* (cbrt l) (cbrt l)) 1)) (/ 2 (* t (sin k)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (cbrt l) k))) (* (/ (/ (/ (sqrt k) 1) (/ (* (cbrt l) (cbrt l)) k)) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (cbrt l) 1))) (/ (/ (sqrt k) 1) (* (/ 2 (* t (sin k))) (/ (sqrt l) (* (cbrt k) (cbrt k))))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (cbrt k))) (/ l (tan k))) (* (/ (/ (sqrt k) (* (/ (sqrt l) (sqrt k)) 1)) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (* (/ (sqrt l) (sqrt k)) 1)) l) (tan k)) (/ (/ (sqrt k) 1) (* (/ 2 (* t (sin k))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (/ (cbrt k) 1)))) (/ (/ (sqrt k) 1) (* (/ 2 (* t (sin k))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (/ (cbrt k) 1)))) (/ (/ (sqrt k) 1) (* (/ 2 (* t (sin k))) (/ (sqrt l) (* (cbrt k) (cbrt k))))) (/ (/ (/ (sqrt k) 1) (/ (sqrt l) (cbrt k))) (/ l (tan k))) (/ (* (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt k) 1)) (/ 2 (* t (sin k)))) (/ (* (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt k) 1)) (/ l (tan k))) (/ (* (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt k) 1)) (/ 2 (* t (sin k)))) (/ (* (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt k) 1)) (/ l (tan k))) (* (/ (/ (sqrt k) (* (/ (sqrt l) (sqrt k)) 1)) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (* (/ (sqrt l) (sqrt k)) 1)) l) (tan k)) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (/ k 1)))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (/ k 1)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 (* t (sin k)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (sqrt l) k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 (* t (sin k)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (sqrt l) k))) (/ (/ (sqrt k) 1) (* (/ 2 (* t (sin k))) (/ (sqrt l) k))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (sqrt l))) (/ (* (/ (sqrt k) 1) (* (cbrt k) (cbrt k))) (/ 2 (* t (sin k)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ l (cbrt k)))) (* (/ (/ (/ (sqrt k) 1) (/ 1 (sqrt k))) (/ 2 t)) (sin k)) (/ (/ (sqrt k) (* (/ l (sqrt k)) 1)) (/ l (tan k))) (/ (/ (sqrt k) 1) (* (/ 2 (* t (sin k))) (/ 1 (/ (* (cbrt k) (cbrt k)) 1)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (* (/ l (cbrt k)) 1))) (/ (/ (sqrt k) 1) (* (/ 2 (* t (sin k))) (/ 1 (/ (* (cbrt k) (cbrt k)) 1)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (* (/ l (cbrt k)) 1))) (/ (* (/ (sqrt k) 1) (* (cbrt k) (cbrt k))) (/ 2 (* t (sin k)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ l (cbrt k)))) (/ (* (/ (/ (sqrt k) 1) 1) (/ (sqrt k) 1)) (/ 2 (* t (sin k)))) (/ (* (/ (/ (sqrt k) 1) l) (/ (sqrt k) 1)) (/ l (tan k))) (/ (* (/ (/ (sqrt k) 1) 1) (/ (sqrt k) 1)) (/ 2 (* t (sin k)))) (/ (* (/ (/ (sqrt k) 1) l) (/ (sqrt k) 1)) (/ l (tan k))) (* (/ (/ (/ (sqrt k) 1) (/ 1 (sqrt k))) (/ 2 t)) (sin k)) (/ (/ (sqrt k) (* (/ l (sqrt k)) 1)) (/ l (tan k))) (* (/ (/ (sqrt k) 1) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ l (/ k 1)))) (* (/ (/ (sqrt k) 1) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ l (/ k 1)))) (* (/ (/ (sqrt k) 1) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ l k))) (* (/ (/ (sqrt k) 1) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ l k))) (/ (* (/ (sqrt k) 1) k) (/ 2 (* t (sin k)))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) l)) (* (/ (/ (sqrt k) 1) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ l k))) (* (/ (/ (sqrt k) (* l 1)) (/ 2 t)) (sin k)) (/ (* (/ (sqrt k) 1) k) (/ l (tan k))) (* (/ (/ (sqrt k) (* (/ l k) 1)) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (/ l (tan k))) (/ (sqrt k) (* (/ 2 (* t (sin k))) (* (cbrt (/ l k)) (cbrt (/ l k))))) (/ (/ (sqrt k) (cbrt (/ l k))) (/ l (tan k))) (/ (sqrt k) (* (/ 2 (* t (sin k))) (sqrt (/ l k)))) (/ (sqrt k) (* (/ l (tan k)) (sqrt (/ l k)))) (/ (sqrt k) (* (/ 2 (* t (sin k))) (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k))))) (/ (sqrt k) (* (/ l (tan k)) (/ (cbrt l) (cbrt k)))) (/ (* (/ (sqrt k) (* (cbrt l) (cbrt l))) (sqrt k)) (/ 2 (* t (sin k)))) (/ (/ (sqrt k) (/ (cbrt l) (sqrt k))) (/ l (tan k))) (* (/ (* (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (* (cbrt k) (cbrt k)) 1)) (/ 2 t)) (sin k)) (/ (/ (sqrt k) (* (/ (cbrt l) (cbrt k)) 1)) (/ l (tan k))) (* (/ (* (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (* (cbrt k) (cbrt k)) 1)) (/ 2 t)) (sin k)) (/ (/ (sqrt k) (* (/ (cbrt l) (cbrt k)) 1)) (/ l (tan k))) (/ (sqrt k) (* (/ 2 (* t (sin k))) (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k))))) (/ (sqrt k) (* (/ l (tan k)) (/ (cbrt l) (cbrt k)))) (* (/ (* (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt k) 1)) (/ 2 t)) (sin k)) (/ (/ (sqrt k) (* (/ (cbrt l) (sqrt k)) 1)) (/ l (tan k))) (* (/ (* (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt k) 1)) (/ 2 t)) (sin k)) (/ (/ (sqrt k) (* (/ (cbrt l) (sqrt k)) 1)) (/ l (tan k))) (/ (* (/ (sqrt k) (* (cbrt l) (cbrt l))) (sqrt k)) (/ 2 (* t (sin k)))) (/ (/ (sqrt k) (/ (cbrt l) (sqrt k))) (/ l (tan k))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (cbrt l) k))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (cbrt l) k))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (/ (sqrt k) (* (/ l (tan k)) (/ (cbrt l) k))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (/ (sqrt k) (* (/ l (tan k)) (/ (cbrt l) k))) (/ (sqrt k) (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) k))) (* (/ (* (/ (sqrt k) (cbrt l)) 1) l) (tan k)) (/ (* (/ (sqrt k) (sqrt l)) (* (cbrt k) (cbrt k))) (/ 2 (* t (sin k)))) (/ (sqrt k) (* (/ l (tan k)) (/ (sqrt l) (cbrt k)))) (/ (sqrt k) (* (/ 2 (* t (sin k))) (/ (sqrt l) (sqrt k)))) (* (/ (/ (sqrt k) (/ (sqrt l) (sqrt k))) l) (tan k)) (/ (sqrt k) (* (/ 2 (* t (sin k))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1)))) (* (/ (* (/ (sqrt k) (sqrt l)) (/ (cbrt k) 1)) l) (tan k)) (/ (sqrt k) (* (/ 2 (* t (sin k))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1)))) (* (/ (* (/ (sqrt k) (sqrt l)) (/ (cbrt k) 1)) l) (tan k)) (/ (* (/ (sqrt k) (sqrt l)) (* (cbrt k) (cbrt k))) (/ 2 (* t (sin k)))) (/ (sqrt k) (* (/ l (tan k)) (/ (sqrt l) (cbrt k)))) (* (/ (/ (sqrt k) (* (/ (sqrt l) (sqrt k)) 1)) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (* (/ (sqrt l) (sqrt k)) 1)) l) (tan k)) (* (/ (/ (sqrt k) (* (/ (sqrt l) (sqrt k)) 1)) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (* (/ (sqrt l) (sqrt k)) 1)) l) (tan k)) (/ (sqrt k) (* (/ 2 (* t (sin k))) (/ (sqrt l) (sqrt k)))) (* (/ (/ (sqrt k) (/ (sqrt l) (sqrt k))) l) (tan k)) (* (/ (/ (sqrt k) (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (/ (sqrt l) (/ k 1))) l) (tan k)) (* (/ (/ (sqrt k) (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (/ (sqrt l) (/ k 1))) l) (tan k)) (* (/ (/ (sqrt k) (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (/ (sqrt l) k)) l) (tan k)) (* (/ (/ (sqrt k) (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (/ (sqrt l) k)) l) (tan k)) (* (/ (/ (sqrt k) (/ (sqrt l) k)) (/ 2 t)) (sin k)) (/ (sqrt k) (* (/ l (tan k)) (sqrt l))) (/ (sqrt k) (* (/ 2 (* t (sin k))) (/ 1 (* (cbrt k) (cbrt k))))) (* (/ (* (/ (sqrt k) l) (cbrt k)) l) (tan k)) (* (/ (* (/ (sqrt k) 1) (sqrt k)) (/ 2 t)) (sin k)) (/ (sqrt k) (* (/ l (tan k)) (/ l (sqrt k)))) (/ (sqrt k) (* (/ 2 (* t (sin k))) (/ 1 (/ (* (cbrt k) (cbrt k)) 1)))) (/ (/ (sqrt k) (* (/ l (cbrt k)) 1)) (/ l (tan k))) (/ (sqrt k) (* (/ 2 (* t (sin k))) (/ 1 (/ (* (cbrt k) (cbrt k)) 1)))) (/ (/ (sqrt k) (* (/ l (cbrt k)) 1)) (/ l (tan k))) (/ (sqrt k) (* (/ 2 (* t (sin k))) (/ 1 (* (cbrt k) (cbrt k))))) (* (/ (* (/ (sqrt k) l) (cbrt k)) l) (tan k)) (/ (* (/ (sqrt k) 1) (/ (sqrt k) 1)) (/ 2 (* t (sin k)))) (/ (* (/ (sqrt k) l) (/ (sqrt k) 1)) (/ l (tan k))) (/ (* (/ (sqrt k) 1) (/ (sqrt k) 1)) (/ 2 (* t (sin k)))) (/ (* (/ (sqrt k) l) (/ (sqrt k) 1)) (/ l (tan k))) (* (/ (* (/ (sqrt k) 1) (sqrt k)) (/ 2 t)) (sin k)) (/ (sqrt k) (* (/ l (tan k)) (/ l (sqrt k)))) (* (/ (/ (sqrt k) 1) (/ 2 t)) (sin k)) (/ (* (/ (sqrt k) l) (/ k 1)) (/ l (tan k))) (* (/ (/ (sqrt k) 1) (/ 2 t)) (sin k)) (/ (* (/ (sqrt k) l) (/ k 1)) (/ l (tan k))) (* (/ (sqrt k) (/ 2 t)) (sin k)) (* (/ (* (/ (sqrt k) l) k) l) (tan k)) (* (/ (sqrt k) (/ 2 t)) (sin k)) (* (/ (* (/ (sqrt k) l) k) l) (tan k)) (/ (/ (sqrt k) (/ 1 k)) (/ 2 (* t (sin k)))) (* (/ (/ (sqrt k) l) l) (tan k)) (* (/ (sqrt k) (/ 2 t)) (sin k)) (* (/ (* (/ (sqrt k) l) k) l) (tan k)) (* (/ (/ (sqrt k) l) (/ 2 t)) (sin k)) (/ (/ (sqrt k) (/ 1 k)) (/ l (tan k))) (/ (* (/ (sqrt k) l) k) (/ 2 (* t (sin k)))) (* (/ (sqrt k) l) (tan k)) (* (/ (/ (/ 1 (cbrt (/ l k))) (cbrt (/ l k))) (/ 2 t)) (sin k)) (/ (/ k (* (cbrt (/ l k)) 1)) (/ l (tan k))) (* (/ (/ 1 (sqrt (/ l k))) (/ 2 t)) (sin k)) (/ (/ (/ k 1) (sqrt (/ l k))) (/ l (tan k))) (/ 1 (* (/ 2 (* t (sin k))) (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k))))) (/ (/ (/ k 1) (/ (cbrt l) (cbrt k))) (/ l (tan k))) (* (/ (* (/ 1 (* (cbrt l) (cbrt l))) (sqrt k)) (/ 2 t)) (sin k)) (/ (/ k 1) (* (/ l (tan k)) (/ (cbrt l) (sqrt k)))) (/ 1 (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (* (/ (/ k 1) (cbrt l)) (/ (cbrt k) 1)) (/ l (tan k))) (/ 1 (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (* (/ (/ k 1) (cbrt l)) (/ (cbrt k) 1)) (/ l (tan k))) (/ 1 (* (/ 2 (* t (sin k))) (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k))))) (/ (/ (/ k 1) (/ (cbrt l) (cbrt k))) (/ l (tan k))) (/ 1 (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1)))) (/ (* (/ (/ k 1) (cbrt l)) (/ (sqrt k) 1)) (/ l (tan k))) (/ 1 (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1)))) (/ (* (/ (/ k 1) (cbrt l)) (/ (sqrt k) 1)) (/ l (tan k))) (* (/ (* (/ 1 (* (cbrt l) (cbrt l))) (sqrt k)) (/ 2 t)) (sin k)) (/ (/ k 1) (* (/ l (tan k)) (/ (cbrt l) (sqrt k)))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (* (/ (* (/ (/ k 1) (cbrt l)) (/ k 1)) l) (tan k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (* (/ (* (/ (/ k 1) (cbrt l)) (/ k 1)) l) (tan k)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 (* t (sin k)))) (/ (/ k 1) (* (/ l (tan k)) (/ (cbrt l) k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 (* t (sin k)))) (/ (/ k 1) (* (/ l (tan k)) (/ (cbrt l) k))) (* (/ (/ 1 (/ (* (cbrt l) (cbrt l)) k)) (/ 2 t)) (sin k)) (/ (/ (/ k 1) (/ (cbrt l) 1)) (/ l (tan k))) (* (/ (* (/ 1 (sqrt l)) (* (cbrt k) (cbrt k))) (/ 2 t)) (sin k)) (* (/ (/ (/ k 1) (/ (sqrt l) (cbrt k))) l) (tan k)) (* (/ (* (/ 1 (sqrt l)) (sqrt k)) (/ 2 t)) (sin k)) (/ (/ (/ k 1) (/ (sqrt l) (sqrt k))) (/ l (tan k))) (/ 1 (* (/ 2 (* t (sin k))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (/ k 1) (* (/ l (tan k)) (/ (sqrt l) (/ (cbrt k) 1)))) (/ 1 (* (/ 2 (* t (sin k))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (/ k 1) (* (/ l (tan k)) (/ (sqrt l) (/ (cbrt k) 1)))) (* (/ (* (/ 1 (sqrt l)) (* (cbrt k) (cbrt k))) (/ 2 t)) (sin k)) (* (/ (/ (/ k 1) (/ (sqrt l) (cbrt k))) l) (tan k)) (* (/ (/ 1 (* (/ (sqrt l) (sqrt k)) 1)) (/ 2 t)) (sin k)) (/ (/ k 1) (* (/ l (tan k)) (* (/ (sqrt l) (sqrt k)) 1))) (* (/ (/ 1 (* (/ (sqrt l) (sqrt k)) 1)) (/ 2 t)) (sin k)) (/ (/ k 1) (* (/ l (tan k)) (* (/ (sqrt l) (sqrt k)) 1))) (* (/ (* (/ 1 (sqrt l)) (sqrt k)) (/ 2 t)) (sin k)) (/ (/ (/ k 1) (/ (sqrt l) (sqrt k))) (/ l (tan k))) (* (/ (/ 1 (sqrt l)) (/ 2 t)) (sin k)) (/ (/ (/ k 1) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (* (/ (/ 1 (sqrt l)) (/ 2 t)) (sin k)) (/ (/ (/ k 1) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (* (/ (/ 1 (sqrt l)) (/ 2 t)) (sin k)) (/ (/ k 1) (* (/ l (tan k)) (/ (sqrt l) k))) (* (/ (/ 1 (sqrt l)) (/ 2 t)) (sin k)) (/ (/ k 1) (* (/ l (tan k)) (/ (sqrt l) k))) (/ 1 (* (/ 2 (* t (sin k))) (/ (sqrt l) k))) (/ (/ k 1) (* (/ l (tan k)) (sqrt l))) (* (/ (* (cbrt k) (cbrt k)) (/ 2 t)) (sin k)) (/ (/ k (* (/ l (cbrt k)) 1)) (/ l (tan k))) (* (/ (sqrt k) (/ 2 t)) (sin k)) (/ (/ (/ k 1) (/ l (sqrt k))) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 2 t)) (sin k)) (/ (/ k (* (* (/ l (cbrt k)) 1) 1)) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 2 t)) (sin k)) (/ (/ k (* (* (/ l (cbrt k)) 1) 1)) (/ l (tan k))) (* (/ (* (cbrt k) (cbrt k)) (/ 2 t)) (sin k)) (/ (/ k (* (/ l (cbrt k)) 1)) (/ l (tan k))) (* (/ (/ (sqrt k) 1) (/ 2 t)) (sin k)) (/ (* (/ (/ k 1) l) (/ (sqrt k) 1)) (/ l (tan k))) (* (/ (/ (sqrt k) 1) (/ 2 t)) (sin k)) (/ (* (/ (/ k 1) l) (/ (sqrt k) 1)) (/ l (tan k))) (* (/ (sqrt k) (/ 2 t)) (sin k)) (/ (/ (/ k 1) (/ l (sqrt k))) (/ l (tan k))) (* (/ (/ 1 1) (/ 2 t)) (sin k)) (* (/ (* (/ (/ k 1) l) (/ k 1)) l) (tan k)) (* (/ (/ 1 1) (/ 2 t)) (sin k)) (* (/ (* (/ (/ k 1) l) (/ k 1)) l) (tan k)) (* (/ 1 (/ 2 t)) (sin k)) (/ (/ k (* (/ l k) 1)) (/ l (tan k))) (* (/ 1 (/ 2 t)) (sin k)) (/ (/ k (* (/ l k) 1)) (/ l (tan k))) (/ k (/ 2 (* t (sin k)))) (/ (/ (/ k 1) l) (/ l (tan k))) (* (/ 1 (/ 2 t)) (sin k)) (/ (/ k (* (/ l k) 1)) (/ l (tan k))) (/ (/ 1 l) (/ 2 (* t (sin k)))) (/ (/ k (* (/ 1 k) 1)) (/ l (tan k))) (* (/ (* (/ 1 l) k) (/ 2 t)) (sin k)) (* (/ (/ k 1) l) (tan k)) (* (/ (/ (/ 1 (cbrt (/ l k))) (cbrt (/ l k))) (/ 2 t)) (sin k)) (/ (/ k (* (cbrt (/ l k)) 1)) (/ l (tan k))) (* (/ (/ 1 (sqrt (/ l k))) (/ 2 t)) (sin k)) (/ (/ (/ k 1) (sqrt (/ l k))) (/ l (tan k))) (/ 1 (* (/ 2 (* t (sin k))) (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k))))) (/ (/ (/ k 1) (/ (cbrt l) (cbrt k))) (/ l (tan k))) (* (/ (* (/ 1 (* (cbrt l) (cbrt l))) (sqrt k)) (/ 2 t)) (sin k)) (/ (/ k 1) (* (/ l (tan k)) (/ (cbrt l) (sqrt k)))) (/ 1 (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (* (/ (/ k 1) (cbrt l)) (/ (cbrt k) 1)) (/ l (tan k))) (/ 1 (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (* (/ (/ k 1) (cbrt l)) (/ (cbrt k) 1)) (/ l (tan k))) (/ 1 (* (/ 2 (* t (sin k))) (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k))))) (/ (/ (/ k 1) (/ (cbrt l) (cbrt k))) (/ l (tan k))) (/ 1 (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1)))) (/ (* (/ (/ k 1) (cbrt l)) (/ (sqrt k) 1)) (/ l (tan k))) (/ 1 (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1)))) (/ (* (/ (/ k 1) (cbrt l)) (/ (sqrt k) 1)) (/ l (tan k))) (* (/ (* (/ 1 (* (cbrt l) (cbrt l))) (sqrt k)) (/ 2 t)) (sin k)) (/ (/ k 1) (* (/ l (tan k)) (/ (cbrt l) (sqrt k)))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (* (/ (* (/ (/ k 1) (cbrt l)) (/ k 1)) l) (tan k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (* (/ (* (/ (/ k 1) (cbrt l)) (/ k 1)) l) (tan k)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 (* t (sin k)))) (/ (/ k 1) (* (/ l (tan k)) (/ (cbrt l) k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 (* t (sin k)))) (/ (/ k 1) (* (/ l (tan k)) (/ (cbrt l) k))) (* (/ (/ 1 (/ (* (cbrt l) (cbrt l)) k)) (/ 2 t)) (sin k)) (/ (/ (/ k 1) (/ (cbrt l) 1)) (/ l (tan k))) (* (/ (* (/ 1 (sqrt l)) (* (cbrt k) (cbrt k))) (/ 2 t)) (sin k)) (* (/ (/ (/ k 1) (/ (sqrt l) (cbrt k))) l) (tan k)) (* (/ (* (/ 1 (sqrt l)) (sqrt k)) (/ 2 t)) (sin k)) (/ (/ (/ k 1) (/ (sqrt l) (sqrt k))) (/ l (tan k))) (/ 1 (* (/ 2 (* t (sin k))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (/ k 1) (* (/ l (tan k)) (/ (sqrt l) (/ (cbrt k) 1)))) (/ 1 (* (/ 2 (* t (sin k))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (/ k 1) (* (/ l (tan k)) (/ (sqrt l) (/ (cbrt k) 1)))) (* (/ (* (/ 1 (sqrt l)) (* (cbrt k) (cbrt k))) (/ 2 t)) (sin k)) (* (/ (/ (/ k 1) (/ (sqrt l) (cbrt k))) l) (tan k)) (* (/ (/ 1 (* (/ (sqrt l) (sqrt k)) 1)) (/ 2 t)) (sin k)) (/ (/ k 1) (* (/ l (tan k)) (* (/ (sqrt l) (sqrt k)) 1))) (* (/ (/ 1 (* (/ (sqrt l) (sqrt k)) 1)) (/ 2 t)) (sin k)) (/ (/ k 1) (* (/ l (tan k)) (* (/ (sqrt l) (sqrt k)) 1))) (* (/ (* (/ 1 (sqrt l)) (sqrt k)) (/ 2 t)) (sin k)) (/ (/ (/ k 1) (/ (sqrt l) (sqrt k))) (/ l (tan k))) (* (/ (/ 1 (sqrt l)) (/ 2 t)) (sin k)) (/ (/ (/ k 1) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (* (/ (/ 1 (sqrt l)) (/ 2 t)) (sin k)) (/ (/ (/ k 1) (/ (sqrt l) (/ k 1))) (/ l (tan k))) (* (/ (/ 1 (sqrt l)) (/ 2 t)) (sin k)) (/ (/ k 1) (* (/ l (tan k)) (/ (sqrt l) k))) (* (/ (/ 1 (sqrt l)) (/ 2 t)) (sin k)) (/ (/ k 1) (* (/ l (tan k)) (/ (sqrt l) k))) (/ 1 (* (/ 2 (* t (sin k))) (/ (sqrt l) k))) (/ (/ k 1) (* (/ l (tan k)) (sqrt l))) (* (/ (* (cbrt k) (cbrt k)) (/ 2 t)) (sin k)) (/ (/ k (* (/ l (cbrt k)) 1)) (/ l (tan k))) (* (/ (sqrt k) (/ 2 t)) (sin k)) (/ (/ (/ k 1) (/ l (sqrt k))) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 2 t)) (sin k)) (/ (/ k (* (* (/ l (cbrt k)) 1) 1)) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 2 t)) (sin k)) (/ (/ k (* (* (/ l (cbrt k)) 1) 1)) (/ l (tan k))) (* (/ (* (cbrt k) (cbrt k)) (/ 2 t)) (sin k)) (/ (/ k (* (/ l (cbrt k)) 1)) (/ l (tan k))) (* (/ (/ (sqrt k) 1) (/ 2 t)) (sin k)) (/ (* (/ (/ k 1) l) (/ (sqrt k) 1)) (/ l (tan k))) (* (/ (/ (sqrt k) 1) (/ 2 t)) (sin k)) (/ (* (/ (/ k 1) l) (/ (sqrt k) 1)) (/ l (tan k))) (* (/ (sqrt k) (/ 2 t)) (sin k)) (/ (/ (/ k 1) (/ l (sqrt k))) (/ l (tan k))) (* (/ 1 (/ 2 t)) (sin k)) (* (/ (* (/ (/ k 1) l) (/ k 1)) l) (tan k)) (* (/ 1 (/ 2 t)) (sin k)) (* (/ (* (/ (/ k 1) l) (/ k 1)) l) (tan k)) (* (/ 1 (/ 2 t)) (sin k)) (/ (/ k (* (/ l k) 1)) (/ l (tan k))) (* (/ 1 (/ 2 t)) (sin k)) (/ (/ k (* (/ l k) 1)) (/ l (tan k))) (/ k (/ 2 (* t (sin k)))) (/ (/ k 1) (* (/ l (tan k)) l)) (* (/ 1 (/ 2 t)) (sin k)) (/ (/ k (* (/ l k) 1)) (/ l (tan k))) (* (/ (/ 1 l) (/ 2 t)) (sin k)) (/ (/ k (* (/ 1 k) 1)) (/ l (tan k))) (* (/ (* (/ 1 l) k) (/ 2 t)) (sin k)) (* (/ (/ k 1) l) (tan k)) (* (/ (/ (/ 1 (cbrt (/ l k))) (cbrt (/ l k))) (/ 2 t)) (sin k)) (/ (/ k (cbrt (/ l k))) (/ l (tan k))) (* (/ (/ 1 (sqrt (/ l k))) (/ 2 t)) (sin k)) (/ k (* (/ l (tan k)) (sqrt (/ l k)))) (/ 1 (* (/ 2 (* t (sin k))) (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k))))) (/ (/ k (/ (cbrt l) (cbrt k))) (/ l (tan k))) (* (/ (* (/ 1 (* (cbrt l) (cbrt l))) (sqrt k)) (/ 2 t)) (sin k)) (/ k (* (/ l (tan k)) (/ (cbrt l) (sqrt k)))) (/ 1 (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1)))) (/ k (* (/ l (tan k)) (* (/ (cbrt l) (cbrt k)) 1))) (/ 1 (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1)))) (/ k (* (/ l (tan k)) (* (/ (cbrt l) (cbrt k)) 1))) (/ 1 (* (/ 2 (* t (sin k))) (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k))))) (/ (/ k (/ (cbrt l) (cbrt k))) (/ l (tan k))) (/ 1 (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1)))) (/ k (* (/ l (tan k)) (* (/ (cbrt l) (sqrt k)) 1))) (/ 1 (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1)))) (/ k (* (/ l (tan k)) (* (/ (cbrt l) (sqrt k)) 1))) (* (/ (* (/ 1 (* (cbrt l) (cbrt l))) (sqrt k)) (/ 2 t)) (sin k)) (/ k (* (/ l (tan k)) (/ (cbrt l) (sqrt k)))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (/ (/ k 1) (* (/ l (tan k)) (/ (cbrt l) k))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (/ (/ k 1) (* (/ l (tan k)) (/ (cbrt l) k))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (* (/ (* (/ k (cbrt l)) k) l) (tan k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (* (/ (* (/ k (cbrt l)) k) l) (tan k)) (* (/ (/ 1 (/ (* (cbrt l) (cbrt l)) k)) (/ 2 t)) (sin k)) (/ (/ k (/ (cbrt l) 1)) (/ l (tan k))) (* (/ (* (/ 1 (sqrt l)) (* (cbrt k) (cbrt k))) (/ 2 t)) (sin k)) (/ (* (/ k (sqrt l)) (cbrt k)) (/ l (tan k))) (* (/ (* (/ 1 (sqrt l)) (sqrt k)) (/ 2 t)) (sin k)) (* (/ (/ k (/ (sqrt l) (sqrt k))) l) (tan k)) (/ 1 (* (/ 2 (* t (sin k))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (* (/ k (sqrt l)) (/ (cbrt k) 1)) (/ l (tan k))) (/ 1 (* (/ 2 (* t (sin k))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (* (/ k (sqrt l)) (/ (cbrt k) 1)) (/ l (tan k))) (* (/ (* (/ 1 (sqrt l)) (* (cbrt k) (cbrt k))) (/ 2 t)) (sin k)) (/ (* (/ k (sqrt l)) (cbrt k)) (/ l (tan k))) (* (/ (/ 1 (* (/ (sqrt l) (sqrt k)) 1)) (/ 2 t)) (sin k)) (/ k (* (/ l (tan k)) (* (/ (sqrt l) (sqrt k)) 1))) (* (/ (/ 1 (* (/ (sqrt l) (sqrt k)) 1)) (/ 2 t)) (sin k)) (/ k (* (/ l (tan k)) (* (/ (sqrt l) (sqrt k)) 1))) (* (/ (* (/ 1 (sqrt l)) (sqrt k)) (/ 2 t)) (sin k)) (* (/ (/ k (/ (sqrt l) (sqrt k))) l) (tan k)) (* (/ (/ 1 (sqrt l)) (/ 2 t)) (sin k)) (/ (* (/ k (sqrt l)) (/ k 1)) (/ l (tan k))) (* (/ (/ 1 (sqrt l)) (/ 2 t)) (sin k)) (/ (* (/ k (sqrt l)) (/ k 1)) (/ l (tan k))) (* (/ (/ 1 (sqrt l)) (/ 2 t)) (sin k)) (/ (* (/ k (sqrt l)) k) (/ l (tan k))) (* (/ (/ 1 (sqrt l)) (/ 2 t)) (sin k)) (/ (* (/ k (sqrt l)) k) (/ l (tan k))) (/ 1 (* (/ 2 (* t (sin k))) (/ (sqrt l) k))) (/ (/ k (sqrt l)) (/ l (tan k))) (* (/ (* (cbrt k) (cbrt k)) (/ 2 t)) (sin k)) (* (/ (* (/ k l) (cbrt k)) l) (tan k)) (* (/ (sqrt k) (/ 2 t)) (sin k)) (/ (* (/ k l) (sqrt k)) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 2 t)) (sin k)) (/ k (* (/ l (tan k)) (* (/ l (cbrt k)) 1))) (* (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 2 t)) (sin k)) (/ k (* (/ l (tan k)) (* (/ l (cbrt k)) 1))) (* (/ (* (cbrt k) (cbrt k)) (/ 2 t)) (sin k)) (* (/ (* (/ k l) (cbrt k)) l) (tan k)) (* (/ (/ (sqrt k) 1) (/ 2 t)) (sin k)) (/ (/ k (* (/ l (sqrt k)) 1)) (/ l (tan k))) (* (/ (/ (sqrt k) 1) (/ 2 t)) (sin k)) (/ (/ k (* (/ l (sqrt k)) 1)) (/ l (tan k))) (* (/ (sqrt k) (/ 2 t)) (sin k)) (/ (* (/ k l) (sqrt k)) (/ l (tan k))) (* (/ 1 (/ 2 t)) (sin k)) (/ (* (/ k l) (/ k 1)) (/ l (tan k))) (* (/ 1 (/ 2 t)) (sin k)) (/ (* (/ k l) (/ k 1)) (/ l (tan k))) (* (/ 1 (/ 2 t)) (sin k)) (/ k (* (/ l (tan k)) (/ l k))) (* (/ 1 (/ 2 t)) (sin k)) (/ k (* (/ l (tan k)) (/ l k))) (/ k (/ 2 (* t (sin k)))) (/ (/ k l) (/ l (tan k))) (* (/ 1 (/ 2 t)) (sin k)) (/ k (* (/ l (tan k)) (/ l k))) (* (/ (/ 1 l) (/ 2 t)) (sin k)) (/ (/ k (/ 1 k)) (/ l (tan k))) (* (/ (* (/ 1 l) k) (/ 2 t)) (sin k)) (* (/ k l) (tan k)) (* (/ (/ (/ 1 (cbrt (/ l k))) (cbrt (/ l k))) (/ 2 t)) (sin k)) (/ (/ k (cbrt (/ l k))) (/ l (tan k))) (* (/ (/ 1 (sqrt (/ l k))) (/ 2 t)) (sin k)) (/ k (* (/ l (tan k)) (sqrt (/ l k)))) (/ 1 (* (/ 2 (* t (sin k))) (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k))))) (/ (/ k (/ (cbrt l) (cbrt k))) (/ l (tan k))) (* (/ (* (/ 1 (* (cbrt l) (cbrt l))) (sqrt k)) (/ 2 t)) (sin k)) (/ k (* (/ l (tan k)) (/ (cbrt l) (sqrt k)))) (/ 1 (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1)))) (/ k (* (/ l (tan k)) (* (/ (cbrt l) (cbrt k)) 1))) (/ 1 (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (* (cbrt k) (cbrt k)) 1)))) (/ k (* (/ l (tan k)) (* (/ (cbrt l) (cbrt k)) 1))) (/ 1 (* (/ 2 (* t (sin k))) (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k))))) (/ (/ k (/ (cbrt l) (cbrt k))) (/ l (tan k))) (/ 1 (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1)))) (/ k (* (/ l (tan k)) (* (/ (cbrt l) (sqrt k)) 1))) (/ 1 (* (/ 2 (* t (sin k))) (/ (* (cbrt l) (cbrt l)) (/ (sqrt k) 1)))) (/ k (* (/ l (tan k)) (* (/ (cbrt l) (sqrt k)) 1))) (* (/ (* (/ 1 (* (cbrt l) (cbrt l))) (sqrt k)) (/ 2 t)) (sin k)) (/ k (* (/ l (tan k)) (/ (cbrt l) (sqrt k)))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (/ (/ k 1) (* (/ l (tan k)) (/ (cbrt l) k))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (/ (/ k 1) (* (/ l (tan k)) (/ (cbrt l) k))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (* (/ (* (/ k (cbrt l)) k) l) (tan k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (* (/ (* (/ k (cbrt l)) k) l) (tan k)) (* (/ (/ 1 (/ (* (cbrt l) (cbrt l)) k)) (/ 2 t)) (sin k)) (/ (/ k (/ (cbrt l) 1)) (/ l (tan k))) (* (/ (* (/ 1 (sqrt l)) (* (cbrt k) (cbrt k))) (/ 2 t)) (sin k)) (/ (* (/ k (sqrt l)) (cbrt k)) (/ l (tan k))) (* (/ (* (/ 1 (sqrt l)) (sqrt k)) (/ 2 t)) (sin k)) (* (/ (/ k (/ (sqrt l) (sqrt k))) l) (tan k)) (/ 1 (* (/ 2 (* t (sin k))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (* (/ k (sqrt l)) (/ (cbrt k) 1)) (/ l (tan k))) (/ 1 (* (/ 2 (* t (sin k))) (/ (sqrt l) (/ (* (cbrt k) (cbrt k)) 1)))) (/ (* (/ k (sqrt l)) (/ (cbrt k) 1)) (/ l (tan k))) (* (/ (* (/ 1 (sqrt l)) (* (cbrt k) (cbrt k))) (/ 2 t)) (sin k)) (/ (* (/ k (sqrt l)) (cbrt k)) (/ l (tan k))) (* (/ (/ 1 (* (/ (sqrt l) (sqrt k)) 1)) (/ 2 t)) (sin k)) (/ k (* (/ l (tan k)) (* (/ (sqrt l) (sqrt k)) 1))) (* (/ (/ 1 (* (/ (sqrt l) (sqrt k)) 1)) (/ 2 t)) (sin k)) (/ k (* (/ l (tan k)) (* (/ (sqrt l) (sqrt k)) 1))) (* (/ (* (/ 1 (sqrt l)) (sqrt k)) (/ 2 t)) (sin k)) (* (/ (/ k (/ (sqrt l) (sqrt k))) l) (tan k)) (* (/ (/ 1 (sqrt l)) (/ 2 t)) (sin k)) (/ (* (/ k (sqrt l)) (/ k 1)) (/ l (tan k))) (* (/ (/ 1 (sqrt l)) (/ 2 t)) (sin k)) (/ (* (/ k (sqrt l)) (/ k 1)) (/ l (tan k))) (* (/ (/ 1 (sqrt l)) (/ 2 t)) (sin k)) (/ (* (/ k (sqrt l)) k) (/ l (tan k))) (* (/ (/ 1 (sqrt l)) (/ 2 t)) (sin k)) (/ (* (/ k (sqrt l)) k) (/ l (tan k))) (/ 1 (* (/ 2 (* t (sin k))) (/ (sqrt l) k))) (/ (/ k (sqrt l)) (/ l (tan k))) (* (/ (* (cbrt k) (cbrt k)) (/ 2 t)) (sin k)) (* (/ (* (/ k l) (cbrt k)) l) (tan k)) (* (/ (sqrt k) (/ 2 t)) (sin k)) (/ (* (/ k l) (sqrt k)) (/ l (tan k))) (* (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 2 t)) (sin k)) (/ k (* (/ l (tan k)) (* (/ l (cbrt k)) 1))) (* (/ (/ (* (cbrt k) (cbrt k)) 1) (/ 2 t)) (sin k)) (/ k (* (/ l (tan k)) (* (/ l (cbrt k)) 1))) (* (/ (* (cbrt k) (cbrt k)) (/ 2 t)) (sin k)) (* (/ (* (/ k l) (cbrt k)) l) (tan k)) (* (/ (/ (sqrt k) 1) (/ 2 t)) (sin k)) (/ (/ k (* (/ l (sqrt k)) 1)) (/ l (tan k))) (* (/ (/ (sqrt k) 1) (/ 2 t)) (sin k)) (/ (/ k (* (/ l (sqrt k)) 1)) (/ l (tan k))) (* (/ (sqrt k) (/ 2 t)) (sin k)) (/ (* (/ k l) (sqrt k)) (/ l (tan k))) (* (/ 1 (/ 2 t)) (sin k)) (/ (* (/ k l) (/ k 1)) (/ l (tan k))) (* (/ 1 (/ 2 t)) (sin k)) (/ (* (/ k l) (/ k 1)) (/ l (tan k))) (* (/ 1 (/ 2 t)) (sin k)) (/ k (* (/ l (tan k)) (/ l k))) (* (/ 1 (/ 2 t)) (sin k)) (/ k (* (/ l (tan k)) (/ l k))) (/ k (/ 2 (* t (sin k)))) (/ (/ k l) (/ l (tan k))) (* (/ 1 (/ 2 t)) (sin k)) (/ k (* (/ l (tan k)) (/ l k))) (* (/ (/ 1 l) (/ 2 t)) (sin k)) (/ (/ k (/ 1 k)) (/ l (tan k))) (* (/ (* (/ 1 l) k) (/ 2 t)) (sin k)) (* (/ k l) (tan k)) (* (/ (/ (/ k (cbrt (/ l k))) (cbrt (/ l k))) (/ 2 t)) (sin k)) (* (/ (/ 1 (cbrt (/ l k))) l) (tan k)) (/ (/ k (sqrt (/ l k))) (/ 2 (* t (sin k)))) (/ (/ 1 (sqrt (/ l k))) (/ l (tan k))) (/ k (* (/ 2 (* t (sin k))) (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k))))) (* (/ (* (/ 1 (cbrt l)) (cbrt k)) l) (tan k)) (* (/ (* (/ k (* (cbrt l) (cbrt l))) (sqrt k)) (/ 2 t)) (sin k)) (/ (* (/ 1 (cbrt l)) (sqrt k)) (/ l (tan k))) (/ (* (/ k (* (cbrt l) (cbrt l))) (/ (* (cbrt k) (cbrt k)) 1)) (/ 2 (* t (sin k)))) (/ (/ 1 (* (/ (cbrt l) (cbrt k)) 1)) (/ l (tan k))) (/ (* (/ k (* (cbrt l) (cbrt l))) (/ (* (cbrt k) (cbrt k)) 1)) (/ 2 (* t (sin k)))) (/ (/ 1 (* (/ (cbrt l) (cbrt k)) 1)) (/ l (tan k))) (/ k (* (/ 2 (* t (sin k))) (* (/ (cbrt l) (cbrt k)) (/ (cbrt l) (cbrt k))))) (* (/ (* (/ 1 (cbrt l)) (cbrt k)) l) (tan k)) (* (/ (* (/ k (* (cbrt l) (cbrt l))) (/ (sqrt k) 1)) (/ 2 t)) (sin k)) (/ (* (/ 1 (cbrt l)) (/ (sqrt k) 1)) (/ l (tan k))) (* (/ (* (/ k (* (cbrt l) (cbrt l))) (/ (sqrt k) 1)) (/ 2 t)) (sin k)) (/ (* (/ 1 (cbrt l)) (/ (sqrt k) 1)) (/ l (tan k))) (* (/ (* (/ k (* (cbrt l) (cbrt l))) (sqrt k)) (/ 2 t)) (sin k)) (/ (* (/ 1 (cbrt l)) (sqrt k)) (/ l (tan k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 (* t (sin k)))) (/ 1 (* (/ l (tan k)) (/ (cbrt l) (/ k 1)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 (* t (sin k)))) (/ 1 (* (/ l (tan k)) (/ (cbrt l) (/ k 1)))) (* (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (/ (* (/ 1 (cbrt l)) k) (/ l (tan k))) (* (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 t)) (sin k)) (/ (* (/ 1 (cbrt l)) k) (/ l (tan k))) (/ (/ k (/ (* (cbrt l) (cbrt l)) k)) (/ 2 (* t (sin k)))) (/ (* (/ 1 (cbrt l)) 1) (/ l (tan k))) (/ (/ k (/ (sqrt l) (* (cbrt k) (cbrt k)))) (/ 2 (* t (sin k)))) (/ (/ 1 (/ (sqrt l) (cbrt k))) (/ l (tan k))) (* (/ (/ k (/ (sqrt l) (sqrt k))) (/ 2 t)) (sin k)) (* (/ (* (/ 1 (sqrt l)) (sqrt k)) l) (tan k)) (/ (* (/ k (sqrt l)) (/ (* (cbrt k) (cbrt k)) 1)) (/ 2 (* t (sin k)))) (/ 1 (* (/ l (tan k)) (/ (sqrt l) (/ (cbrt k) 1)))) (/ (* (/ k (sqrt l)) (/ (* (cbrt k) (cbrt k)) 1)) (/ 2 (* t (sin k)))) (/ 1 (* (/ l (tan k)) (/ (sqrt l) (/ (cbrt k) 1)))) (/ (/ k (/ (sqrt l) (* (cbrt k) (cbrt k)))) (/ 2 (* t (sin k)))) (/ (/ 1 (/ (sqrt l) (cbrt k))) (/ l (tan k))) (/ k (* (/ 2 (* t (sin k))) (* (/ (sqrt l) (sqrt k)) 1))) (/ (/ 1 (* (/ (sqrt l) (sqrt k)) 1)) (/ l (tan k))) (/ k (* (/ 2 (* t (sin k))) (* (/ (sqrt l) (sqrt k)) 1))) (/ (/ 1 (* (/ (sqrt l) (sqrt k)) 1)) (/ l (tan k))) (* (/ (/ k (/ (sqrt l) (sqrt k))) (/ 2 t)) (sin k)) (* (/ (* (/ 1 (sqrt l)) (sqrt k)) l) (tan k)) (* (/ (/ k (sqrt l)) (/ 2 t)) (sin k)) (/ 1 (* (/ l (tan k)) (/ (sqrt l) (/ k 1)))) (* (/ (/ k (sqrt l)) (/ 2 t)) (sin k)) (/ 1 (* (/ l (tan k)) (/ (sqrt l) (/ k 1)))) (* (/ (/ k (sqrt l)) (/ 2 t)) (sin k)) (/ 1 (* (/ l (tan k)) (/ (sqrt l) k))) (* (/ (/ k (sqrt l)) (/ 2 t)) (sin k)) (/ 1 (* (/ l (tan k)) (/ (sqrt l) k))) (/ k (* (/ 2 (* t (sin k))) (/ (sqrt l) k))) (* (/ (/ 1 (sqrt l)) l) (tan k)) (* (/ (* (/ k 1) (* (cbrt k) (cbrt k))) (/ 2 t)) (sin k)) (* (/ (* (/ 1 l) (cbrt k)) l) (tan k)) (/ (* (/ k 1) (sqrt k)) (/ 2 (* t (sin k)))) (* (/ (/ 1 (/ l (sqrt k))) l) (tan k)) (/ (* k (/ (* (cbrt k) (cbrt k)) 1)) (/ 2 (* t (sin k)))) (/ 1 (* (/ l (tan k)) (* (/ l (cbrt k)) 1))) (/ (* k (/ (* (cbrt k) (cbrt k)) 1)) (/ 2 (* t (sin k)))) (/ 1 (* (/ l (tan k)) (* (/ l (cbrt k)) 1))) (* (/ (* (/ k 1) (* (cbrt k) (cbrt k))) (/ 2 t)) (sin k)) (* (/ (* (/ 1 l) (cbrt k)) l) (tan k)) (* (/ (* (/ k 1) (/ (sqrt k) 1)) (/ 2 t)) (sin k)) (/ (/ 1 (* (/ l (sqrt k)) 1)) (/ l (tan k))) (* (/ (* (/ k 1) (/ (sqrt k) 1)) (/ 2 t)) (sin k)) (/ (/ 1 (* (/ l (sqrt k)) 1)) (/ l (tan k))) (/ (* (/ k 1) (sqrt k)) (/ 2 (* t (sin k)))) (* (/ (/ 1 (/ l (sqrt k))) l) (tan k)) (* (/ (/ k 1) (/ 2 t)) (sin k)) (/ (* (/ 1 l) (/ k 1)) (/ l (tan k))) (* (/ (/ k 1) (/ 2 t)) (sin k)) (/ (* (/ 1 l) (/ k 1)) (/ l (tan k))) (/ k (/ 2 (* t (sin k)))) (* (/ (* (/ 1 l) k) l) (tan k)) (/ k (/ 2 (* t (sin k)))) (* (/ (* (/ 1 l) k) l) (tan k)) (* (/ (/ k (/ 1 k)) (/ 2 t)) (sin k)) (* (/ (/ 1 l) l) (tan k)) (/ k (/ 2 (* t (sin k)))) (* (/ (* (/ 1 l) k) l) (tan k)) (* (/ (/ k l) (/ 2 t)) (sin k)) (* (/ k l) (tan k)) (/ k (* (/ 2 (* t (sin k))) (/ l k))) (* (/ 1 l) (tan k)) (* (/ 1 (/ 2 t)) (sin k)) (/ k (* (/ l (tan k)) (/ l k))) (/ k (/ 2 (* t (sin k)))) (* (/ (* (/ 1 l) k) l) (tan k)) (* (/ (/ k l) (/ 2 t)) (sin k)) (* (/ k l) (tan k)) (/ (* (/ 1 (/ 2 t)) (sin k)) (/ l (tan k))) (/ (/ 2 (* t (sin k))) (/ k (* (/ l (tan k)) (/ l k)))) (/ k (* (/ 2 (* t (sin k))) (/ l k))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (cbrt (/ k (/ l k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (sqrt (/ k (/ l k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (cbrt (/ l k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (sqrt (/ l k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ (cbrt l) (cbrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ (cbrt l) (sqrt k))) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (cbrt k)) (* (/ (cbrt l) (cbrt k)) 1)) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (cbrt k)) (* (/ (cbrt l) (cbrt k)) 1)) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ (cbrt l) (cbrt k))) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (cbrt k)) (* (/ (cbrt l) (sqrt k)) 1)) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (cbrt k)) (* (/ (cbrt l) (sqrt k)) 1)) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ (cbrt l) (sqrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ k 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ (cbrt l) (/ k 1))) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (cbrt k) (cbrt l)) k)) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (cbrt k) (cbrt l)) k)) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ (cbrt l) 1)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (cbrt k) (sqrt l)) (cbrt k))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (cbrt k) (sqrt l)) (sqrt k))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ (sqrt l) (/ (cbrt k) 1))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ (sqrt l) (/ (cbrt k) 1))) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (cbrt k) (sqrt l)) (cbrt k))) (/ (/ 2 (* t (sin k))) (/ (* (/ (cbrt k) (sqrt l)) (/ (sqrt k) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (cbrt k) (sqrt l)) (/ (sqrt k) 1)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (cbrt k) (sqrt l)) (sqrt k))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ (sqrt l) (/ k 1))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ (sqrt l) (/ k 1))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (cbrt k) (sqrt l)) k) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (cbrt k) (sqrt l)) k) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (sqrt l)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ l (cbrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (cbrt k) l) (sqrt k)) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (cbrt k)) (* (/ l (cbrt k)) 1)) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (cbrt k)) (* (/ l (cbrt k)) 1)) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ l (cbrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (cbrt k) (* (/ l (tan k)) (* (/ l (sqrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ (cbrt k) (* (/ l (tan k)) (* (/ l (sqrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (cbrt k) l) (sqrt k)) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (cbrt k)) (/ l (/ k 1))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (cbrt k)) (/ l (/ k 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (cbrt k) l) k)) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (cbrt k) l) k)) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (cbrt k) l)) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (cbrt k) l) k)) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ 1 k)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (cbrt k)) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (cbrt (/ l k)))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) (sqrt (/ l k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (sqrt k) (cbrt l)) (cbrt k)) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (sqrt k)) (/ (cbrt l) (sqrt k))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (/ (cbrt l) (cbrt k)) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (/ (cbrt l) (cbrt k)) 1))) (/ (/ 2 (* t (sin k))) (/ (* (/ (sqrt k) (cbrt l)) (cbrt k)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) (* (/ (cbrt l) (sqrt k)) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) (* (/ (cbrt l) (sqrt k)) 1)) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (sqrt k)) (/ (cbrt l) (sqrt k))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (/ (cbrt l) (/ k 1)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (/ (cbrt l) (/ k 1)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (sqrt k) (cbrt l)) k)) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (sqrt k) (cbrt l)) k)) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (sqrt k) (cbrt l)) 1)) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (/ (sqrt l) (cbrt k)))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) (/ (sqrt l) (sqrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (sqrt k) (sqrt l)) (/ (cbrt k) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (sqrt k) (sqrt l)) (/ (cbrt k) 1)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (/ (sqrt l) (cbrt k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (/ (sqrt l) (sqrt k)) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (/ (sqrt l) (sqrt k)) 1))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) (/ (sqrt l) (sqrt k))) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (/ (sqrt l) (/ k 1)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (/ (sqrt l) (/ k 1)))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) (/ (sqrt l) k)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) (/ (sqrt l) k)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (sqrt k) (* (/ l (tan k)) (sqrt l)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (sqrt k) l) (cbrt k)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (sqrt k) l) (sqrt k))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (sqrt k)) (* (/ l (cbrt k)) 1)) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (sqrt k)) (* (/ l (cbrt k)) 1)) (/ (/ 2 (* t (sin k))) (/ (* (/ (sqrt k) l) (cbrt k)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (sqrt k) l) (/ (sqrt k) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (sqrt k) l) (/ (sqrt k) 1)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (sqrt k) l) (sqrt k))) (/ (/ 2 (* t (sin k))) (/ (* (/ (sqrt k) l) (/ k 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (sqrt k) l) (/ k 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (* (/ (* (/ (sqrt k) l) k) l) (tan k))) (/ (/ 2 (* t (sin k))) (* (/ (* (/ (sqrt k) l) k) l) (tan k))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) l)) (/ (/ 2 (* t (sin k))) (* (/ (* (/ (sqrt k) l) k) l) (tan k))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) (/ 1 k)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (sqrt k) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (* (/ (/ (/ (cbrt k) 1) (cbrt (/ l k))) l) (tan k))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (cbrt k) 1)) (sqrt (/ l k))) (/ (/ 2 (* t (sin k))) (/ (/ (/ (cbrt k) 1) (/ (cbrt l) (cbrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (cbrt l) (sqrt k))))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (/ (cbrt k) 1) (cbrt l)) (/ (cbrt k) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (/ (cbrt k) 1) (cbrt l)) (/ (cbrt k) 1))) (/ (/ 2 (* t (sin k))) (/ (/ (/ (cbrt k) 1) (/ (cbrt l) (cbrt k))) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (cbrt k) 1)) (* (/ (cbrt l) (sqrt k)) 1)) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (cbrt k) 1)) (* (/ (cbrt l) (sqrt k)) 1)) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (cbrt l) (sqrt k))))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (cbrt k) 1)) (/ (cbrt l) (/ k 1))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (cbrt k) 1)) (/ (cbrt l) (/ k 1))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ (cbrt l) (/ k 1))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ (cbrt l) (/ k 1))) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (/ (cbrt k) 1) (/ (cbrt l) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (/ (cbrt k) 1) (/ (sqrt l) (cbrt k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (cbrt k) (* (/ (sqrt l) (sqrt k)) 1))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (/ (cbrt k) 1))))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (/ (cbrt k) 1))))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (/ (cbrt k) 1) (/ (sqrt l) (cbrt k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (* (/ (sqrt l) (sqrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (* (/ (sqrt l) (sqrt k)) 1)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (cbrt k) (* (/ (sqrt l) (sqrt k)) 1))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (/ k 1))))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (/ k 1))))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (sqrt l)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (cbrt k) 1)) (/ l (cbrt k))) (/ (/ 2 (* t (sin k))) (/ (/ (/ (cbrt k) 1) (/ l (sqrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (/ (cbrt k) 1) l) (/ (cbrt k) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (/ (cbrt k) 1) l) (/ (cbrt k) 1)) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (cbrt k) 1)) (/ l (cbrt k))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (* (/ l (sqrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (* (/ l (sqrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ (/ (/ (cbrt k) 1) (/ l (sqrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (/ (cbrt k) 1) l) (/ k 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (/ (cbrt k) 1) l) (/ k 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ l k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ l k)))) (/ (/ 2 (* t (sin k))) (/ (/ (/ (cbrt k) 1) l) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ l k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ 1 k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (* (/ (/ (/ (cbrt k) 1) (cbrt (/ l k))) l) (tan k))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (cbrt k) 1)) (sqrt (/ l k))) (/ (/ 2 (* t (sin k))) (/ (/ (/ (cbrt k) 1) (/ (cbrt l) (cbrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (cbrt l) (sqrt k))))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (/ (cbrt k) 1) (cbrt l)) (/ (cbrt k) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (/ (cbrt k) 1) (cbrt l)) (/ (cbrt k) 1))) (/ (/ 2 (* t (sin k))) (/ (/ (/ (cbrt k) 1) (/ (cbrt l) (cbrt k))) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (cbrt k) 1)) (* (/ (cbrt l) (sqrt k)) 1)) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (cbrt k) 1)) (* (/ (cbrt l) (sqrt k)) 1)) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (cbrt l) (sqrt k))))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (cbrt k) 1)) (/ (cbrt l) (/ k 1))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (cbrt k) 1)) (/ (cbrt l) (/ k 1))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ (cbrt l) (/ k 1))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ (cbrt l) (/ k 1))) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (/ (cbrt k) 1) (/ (cbrt l) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (/ (cbrt k) 1) (/ (sqrt l) (cbrt k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (cbrt k) (* (/ (sqrt l) (sqrt k)) 1))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (/ (cbrt k) 1))))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (/ (cbrt k) 1))))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (/ (cbrt k) 1) (/ (sqrt l) (cbrt k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (* (/ (sqrt l) (sqrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (* (/ (sqrt l) (sqrt k)) 1)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (cbrt k) (* (/ (sqrt l) (sqrt k)) 1))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (/ k 1))))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) (/ k 1))))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ (sqrt l) k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (sqrt l)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (cbrt k) 1)) (/ l (cbrt k))) (/ (/ 2 (* t (sin k))) (/ (/ (/ (cbrt k) 1) (/ l (sqrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (/ (cbrt k) 1) l) (/ (cbrt k) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (/ (cbrt k) 1) l) (/ (cbrt k) 1)) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (cbrt k) 1)) (/ l (cbrt k))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (* (/ l (sqrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (* (/ l (sqrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ (/ (/ (cbrt k) 1) (/ l (sqrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (/ (cbrt k) 1) l) (/ k 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (/ (cbrt k) 1) l) (/ k 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ l k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ l k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (/ (cbrt k) 1) l)) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ l k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (* (/ l (tan k)) (/ 1 k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) 1) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (cbrt (/ l k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (sqrt (/ l k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ (cbrt l) (cbrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ (cbrt l) (sqrt k))) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (cbrt k)) (* (/ (cbrt l) (cbrt k)) 1)) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (cbrt k)) (* (/ (cbrt l) (cbrt k)) 1)) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ (cbrt l) (cbrt k))) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (cbrt k)) (* (/ (cbrt l) (sqrt k)) 1)) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (cbrt k)) (* (/ (cbrt l) (sqrt k)) 1)) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ (cbrt l) (sqrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ k 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ (cbrt l) (/ k 1))) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (cbrt k) (cbrt l)) k)) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (cbrt k) (cbrt l)) k)) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ (cbrt l) 1)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (cbrt k) (sqrt l)) (cbrt k))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (cbrt k) (sqrt l)) (sqrt k))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ (sqrt l) (/ (cbrt k) 1))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ (sqrt l) (/ (cbrt k) 1))) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (cbrt k) (sqrt l)) (cbrt k))) (/ (/ 2 (* t (sin k))) (/ (* (/ (cbrt k) (sqrt l)) (/ (sqrt k) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (cbrt k) (sqrt l)) (/ (sqrt k) 1)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (cbrt k) (sqrt l)) (sqrt k))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ (sqrt l) (/ k 1))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ (sqrt l) (/ k 1))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (cbrt k) (sqrt l)) k) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (cbrt k) (sqrt l)) k) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (sqrt l)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ l (cbrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (cbrt k) l) (sqrt k)) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (cbrt k)) (* (/ l (cbrt k)) 1)) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (cbrt k)) (* (/ l (cbrt k)) 1)) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ l (cbrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (cbrt k) (* (/ l (tan k)) (* (/ l (sqrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ (cbrt k) (* (/ l (tan k)) (* (/ l (sqrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (cbrt k) l) (sqrt k)) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (cbrt k)) (/ l (/ k 1))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (cbrt k)) (/ l (/ k 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (cbrt k) l) k)) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (cbrt k) l) k)) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (cbrt k) l)) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (cbrt k) l) k)) (/ (/ 2 (* t (sin k))) (/ (/ (cbrt k) (/ 1 k)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (cbrt k)) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (cbrt (/ l k)) 1))) (/ (/ 2 (* t (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt (/ l k))) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) 1)) (/ (cbrt l) (cbrt k))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (/ (cbrt l) (sqrt k)) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (* (/ (cbrt l) (cbrt k)) 1) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (* (/ (cbrt l) (cbrt k)) 1) 1))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) 1)) (/ (cbrt l) (cbrt k))) (/ (/ 2 (* t (sin k))) (/ (* (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt k) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt k) 1)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (/ (cbrt l) (sqrt k)) 1))) (/ (/ 2 (* t (sin k))) (/ (/ (/ (sqrt k) 1) (/ (cbrt l) (/ k 1))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (/ (sqrt k) 1) (/ (cbrt l) (/ k 1))) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (/ (cbrt l) (/ k 1)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (/ (cbrt l) (/ k 1)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (/ (cbrt l) 1) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (/ (sqrt k) 1) (/ (sqrt l) (cbrt k)))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) (* (/ (sqrt l) (sqrt k)) 1)) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) 1)) (/ (sqrt l) (/ (cbrt k) 1))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) 1)) (/ (sqrt l) (/ (cbrt k) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (/ (sqrt k) 1) (/ (sqrt l) (cbrt k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt k) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt k) 1))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) (* (/ (sqrt l) (sqrt k)) 1)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (/ (sqrt l) (/ k 1)) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (/ (sqrt l) (/ k 1)) 1))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (sqrt l) k)))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (sqrt l) k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (/ (sqrt k) 1) (sqrt l))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (/ l (cbrt k)) 1))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) 1)) (/ l (sqrt k))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (* (/ l (cbrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (* (/ l (cbrt k)) 1)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (/ l (cbrt k)) 1))) (/ (/ 2 (* t (sin k))) (/ (* (/ (/ (sqrt k) 1) l) (/ (sqrt k) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (/ (sqrt k) 1) l) (/ (sqrt k) 1)) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) 1)) (/ l (sqrt k))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ l (/ k 1))))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ l (/ k 1))))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ l k)))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ l k)))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) l))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ l k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (sqrt k) 1) k)) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) 1) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (cbrt (/ l k)) 1))) (/ (/ 2 (* t (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt (/ l k))) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) 1)) (/ (cbrt l) (cbrt k))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (/ (cbrt l) (sqrt k)) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (* (/ (cbrt l) (cbrt k)) 1) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (* (/ (cbrt l) (cbrt k)) 1) 1))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) 1)) (/ (cbrt l) (cbrt k))) (/ (/ 2 (* t (sin k))) (/ (* (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt k) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt k) 1)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (/ (cbrt l) (sqrt k)) 1))) (/ (/ 2 (* t (sin k))) (/ (/ (/ (sqrt k) 1) (/ (cbrt l) (/ k 1))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (/ (sqrt k) 1) (/ (cbrt l) (/ k 1))) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (/ (cbrt l) (/ k 1)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (/ (cbrt l) (/ k 1)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (/ (cbrt l) 1) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (/ (sqrt k) 1) (/ (sqrt l) (cbrt k)))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) (* (/ (sqrt l) (sqrt k)) 1)) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) 1)) (/ (sqrt l) (/ (cbrt k) 1))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) 1)) (/ (sqrt l) (/ (cbrt k) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (/ (sqrt k) 1) (/ (sqrt l) (cbrt k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt k) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt k) 1))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) (* (/ (sqrt l) (sqrt k)) 1)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (/ (sqrt l) (/ k 1)) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (/ (sqrt l) (/ k 1)) 1))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (sqrt l) k)))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ (sqrt l) k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (/ (sqrt k) 1) (sqrt l))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (/ l (cbrt k)) 1))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) 1)) (/ l (sqrt k))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (* (/ l (cbrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (* (/ l (cbrt k)) 1)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (/ l (cbrt k)) 1))) (/ (/ 2 (* t (sin k))) (/ (* (/ (/ (sqrt k) 1) l) (/ (sqrt k) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (/ (sqrt k) 1) l) (/ (sqrt k) 1)) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) 1)) (/ l (sqrt k))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ l (/ k 1))))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ l (/ k 1))))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ l k)))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ l k)))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) l))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) 1) (* (/ l (tan k)) (/ l k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (sqrt k) 1) k)) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) 1) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (cbrt (/ l k)))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) (sqrt (/ l k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (sqrt k) (cbrt l)) (cbrt k)) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (sqrt k)) (/ (cbrt l) (sqrt k))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (/ (cbrt l) (cbrt k)) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (/ (cbrt l) (cbrt k)) 1))) (/ (/ 2 (* t (sin k))) (/ (* (/ (sqrt k) (cbrt l)) (cbrt k)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) (* (/ (cbrt l) (sqrt k)) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) (* (/ (cbrt l) (sqrt k)) 1)) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (sqrt k)) (/ (cbrt l) (sqrt k))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (/ (cbrt l) (/ k 1)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (/ (cbrt l) (/ k 1)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (sqrt k) (cbrt l)) k)) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (sqrt k) (cbrt l)) k)) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (sqrt k) (cbrt l)) 1)) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (/ (sqrt l) (cbrt k)))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) (/ (sqrt l) (sqrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (sqrt k) (sqrt l)) (/ (cbrt k) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (sqrt k) (sqrt l)) (/ (cbrt k) 1)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (/ (sqrt l) (cbrt k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (/ (sqrt l) (sqrt k)) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (* (/ (sqrt l) (sqrt k)) 1))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) (/ (sqrt l) (sqrt k))) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (/ (sqrt l) (/ k 1)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) (/ (sqrt l) (/ k 1)))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) (/ (sqrt l) k)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) (/ (sqrt l) k)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (sqrt k) (* (/ l (tan k)) (sqrt l)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (sqrt k) l) (cbrt k)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (sqrt k) l) (sqrt k))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (sqrt k)) (* (/ l (cbrt k)) 1)) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (sqrt k)) (* (/ l (cbrt k)) 1)) (/ (/ 2 (* t (sin k))) (/ (* (/ (sqrt k) l) (cbrt k)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (sqrt k) l) (/ (sqrt k) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (sqrt k) l) (/ (sqrt k) 1)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (sqrt k) l) (sqrt k))) (/ (/ 2 (* t (sin k))) (/ (* (/ (sqrt k) l) (/ k 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ (sqrt k) l) (/ k 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (* (/ (* (/ (sqrt k) l) k) l) (tan k))) (/ (/ 2 (* t (sin k))) (* (/ (* (/ (sqrt k) l) k) l) (tan k))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (sqrt k) l)) (/ (/ 2 (* t (sin k))) (* (/ (* (/ (sqrt k) l) k) l) (tan k))) (/ (/ 2 (* t (sin k))) (/ (/ (sqrt k) (/ 1 k)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (sqrt k) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ k (* (cbrt (/ l k)) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (/ k 1) (sqrt (/ l k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (cbrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (sqrt k))) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k 1)) (* (/ (cbrt l) (cbrt k)) 1)) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k 1)) (* (/ (cbrt l) (cbrt k)) 1)) (/ (/ 2 (* t (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (cbrt k))) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k 1)) (* (/ (cbrt l) (sqrt k)) 1)) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k 1)) (* (/ (cbrt l) (sqrt k)) 1)) (/ (/ 2 (* t (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (sqrt k))) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (/ k 1) (cbrt l)) (/ k 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (/ k 1) (cbrt l)) (/ k 1))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) k) (/ (cbrt l) (/ k 1))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) k) (/ (cbrt l) (/ k 1))) (/ (/ 2 (* t (sin k))) (/ (/ (/ k 1) (/ (cbrt l) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (cbrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (sqrt k))) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k (* (/ (sqrt l) (/ (cbrt k) 1)) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k (* (/ (sqrt l) (/ (cbrt k) 1)) 1))) (/ (/ 2 (* t (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (cbrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ k 1) (* (/ l (tan k)) (* (/ (sqrt l) (sqrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ (/ k 1) (* (/ l (tan k)) (* (/ (sqrt l) (sqrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (sqrt k))) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k 1)) (/ (sqrt l) (/ k 1))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k 1)) (/ (sqrt l) (/ k 1))) (/ (/ 2 (* t (sin k))) (/ (/ k 1) (* (/ l (tan k)) (/ (sqrt l) k)))) (/ (/ 2 (* t (sin k))) (/ (/ k 1) (* (/ l (tan k)) (/ (sqrt l) k)))) (/ (/ 2 (* t (sin k))) (/ (/ k 1) (* (/ l (tan k)) (sqrt l)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k (* (/ l (cbrt k)) 1))) (/ (/ 2 (* t (sin k))) (/ (/ (/ k 1) (/ l (sqrt k))) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k (* (* (/ l (cbrt k)) 1) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k (* (* (/ l (cbrt k)) 1) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k (* (/ l (cbrt k)) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (/ k 1) l) (/ (sqrt k) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (/ k 1) l) (/ (sqrt k) 1))) (/ (/ 2 (* t (sin k))) (/ (/ (/ k 1) (/ l (sqrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (* (/ (* (/ (/ k 1) l) (/ k 1)) l) (tan k))) (/ (/ 2 (* t (sin k))) (* (/ (* (/ (/ k 1) l) (/ k 1)) l) (tan k))) (/ (/ 2 (* t (sin k))) (/ (/ k (* (/ l k) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ k (* (/ l k) 1)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (/ k 1) l)) (/ (/ 2 (* t (sin k))) (/ (/ k (* (/ l k) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ k (* (/ 1 k) 1)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k 1)) (/ (/ 2 (* t (sin k))) (/ (/ k (* (cbrt (/ l k)) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (/ k 1) (sqrt (/ l k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (cbrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (sqrt k))) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k 1)) (* (/ (cbrt l) (cbrt k)) 1)) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k 1)) (* (/ (cbrt l) (cbrt k)) 1)) (/ (/ 2 (* t (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (cbrt k))) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k 1)) (* (/ (cbrt l) (sqrt k)) 1)) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k 1)) (* (/ (cbrt l) (sqrt k)) 1)) (/ (/ 2 (* t (sin k))) (/ (/ (/ k 1) (/ (cbrt l) (sqrt k))) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (/ k 1) (cbrt l)) (/ k 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (/ k 1) (cbrt l)) (/ k 1))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) k) (/ (cbrt l) (/ k 1))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) k) (/ (cbrt l) (/ k 1))) (/ (/ 2 (* t (sin k))) (/ (/ (/ k 1) (/ (cbrt l) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (cbrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (sqrt k))) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k (* (/ (sqrt l) (/ (cbrt k) 1)) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k (* (/ (sqrt l) (/ (cbrt k) 1)) 1))) (/ (/ 2 (* t (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (cbrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ k 1) (* (/ l (tan k)) (* (/ (sqrt l) (sqrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ (/ k 1) (* (/ l (tan k)) (* (/ (sqrt l) (sqrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ (/ (/ k 1) (/ (sqrt l) (sqrt k))) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k 1)) (/ (sqrt l) (/ k 1))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k 1)) (/ (sqrt l) (/ k 1))) (/ (/ 2 (* t (sin k))) (/ (/ k 1) (* (/ l (tan k)) (/ (sqrt l) k)))) (/ (/ 2 (* t (sin k))) (/ (/ k 1) (* (/ l (tan k)) (/ (sqrt l) k)))) (/ (/ 2 (* t (sin k))) (/ (/ k 1) (* (/ l (tan k)) (sqrt l)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k (* (/ l (cbrt k)) 1))) (/ (/ 2 (* t (sin k))) (/ (/ (/ k 1) (/ l (sqrt k))) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k (* (* (/ l (cbrt k)) 1) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k (* (* (/ l (cbrt k)) 1) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k (* (/ l (cbrt k)) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (/ k 1) l) (/ (sqrt k) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (/ k 1) l) (/ (sqrt k) 1))) (/ (/ 2 (* t (sin k))) (/ (/ (/ k 1) (/ l (sqrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (* (/ (* (/ (/ k 1) l) (/ k 1)) l) (tan k))) (/ (/ 2 (* t (sin k))) (* (/ (* (/ (/ k 1) l) (/ k 1)) l) (tan k))) (/ (/ 2 (* t (sin k))) (/ (/ k (* (/ l k) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ k (* (/ l k) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ k 1) (* (/ l (tan k)) l))) (/ (/ 2 (* t (sin k))) (/ (/ k (* (/ l k) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ k (* (/ 1 k) 1)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k 1)) (/ (/ 2 (* t (sin k))) (/ (/ k (cbrt (/ l k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ k (* (/ l (tan k)) (sqrt (/ l k))))) (/ (/ 2 (* t (sin k))) (/ (/ k (/ (cbrt l) (cbrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ k (cbrt l)) (sqrt k)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ k (cbrt l)) (/ (cbrt k) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ k (cbrt l)) (/ (cbrt k) 1))) (/ (/ 2 (* t (sin k))) (/ (/ k (/ (cbrt l) (cbrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ k (* (/ l (tan k)) (* (/ (cbrt l) (sqrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ k (* (/ l (tan k)) (* (/ (cbrt l) (sqrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ (* (/ k (cbrt l)) (sqrt k)) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) k) (/ (cbrt l) (/ k 1))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) k) (/ (cbrt l) (/ k 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ k (cbrt l)) k)) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ k (cbrt l)) k)) (/ (/ 2 (* t (sin k))) (/ (/ k (/ (cbrt l) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ k (sqrt l)) (cbrt k)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (* (/ (/ k (/ (sqrt l) (sqrt k))) l) (tan k))) (/ (/ 2 (* t (sin k))) (/ (* (/ k (sqrt l)) (/ (cbrt k) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ k (sqrt l)) (/ (cbrt k) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ k (sqrt l)) (cbrt k)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ k (* (/ l (tan k)) (* (/ (sqrt l) (sqrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ k (* (/ l (tan k)) (* (/ (sqrt l) (sqrt k)) 1)))) (/ (/ 2 (* t (sin k))) (* (/ (/ k (/ (sqrt l) (sqrt k))) l) (tan k))) (/ (/ 2 (* t (sin k))) (/ (* (/ k (sqrt l)) (/ k 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ k (sqrt l)) (/ k 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ k (sqrt l)) k) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ k (sqrt l)) k) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k (sqrt l))) (/ (/ 2 (* t (sin k))) (/ (* (/ k l) (cbrt k)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ k l) (sqrt k))) (/ (/ 2 (* t (sin k))) (/ k (* (/ l (tan k)) (* (/ l (cbrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ k (* (/ l (tan k)) (* (/ l (cbrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ (* (/ k l) (cbrt k)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ k (* (/ l (sqrt k)) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ k (* (/ l (sqrt k)) 1)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ k l) (sqrt k))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ k l) (/ k 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ k l) (/ k 1))) (/ (/ 2 (* t (sin k))) (/ k (* (/ l (tan k)) (/ l k)))) (/ (/ 2 (* t (sin k))) (/ k (* (/ l (tan k)) (/ l k)))) (/ (/ 2 (* t (sin k))) (/ (/ k l) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ k (* (/ l (tan k)) (/ l k)))) (/ (/ 2 (* t (sin k))) (/ (/ k (/ 1 k)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ k (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ k (cbrt (/ l k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ k (* (/ l (tan k)) (sqrt (/ l k))))) (/ (/ 2 (* t (sin k))) (/ (/ k (/ (cbrt l) (cbrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ k (cbrt l)) (sqrt k)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ k (cbrt l)) (/ (cbrt k) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ k (cbrt l)) (/ (cbrt k) 1))) (/ (/ 2 (* t (sin k))) (/ (/ k (/ (cbrt l) (cbrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ k (* (/ l (tan k)) (* (/ (cbrt l) (sqrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ k (* (/ l (tan k)) (* (/ (cbrt l) (sqrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ (* (/ k (cbrt l)) (sqrt k)) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) k) (/ (cbrt l) (/ k 1))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) k) (/ (cbrt l) (/ k 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ k (cbrt l)) k)) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ k (cbrt l)) k)) (/ (/ 2 (* t (sin k))) (/ (/ k (/ (cbrt l) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ k (sqrt l)) (cbrt k)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (* (/ (/ k (/ (sqrt l) (sqrt k))) l) (tan k))) (/ (/ 2 (* t (sin k))) (/ (* (/ k (sqrt l)) (/ (cbrt k) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ k (sqrt l)) (/ (cbrt k) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ k (sqrt l)) (cbrt k)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ k (* (/ l (tan k)) (* (/ (sqrt l) (sqrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ k (* (/ l (tan k)) (* (/ (sqrt l) (sqrt k)) 1)))) (/ (/ 2 (* t (sin k))) (* (/ (/ k (/ (sqrt l) (sqrt k))) l) (tan k))) (/ (/ 2 (* t (sin k))) (/ (* (/ k (sqrt l)) (/ k 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ k (sqrt l)) (/ k 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ k (sqrt l)) k) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ k (sqrt l)) k) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ k (sqrt l))) (/ (/ 2 (* t (sin k))) (/ (* (/ k l) (cbrt k)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ k l) (sqrt k))) (/ (/ 2 (* t (sin k))) (/ k (* (/ l (tan k)) (* (/ l (cbrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ k (* (/ l (tan k)) (* (/ l (cbrt k)) 1)))) (/ (/ 2 (* t (sin k))) (/ (* (/ k l) (cbrt k)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ k (* (/ l (sqrt k)) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ k (* (/ l (sqrt k)) 1)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ k l) (sqrt k))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ k l) (/ k 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ k l) (/ k 1))) (/ (/ 2 (* t (sin k))) (/ k (* (/ l (tan k)) (/ l k)))) (/ (/ 2 (* t (sin k))) (/ k (* (/ l (tan k)) (/ l k)))) (/ (/ 2 (* t (sin k))) (/ (/ k l) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ k (* (/ l (tan k)) (/ l k)))) (/ (/ 2 (* t (sin k))) (/ (/ k (/ 1 k)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ k (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (* (/ (/ 1 (cbrt (/ l k))) l) (tan k))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ 1 (sqrt (/ l k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ 1 (cbrt l)) (cbrt k))) (/ (/ 2 (* t (sin k))) (/ (* (/ 1 (cbrt l)) (sqrt k)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ 1 (* (/ (cbrt l) (cbrt k)) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ 1 (* (/ (cbrt l) (cbrt k)) 1)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ 1 (cbrt l)) (cbrt k))) (/ (/ 2 (* t (sin k))) (/ (* (/ 1 (cbrt l)) (/ (sqrt k) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ 1 (cbrt l)) (/ (sqrt k) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ 1 (cbrt l)) (sqrt k)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ 1 (/ (cbrt l) (/ k 1)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ 1 (/ (cbrt l) (/ k 1)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) 1) (/ (cbrt l) k)) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) 1) (/ (cbrt l) k)) (/ (/ 2 (* t (sin k))) (/ (* (/ 1 (cbrt l)) 1) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ 1 (/ (sqrt l) (cbrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ 1 (sqrt l)) (sqrt k)) (/ l (tan k)))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) 1) (/ (sqrt l) (/ (cbrt k) 1))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) 1) (/ (sqrt l) (/ (cbrt k) 1))) (/ (/ 2 (* t (sin k))) (/ (/ 1 (/ (sqrt l) (cbrt k))) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ 1 (* (/ (sqrt l) (sqrt k)) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (/ 1 (* (/ (sqrt l) (sqrt k)) 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ 1 (sqrt l)) (sqrt k)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ 1 (sqrt l)) (/ k 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ 1 (sqrt l)) (/ k 1))) (/ (/ 2 (* t (sin k))) (/ (* (/ 1 (sqrt l)) k) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ 1 (sqrt l)) k) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ 1 (sqrt l))) (/ (/ 2 (* t (sin k))) (/ (* (/ 1 l) (cbrt k)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (* (/ (/ 1 (/ l (sqrt k))) l) (tan k))) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) 1) (* (/ l (cbrt k)) 1)) (* (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) 1) (* (/ l (cbrt k)) 1)) (/ (/ 2 (* t (sin k))) (/ (* (/ 1 l) (cbrt k)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ 1 (* (/ l (sqrt k)) 1))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ 1 (* (/ l (sqrt k)) 1))) (/ (/ 2 (* t (sin k))) (* (/ (/ 1 (/ l (sqrt k))) l) (tan k))) (/ (/ 2 (* t (sin k))) (/ (* (/ 1 l) (/ k 1)) (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ (* (/ 1 l) (/ k 1)) (/ l (tan k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ 1 l) k)) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ 1 l) k)) (/ (/ 2 (* t (sin k))) (* (/ (/ 1 l) l) (tan k))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ 1 l) k)) (/ (/ 2 (* t (sin k))) (/ k (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ 1 (/ l (tan k)))) (/ (/ 2 (* t (sin k))) (/ k (* (/ l (tan k)) (/ l k)))) (/ (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ 1 l) k)) (/ (/ 2 (* t (sin k))) (/ k (/ l (tan k)))) (/ (/ k (/ l k)) (/ (* 2 l) t)) (/ (/ k (/ l k)) (/ (* (/ 2 t) l) (sin k))) (/ (/ k (/ l k)) (/ (* 2 (/ l (tan k))) t)) (* (/ 2 (* t (sin k))) (* (/ l (tan k)) (/ l k))) (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (log (/ (* (/ 2 t) (/ l (tan k))) (sin k))) (log (/ (* (/ 2 t) (/ l (tan k))) (sin k))) (log (/ (* (/ 2 t) (/ l (tan k))) (sin k))) (log (/ (* (/ 2 t) (/ l (tan k))) (sin k))) (log (/ (* (/ 2 t) (/ l (tan k))) (sin k))) (log (/ (* (/ 2 t) (/ l (tan k))) (sin k))) (log (/ (* (/ 2 t) (/ l (tan k))) (sin k))) (exp (/ (* (/ 2 t) (/ l (tan k))) (sin k))) (/ (* (/ (* 4 2) (* (* t t) t)) (/ (/ (* l (* l l)) (* (tan k) (tan k))) (tan k))) (* (sin k) (* (sin k) (sin k)))) (/ (* (/ (* 4 2) (* (* t t) t)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))) (* (sin k) (* (sin k) (sin k)))) (/ (* (* (/ 2 t) (* (/ 2 t) (/ 2 t))) (/ (/ (* l (* l l)) (* (tan k) (tan k))) (tan k))) (* (sin k) (* (sin k) (sin k)))) (* (* (/ (/ (* (/ 2 t) (* (/ 2 t) (/ 2 t))) (* (sin k) (sin k))) (sin k)) (* (/ l (tan k)) (/ l (tan k)))) (/ l (tan k))) (* (* (/ 2 (* t (sin k))) (* (/ 2 (* t (sin k))) (/ 2 (* t (sin k))))) (/ (/ (* l (* l l)) (* (tan k) (tan k))) (tan k))) (* (* (/ 2 (* t (sin k))) (/ 2 (* t (sin k)))) (* (/ 2 (* t (sin k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (* (cbrt (/ (* (/ 2 t) (/ l (tan k))) (sin k))) (cbrt (/ (* (/ 2 t) (/ l (tan k))) (sin k)))) (cbrt (/ (* (/ 2 t) (/ l (tan k))) (sin k))) (* (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (* (/ 2 t) (/ l (tan k))) (sin k)))) (sqrt (/ (* (/ 2 t) (/ l (tan k))) (sin k))) (sqrt (/ (* (/ 2 t) (/ l (tan k))) (sin k))) (/ (* 2 l) t) (* (sin k) (tan k)) (* (sqrt (/ 2 (* t (sin k)))) (sqrt (/ l (tan k)))) (* (sqrt (/ 2 (* t (sin k)))) (sqrt (/ l (tan k)))) (* (sqrt (/ 2 (* t (sin k)))) (/ (sqrt l) (sqrt (tan k)))) (* (sqrt (/ 2 (* t (sin k)))) (/ (sqrt l) (sqrt (tan k)))) (* (/ (sqrt (/ 2 t)) (sqrt (sin k))) (sqrt (/ l (tan k)))) (* (/ (sqrt (/ 2 t)) (sqrt (sin k))) (sqrt (/ l (tan k)))) (* (/ (sqrt l) (sqrt (tan k))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (* (/ (sqrt l) (sqrt (tan k))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (* (/ (sqrt 2) (sqrt t)) (sqrt (/ l (tan k)))) (sqrt (sin k))) (/ (* (/ (sqrt 2) (sqrt t)) (sqrt (/ l (tan k)))) (sqrt (sin k))) (/ (* (/ (sqrt 2) (sqrt t)) (/ (sqrt l) (sqrt (tan k)))) (sqrt (sin k))) (/ (* (/ (sqrt 2) (sqrt t)) (/ (sqrt l) (sqrt (tan k)))) (sqrt (sin k))) (* (* (/ 2 (* t (sin k))) (cbrt (/ l (tan k)))) (cbrt (/ l (tan k)))) (/ (* (/ 2 t) (sqrt (/ l (tan k)))) (sin k)) (* (* (/ (cbrt l) (cbrt (tan k))) (/ (cbrt l) (cbrt (tan k)))) (/ 2 (* t (sin k)))) (/ (* (/ 2 t) (/ (* (cbrt l) (cbrt l)) (sqrt (tan k)))) (sin k)) (/ (* (/ 2 t) (* (cbrt l) (cbrt l))) (sin k)) (* (/ 2 (* t (sin k))) (/ (sqrt l) (* (cbrt (tan k)) (cbrt (tan k))))) (* (/ 2 (* t (sin k))) (/ (sqrt l) (sqrt (tan k)))) (/ (* (/ 2 t) (sqrt l)) (sin k)) (/ (* (/ 2 t) (/ (/ 1 (cbrt (tan k))) (cbrt (tan k)))) (sin k)) (* (/ 1 (sqrt (tan k))) (/ 2 (* t (sin k)))) (/ 2 (* t (sin k))) (/ 2 (* t (sin k))) (/ (* (/ 2 t) l) (sin k)) (* (/ 2 (* t (sin k))) (/ l (sin k))) (* (/ l (tan k)) (cbrt (/ 2 (* t (sin k))))) (* (/ l (tan k)) (sqrt (/ 2 (* t (sin k))))) (* (/ l (tan k)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (* (cbrt (/ 2 t)) (/ l (tan k))) (sqrt (sin k))) (* (/ (cbrt (/ 2 t)) (sin k)) (/ l (tan k))) (* (/ l (tan k)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (* (/ l (tan k)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (* (sqrt (/ 2 t)) (/ l (tan k))) (sin k)) (* (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))) (/ l (tan k))) (* (/ l (tan k)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (* (/ l (tan k)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (* (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) (/ l (tan k))) (/ (* (/ (cbrt 2) (sqrt t)) (/ l (tan k))) (sqrt (sin k))) (/ (* (/ (cbrt 2) (sqrt t)) (/ l (tan k))) (sin k)) (* (/ (/ (cbrt 2) t) (cbrt (sin k))) (/ l (tan k))) (/ (* (/ (cbrt 2) t) (/ l (tan k))) (sqrt (sin k))) (* (/ (cbrt 2) (* t (sin k))) (/ l (tan k))) (* (/ l (tan k)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (* (/ (sqrt 2) (cbrt t)) (/ l (tan k))) (sqrt (sin k))) (/ (* (/ (sqrt 2) (* (sin k) (cbrt t))) l) (tan k)) (/ (* (/ (sqrt 2) (sqrt t)) (/ l (tan k))) (cbrt (sin k))) (/ (* (/ (sqrt 2) (sqrt t)) (/ l (tan k))) (sqrt (sin k))) (* (/ (/ (sqrt 2) (sqrt t)) (sin k)) (/ l (tan k))) (/ (* (/ (sqrt 2) t) (/ l (tan k))) (cbrt (sin k))) (/ (* (/ (sqrt 2) t) (/ l (tan k))) (sqrt (sin k))) (* (/ l (tan k)) (/ (sqrt 2) (* t (sin k)))) (* (/ (/ 2 (cbrt t)) (cbrt (sin k))) (/ l (tan k))) (/ (* (/ (/ 2 (cbrt t)) (sqrt (sin k))) l) (tan k)) (/ (* (/ 2 (cbrt t)) (/ l (tan k))) (sin k)) (* (/ l (tan k)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (* (/ 2 (sqrt t)) (/ l (tan k))) (sqrt (sin k))) (/ (* (/ 2 (sqrt t)) (/ l (tan k))) (sin k)) (* (/ l (tan k)) (/ (/ 2 t) (cbrt (sin k)))) (/ (* (/ 2 t) (/ l (tan k))) (sqrt (sin k))) (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (* (/ l (tan k)) (/ (/ 2 t) (cbrt (sin k)))) (/ (* (/ 2 t) (/ l (tan k))) (sqrt (sin k))) (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (* (/ 1 (* (cbrt (sin k)) t)) l) (tan k)) (/ (* (/ (/ 1 t) (sqrt (sin k))) l) (tan k)) (* (/ (/ 1 t) (sin k)) (/ l (tan k))) (/ (* (/ 2 t) (/ l (tan k))) (sin k)) (/ (* 1 (/ l (tan k))) (sin k)) (/ (* (/ 2 t) l) (sin k)) (/ (* 2 (/ l (tan k))) t) (log (/ 2 (* t (sin k)))) (log (/ 2 (* t (sin k)))) (log (/ 2 (* t (sin k)))) (exp (/ 2 (* t (sin k)))) (/ (/ (* 4 2) (* (* t t) t)) (* (sin k) (* (sin k) (sin k)))) (/ (/ (* (/ 2 t) (* (/ 2 t) (/ 2 t))) (* (sin k) (sin k))) (sin k)) (* (cbrt (/ 2 (* t (sin k)))) (cbrt (/ 2 (* t (sin k))))) (cbrt (/ 2 (* t (sin k)))) (* (/ 2 (* t (sin k))) (* (/ 2 (* t (sin k))) (/ 2 (* t (sin k))))) (sqrt (/ 2 (* t (sin k)))) (sqrt (/ 2 (* t (sin k)))) (/ -2 t) (- (sin k)) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (cbrt (/ 2 t)) (sqrt (sin k))) (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (/ (cbrt (/ 2 t)) (sin k)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (sqrt (/ 2 t)) (cbrt (sin k))) (/ (sqrt (/ 2 t)) (sqrt (sin k))) (/ (sqrt (/ 2 t)) (sqrt (sin k))) (sqrt (/ 2 t)) (/ (sqrt (/ 2 t)) (sin k)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (/ (/ (cbrt 2) (cbrt t)) (sin k)) (/ (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (cbrt (sin k))) (cbrt (sin k))) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (/ (/ (cbrt 2) (sqrt t)) (sin k)) (/ (/ (* (cbrt 2) (cbrt 2)) (cbrt (sin k))) (cbrt (sin k))) (/ (/ (cbrt 2) t) (cbrt (sin k))) (/ (* (cbrt 2) (cbrt 2)) (sqrt (sin k))) (/ (/ (cbrt 2) t) (sqrt (sin k))) (* (cbrt 2) (cbrt 2)) (/ (cbrt 2) (* t (sin k))) (/ (sqrt 2) (* (* (cbrt (sin k)) (cbrt (sin k))) (* (cbrt t) (cbrt t)))) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t))) (/ (sqrt 2) (* (cbrt t) (cbrt t))) (/ (sqrt 2) (* (sin k) (cbrt t))) (/ (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))) (cbrt (sin k))) (/ (sqrt 2) (* (cbrt (sin k)) (sqrt t))) (/ (sqrt 2) (* (sqrt (sin k)) (sqrt t))) (/ (sqrt 2) (* (sqrt (sin k)) (sqrt t))) (/ (sqrt 2) (sqrt t)) (/ (/ (sqrt 2) (sqrt t)) (sin k)) (/ (/ (sqrt 2) (cbrt (sin k))) (cbrt (sin k))) (/ (sqrt 2) (* (cbrt (sin k)) t)) (/ (sqrt 2) (sqrt (sin k))) (/ (/ (sqrt 2) t) (sqrt (sin k))) (sqrt 2) (/ (sqrt 2) (* t (sin k))) (/ 1 (* (* (cbrt (sin k)) (cbrt (sin k))) (* (cbrt t) (cbrt t)))) (/ (/ 2 (cbrt t)) (cbrt (sin k))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))) (/ (/ 2 (cbrt t)) (sqrt (sin k))) (/ 1 (* (cbrt t) (cbrt t))) (/ (/ 2 (cbrt t)) (sin k)) (/ 1 (* (* (cbrt (sin k)) (cbrt (sin k))) (sqrt t))) (/ (/ 2 (sqrt t)) (cbrt (sin k))) (/ 1 (* (sqrt (sin k)) (sqrt t))) (/ (/ 2 (sqrt t)) (sqrt (sin k))) (/ 1 (sqrt t)) (/ (/ 2 (sqrt t)) (sin k)) (/ (/ 1 (cbrt (sin k))) (cbrt (sin k))) (/ (/ 2 t) (cbrt (sin k))) (/ 1 (sqrt (sin k))) (/ (/ 2 t) (sqrt (sin k))) 1 (/ 2 (* t (sin k))) (/ (/ 1 (cbrt (sin k))) (cbrt (sin k))) (/ (/ 2 t) (cbrt (sin k))) (/ 1 (sqrt (sin k))) (/ (/ 2 t) (sqrt (sin k))) 1 (/ 2 (* t (sin k))) (/ (/ 2 (cbrt (sin k))) (cbrt (sin k))) (/ 1 (* (cbrt (sin k)) t)) (/ 2 (sqrt (sin k))) (/ (/ 1 t) (sqrt (sin k))) 2 (/ (/ 1 t) (sin k)) (/ 1 (sin k)) (/ (sin k) (/ 2 t)) (/ 2 (* (* (cbrt (sin k)) (cbrt (sin k))) t)) (/ (/ 2 t) (sqrt (sin k))) (/ 2 t) (/ (sin k) (cbrt (/ 2 t))) (/ (sin k) (sqrt (/ 2 t))) (* (/ (sin k) (cbrt 2)) (cbrt t)) (/ (sin k) (/ (cbrt 2) (sqrt t))) (* (/ (sin k) (cbrt 2)) t) (* (/ (sin k) (sqrt 2)) (cbrt t)) (/ (sin k) (/ (sqrt 2) (sqrt t))) (/ (sin k) (/ (sqrt 2) t)) (/ (sin k) (/ 2 (cbrt t))) (* (/ (sin k) 2) (sqrt t)) (/ (sin k) (/ 2 t)) (/ (sin k) (/ 2 t)) (* (/ (sin k) 1) t) (* t (sin k)) (log (/ l (tan k))) (log (/ l (tan k))) (exp (/ l (tan k))) (/ (/ (* l (* l l)) (* (tan k) (tan k))) (tan k)) (* (cbrt (/ l (tan k))) (cbrt (/ l (tan k)))) (cbrt (/ l (tan k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))) (sqrt (/ l (tan k))) (sqrt (/ l (tan k))) (- l) (- (tan k)) (* (/ (cbrt l) (cbrt (tan k))) (/ (cbrt l) (cbrt (tan k)))) (/ (cbrt l) (cbrt (tan k))) (/ (* (cbrt l) (cbrt l)) (sqrt (tan k))) (/ (cbrt l) (sqrt (tan k))) (* (cbrt l) (cbrt l)) (/ (cbrt l) (tan k)) (/ (sqrt l) (* (cbrt (tan k)) (cbrt (tan k)))) (/ (sqrt l) (cbrt (tan k))) (/ (sqrt l) (sqrt (tan k))) (/ (sqrt l) (sqrt (tan k))) (sqrt l) (/ (sqrt l) (tan k)) (/ (/ 1 (cbrt (tan k))) (cbrt (tan k))) (/ l (cbrt (tan k))) (/ 1 (sqrt (tan k))) (/ l (sqrt (tan k))) 1 (/ l (tan k)) (/ 1 (tan k)) (/ (tan k) l) (/ (/ l (cbrt (tan k))) (cbrt (tan k))) (/ l (sqrt (tan k))) l (/ (tan k) (cbrt l)) (/ (tan k) (sqrt l)) (/ (tan k) l) (/ l (sin k)) (+ (* (/ t (/ (* l l) (* (* k k) (* k k)))) 1/2) (* 1/12 (/ (* (pow k 6) t) (* l l)))) (* (/ t (/ (* (cos k) (* l l)) (* (* (sin k) (sin k)) (* k k)))) 1/2) (* (/ t (/ (* (cos k) (* l l)) (* (* (sin k) (sin k)) (* k k)))) 1/2) (- (/ (* 2 l) (* t (* k k))) (* (/ l t) 1/3)) (/ (* 2 (* (cos k) l)) (* (* (sin k) (sin k)) t)) (/ (* 2 (* (cos k) l)) (* (* (sin k) (sin k)) t)) (+ (* 1/3 (/ k t)) (/ 2 (* k t))) (/ 2 (* t (sin k))) (/ 2 (* t (sin k))) (- (/ l k) (* (* l k) 1/3)) (/ l (/ (sin k) (cos k))) (/ l (/ (sin k) (cos k))) 42.214 * * * [progress]: adding candidates to table 63.077 * * [progress]: iteration 3 / 4 63.077 * * * [progress]: picking best candidate 63.124 * * * * [pick]: Picked # 63.124 * * * [progress]: localizing error 63.177 * * * [progress]: generating rewritten candidates 63.177 * * * * [progress]: [ 1 / 4 ] rewriting at (2 2 1) 63.196 * * * * [progress]: [ 2 / 4 ] rewriting at (2 2 1 2) 63.203 * * * * [progress]: [ 3 / 4 ] rewriting at (2 2 2 2) 63.208 * * * * [progress]: [ 4 / 4 ] rewriting at (2) 63.439 * * * [progress]: generating series expansions 63.440 * * * * [progress]: [ 1 / 4 ] generating series at (2 2 1) 63.440 * [backup-simplify]: Simplify (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) into (* 1/2 (/ (* t (* (sin k) k)) l)) 63.440 * [approximate]: Taking taylor expansion of (* 1/2 (/ (* t (* (sin k) k)) l)) in (k l t) around 0 63.440 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* t (* (sin k) k)) l)) in t 63.440 * [taylor]: Taking taylor expansion of 1/2 in t 63.440 * [backup-simplify]: Simplify 1/2 into 1/2 63.440 * [taylor]: Taking taylor expansion of (/ (* t (* (sin k) k)) l) in t 63.440 * [taylor]: Taking taylor expansion of (* t (* (sin k) k)) in t 63.440 * [taylor]: Taking taylor expansion of t in t 63.440 * [backup-simplify]: Simplify 0 into 0 63.440 * [backup-simplify]: Simplify 1 into 1 63.440 * [taylor]: Taking taylor expansion of (* (sin k) k) in t 63.440 * [taylor]: Taking taylor expansion of (sin k) in t 63.440 * [taylor]: Taking taylor expansion of k in t 63.440 * [backup-simplify]: Simplify k into k 63.440 * [backup-simplify]: Simplify (sin k) into (sin k) 63.440 * [backup-simplify]: Simplify (cos k) into (cos k) 63.440 * [taylor]: Taking taylor expansion of k in t 63.440 * [backup-simplify]: Simplify k into k 63.440 * [taylor]: Taking taylor expansion of l in t 63.440 * [backup-simplify]: Simplify l into l 63.440 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 63.440 * [backup-simplify]: Simplify (* (cos k) 0) into 0 63.440 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 63.440 * [backup-simplify]: Simplify (* (sin k) k) into (* (sin k) k) 63.440 * [backup-simplify]: Simplify (* 0 (* (sin k) k)) into 0 63.441 * [backup-simplify]: Simplify (+ 0) into 0 63.441 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 1)) into 0 63.459 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.460 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 0)) into 0 63.460 * [backup-simplify]: Simplify (+ 0 0) into 0 63.460 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 k)) into 0 63.461 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (* (sin k) k))) into (* (sin k) k) 63.461 * [backup-simplify]: Simplify (/ (* (sin k) k) l) into (/ (* (sin k) k) l) 63.461 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* t (* (sin k) k)) l)) in l 63.461 * [taylor]: Taking taylor expansion of 1/2 in l 63.461 * [backup-simplify]: Simplify 1/2 into 1/2 63.461 * [taylor]: Taking taylor expansion of (/ (* t (* (sin k) k)) l) in l 63.461 * [taylor]: Taking taylor expansion of (* t (* (sin k) k)) in l 63.461 * [taylor]: Taking taylor expansion of t in l 63.461 * [backup-simplify]: Simplify t into t 63.461 * [taylor]: Taking taylor expansion of (* (sin k) k) in l 63.461 * [taylor]: Taking taylor expansion of (sin k) in l 63.461 * [taylor]: Taking taylor expansion of k in l 63.461 * [backup-simplify]: Simplify k into k 63.461 * [backup-simplify]: Simplify (sin k) into (sin k) 63.461 * [backup-simplify]: Simplify (cos k) into (cos k) 63.461 * [taylor]: Taking taylor expansion of k in l 63.461 * [backup-simplify]: Simplify k into k 63.461 * [taylor]: Taking taylor expansion of l in l 63.461 * [backup-simplify]: Simplify 0 into 0 63.461 * [backup-simplify]: Simplify 1 into 1 63.461 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 63.461 * [backup-simplify]: Simplify (* (cos k) 0) into 0 63.461 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 63.461 * [backup-simplify]: Simplify (* (sin k) k) into (* (sin k) k) 63.461 * [backup-simplify]: Simplify (* t (* (sin k) k)) into (* t (* (sin k) k)) 63.461 * [backup-simplify]: Simplify (/ (* t (* (sin k) k)) 1) into (* t (* (sin k) k)) 63.461 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* t (* (sin k) k)) l)) in k 63.461 * [taylor]: Taking taylor expansion of 1/2 in k 63.461 * [backup-simplify]: Simplify 1/2 into 1/2 63.461 * [taylor]: Taking taylor expansion of (/ (* t (* (sin k) k)) l) in k 63.461 * [taylor]: Taking taylor expansion of (* t (* (sin k) k)) in k 63.461 * [taylor]: Taking taylor expansion of t in k 63.461 * [backup-simplify]: Simplify t into t 63.461 * [taylor]: Taking taylor expansion of (* (sin k) k) in k 63.461 * [taylor]: Taking taylor expansion of (sin k) in k 63.461 * [taylor]: Taking taylor expansion of k in k 63.461 * [backup-simplify]: Simplify 0 into 0 63.461 * [backup-simplify]: Simplify 1 into 1 63.461 * [taylor]: Taking taylor expansion of k in k 63.461 * [backup-simplify]: Simplify 0 into 0 63.461 * [backup-simplify]: Simplify 1 into 1 63.461 * [taylor]: Taking taylor expansion of l in k 63.461 * [backup-simplify]: Simplify l into l 63.462 * [backup-simplify]: Simplify (* 0 0) into 0 63.462 * [backup-simplify]: Simplify (* t 0) into 0 63.462 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 63.463 * [backup-simplify]: Simplify (+ (* 0 1) (* 1 0)) into 0 63.463 * [backup-simplify]: Simplify (+ (* t 0) (* 0 0)) into 0 63.463 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.464 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 1) (* 0 0))) into 1 63.464 * [backup-simplify]: Simplify (+ (* t 1) (+ (* 0 0) (* 0 0))) into t 63.464 * [backup-simplify]: Simplify (/ t l) into (/ t l) 63.464 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* t (* (sin k) k)) l)) in k 63.464 * [taylor]: Taking taylor expansion of 1/2 in k 63.464 * [backup-simplify]: Simplify 1/2 into 1/2 63.464 * [taylor]: Taking taylor expansion of (/ (* t (* (sin k) k)) l) in k 63.464 * [taylor]: Taking taylor expansion of (* t (* (sin k) k)) in k 63.465 * [taylor]: Taking taylor expansion of t in k 63.465 * [backup-simplify]: Simplify t into t 63.465 * [taylor]: Taking taylor expansion of (* (sin k) k) in k 63.465 * [taylor]: Taking taylor expansion of (sin k) in k 63.465 * [taylor]: Taking taylor expansion of k in k 63.465 * [backup-simplify]: Simplify 0 into 0 63.465 * [backup-simplify]: Simplify 1 into 1 63.465 * [taylor]: Taking taylor expansion of k in k 63.465 * [backup-simplify]: Simplify 0 into 0 63.465 * [backup-simplify]: Simplify 1 into 1 63.465 * [taylor]: Taking taylor expansion of l in k 63.465 * [backup-simplify]: Simplify l into l 63.465 * [backup-simplify]: Simplify (* 0 0) into 0 63.465 * [backup-simplify]: Simplify (* t 0) into 0 63.465 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 63.466 * [backup-simplify]: Simplify (+ (* 0 1) (* 1 0)) into 0 63.466 * [backup-simplify]: Simplify (+ (* t 0) (* 0 0)) into 0 63.467 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.468 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 1) (* 0 0))) into 1 63.469 * [backup-simplify]: Simplify (+ (* t 1) (+ (* 0 0) (* 0 0))) into t 63.469 * [backup-simplify]: Simplify (/ t l) into (/ t l) 63.469 * [backup-simplify]: Simplify (* 1/2 (/ t l)) into (* 1/2 (/ t l)) 63.469 * [taylor]: Taking taylor expansion of (* 1/2 (/ t l)) in l 63.469 * [taylor]: Taking taylor expansion of 1/2 in l 63.469 * [backup-simplify]: Simplify 1/2 into 1/2 63.469 * [taylor]: Taking taylor expansion of (/ t l) in l 63.469 * [taylor]: Taking taylor expansion of t in l 63.469 * [backup-simplify]: Simplify t into t 63.469 * [taylor]: Taking taylor expansion of l in l 63.469 * [backup-simplify]: Simplify 0 into 0 63.469 * [backup-simplify]: Simplify 1 into 1 63.469 * [backup-simplify]: Simplify (/ t 1) into t 63.469 * [backup-simplify]: Simplify (* 1/2 t) into (* 1/2 t) 63.469 * [taylor]: Taking taylor expansion of (* 1/2 t) in t 63.469 * [taylor]: Taking taylor expansion of 1/2 in t 63.469 * [backup-simplify]: Simplify 1/2 into 1/2 63.469 * [taylor]: Taking taylor expansion of t in t 63.469 * [backup-simplify]: Simplify 0 into 0 63.469 * [backup-simplify]: Simplify 1 into 1 63.470 * [backup-simplify]: Simplify (+ (* 1/2 1) (* 0 0)) into 1/2 63.470 * [backup-simplify]: Simplify 1/2 into 1/2 63.472 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 1 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into -1/6 63.473 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 1) (* -1/6 0)))) into 0 63.474 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 1) (+ (* 0 0) (* 0 0)))) into 0 63.474 * [backup-simplify]: Simplify (- (/ 0 l) (+ (* (/ t l) (/ 0 l)))) into 0 63.474 * [backup-simplify]: Simplify (+ (* 1/2 0) (* 0 (/ t l))) into 0 63.474 * [taylor]: Taking taylor expansion of 0 in l 63.474 * [backup-simplify]: Simplify 0 into 0 63.475 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* t (/ 0 1)))) into 0 63.476 * [backup-simplify]: Simplify (+ (* 1/2 0) (* 0 t)) into 0 63.476 * [taylor]: Taking taylor expansion of 0 in t 63.476 * [backup-simplify]: Simplify 0 into 0 63.476 * [backup-simplify]: Simplify 0 into 0 63.477 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 1) (* 0 0))) into 0 63.477 * [backup-simplify]: Simplify 0 into 0 63.479 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 1 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 63.480 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (+ (* -1/6 1) (* 0 0))))) into -1/6 63.481 * [backup-simplify]: Simplify (+ (* t -1/6) (+ (* 0 0) (+ (* 0 1) (+ (* 0 0) (* 0 0))))) into (- (* 1/6 t)) 63.481 * [backup-simplify]: Simplify (- (/ (- (* 1/6 t)) l) (+ (* (/ t l) (/ 0 l)) (* 0 (/ 0 l)))) into (- (* 1/6 (/ t l))) 63.482 * [backup-simplify]: Simplify (+ (* 1/2 (- (* 1/6 (/ t l)))) (+ (* 0 0) (* 0 (/ t l)))) into (- (* 1/12 (/ t l))) 63.482 * [taylor]: Taking taylor expansion of (- (* 1/12 (/ t l))) in l 63.482 * [taylor]: Taking taylor expansion of (* 1/12 (/ t l)) in l 63.482 * [taylor]: Taking taylor expansion of 1/12 in l 63.482 * [backup-simplify]: Simplify 1/12 into 1/12 63.482 * [taylor]: Taking taylor expansion of (/ t l) in l 63.482 * [taylor]: Taking taylor expansion of t in l 63.482 * [backup-simplify]: Simplify t into t 63.482 * [taylor]: Taking taylor expansion of l in l 63.482 * [backup-simplify]: Simplify 0 into 0 63.482 * [backup-simplify]: Simplify 1 into 1 63.482 * [backup-simplify]: Simplify (/ t 1) into t 63.482 * [backup-simplify]: Simplify (* 1/12 t) into (* 1/12 t) 63.482 * [backup-simplify]: Simplify (- (* 1/12 t)) into (- (* 1/12 t)) 63.482 * [taylor]: Taking taylor expansion of (- (* 1/12 t)) in t 63.483 * [taylor]: Taking taylor expansion of (* 1/12 t) in t 63.483 * [taylor]: Taking taylor expansion of 1/12 in t 63.483 * [backup-simplify]: Simplify 1/12 into 1/12 63.483 * [taylor]: Taking taylor expansion of t in t 63.483 * [backup-simplify]: Simplify 0 into 0 63.483 * [backup-simplify]: Simplify 1 into 1 63.483 * [backup-simplify]: Simplify (+ (* 1/12 1) (* 0 0)) into 1/12 63.484 * [backup-simplify]: Simplify (- 1/12) into -1/12 63.484 * [backup-simplify]: Simplify -1/12 into -1/12 63.484 * [taylor]: Taking taylor expansion of 0 in t 63.484 * [backup-simplify]: Simplify 0 into 0 63.484 * [backup-simplify]: Simplify 0 into 0 63.485 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* t (/ 0 1)) (* 0 (/ 0 1)))) into 0 63.486 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 0) (* 0 t))) into 0 63.486 * [taylor]: Taking taylor expansion of 0 in t 63.486 * [backup-simplify]: Simplify 0 into 0 63.486 * [backup-simplify]: Simplify 0 into 0 63.486 * [backup-simplify]: Simplify 0 into 0 63.488 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 0) (+ (* 0 1) (* 0 0)))) into 0 63.488 * [backup-simplify]: Simplify 0 into 0 63.491 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 5) 120)) 0 (* -1 (/ (pow 1 2) 2) (/ (pow 0 1) 1)) (* -1 (/ (pow 1 1) 1) (/ (pow 0 2) 2)) 0 0 (* 1 (/ (pow 0 1) 1))) into 1/120 63.493 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (+ (* -1/6 0) (+ (* 0 1) (* 1/120 0)))))) into 0 63.495 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 -1/6) (+ (* 0 0) (+ (* 0 1) (+ (* 0 0) (* 0 0)))))) into 0 63.495 * [backup-simplify]: Simplify (- (/ 0 l) (+ (* (/ t l) (/ 0 l)) (* 0 (/ 0 l)) (* (- (* 1/6 (/ t l))) (/ 0 l)))) into 0 63.496 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 (- (* 1/6 (/ t l)))) (+ (* 0 0) (* 0 (/ t l))))) into 0 63.496 * [taylor]: Taking taylor expansion of 0 in l 63.496 * [backup-simplify]: Simplify 0 into 0 63.497 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* t (/ 0 1)))) into 0 63.498 * [backup-simplify]: Simplify (+ (* 1/12 0) (* 0 t)) into 0 63.498 * [backup-simplify]: Simplify (- 0) into 0 63.498 * [taylor]: Taking taylor expansion of 0 in t 63.498 * [backup-simplify]: Simplify 0 into 0 63.498 * [backup-simplify]: Simplify 0 into 0 63.498 * [taylor]: Taking taylor expansion of 0 in t 63.498 * [backup-simplify]: Simplify 0 into 0 63.498 * [backup-simplify]: Simplify 0 into 0 63.499 * [backup-simplify]: Simplify (+ (* -1/12 (* t (* (/ 1 l) (pow k 4)))) (* 1/2 (* t (* (/ 1 l) (pow k 2))))) into (- (* 1/2 (/ (* t (pow k 2)) l)) (* 1/12 (/ (* t (pow k 4)) l))) 63.499 * [backup-simplify]: Simplify (/ (/ (/ (/ 1 k) 1) (/ 1 l)) (/ (/ 2 (/ 1 t)) (sin (/ 1 k)))) into (* 1/2 (/ (* (sin (/ 1 k)) l) (* t k))) 63.499 * [approximate]: Taking taylor expansion of (* 1/2 (/ (* (sin (/ 1 k)) l) (* t k))) in (k l t) around 0 63.499 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* (sin (/ 1 k)) l) (* t k))) in t 63.499 * [taylor]: Taking taylor expansion of 1/2 in t 63.499 * [backup-simplify]: Simplify 1/2 into 1/2 63.499 * [taylor]: Taking taylor expansion of (/ (* (sin (/ 1 k)) l) (* t k)) in t 63.499 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) l) in t 63.499 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 63.499 * [taylor]: Taking taylor expansion of (/ 1 k) in t 63.499 * [taylor]: Taking taylor expansion of k in t 63.499 * [backup-simplify]: Simplify k into k 63.499 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 63.499 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.499 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 63.499 * [taylor]: Taking taylor expansion of l in t 63.499 * [backup-simplify]: Simplify l into l 63.499 * [taylor]: Taking taylor expansion of (* t k) in t 63.499 * [taylor]: Taking taylor expansion of t in t 63.499 * [backup-simplify]: Simplify 0 into 0 63.499 * [backup-simplify]: Simplify 1 into 1 63.499 * [taylor]: Taking taylor expansion of k in t 63.499 * [backup-simplify]: Simplify k into k 63.499 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 63.499 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 63.499 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 63.500 * [backup-simplify]: Simplify (* (sin (/ 1 k)) l) into (* (sin (/ 1 k)) l) 63.500 * [backup-simplify]: Simplify (* 0 k) into 0 63.500 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 k)) into k 63.500 * [backup-simplify]: Simplify (/ (* (sin (/ 1 k)) l) k) into (/ (* (sin (/ 1 k)) l) k) 63.500 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* (sin (/ 1 k)) l) (* t k))) in l 63.500 * [taylor]: Taking taylor expansion of 1/2 in l 63.500 * [backup-simplify]: Simplify 1/2 into 1/2 63.500 * [taylor]: Taking taylor expansion of (/ (* (sin (/ 1 k)) l) (* t k)) in l 63.500 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) l) in l 63.500 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in l 63.500 * [taylor]: Taking taylor expansion of (/ 1 k) in l 63.500 * [taylor]: Taking taylor expansion of k in l 63.500 * [backup-simplify]: Simplify k into k 63.500 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 63.500 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.500 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 63.500 * [taylor]: Taking taylor expansion of l in l 63.500 * [backup-simplify]: Simplify 0 into 0 63.500 * [backup-simplify]: Simplify 1 into 1 63.500 * [taylor]: Taking taylor expansion of (* t k) in l 63.500 * [taylor]: Taking taylor expansion of t in l 63.500 * [backup-simplify]: Simplify t into t 63.500 * [taylor]: Taking taylor expansion of k in l 63.500 * [backup-simplify]: Simplify k into k 63.500 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 63.500 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 63.501 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 63.501 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 63.501 * [backup-simplify]: Simplify (+ 0) into 0 63.501 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 63.501 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 63.502 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.502 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 63.502 * [backup-simplify]: Simplify (+ 0 0) into 0 63.503 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 1) (* 0 0)) into (sin (/ 1 k)) 63.503 * [backup-simplify]: Simplify (* t k) into (* t k) 63.503 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (* t k)) into (/ (sin (/ 1 k)) (* t k)) 63.503 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* (sin (/ 1 k)) l) (* t k))) in k 63.503 * [taylor]: Taking taylor expansion of 1/2 in k 63.503 * [backup-simplify]: Simplify 1/2 into 1/2 63.503 * [taylor]: Taking taylor expansion of (/ (* (sin (/ 1 k)) l) (* t k)) in k 63.503 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) l) in k 63.503 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 63.503 * [taylor]: Taking taylor expansion of (/ 1 k) in k 63.503 * [taylor]: Taking taylor expansion of k in k 63.503 * [backup-simplify]: Simplify 0 into 0 63.503 * [backup-simplify]: Simplify 1 into 1 63.503 * [backup-simplify]: Simplify (/ 1 1) into 1 63.503 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.503 * [taylor]: Taking taylor expansion of l in k 63.503 * [backup-simplify]: Simplify l into l 63.503 * [taylor]: Taking taylor expansion of (* t k) in k 63.503 * [taylor]: Taking taylor expansion of t in k 63.503 * [backup-simplify]: Simplify t into t 63.503 * [taylor]: Taking taylor expansion of k in k 63.503 * [backup-simplify]: Simplify 0 into 0 63.503 * [backup-simplify]: Simplify 1 into 1 63.503 * [backup-simplify]: Simplify (* (sin (/ 1 k)) l) into (* (sin (/ 1 k)) l) 63.503 * [backup-simplify]: Simplify (* t 0) into 0 63.504 * [backup-simplify]: Simplify (+ (* t 1) (* 0 0)) into t 63.504 * [backup-simplify]: Simplify (/ (* (sin (/ 1 k)) l) t) into (/ (* (sin (/ 1 k)) l) t) 63.504 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* (sin (/ 1 k)) l) (* t k))) in k 63.504 * [taylor]: Taking taylor expansion of 1/2 in k 63.504 * [backup-simplify]: Simplify 1/2 into 1/2 63.504 * [taylor]: Taking taylor expansion of (/ (* (sin (/ 1 k)) l) (* t k)) in k 63.504 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) l) in k 63.504 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 63.504 * [taylor]: Taking taylor expansion of (/ 1 k) in k 63.504 * [taylor]: Taking taylor expansion of k in k 63.504 * [backup-simplify]: Simplify 0 into 0 63.504 * [backup-simplify]: Simplify 1 into 1 63.504 * [backup-simplify]: Simplify (/ 1 1) into 1 63.504 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.504 * [taylor]: Taking taylor expansion of l in k 63.504 * [backup-simplify]: Simplify l into l 63.504 * [taylor]: Taking taylor expansion of (* t k) in k 63.504 * [taylor]: Taking taylor expansion of t in k 63.504 * [backup-simplify]: Simplify t into t 63.504 * [taylor]: Taking taylor expansion of k in k 63.504 * [backup-simplify]: Simplify 0 into 0 63.504 * [backup-simplify]: Simplify 1 into 1 63.504 * [backup-simplify]: Simplify (* (sin (/ 1 k)) l) into (* (sin (/ 1 k)) l) 63.504 * [backup-simplify]: Simplify (* t 0) into 0 63.505 * [backup-simplify]: Simplify (+ (* t 1) (* 0 0)) into t 63.505 * [backup-simplify]: Simplify (/ (* (sin (/ 1 k)) l) t) into (/ (* (sin (/ 1 k)) l) t) 63.505 * [backup-simplify]: Simplify (* 1/2 (/ (* (sin (/ 1 k)) l) t)) into (* 1/2 (/ (* (sin (/ 1 k)) l) t)) 63.505 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* (sin (/ 1 k)) l) t)) in l 63.505 * [taylor]: Taking taylor expansion of 1/2 in l 63.505 * [backup-simplify]: Simplify 1/2 into 1/2 63.505 * [taylor]: Taking taylor expansion of (/ (* (sin (/ 1 k)) l) t) in l 63.505 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) l) in l 63.505 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in l 63.505 * [taylor]: Taking taylor expansion of (/ 1 k) in l 63.505 * [taylor]: Taking taylor expansion of k in l 63.505 * [backup-simplify]: Simplify k into k 63.505 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 63.505 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.505 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 63.505 * [taylor]: Taking taylor expansion of l in l 63.505 * [backup-simplify]: Simplify 0 into 0 63.505 * [backup-simplify]: Simplify 1 into 1 63.505 * [taylor]: Taking taylor expansion of t in l 63.505 * [backup-simplify]: Simplify t into t 63.505 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 63.505 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 63.505 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 63.505 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 63.506 * [backup-simplify]: Simplify (+ 0) into 0 63.506 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 63.506 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 63.507 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.507 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 63.507 * [backup-simplify]: Simplify (+ 0 0) into 0 63.507 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 1) (* 0 0)) into (sin (/ 1 k)) 63.508 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) t) into (/ (sin (/ 1 k)) t) 63.508 * [backup-simplify]: Simplify (* 1/2 (/ (sin (/ 1 k)) t)) into (* 1/2 (/ (sin (/ 1 k)) t)) 63.508 * [taylor]: Taking taylor expansion of (* 1/2 (/ (sin (/ 1 k)) t)) in t 63.508 * [taylor]: Taking taylor expansion of 1/2 in t 63.508 * [backup-simplify]: Simplify 1/2 into 1/2 63.508 * [taylor]: Taking taylor expansion of (/ (sin (/ 1 k)) t) in t 63.508 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 63.508 * [taylor]: Taking taylor expansion of (/ 1 k) in t 63.508 * [taylor]: Taking taylor expansion of k in t 63.508 * [backup-simplify]: Simplify k into k 63.508 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 63.508 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.508 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 63.508 * [taylor]: Taking taylor expansion of t in t 63.508 * [backup-simplify]: Simplify 0 into 0 63.508 * [backup-simplify]: Simplify 1 into 1 63.508 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 63.508 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 63.508 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 63.508 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) 1) into (sin (/ 1 k)) 63.508 * [backup-simplify]: Simplify (* 1/2 (sin (/ 1 k))) into (* 1/2 (sin (/ 1 k))) 63.508 * [backup-simplify]: Simplify (* 1/2 (sin (/ 1 k))) into (* 1/2 (sin (/ 1 k))) 63.508 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 l)) into 0 63.509 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 1) (* 0 0))) into 0 63.509 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (* (sin (/ 1 k)) l) t) (/ 0 t)))) into 0 63.509 * [backup-simplify]: Simplify (+ (* 1/2 0) (* 0 (/ (* (sin (/ 1 k)) l) t))) into 0 63.509 * [taylor]: Taking taylor expansion of 0 in l 63.509 * [backup-simplify]: Simplify 0 into 0 63.509 * [taylor]: Taking taylor expansion of 0 in t 63.509 * [backup-simplify]: Simplify 0 into 0 63.510 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 63.511 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 63.511 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.511 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.512 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 63.512 * [backup-simplify]: Simplify (+ 0 0) into 0 63.512 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 1) (* 0 0))) into 0 63.512 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (sin (/ 1 k)) t) (/ 0 t)))) into 0 63.513 * [backup-simplify]: Simplify (+ (* 1/2 0) (* 0 (/ (sin (/ 1 k)) t))) into 0 63.513 * [taylor]: Taking taylor expansion of 0 in t 63.513 * [backup-simplify]: Simplify 0 into 0 63.513 * [backup-simplify]: Simplify (+ 0) into 0 63.513 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 63.513 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 63.514 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.514 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 63.514 * [backup-simplify]: Simplify (+ 0 0) into 0 63.515 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* (sin (/ 1 k)) (/ 0 1)))) into 0 63.515 * [backup-simplify]: Simplify (+ (* 1/2 0) (* 0 (sin (/ 1 k)))) into 0 63.515 * [backup-simplify]: Simplify 0 into 0 63.516 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 l))) into 0 63.516 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 0) (+ (* 0 1) (* 0 0)))) into 0 63.516 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (* (sin (/ 1 k)) l) t) (/ 0 t)) (* 0 (/ 0 t)))) into 0 63.517 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 0) (* 0 (/ (* (sin (/ 1 k)) l) t)))) into 0 63.517 * [taylor]: Taking taylor expansion of 0 in l 63.517 * [backup-simplify]: Simplify 0 into 0 63.517 * [taylor]: Taking taylor expansion of 0 in t 63.517 * [backup-simplify]: Simplify 0 into 0 63.517 * [taylor]: Taking taylor expansion of 0 in t 63.517 * [backup-simplify]: Simplify 0 into 0 63.518 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 63.518 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 63.518 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.519 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 63.520 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 63.520 * [backup-simplify]: Simplify (+ 0 0) into 0 63.520 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 1) (* 0 0)))) into 0 63.520 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (sin (/ 1 k)) t) (/ 0 t)) (* 0 (/ 0 t)))) into 0 63.521 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 0) (* 0 (/ (sin (/ 1 k)) t)))) into 0 63.521 * [taylor]: Taking taylor expansion of 0 in t 63.521 * [backup-simplify]: Simplify 0 into 0 63.521 * [backup-simplify]: Simplify 0 into 0 63.521 * [backup-simplify]: Simplify 0 into 0 63.522 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 63.522 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 63.522 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.523 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.523 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 63.523 * [backup-simplify]: Simplify (+ 0 0) into 0 63.524 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* (sin (/ 1 k)) (/ 0 1)) (* 0 (/ 0 1)))) into 0 63.525 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 0) (* 0 (sin (/ 1 k))))) into 0 63.525 * [backup-simplify]: Simplify 0 into 0 63.525 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 l)))) into 0 63.526 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 1) (* 0 0))))) into 0 63.526 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (* (sin (/ 1 k)) l) t) (/ 0 t)) (* 0 (/ 0 t)) (* 0 (/ 0 t)))) into 0 63.527 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (* (sin (/ 1 k)) l) t))))) into 0 63.527 * [taylor]: Taking taylor expansion of 0 in l 63.527 * [backup-simplify]: Simplify 0 into 0 63.527 * [taylor]: Taking taylor expansion of 0 in t 63.527 * [backup-simplify]: Simplify 0 into 0 63.527 * [taylor]: Taking taylor expansion of 0 in t 63.528 * [backup-simplify]: Simplify 0 into 0 63.528 * [taylor]: Taking taylor expansion of 0 in t 63.528 * [backup-simplify]: Simplify 0 into 0 63.530 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 63.530 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 63.531 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.532 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 63.532 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 63.532 * [backup-simplify]: Simplify (+ 0 0) into 0 63.533 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 1) (* 0 0))))) into 0 63.533 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (sin (/ 1 k)) t) (/ 0 t)) (* 0 (/ 0 t)) (* 0 (/ 0 t)))) into 0 63.534 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (sin (/ 1 k)) t))))) into 0 63.534 * [taylor]: Taking taylor expansion of 0 in t 63.534 * [backup-simplify]: Simplify 0 into 0 63.534 * [backup-simplify]: Simplify 0 into 0 63.534 * [backup-simplify]: Simplify 0 into 0 63.534 * [backup-simplify]: Simplify (* (* 1/2 (sin (/ 1 (/ 1 k)))) (* (/ 1 (/ 1 t)) (* (/ 1 l) (/ 1 (/ 1 k))))) into (* 1/2 (/ (* t (* (sin k) k)) l)) 63.534 * [backup-simplify]: Simplify (/ (/ (/ (/ 1 (- k)) 1) (/ 1 (- l))) (/ (/ 2 (/ 1 (- t))) (sin (/ 1 (- k))))) into (* -1/2 (/ (* (sin (/ -1 k)) l) (* t k))) 63.534 * [approximate]: Taking taylor expansion of (* -1/2 (/ (* (sin (/ -1 k)) l) (* t k))) in (k l t) around 0 63.534 * [taylor]: Taking taylor expansion of (* -1/2 (/ (* (sin (/ -1 k)) l) (* t k))) in t 63.534 * [taylor]: Taking taylor expansion of -1/2 in t 63.534 * [backup-simplify]: Simplify -1/2 into -1/2 63.534 * [taylor]: Taking taylor expansion of (/ (* (sin (/ -1 k)) l) (* t k)) in t 63.534 * [taylor]: Taking taylor expansion of (* (sin (/ -1 k)) l) in t 63.535 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 63.535 * [taylor]: Taking taylor expansion of (/ -1 k) in t 63.535 * [taylor]: Taking taylor expansion of -1 in t 63.535 * [backup-simplify]: Simplify -1 into -1 63.535 * [taylor]: Taking taylor expansion of k in t 63.535 * [backup-simplify]: Simplify k into k 63.535 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 63.535 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.535 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 63.535 * [taylor]: Taking taylor expansion of l in t 63.535 * [backup-simplify]: Simplify l into l 63.535 * [taylor]: Taking taylor expansion of (* t k) in t 63.535 * [taylor]: Taking taylor expansion of t in t 63.535 * [backup-simplify]: Simplify 0 into 0 63.535 * [backup-simplify]: Simplify 1 into 1 63.535 * [taylor]: Taking taylor expansion of k in t 63.535 * [backup-simplify]: Simplify k into k 63.535 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 63.535 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 63.535 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 63.535 * [backup-simplify]: Simplify (* (sin (/ -1 k)) l) into (* l (sin (/ -1 k))) 63.535 * [backup-simplify]: Simplify (* 0 k) into 0 63.535 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 k)) into k 63.535 * [backup-simplify]: Simplify (/ (* l (sin (/ -1 k))) k) into (/ (* l (sin (/ -1 k))) k) 63.535 * [taylor]: Taking taylor expansion of (* -1/2 (/ (* (sin (/ -1 k)) l) (* t k))) in l 63.535 * [taylor]: Taking taylor expansion of -1/2 in l 63.536 * [backup-simplify]: Simplify -1/2 into -1/2 63.536 * [taylor]: Taking taylor expansion of (/ (* (sin (/ -1 k)) l) (* t k)) in l 63.536 * [taylor]: Taking taylor expansion of (* (sin (/ -1 k)) l) in l 63.536 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in l 63.536 * [taylor]: Taking taylor expansion of (/ -1 k) in l 63.536 * [taylor]: Taking taylor expansion of -1 in l 63.536 * [backup-simplify]: Simplify -1 into -1 63.536 * [taylor]: Taking taylor expansion of k in l 63.536 * [backup-simplify]: Simplify k into k 63.536 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 63.536 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.536 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 63.536 * [taylor]: Taking taylor expansion of l in l 63.536 * [backup-simplify]: Simplify 0 into 0 63.536 * [backup-simplify]: Simplify 1 into 1 63.536 * [taylor]: Taking taylor expansion of (* t k) in l 63.536 * [taylor]: Taking taylor expansion of t in l 63.536 * [backup-simplify]: Simplify t into t 63.536 * [taylor]: Taking taylor expansion of k in l 63.536 * [backup-simplify]: Simplify k into k 63.536 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 63.536 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 63.536 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 63.536 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 63.536 * [backup-simplify]: Simplify (+ 0) into 0 63.537 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 63.537 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 63.537 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.538 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 63.538 * [backup-simplify]: Simplify (+ 0 0) into 0 63.538 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 1) (* 0 0)) into (sin (/ -1 k)) 63.538 * [backup-simplify]: Simplify (* t k) into (* t k) 63.538 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (* t k)) into (/ (sin (/ -1 k)) (* t k)) 63.538 * [taylor]: Taking taylor expansion of (* -1/2 (/ (* (sin (/ -1 k)) l) (* t k))) in k 63.538 * [taylor]: Taking taylor expansion of -1/2 in k 63.538 * [backup-simplify]: Simplify -1/2 into -1/2 63.538 * [taylor]: Taking taylor expansion of (/ (* (sin (/ -1 k)) l) (* t k)) in k 63.538 * [taylor]: Taking taylor expansion of (* (sin (/ -1 k)) l) in k 63.538 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 63.538 * [taylor]: Taking taylor expansion of (/ -1 k) in k 63.538 * [taylor]: Taking taylor expansion of -1 in k 63.538 * [backup-simplify]: Simplify -1 into -1 63.538 * [taylor]: Taking taylor expansion of k in k 63.538 * [backup-simplify]: Simplify 0 into 0 63.538 * [backup-simplify]: Simplify 1 into 1 63.539 * [backup-simplify]: Simplify (/ -1 1) into -1 63.539 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.539 * [taylor]: Taking taylor expansion of l in k 63.539 * [backup-simplify]: Simplify l into l 63.539 * [taylor]: Taking taylor expansion of (* t k) in k 63.539 * [taylor]: Taking taylor expansion of t in k 63.539 * [backup-simplify]: Simplify t into t 63.539 * [taylor]: Taking taylor expansion of k in k 63.539 * [backup-simplify]: Simplify 0 into 0 63.539 * [backup-simplify]: Simplify 1 into 1 63.539 * [backup-simplify]: Simplify (* (sin (/ -1 k)) l) into (* l (sin (/ -1 k))) 63.539 * [backup-simplify]: Simplify (* t 0) into 0 63.539 * [backup-simplify]: Simplify (+ (* t 1) (* 0 0)) into t 63.539 * [backup-simplify]: Simplify (/ (* l (sin (/ -1 k))) t) into (/ (* l (sin (/ -1 k))) t) 63.539 * [taylor]: Taking taylor expansion of (* -1/2 (/ (* (sin (/ -1 k)) l) (* t k))) in k 63.539 * [taylor]: Taking taylor expansion of -1/2 in k 63.539 * [backup-simplify]: Simplify -1/2 into -1/2 63.539 * [taylor]: Taking taylor expansion of (/ (* (sin (/ -1 k)) l) (* t k)) in k 63.539 * [taylor]: Taking taylor expansion of (* (sin (/ -1 k)) l) in k 63.539 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 63.539 * [taylor]: Taking taylor expansion of (/ -1 k) in k 63.539 * [taylor]: Taking taylor expansion of -1 in k 63.539 * [backup-simplify]: Simplify -1 into -1 63.539 * [taylor]: Taking taylor expansion of k in k 63.539 * [backup-simplify]: Simplify 0 into 0 63.539 * [backup-simplify]: Simplify 1 into 1 63.540 * [backup-simplify]: Simplify (/ -1 1) into -1 63.540 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.540 * [taylor]: Taking taylor expansion of l in k 63.540 * [backup-simplify]: Simplify l into l 63.540 * [taylor]: Taking taylor expansion of (* t k) in k 63.540 * [taylor]: Taking taylor expansion of t in k 63.540 * [backup-simplify]: Simplify t into t 63.540 * [taylor]: Taking taylor expansion of k in k 63.540 * [backup-simplify]: Simplify 0 into 0 63.540 * [backup-simplify]: Simplify 1 into 1 63.540 * [backup-simplify]: Simplify (* (sin (/ -1 k)) l) into (* l (sin (/ -1 k))) 63.540 * [backup-simplify]: Simplify (* t 0) into 0 63.540 * [backup-simplify]: Simplify (+ (* t 1) (* 0 0)) into t 63.540 * [backup-simplify]: Simplify (/ (* l (sin (/ -1 k))) t) into (/ (* l (sin (/ -1 k))) t) 63.541 * [backup-simplify]: Simplify (* -1/2 (/ (* l (sin (/ -1 k))) t)) into (* -1/2 (/ (* (sin (/ -1 k)) l) t)) 63.541 * [taylor]: Taking taylor expansion of (* -1/2 (/ (* (sin (/ -1 k)) l) t)) in l 63.541 * [taylor]: Taking taylor expansion of -1/2 in l 63.541 * [backup-simplify]: Simplify -1/2 into -1/2 63.541 * [taylor]: Taking taylor expansion of (/ (* (sin (/ -1 k)) l) t) in l 63.541 * [taylor]: Taking taylor expansion of (* (sin (/ -1 k)) l) in l 63.541 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in l 63.541 * [taylor]: Taking taylor expansion of (/ -1 k) in l 63.541 * [taylor]: Taking taylor expansion of -1 in l 63.541 * [backup-simplify]: Simplify -1 into -1 63.541 * [taylor]: Taking taylor expansion of k in l 63.541 * [backup-simplify]: Simplify k into k 63.541 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 63.541 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.541 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 63.541 * [taylor]: Taking taylor expansion of l in l 63.541 * [backup-simplify]: Simplify 0 into 0 63.541 * [backup-simplify]: Simplify 1 into 1 63.541 * [taylor]: Taking taylor expansion of t in l 63.541 * [backup-simplify]: Simplify t into t 63.541 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 63.541 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 63.541 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 63.541 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 63.541 * [backup-simplify]: Simplify (+ 0) into 0 63.542 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 63.542 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 63.542 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.543 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 63.543 * [backup-simplify]: Simplify (+ 0 0) into 0 63.544 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 1) (* 0 0)) into (sin (/ -1 k)) 63.544 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) t) into (/ (sin (/ -1 k)) t) 63.544 * [backup-simplify]: Simplify (* -1/2 (/ (sin (/ -1 k)) t)) into (* -1/2 (/ (sin (/ -1 k)) t)) 63.544 * [taylor]: Taking taylor expansion of (* -1/2 (/ (sin (/ -1 k)) t)) in t 63.544 * [taylor]: Taking taylor expansion of -1/2 in t 63.544 * [backup-simplify]: Simplify -1/2 into -1/2 63.544 * [taylor]: Taking taylor expansion of (/ (sin (/ -1 k)) t) in t 63.544 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 63.544 * [taylor]: Taking taylor expansion of (/ -1 k) in t 63.544 * [taylor]: Taking taylor expansion of -1 in t 63.544 * [backup-simplify]: Simplify -1 into -1 63.544 * [taylor]: Taking taylor expansion of k in t 63.544 * [backup-simplify]: Simplify k into k 63.544 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 63.544 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.544 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 63.544 * [taylor]: Taking taylor expansion of t in t 63.544 * [backup-simplify]: Simplify 0 into 0 63.544 * [backup-simplify]: Simplify 1 into 1 63.544 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 63.544 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 63.544 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 63.544 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) 1) into (sin (/ -1 k)) 63.544 * [backup-simplify]: Simplify (* -1/2 (sin (/ -1 k))) into (* -1/2 (sin (/ -1 k))) 63.544 * [backup-simplify]: Simplify (* -1/2 (sin (/ -1 k))) into (* -1/2 (sin (/ -1 k))) 63.544 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 l)) into 0 63.545 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 1) (* 0 0))) into 0 63.545 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (* l (sin (/ -1 k))) t) (/ 0 t)))) into 0 63.545 * [backup-simplify]: Simplify (+ (* -1/2 0) (* 0 (/ (* l (sin (/ -1 k))) t))) into 0 63.545 * [taylor]: Taking taylor expansion of 0 in l 63.545 * [backup-simplify]: Simplify 0 into 0 63.545 * [taylor]: Taking taylor expansion of 0 in t 63.545 * [backup-simplify]: Simplify 0 into 0 63.546 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 63.546 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 63.547 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.547 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.547 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 63.548 * [backup-simplify]: Simplify (+ 0 0) into 0 63.548 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 1) (* 0 0))) into 0 63.548 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (sin (/ -1 k)) t) (/ 0 t)))) into 0 63.549 * [backup-simplify]: Simplify (+ (* -1/2 0) (* 0 (/ (sin (/ -1 k)) t))) into 0 63.549 * [taylor]: Taking taylor expansion of 0 in t 63.549 * [backup-simplify]: Simplify 0 into 0 63.549 * [backup-simplify]: Simplify (+ 0) into 0 63.549 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 63.550 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 63.550 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.550 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 63.551 * [backup-simplify]: Simplify (+ 0 0) into 0 63.551 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* (sin (/ -1 k)) (/ 0 1)))) into 0 63.551 * [backup-simplify]: Simplify (+ (* -1/2 0) (* 0 (sin (/ -1 k)))) into 0 63.552 * [backup-simplify]: Simplify 0 into 0 63.552 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 l))) into 0 63.552 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 0) (+ (* 0 1) (* 0 0)))) into 0 63.553 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (* l (sin (/ -1 k))) t) (/ 0 t)) (* 0 (/ 0 t)))) into 0 63.553 * [backup-simplify]: Simplify (+ (* -1/2 0) (+ (* 0 0) (* 0 (/ (* l (sin (/ -1 k))) t)))) into 0 63.553 * [taylor]: Taking taylor expansion of 0 in l 63.553 * [backup-simplify]: Simplify 0 into 0 63.553 * [taylor]: Taking taylor expansion of 0 in t 63.553 * [backup-simplify]: Simplify 0 into 0 63.553 * [taylor]: Taking taylor expansion of 0 in t 63.553 * [backup-simplify]: Simplify 0 into 0 63.554 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 63.554 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 63.555 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.555 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 63.556 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 63.556 * [backup-simplify]: Simplify (+ 0 0) into 0 63.557 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 1) (* 0 0)))) into 0 63.557 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (sin (/ -1 k)) t) (/ 0 t)) (* 0 (/ 0 t)))) into 0 63.558 * [backup-simplify]: Simplify (+ (* -1/2 0) (+ (* 0 0) (* 0 (/ (sin (/ -1 k)) t)))) into 0 63.558 * [taylor]: Taking taylor expansion of 0 in t 63.558 * [backup-simplify]: Simplify 0 into 0 63.558 * [backup-simplify]: Simplify 0 into 0 63.558 * [backup-simplify]: Simplify 0 into 0 63.559 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 63.559 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 63.560 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.561 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.561 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 63.562 * [backup-simplify]: Simplify (+ 0 0) into 0 63.563 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* (sin (/ -1 k)) (/ 0 1)) (* 0 (/ 0 1)))) into 0 63.564 * [backup-simplify]: Simplify (+ (* -1/2 0) (+ (* 0 0) (* 0 (sin (/ -1 k))))) into 0 63.564 * [backup-simplify]: Simplify 0 into 0 63.564 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 l)))) into 0 63.565 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 1) (* 0 0))))) into 0 63.565 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (* l (sin (/ -1 k))) t) (/ 0 t)) (* 0 (/ 0 t)) (* 0 (/ 0 t)))) into 0 63.566 * [backup-simplify]: Simplify (+ (* -1/2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (* l (sin (/ -1 k))) t))))) into 0 63.566 * [taylor]: Taking taylor expansion of 0 in l 63.566 * [backup-simplify]: Simplify 0 into 0 63.566 * [taylor]: Taking taylor expansion of 0 in t 63.566 * [backup-simplify]: Simplify 0 into 0 63.566 * [taylor]: Taking taylor expansion of 0 in t 63.566 * [backup-simplify]: Simplify 0 into 0 63.566 * [taylor]: Taking taylor expansion of 0 in t 63.566 * [backup-simplify]: Simplify 0 into 0 63.567 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 63.568 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 63.568 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.573 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 63.574 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 63.574 * [backup-simplify]: Simplify (+ 0 0) into 0 63.575 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 1) (* 0 0))))) into 0 63.575 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (sin (/ -1 k)) t) (/ 0 t)) (* 0 (/ 0 t)) (* 0 (/ 0 t)))) into 0 63.576 * [backup-simplify]: Simplify (+ (* -1/2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (sin (/ -1 k)) t))))) into 0 63.576 * [taylor]: Taking taylor expansion of 0 in t 63.576 * [backup-simplify]: Simplify 0 into 0 63.576 * [backup-simplify]: Simplify 0 into 0 63.576 * [backup-simplify]: Simplify 0 into 0 63.576 * [backup-simplify]: Simplify (* (* -1/2 (sin (/ -1 (/ 1 (- k))))) (* (/ 1 (/ 1 (- t))) (* (/ 1 (- l)) (/ 1 (/ 1 (- k)))))) into (* 1/2 (/ (* t (* (sin k) k)) l)) 63.576 * * * * [progress]: [ 2 / 4 ] generating series at (2 2 1 2) 63.576 * [backup-simplify]: Simplify (/ (/ 2 t) (sin k)) into (/ 2 (* t (sin k))) 63.576 * [approximate]: Taking taylor expansion of (/ 2 (* t (sin k))) in (t k) around 0 63.576 * [taylor]: Taking taylor expansion of (/ 2 (* t (sin k))) in k 63.576 * [taylor]: Taking taylor expansion of 2 in k 63.576 * [backup-simplify]: Simplify 2 into 2 63.576 * [taylor]: Taking taylor expansion of (* t (sin k)) in k 63.576 * [taylor]: Taking taylor expansion of t in k 63.576 * [backup-simplify]: Simplify t into t 63.576 * [taylor]: Taking taylor expansion of (sin k) in k 63.576 * [taylor]: Taking taylor expansion of k in k 63.576 * [backup-simplify]: Simplify 0 into 0 63.576 * [backup-simplify]: Simplify 1 into 1 63.576 * [backup-simplify]: Simplify (* t 0) into 0 63.577 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 63.577 * [backup-simplify]: Simplify (+ (* t 1) (* 0 0)) into t 63.577 * [backup-simplify]: Simplify (/ 2 t) into (/ 2 t) 63.577 * [taylor]: Taking taylor expansion of (/ 2 (* t (sin k))) in t 63.577 * [taylor]: Taking taylor expansion of 2 in t 63.577 * [backup-simplify]: Simplify 2 into 2 63.577 * [taylor]: Taking taylor expansion of (* t (sin k)) in t 63.577 * [taylor]: Taking taylor expansion of t in t 63.577 * [backup-simplify]: Simplify 0 into 0 63.577 * [backup-simplify]: Simplify 1 into 1 63.577 * [taylor]: Taking taylor expansion of (sin k) in t 63.577 * [taylor]: Taking taylor expansion of k in t 63.577 * [backup-simplify]: Simplify k into k 63.577 * [backup-simplify]: Simplify (sin k) into (sin k) 63.577 * [backup-simplify]: Simplify (cos k) into (cos k) 63.577 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 63.577 * [backup-simplify]: Simplify (* (cos k) 0) into 0 63.577 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 63.577 * [backup-simplify]: Simplify (* 0 (sin k)) into 0 63.578 * [backup-simplify]: Simplify (+ 0) into 0 63.578 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 1)) into 0 63.578 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.579 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 0)) into 0 63.579 * [backup-simplify]: Simplify (+ 0 0) into 0 63.579 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (sin k))) into (sin k) 63.579 * [backup-simplify]: Simplify (/ 2 (sin k)) into (/ 2 (sin k)) 63.579 * [taylor]: Taking taylor expansion of (/ 2 (* t (sin k))) in t 63.579 * [taylor]: Taking taylor expansion of 2 in t 63.579 * [backup-simplify]: Simplify 2 into 2 63.579 * [taylor]: Taking taylor expansion of (* t (sin k)) in t 63.579 * [taylor]: Taking taylor expansion of t in t 63.579 * [backup-simplify]: Simplify 0 into 0 63.579 * [backup-simplify]: Simplify 1 into 1 63.579 * [taylor]: Taking taylor expansion of (sin k) in t 63.579 * [taylor]: Taking taylor expansion of k in t 63.579 * [backup-simplify]: Simplify k into k 63.580 * [backup-simplify]: Simplify (sin k) into (sin k) 63.580 * [backup-simplify]: Simplify (cos k) into (cos k) 63.580 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 63.580 * [backup-simplify]: Simplify (* (cos k) 0) into 0 63.580 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 63.580 * [backup-simplify]: Simplify (* 0 (sin k)) into 0 63.580 * [backup-simplify]: Simplify (+ 0) into 0 63.580 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 1)) into 0 63.581 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.581 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 0)) into 0 63.581 * [backup-simplify]: Simplify (+ 0 0) into 0 63.582 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (sin k))) into (sin k) 63.582 * [backup-simplify]: Simplify (/ 2 (sin k)) into (/ 2 (sin k)) 63.582 * [taylor]: Taking taylor expansion of (/ 2 (sin k)) in k 63.582 * [taylor]: Taking taylor expansion of 2 in k 63.582 * [backup-simplify]: Simplify 2 into 2 63.582 * [taylor]: Taking taylor expansion of (sin k) in k 63.582 * [taylor]: Taking taylor expansion of k in k 63.582 * [backup-simplify]: Simplify 0 into 0 63.582 * [backup-simplify]: Simplify 1 into 1 63.582 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 63.582 * [backup-simplify]: Simplify (/ 2 1) into 2 63.582 * [backup-simplify]: Simplify 2 into 2 63.583 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 63.583 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (* 0 1))) into 0 63.584 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.584 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (* 0 0))) into 0 63.585 * [backup-simplify]: Simplify (+ 0 0) into 0 63.585 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (* 0 (sin k)))) into 0 63.585 * [backup-simplify]: Simplify (- (/ 0 (sin k)) (+ (* (/ 2 (sin k)) (/ 0 (sin k))))) into 0 63.585 * [taylor]: Taking taylor expansion of 0 in k 63.585 * [backup-simplify]: Simplify 0 into 0 63.586 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.586 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 2 (/ 0 1)))) into 0 63.586 * [backup-simplify]: Simplify 0 into 0 63.587 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 63.587 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 63.588 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 63.589 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 63.589 * [backup-simplify]: Simplify (+ 0 0) into 0 63.590 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (* 0 (sin k))))) into 0 63.590 * [backup-simplify]: Simplify (- (/ 0 (sin k)) (+ (* (/ 2 (sin k)) (/ 0 (sin k))) (* 0 (/ 0 (sin k))))) into 0 63.590 * [taylor]: Taking taylor expansion of 0 in k 63.590 * [backup-simplify]: Simplify 0 into 0 63.590 * [backup-simplify]: Simplify 0 into 0 63.591 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 1 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into -1/6 63.591 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 2 (/ -1/6 1)) (* 0 (/ 0 1)))) into 1/3 63.591 * [backup-simplify]: Simplify 1/3 into 1/3 63.593 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 63.593 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 63.594 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 63.595 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 63.595 * [backup-simplify]: Simplify (+ 0 0) into 0 63.596 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (* 0 (sin k)))))) into 0 63.596 * [backup-simplify]: Simplify (- (/ 0 (sin k)) (+ (* (/ 2 (sin k)) (/ 0 (sin k))) (* 0 (/ 0 (sin k))) (* 0 (/ 0 (sin k))))) into 0 63.596 * [taylor]: Taking taylor expansion of 0 in k 63.596 * [backup-simplify]: Simplify 0 into 0 63.596 * [backup-simplify]: Simplify 0 into 0 63.596 * [backup-simplify]: Simplify 0 into 0 63.597 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 1 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 63.598 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 2 (/ 0 1)) (* 0 (/ -1/6 1)) (* 1/3 (/ 0 1)))) into 0 63.598 * [backup-simplify]: Simplify 0 into 0 63.599 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 3) 6) (/ (pow 0 1) 1)) 0 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 63.600 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))))) into 0 63.601 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 5) 120)) 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 1) 1) (/ (pow 0 2) 2)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 63.602 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))))) into 0 63.602 * [backup-simplify]: Simplify (+ 0 0) into 0 63.603 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 (sin k))))))) into 0 63.603 * [backup-simplify]: Simplify (- (/ 0 (sin k)) (+ (* (/ 2 (sin k)) (/ 0 (sin k))) (* 0 (/ 0 (sin k))) (* 0 (/ 0 (sin k))) (* 0 (/ 0 (sin k))))) into 0 63.603 * [taylor]: Taking taylor expansion of 0 in k 63.603 * [backup-simplify]: Simplify 0 into 0 63.603 * [backup-simplify]: Simplify 0 into 0 63.603 * [backup-simplify]: Simplify 0 into 0 63.603 * [backup-simplify]: Simplify 0 into 0 63.603 * [backup-simplify]: Simplify (+ (* 1/3 (* k (/ 1 t))) (* 2 (* (/ 1 k) (/ 1 t)))) into (+ (* 2 (/ 1 (* t k))) (* 1/3 (/ k t))) 63.604 * [backup-simplify]: Simplify (/ (/ 2 (/ 1 t)) (sin (/ 1 k))) into (* 2 (/ t (sin (/ 1 k)))) 63.604 * [approximate]: Taking taylor expansion of (* 2 (/ t (sin (/ 1 k)))) in (t k) around 0 63.604 * [taylor]: Taking taylor expansion of (* 2 (/ t (sin (/ 1 k)))) in k 63.604 * [taylor]: Taking taylor expansion of 2 in k 63.604 * [backup-simplify]: Simplify 2 into 2 63.604 * [taylor]: Taking taylor expansion of (/ t (sin (/ 1 k))) in k 63.604 * [taylor]: Taking taylor expansion of t in k 63.604 * [backup-simplify]: Simplify t into t 63.604 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 63.604 * [taylor]: Taking taylor expansion of (/ 1 k) in k 63.604 * [taylor]: Taking taylor expansion of k in k 63.604 * [backup-simplify]: Simplify 0 into 0 63.604 * [backup-simplify]: Simplify 1 into 1 63.604 * [backup-simplify]: Simplify (/ 1 1) into 1 63.604 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.604 * [backup-simplify]: Simplify (/ t (sin (/ 1 k))) into (/ t (sin (/ 1 k))) 63.604 * [taylor]: Taking taylor expansion of (* 2 (/ t (sin (/ 1 k)))) in t 63.604 * [taylor]: Taking taylor expansion of 2 in t 63.604 * [backup-simplify]: Simplify 2 into 2 63.604 * [taylor]: Taking taylor expansion of (/ t (sin (/ 1 k))) in t 63.604 * [taylor]: Taking taylor expansion of t in t 63.604 * [backup-simplify]: Simplify 0 into 0 63.604 * [backup-simplify]: Simplify 1 into 1 63.604 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 63.604 * [taylor]: Taking taylor expansion of (/ 1 k) in t 63.604 * [taylor]: Taking taylor expansion of k in t 63.604 * [backup-simplify]: Simplify k into k 63.604 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 63.604 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.604 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 63.604 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 63.604 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 63.605 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 63.605 * [backup-simplify]: Simplify (/ 1 (sin (/ 1 k))) into (/ 1 (sin (/ 1 k))) 63.605 * [taylor]: Taking taylor expansion of (* 2 (/ t (sin (/ 1 k)))) in t 63.605 * [taylor]: Taking taylor expansion of 2 in t 63.605 * [backup-simplify]: Simplify 2 into 2 63.605 * [taylor]: Taking taylor expansion of (/ t (sin (/ 1 k))) in t 63.605 * [taylor]: Taking taylor expansion of t in t 63.605 * [backup-simplify]: Simplify 0 into 0 63.605 * [backup-simplify]: Simplify 1 into 1 63.605 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 63.605 * [taylor]: Taking taylor expansion of (/ 1 k) in t 63.605 * [taylor]: Taking taylor expansion of k in t 63.605 * [backup-simplify]: Simplify k into k 63.605 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 63.605 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.605 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 63.605 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 63.605 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 63.605 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 63.605 * [backup-simplify]: Simplify (/ 1 (sin (/ 1 k))) into (/ 1 (sin (/ 1 k))) 63.605 * [backup-simplify]: Simplify (* 2 (/ 1 (sin (/ 1 k)))) into (/ 2 (sin (/ 1 k))) 63.605 * [taylor]: Taking taylor expansion of (/ 2 (sin (/ 1 k))) in k 63.605 * [taylor]: Taking taylor expansion of 2 in k 63.605 * [backup-simplify]: Simplify 2 into 2 63.605 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 63.605 * [taylor]: Taking taylor expansion of (/ 1 k) in k 63.605 * [taylor]: Taking taylor expansion of k in k 63.605 * [backup-simplify]: Simplify 0 into 0 63.605 * [backup-simplify]: Simplify 1 into 1 63.606 * [backup-simplify]: Simplify (/ 1 1) into 1 63.606 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.606 * [backup-simplify]: Simplify (/ 2 (sin (/ 1 k))) into (/ 2 (sin (/ 1 k))) 63.606 * [backup-simplify]: Simplify (/ 2 (sin (/ 1 k))) into (/ 2 (sin (/ 1 k))) 63.606 * [backup-simplify]: Simplify (+ 0) into 0 63.606 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 63.606 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 63.607 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.607 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 63.607 * [backup-simplify]: Simplify (+ 0 0) into 0 63.608 * [backup-simplify]: Simplify (- (/ 0 (sin (/ 1 k))) (+ (* (/ 1 (sin (/ 1 k))) (/ 0 (sin (/ 1 k)))))) into 0 63.608 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 (/ 1 (sin (/ 1 k))))) into 0 63.608 * [taylor]: Taking taylor expansion of 0 in k 63.608 * [backup-simplify]: Simplify 0 into 0 63.608 * [backup-simplify]: Simplify 0 into 0 63.608 * [backup-simplify]: Simplify (- (/ 0 (sin (/ 1 k))) (+ (* (/ 2 (sin (/ 1 k))) (/ 0 (sin (/ 1 k)))))) into 0 63.608 * [backup-simplify]: Simplify 0 into 0 63.609 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 63.609 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 63.609 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.610 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.610 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 63.610 * [backup-simplify]: Simplify (+ 0 0) into 0 63.611 * [backup-simplify]: Simplify (- (/ 0 (sin (/ 1 k))) (+ (* (/ 1 (sin (/ 1 k))) (/ 0 (sin (/ 1 k)))) (* 0 (/ 0 (sin (/ 1 k)))))) into 0 63.611 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (* 0 (/ 1 (sin (/ 1 k)))))) into 0 63.611 * [taylor]: Taking taylor expansion of 0 in k 63.611 * [backup-simplify]: Simplify 0 into 0 63.611 * [backup-simplify]: Simplify 0 into 0 63.611 * [backup-simplify]: Simplify 0 into 0 63.611 * [backup-simplify]: Simplify (- (/ 0 (sin (/ 1 k))) (+ (* (/ 2 (sin (/ 1 k))) (/ 0 (sin (/ 1 k)))) (* 0 (/ 0 (sin (/ 1 k)))))) into 0 63.611 * [backup-simplify]: Simplify 0 into 0 63.612 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 63.613 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 63.613 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.614 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 63.614 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 63.614 * [backup-simplify]: Simplify (+ 0 0) into 0 63.614 * [backup-simplify]: Simplify (- (/ 0 (sin (/ 1 k))) (+ (* (/ 1 (sin (/ 1 k))) (/ 0 (sin (/ 1 k)))) (* 0 (/ 0 (sin (/ 1 k)))) (* 0 (/ 0 (sin (/ 1 k)))))) into 0 63.615 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ 1 (sin (/ 1 k))))))) into 0 63.615 * [taylor]: Taking taylor expansion of 0 in k 63.615 * [backup-simplify]: Simplify 0 into 0 63.615 * [backup-simplify]: Simplify 0 into 0 63.615 * [backup-simplify]: Simplify (* (/ 2 (sin (/ 1 (/ 1 k)))) (* 1 (/ 1 t))) into (/ 2 (* t (sin k))) 63.616 * [backup-simplify]: Simplify (/ (/ 2 (/ 1 (- t))) (sin (/ 1 (- k)))) into (* -2 (/ t (sin (/ -1 k)))) 63.616 * [approximate]: Taking taylor expansion of (* -2 (/ t (sin (/ -1 k)))) in (t k) around 0 63.616 * [taylor]: Taking taylor expansion of (* -2 (/ t (sin (/ -1 k)))) in k 63.616 * [taylor]: Taking taylor expansion of -2 in k 63.616 * [backup-simplify]: Simplify -2 into -2 63.616 * [taylor]: Taking taylor expansion of (/ t (sin (/ -1 k))) in k 63.616 * [taylor]: Taking taylor expansion of t in k 63.616 * [backup-simplify]: Simplify t into t 63.616 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 63.616 * [taylor]: Taking taylor expansion of (/ -1 k) in k 63.616 * [taylor]: Taking taylor expansion of -1 in k 63.616 * [backup-simplify]: Simplify -1 into -1 63.616 * [taylor]: Taking taylor expansion of k in k 63.616 * [backup-simplify]: Simplify 0 into 0 63.616 * [backup-simplify]: Simplify 1 into 1 63.616 * [backup-simplify]: Simplify (/ -1 1) into -1 63.616 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.616 * [backup-simplify]: Simplify (/ t (sin (/ -1 k))) into (/ t (sin (/ -1 k))) 63.616 * [taylor]: Taking taylor expansion of (* -2 (/ t (sin (/ -1 k)))) in t 63.616 * [taylor]: Taking taylor expansion of -2 in t 63.616 * [backup-simplify]: Simplify -2 into -2 63.616 * [taylor]: Taking taylor expansion of (/ t (sin (/ -1 k))) in t 63.616 * [taylor]: Taking taylor expansion of t in t 63.616 * [backup-simplify]: Simplify 0 into 0 63.616 * [backup-simplify]: Simplify 1 into 1 63.616 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 63.616 * [taylor]: Taking taylor expansion of (/ -1 k) in t 63.616 * [taylor]: Taking taylor expansion of -1 in t 63.616 * [backup-simplify]: Simplify -1 into -1 63.616 * [taylor]: Taking taylor expansion of k in t 63.616 * [backup-simplify]: Simplify k into k 63.616 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 63.616 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.616 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 63.616 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 63.617 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 63.617 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 63.617 * [backup-simplify]: Simplify (/ 1 (sin (/ -1 k))) into (/ 1 (sin (/ -1 k))) 63.617 * [taylor]: Taking taylor expansion of (* -2 (/ t (sin (/ -1 k)))) in t 63.617 * [taylor]: Taking taylor expansion of -2 in t 63.617 * [backup-simplify]: Simplify -2 into -2 63.617 * [taylor]: Taking taylor expansion of (/ t (sin (/ -1 k))) in t 63.617 * [taylor]: Taking taylor expansion of t in t 63.617 * [backup-simplify]: Simplify 0 into 0 63.617 * [backup-simplify]: Simplify 1 into 1 63.617 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 63.617 * [taylor]: Taking taylor expansion of (/ -1 k) in t 63.617 * [taylor]: Taking taylor expansion of -1 in t 63.617 * [backup-simplify]: Simplify -1 into -1 63.617 * [taylor]: Taking taylor expansion of k in t 63.617 * [backup-simplify]: Simplify k into k 63.617 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 63.617 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.617 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 63.617 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 63.617 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 63.617 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 63.617 * [backup-simplify]: Simplify (/ 1 (sin (/ -1 k))) into (/ 1 (sin (/ -1 k))) 63.617 * [backup-simplify]: Simplify (* -2 (/ 1 (sin (/ -1 k)))) into (/ -2 (sin (/ -1 k))) 63.617 * [taylor]: Taking taylor expansion of (/ -2 (sin (/ -1 k))) in k 63.617 * [taylor]: Taking taylor expansion of -2 in k 63.617 * [backup-simplify]: Simplify -2 into -2 63.617 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 63.617 * [taylor]: Taking taylor expansion of (/ -1 k) in k 63.617 * [taylor]: Taking taylor expansion of -1 in k 63.617 * [backup-simplify]: Simplify -1 into -1 63.617 * [taylor]: Taking taylor expansion of k in k 63.617 * [backup-simplify]: Simplify 0 into 0 63.617 * [backup-simplify]: Simplify 1 into 1 63.618 * [backup-simplify]: Simplify (/ -1 1) into -1 63.618 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.618 * [backup-simplify]: Simplify (/ -2 (sin (/ -1 k))) into (/ -2 (sin (/ -1 k))) 63.618 * [backup-simplify]: Simplify (/ -2 (sin (/ -1 k))) into (/ -2 (sin (/ -1 k))) 63.618 * [backup-simplify]: Simplify (+ 0) into 0 63.618 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 63.619 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 63.619 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.619 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 63.620 * [backup-simplify]: Simplify (+ 0 0) into 0 63.620 * [backup-simplify]: Simplify (- (/ 0 (sin (/ -1 k))) (+ (* (/ 1 (sin (/ -1 k))) (/ 0 (sin (/ -1 k)))))) into 0 63.620 * [backup-simplify]: Simplify (+ (* -2 0) (* 0 (/ 1 (sin (/ -1 k))))) into 0 63.620 * [taylor]: Taking taylor expansion of 0 in k 63.620 * [backup-simplify]: Simplify 0 into 0 63.620 * [backup-simplify]: Simplify 0 into 0 63.620 * [backup-simplify]: Simplify (- (/ 0 (sin (/ -1 k))) (+ (* (/ -2 (sin (/ -1 k))) (/ 0 (sin (/ -1 k)))))) into 0 63.620 * [backup-simplify]: Simplify 0 into 0 63.621 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 63.621 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 63.621 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.622 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.623 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 63.623 * [backup-simplify]: Simplify (+ 0 0) into 0 63.623 * [backup-simplify]: Simplify (- (/ 0 (sin (/ -1 k))) (+ (* (/ 1 (sin (/ -1 k))) (/ 0 (sin (/ -1 k)))) (* 0 (/ 0 (sin (/ -1 k)))))) into 0 63.624 * [backup-simplify]: Simplify (+ (* -2 0) (+ (* 0 0) (* 0 (/ 1 (sin (/ -1 k)))))) into 0 63.624 * [taylor]: Taking taylor expansion of 0 in k 63.624 * [backup-simplify]: Simplify 0 into 0 63.624 * [backup-simplify]: Simplify 0 into 0 63.624 * [backup-simplify]: Simplify 0 into 0 63.624 * [backup-simplify]: Simplify (- (/ 0 (sin (/ -1 k))) (+ (* (/ -2 (sin (/ -1 k))) (/ 0 (sin (/ -1 k)))) (* 0 (/ 0 (sin (/ -1 k)))))) into 0 63.624 * [backup-simplify]: Simplify 0 into 0 63.625 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 63.626 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 63.626 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.627 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 63.627 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 63.627 * [backup-simplify]: Simplify (+ 0 0) into 0 63.628 * [backup-simplify]: Simplify (- (/ 0 (sin (/ -1 k))) (+ (* (/ 1 (sin (/ -1 k))) (/ 0 (sin (/ -1 k)))) (* 0 (/ 0 (sin (/ -1 k)))) (* 0 (/ 0 (sin (/ -1 k)))))) into 0 63.628 * [backup-simplify]: Simplify (+ (* -2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ 1 (sin (/ -1 k))))))) into 0 63.628 * [taylor]: Taking taylor expansion of 0 in k 63.628 * [backup-simplify]: Simplify 0 into 0 63.628 * [backup-simplify]: Simplify 0 into 0 63.628 * [backup-simplify]: Simplify (* (/ -2 (sin (/ -1 (/ 1 (- k))))) (* 1 (/ 1 (- t)))) into (/ 2 (* t (sin k))) 63.629 * * * * [progress]: [ 3 / 4 ] generating series at (2 2 2 2) 63.629 * [backup-simplify]: Simplify (/ l (tan k)) into (/ l (tan k)) 63.629 * [approximate]: Taking taylor expansion of (/ l (tan k)) in (l k) around 0 63.629 * [taylor]: Taking taylor expansion of (/ l (tan k)) in k 63.629 * [taylor]: Taking taylor expansion of l in k 63.629 * [backup-simplify]: Simplify l into l 63.629 * [taylor]: Taking taylor expansion of (tan k) in k 63.629 * [taylor]: Rewrote expression to (/ (sin k) (cos k)) 63.629 * [taylor]: Taking taylor expansion of (sin k) in k 63.629 * [taylor]: Taking taylor expansion of k in k 63.629 * [backup-simplify]: Simplify 0 into 0 63.629 * [backup-simplify]: Simplify 1 into 1 63.629 * [taylor]: Taking taylor expansion of (cos k) in k 63.629 * [taylor]: Taking taylor expansion of k in k 63.629 * [backup-simplify]: Simplify 0 into 0 63.629 * [backup-simplify]: Simplify 1 into 1 63.629 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 63.630 * [backup-simplify]: Simplify (/ 1 1) into 1 63.630 * [backup-simplify]: Simplify (/ l 1) into l 63.630 * [taylor]: Taking taylor expansion of (/ l (tan k)) in l 63.630 * [taylor]: Taking taylor expansion of l in l 63.630 * [backup-simplify]: Simplify 0 into 0 63.630 * [backup-simplify]: Simplify 1 into 1 63.630 * [taylor]: Taking taylor expansion of (tan k) in l 63.630 * [taylor]: Rewrote expression to (/ (sin k) (cos k)) 63.630 * [taylor]: Taking taylor expansion of (sin k) in l 63.630 * [taylor]: Taking taylor expansion of k in l 63.630 * [backup-simplify]: Simplify k into k 63.630 * [backup-simplify]: Simplify (sin k) into (sin k) 63.630 * [backup-simplify]: Simplify (cos k) into (cos k) 63.630 * [taylor]: Taking taylor expansion of (cos k) in l 63.630 * [taylor]: Taking taylor expansion of k in l 63.630 * [backup-simplify]: Simplify k into k 63.630 * [backup-simplify]: Simplify (cos k) into (cos k) 63.630 * [backup-simplify]: Simplify (sin k) into (sin k) 63.630 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 63.630 * [backup-simplify]: Simplify (* (cos k) 0) into 0 63.630 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 63.630 * [backup-simplify]: Simplify (* (cos k) 1) into (cos k) 63.630 * [backup-simplify]: Simplify (* (sin k) 0) into 0 63.630 * [backup-simplify]: Simplify (- 0) into 0 63.630 * [backup-simplify]: Simplify (+ (cos k) 0) into (cos k) 63.630 * [backup-simplify]: Simplify (/ (sin k) (cos k)) into (/ (sin k) (cos k)) 63.631 * [backup-simplify]: Simplify (/ 1 (/ (sin k) (cos k))) into (/ (cos k) (sin k)) 63.631 * [taylor]: Taking taylor expansion of (/ l (tan k)) in l 63.631 * [taylor]: Taking taylor expansion of l in l 63.631 * [backup-simplify]: Simplify 0 into 0 63.631 * [backup-simplify]: Simplify 1 into 1 63.631 * [taylor]: Taking taylor expansion of (tan k) in l 63.631 * [taylor]: Rewrote expression to (/ (sin k) (cos k)) 63.631 * [taylor]: Taking taylor expansion of (sin k) in l 63.631 * [taylor]: Taking taylor expansion of k in l 63.631 * [backup-simplify]: Simplify k into k 63.631 * [backup-simplify]: Simplify (sin k) into (sin k) 63.631 * [backup-simplify]: Simplify (cos k) into (cos k) 63.631 * [taylor]: Taking taylor expansion of (cos k) in l 63.631 * [taylor]: Taking taylor expansion of k in l 63.631 * [backup-simplify]: Simplify k into k 63.631 * [backup-simplify]: Simplify (cos k) into (cos k) 63.631 * [backup-simplify]: Simplify (sin k) into (sin k) 63.631 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 63.631 * [backup-simplify]: Simplify (* (cos k) 0) into 0 63.631 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 63.631 * [backup-simplify]: Simplify (* (cos k) 1) into (cos k) 63.631 * [backup-simplify]: Simplify (* (sin k) 0) into 0 63.631 * [backup-simplify]: Simplify (- 0) into 0 63.631 * [backup-simplify]: Simplify (+ (cos k) 0) into (cos k) 63.631 * [backup-simplify]: Simplify (/ (sin k) (cos k)) into (/ (sin k) (cos k)) 63.631 * [backup-simplify]: Simplify (/ 1 (/ (sin k) (cos k))) into (/ (cos k) (sin k)) 63.632 * [taylor]: Taking taylor expansion of (/ (cos k) (sin k)) in k 63.632 * [taylor]: Taking taylor expansion of (cos k) in k 63.632 * [taylor]: Taking taylor expansion of k in k 63.632 * [backup-simplify]: Simplify 0 into 0 63.632 * [backup-simplify]: Simplify 1 into 1 63.632 * [taylor]: Taking taylor expansion of (sin k) in k 63.632 * [taylor]: Taking taylor expansion of k in k 63.632 * [backup-simplify]: Simplify 0 into 0 63.632 * [backup-simplify]: Simplify 1 into 1 63.632 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 63.632 * [backup-simplify]: Simplify (/ 1 1) into 1 63.632 * [backup-simplify]: Simplify 1 into 1 63.633 * [backup-simplify]: Simplify (+ 0) into 0 63.633 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 1)) into 0 63.633 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.634 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 0)) into 0 63.634 * [backup-simplify]: Simplify (+ 0 0) into 0 63.634 * [backup-simplify]: Simplify (+ 0) into 0 63.634 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 1)) into 0 63.635 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.635 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 0)) into 0 63.635 * [backup-simplify]: Simplify (- 0) into 0 63.636 * [backup-simplify]: Simplify (+ 0 0) into 0 63.636 * [backup-simplify]: Simplify (- (/ 0 (cos k)) (+ (* (/ (sin k) (cos k)) (/ 0 (cos k))))) into 0 63.636 * [backup-simplify]: Simplify (- (/ 0 (/ (sin k) (cos k))) (+ (* (/ (cos k) (sin k)) (/ 0 (/ (sin k) (cos k)))))) into 0 63.636 * [taylor]: Taking taylor expansion of 0 in k 63.636 * [backup-simplify]: Simplify 0 into 0 63.636 * [backup-simplify]: Simplify (+ 0) into 0 63.637 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.637 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 1 (/ 0 1)))) into 0 63.637 * [backup-simplify]: Simplify 0 into 0 63.638 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 63.638 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (* 0 1))) into 0 63.639 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.639 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (* 0 0))) into 0 63.639 * [backup-simplify]: Simplify (+ 0 0) into 0 63.640 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 63.640 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (* 0 1))) into 0 63.641 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.641 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (* 0 0))) into 0 63.641 * [backup-simplify]: Simplify (- 0) into 0 63.641 * [backup-simplify]: Simplify (+ 0 0) into 0 63.642 * [backup-simplify]: Simplify (- (/ 0 (cos k)) (+ (* (/ (sin k) (cos k)) (/ 0 (cos k))) (* 0 (/ 0 (cos k))))) into 0 63.642 * [backup-simplify]: Simplify (- (/ 0 (/ (sin k) (cos k))) (+ (* (/ (cos k) (sin k)) (/ 0 (/ (sin k) (cos k)))) (* 0 (/ 0 (/ (sin k) (cos k)))))) into 0 63.642 * [taylor]: Taking taylor expansion of 0 in k 63.642 * [backup-simplify]: Simplify 0 into 0 63.642 * [backup-simplify]: Simplify 0 into 0 63.642 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 1 2) 2)) 0) into -1/2 63.643 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 1 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into -1/6 63.644 * [backup-simplify]: Simplify (- (/ -1/2 1) (+ (* 1 (/ -1/6 1)) (* 0 (/ 0 1)))) into -1/3 63.644 * [backup-simplify]: Simplify -1/3 into -1/3 63.645 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 63.645 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 63.646 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 63.647 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 63.647 * [backup-simplify]: Simplify (+ 0 0) into 0 63.647 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 63.648 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 63.649 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 63.649 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 63.649 * [backup-simplify]: Simplify (- 0) into 0 63.650 * [backup-simplify]: Simplify (+ 0 0) into 0 63.650 * [backup-simplify]: Simplify (- (/ 0 (cos k)) (+ (* (/ (sin k) (cos k)) (/ 0 (cos k))) (* 0 (/ 0 (cos k))) (* 0 (/ 0 (cos k))))) into 0 63.650 * [backup-simplify]: Simplify (- (/ 0 (/ (sin k) (cos k))) (+ (* (/ (cos k) (sin k)) (/ 0 (/ (sin k) (cos k)))) (* 0 (/ 0 (/ (sin k) (cos k)))) (* 0 (/ 0 (/ (sin k) (cos k)))))) into 0 63.650 * [taylor]: Taking taylor expansion of 0 in k 63.650 * [backup-simplify]: Simplify 0 into 0 63.650 * [backup-simplify]: Simplify 0 into 0 63.650 * [backup-simplify]: Simplify 0 into 0 63.651 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 1 1) 1) (/ (pow 0 1) 1)) 0) into 0 63.653 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 1 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 63.654 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 1 (/ 0 1)) (* 0 (/ -1/6 1)) (* -1/3 (/ 0 1)))) into 0 63.654 * [backup-simplify]: Simplify 0 into 0 63.656 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 63.656 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 63.657 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 63.658 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 63.658 * [backup-simplify]: Simplify (+ 0 0) into 0 63.659 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 63.660 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 63.661 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 63.662 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 63.662 * [backup-simplify]: Simplify (- 0) into 0 63.662 * [backup-simplify]: Simplify (+ 0 0) into 0 63.663 * [backup-simplify]: Simplify (- (/ 0 (cos k)) (+ (* (/ (sin k) (cos k)) (/ 0 (cos k))) (* 0 (/ 0 (cos k))) (* 0 (/ 0 (cos k))) (* 0 (/ 0 (cos k))))) into 0 63.663 * [backup-simplify]: Simplify (- (/ 0 (/ (sin k) (cos k))) (+ (* (/ (cos k) (sin k)) (/ 0 (/ (sin k) (cos k)))) (* 0 (/ 0 (/ (sin k) (cos k)))) (* 0 (/ 0 (/ (sin k) (cos k)))) (* 0 (/ 0 (/ (sin k) (cos k)))))) into 0 63.663 * [taylor]: Taking taylor expansion of 0 in k 63.663 * [backup-simplify]: Simplify 0 into 0 63.663 * [backup-simplify]: Simplify 0 into 0 63.663 * [backup-simplify]: Simplify 0 into 0 63.663 * [backup-simplify]: Simplify 0 into 0 63.663 * [backup-simplify]: Simplify (+ (* -1/3 (* k l)) (* 1 (* (/ 1 k) l))) into (- (/ l k) (* 1/3 (* l k))) 63.663 * [backup-simplify]: Simplify (/ (/ 1 l) (tan (/ 1 k))) into (/ 1 (* (tan (/ 1 k)) l)) 63.663 * [approximate]: Taking taylor expansion of (/ 1 (* (tan (/ 1 k)) l)) in (l k) around 0 63.663 * [taylor]: Taking taylor expansion of (/ 1 (* (tan (/ 1 k)) l)) in k 63.663 * [taylor]: Taking taylor expansion of (* (tan (/ 1 k)) l) in k 63.663 * [taylor]: Taking taylor expansion of (tan (/ 1 k)) in k 63.663 * [taylor]: Rewrote expression to (/ (sin (/ 1 k)) (cos (/ 1 k))) 63.663 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 63.663 * [taylor]: Taking taylor expansion of (/ 1 k) in k 63.663 * [taylor]: Taking taylor expansion of k in k 63.663 * [backup-simplify]: Simplify 0 into 0 63.663 * [backup-simplify]: Simplify 1 into 1 63.664 * [backup-simplify]: Simplify (/ 1 1) into 1 63.664 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.664 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in k 63.664 * [taylor]: Taking taylor expansion of (/ 1 k) in k 63.664 * [taylor]: Taking taylor expansion of k in k 63.664 * [backup-simplify]: Simplify 0 into 0 63.664 * [backup-simplify]: Simplify 1 into 1 63.664 * [backup-simplify]: Simplify (/ 1 1) into 1 63.664 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 63.665 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (cos (/ 1 k))) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 63.665 * [taylor]: Taking taylor expansion of l in k 63.665 * [backup-simplify]: Simplify l into l 63.665 * [backup-simplify]: Simplify (* (/ (sin (/ 1 k)) (cos (/ 1 k))) l) into (/ (* (sin (/ 1 k)) l) (cos (/ 1 k))) 63.665 * [backup-simplify]: Simplify (/ 1 (/ (* (sin (/ 1 k)) l) (cos (/ 1 k)))) into (/ (cos (/ 1 k)) (* (sin (/ 1 k)) l)) 63.665 * [taylor]: Taking taylor expansion of (/ 1 (* (tan (/ 1 k)) l)) in l 63.665 * [taylor]: Taking taylor expansion of (* (tan (/ 1 k)) l) in l 63.665 * [taylor]: Taking taylor expansion of (tan (/ 1 k)) in l 63.665 * [taylor]: Rewrote expression to (/ (sin (/ 1 k)) (cos (/ 1 k))) 63.665 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in l 63.665 * [taylor]: Taking taylor expansion of (/ 1 k) in l 63.665 * [taylor]: Taking taylor expansion of k in l 63.665 * [backup-simplify]: Simplify k into k 63.665 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 63.665 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.665 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 63.665 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in l 63.665 * [taylor]: Taking taylor expansion of (/ 1 k) in l 63.665 * [taylor]: Taking taylor expansion of k in l 63.665 * [backup-simplify]: Simplify k into k 63.665 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 63.666 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 63.666 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.666 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 63.666 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 63.666 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 63.666 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 1) into (cos (/ 1 k)) 63.666 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 63.666 * [backup-simplify]: Simplify (- 0) into 0 63.666 * [backup-simplify]: Simplify (+ (cos (/ 1 k)) 0) into (cos (/ 1 k)) 63.667 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (cos (/ 1 k))) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 63.667 * [taylor]: Taking taylor expansion of l in l 63.667 * [backup-simplify]: Simplify 0 into 0 63.667 * [backup-simplify]: Simplify 1 into 1 63.667 * [backup-simplify]: Simplify (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) into 0 63.672 * [backup-simplify]: Simplify (+ 0) into 0 63.673 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 63.673 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 63.674 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.674 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 63.675 * [backup-simplify]: Simplify (+ 0 0) into 0 63.675 * [backup-simplify]: Simplify (+ 0) into 0 63.675 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 1)) into 0 63.676 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 63.676 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.677 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 0)) into 0 63.677 * [backup-simplify]: Simplify (- 0) into 0 63.677 * [backup-simplify]: Simplify (+ 0 0) into 0 63.678 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))))) into 0 63.678 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 1) (* 0 0)) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 63.678 * [backup-simplify]: Simplify (/ 1 (/ (sin (/ 1 k)) (cos (/ 1 k)))) into (/ (cos (/ 1 k)) (sin (/ 1 k))) 63.678 * [taylor]: Taking taylor expansion of (/ 1 (* (tan (/ 1 k)) l)) in l 63.678 * [taylor]: Taking taylor expansion of (* (tan (/ 1 k)) l) in l 63.678 * [taylor]: Taking taylor expansion of (tan (/ 1 k)) in l 63.678 * [taylor]: Rewrote expression to (/ (sin (/ 1 k)) (cos (/ 1 k))) 63.678 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in l 63.678 * [taylor]: Taking taylor expansion of (/ 1 k) in l 63.678 * [taylor]: Taking taylor expansion of k in l 63.678 * [backup-simplify]: Simplify k into k 63.679 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 63.679 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.679 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 63.679 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in l 63.679 * [taylor]: Taking taylor expansion of (/ 1 k) in l 63.679 * [taylor]: Taking taylor expansion of k in l 63.679 * [backup-simplify]: Simplify k into k 63.679 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 63.679 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 63.679 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.679 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 63.679 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 63.679 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 63.679 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 1) into (cos (/ 1 k)) 63.679 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 63.680 * [backup-simplify]: Simplify (- 0) into 0 63.680 * [backup-simplify]: Simplify (+ (cos (/ 1 k)) 0) into (cos (/ 1 k)) 63.680 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (cos (/ 1 k))) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 63.680 * [taylor]: Taking taylor expansion of l in l 63.680 * [backup-simplify]: Simplify 0 into 0 63.680 * [backup-simplify]: Simplify 1 into 1 63.680 * [backup-simplify]: Simplify (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) into 0 63.680 * [backup-simplify]: Simplify (+ 0) into 0 63.681 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 63.681 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 63.682 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.682 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 63.682 * [backup-simplify]: Simplify (+ 0 0) into 0 63.683 * [backup-simplify]: Simplify (+ 0) into 0 63.683 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 1)) into 0 63.683 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 63.684 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.684 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 0)) into 0 63.685 * [backup-simplify]: Simplify (- 0) into 0 63.685 * [backup-simplify]: Simplify (+ 0 0) into 0 63.685 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))))) into 0 63.686 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 1) (* 0 0)) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 63.686 * [backup-simplify]: Simplify (/ 1 (/ (sin (/ 1 k)) (cos (/ 1 k)))) into (/ (cos (/ 1 k)) (sin (/ 1 k))) 63.686 * [taylor]: Taking taylor expansion of (/ (cos (/ 1 k)) (sin (/ 1 k))) in k 63.686 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in k 63.686 * [taylor]: Taking taylor expansion of (/ 1 k) in k 63.686 * [taylor]: Taking taylor expansion of k in k 63.686 * [backup-simplify]: Simplify 0 into 0 63.686 * [backup-simplify]: Simplify 1 into 1 63.687 * [backup-simplify]: Simplify (/ 1 1) into 1 63.687 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 63.687 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 63.687 * [taylor]: Taking taylor expansion of (/ 1 k) in k 63.687 * [taylor]: Taking taylor expansion of k in k 63.687 * [backup-simplify]: Simplify 0 into 0 63.687 * [backup-simplify]: Simplify 1 into 1 63.687 * [backup-simplify]: Simplify (/ 1 1) into 1 63.687 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.687 * [backup-simplify]: Simplify (/ (cos (/ 1 k)) (sin (/ 1 k))) into (/ (cos (/ 1 k)) (sin (/ 1 k))) 63.687 * [backup-simplify]: Simplify (/ (cos (/ 1 k)) (sin (/ 1 k))) into (/ (cos (/ 1 k)) (sin (/ 1 k))) 63.688 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 63.689 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 63.689 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.690 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.690 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 63.691 * [backup-simplify]: Simplify (+ 0 0) into 0 63.691 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 63.692 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 63.692 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.693 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.693 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 63.694 * [backup-simplify]: Simplify (- 0) into 0 63.694 * [backup-simplify]: Simplify (+ 0 0) into 0 63.694 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))))) into 0 63.695 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) (+ (* 0 1) (* 0 0))) into 0 63.695 * [backup-simplify]: Simplify (- (+ (* (/ (cos (/ 1 k)) (sin (/ 1 k))) (/ 0 (/ (sin (/ 1 k)) (cos (/ 1 k))))))) into 0 63.695 * [taylor]: Taking taylor expansion of 0 in k 63.695 * [backup-simplify]: Simplify 0 into 0 63.695 * [backup-simplify]: Simplify 0 into 0 63.696 * [backup-simplify]: Simplify (- (/ 0 (sin (/ 1 k))) (+ (* (/ (cos (/ 1 k)) (sin (/ 1 k))) (/ 0 (sin (/ 1 k)))))) into 0 63.696 * [backup-simplify]: Simplify 0 into 0 63.696 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 63.697 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 63.697 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.699 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 63.699 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 63.700 * [backup-simplify]: Simplify (+ 0 0) into 0 63.701 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 63.701 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 63.701 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.703 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 63.703 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 63.704 * [backup-simplify]: Simplify (- 0) into 0 63.704 * [backup-simplify]: Simplify (+ 0 0) into 0 63.704 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))))) into 0 63.705 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) (+ (* 0 0) (+ (* 0 1) (* 0 0)))) into 0 63.706 * [backup-simplify]: Simplify (- (+ (* (/ (cos (/ 1 k)) (sin (/ 1 k))) (/ 0 (/ (sin (/ 1 k)) (cos (/ 1 k))))) (* 0 (/ 0 (/ (sin (/ 1 k)) (cos (/ 1 k))))))) into 0 63.706 * [taylor]: Taking taylor expansion of 0 in k 63.706 * [backup-simplify]: Simplify 0 into 0 63.706 * [backup-simplify]: Simplify 0 into 0 63.706 * [backup-simplify]: Simplify 0 into 0 63.706 * [backup-simplify]: Simplify (- (/ 0 (sin (/ 1 k))) (+ (* (/ (cos (/ 1 k)) (sin (/ 1 k))) (/ 0 (sin (/ 1 k)))) (* 0 (/ 0 (sin (/ 1 k)))))) into 0 63.706 * [backup-simplify]: Simplify 0 into 0 63.708 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 63.709 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 63.709 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.711 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 63.712 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 63.712 * [backup-simplify]: Simplify (+ 0 0) into 0 63.714 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 63.714 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 63.715 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.715 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 63.716 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 63.716 * [backup-simplify]: Simplify (- 0) into 0 63.716 * [backup-simplify]: Simplify (+ 0 0) into 0 63.717 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))))) into 0 63.717 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 1) (* 0 0))))) into 0 63.718 * [backup-simplify]: Simplify (- (+ (* (/ (cos (/ 1 k)) (sin (/ 1 k))) (/ 0 (/ (sin (/ 1 k)) (cos (/ 1 k))))) (* 0 (/ 0 (/ (sin (/ 1 k)) (cos (/ 1 k))))) (* 0 (/ 0 (/ (sin (/ 1 k)) (cos (/ 1 k))))))) into 0 63.718 * [taylor]: Taking taylor expansion of 0 in k 63.718 * [backup-simplify]: Simplify 0 into 0 63.718 * [backup-simplify]: Simplify 0 into 0 63.718 * [backup-simplify]: Simplify (* (/ (cos (/ 1 (/ 1 k))) (sin (/ 1 (/ 1 k)))) (* 1 (/ 1 (/ 1 l)))) into (/ (* l (cos k)) (sin k)) 63.718 * [backup-simplify]: Simplify (/ (/ 1 (- l)) (tan (/ 1 (- k)))) into (/ -1 (* (tan (/ -1 k)) l)) 63.718 * [approximate]: Taking taylor expansion of (/ -1 (* (tan (/ -1 k)) l)) in (l k) around 0 63.718 * [taylor]: Taking taylor expansion of (/ -1 (* (tan (/ -1 k)) l)) in k 63.718 * [taylor]: Taking taylor expansion of -1 in k 63.718 * [backup-simplify]: Simplify -1 into -1 63.718 * [taylor]: Taking taylor expansion of (* (tan (/ -1 k)) l) in k 63.718 * [taylor]: Taking taylor expansion of (tan (/ -1 k)) in k 63.718 * [taylor]: Rewrote expression to (/ (sin (/ -1 k)) (cos (/ -1 k))) 63.718 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 63.718 * [taylor]: Taking taylor expansion of (/ -1 k) in k 63.718 * [taylor]: Taking taylor expansion of -1 in k 63.718 * [backup-simplify]: Simplify -1 into -1 63.718 * [taylor]: Taking taylor expansion of k in k 63.718 * [backup-simplify]: Simplify 0 into 0 63.718 * [backup-simplify]: Simplify 1 into 1 63.718 * [backup-simplify]: Simplify (/ -1 1) into -1 63.718 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.718 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in k 63.718 * [taylor]: Taking taylor expansion of (/ -1 k) in k 63.718 * [taylor]: Taking taylor expansion of -1 in k 63.719 * [backup-simplify]: Simplify -1 into -1 63.719 * [taylor]: Taking taylor expansion of k in k 63.719 * [backup-simplify]: Simplify 0 into 0 63.719 * [backup-simplify]: Simplify 1 into 1 63.719 * [backup-simplify]: Simplify (/ -1 1) into -1 63.719 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 63.719 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (cos (/ -1 k))) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 63.719 * [taylor]: Taking taylor expansion of l in k 63.719 * [backup-simplify]: Simplify l into l 63.719 * [backup-simplify]: Simplify (* (/ (sin (/ -1 k)) (cos (/ -1 k))) l) into (/ (* l (sin (/ -1 k))) (cos (/ -1 k))) 63.719 * [backup-simplify]: Simplify (/ -1 (/ (* l (sin (/ -1 k))) (cos (/ -1 k)))) into (* -1 (/ (cos (/ -1 k)) (* (sin (/ -1 k)) l))) 63.719 * [taylor]: Taking taylor expansion of (/ -1 (* (tan (/ -1 k)) l)) in l 63.719 * [taylor]: Taking taylor expansion of -1 in l 63.719 * [backup-simplify]: Simplify -1 into -1 63.719 * [taylor]: Taking taylor expansion of (* (tan (/ -1 k)) l) in l 63.719 * [taylor]: Taking taylor expansion of (tan (/ -1 k)) in l 63.719 * [taylor]: Rewrote expression to (/ (sin (/ -1 k)) (cos (/ -1 k))) 63.719 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in l 63.719 * [taylor]: Taking taylor expansion of (/ -1 k) in l 63.719 * [taylor]: Taking taylor expansion of -1 in l 63.719 * [backup-simplify]: Simplify -1 into -1 63.719 * [taylor]: Taking taylor expansion of k in l 63.719 * [backup-simplify]: Simplify k into k 63.719 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 63.719 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.720 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 63.720 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in l 63.720 * [taylor]: Taking taylor expansion of (/ -1 k) in l 63.720 * [taylor]: Taking taylor expansion of -1 in l 63.720 * [backup-simplify]: Simplify -1 into -1 63.720 * [taylor]: Taking taylor expansion of k in l 63.720 * [backup-simplify]: Simplify k into k 63.720 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 63.720 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 63.720 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.720 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 63.720 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 63.720 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 63.720 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 1) into (cos (/ -1 k)) 63.720 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 63.721 * [backup-simplify]: Simplify (- 0) into 0 63.721 * [backup-simplify]: Simplify (+ (cos (/ -1 k)) 0) into (cos (/ -1 k)) 63.721 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (cos (/ -1 k))) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 63.721 * [taylor]: Taking taylor expansion of l in l 63.721 * [backup-simplify]: Simplify 0 into 0 63.721 * [backup-simplify]: Simplify 1 into 1 63.721 * [backup-simplify]: Simplify (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) into 0 63.721 * [backup-simplify]: Simplify (+ 0) into 0 63.722 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 63.722 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 63.722 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.723 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 63.723 * [backup-simplify]: Simplify (+ 0 0) into 0 63.724 * [backup-simplify]: Simplify (+ 0) into 0 63.724 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 1)) into 0 63.724 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 63.725 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.725 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 0)) into 0 63.726 * [backup-simplify]: Simplify (- 0) into 0 63.726 * [backup-simplify]: Simplify (+ 0 0) into 0 63.726 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))))) into 0 63.727 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 1) (* 0 0)) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 63.727 * [backup-simplify]: Simplify (/ -1 (/ (sin (/ -1 k)) (cos (/ -1 k)))) into (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) 63.727 * [taylor]: Taking taylor expansion of (/ -1 (* (tan (/ -1 k)) l)) in l 63.727 * [taylor]: Taking taylor expansion of -1 in l 63.727 * [backup-simplify]: Simplify -1 into -1 63.727 * [taylor]: Taking taylor expansion of (* (tan (/ -1 k)) l) in l 63.727 * [taylor]: Taking taylor expansion of (tan (/ -1 k)) in l 63.727 * [taylor]: Rewrote expression to (/ (sin (/ -1 k)) (cos (/ -1 k))) 63.727 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in l 63.727 * [taylor]: Taking taylor expansion of (/ -1 k) in l 63.727 * [taylor]: Taking taylor expansion of -1 in l 63.727 * [backup-simplify]: Simplify -1 into -1 63.727 * [taylor]: Taking taylor expansion of k in l 63.727 * [backup-simplify]: Simplify k into k 63.727 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 63.727 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.727 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 63.727 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in l 63.727 * [taylor]: Taking taylor expansion of (/ -1 k) in l 63.727 * [taylor]: Taking taylor expansion of -1 in l 63.727 * [backup-simplify]: Simplify -1 into -1 63.727 * [taylor]: Taking taylor expansion of k in l 63.727 * [backup-simplify]: Simplify k into k 63.727 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 63.727 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 63.728 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.728 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 63.728 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 63.728 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 63.728 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 1) into (cos (/ -1 k)) 63.728 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 63.728 * [backup-simplify]: Simplify (- 0) into 0 63.728 * [backup-simplify]: Simplify (+ (cos (/ -1 k)) 0) into (cos (/ -1 k)) 63.729 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (cos (/ -1 k))) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 63.729 * [taylor]: Taking taylor expansion of l in l 63.729 * [backup-simplify]: Simplify 0 into 0 63.729 * [backup-simplify]: Simplify 1 into 1 63.729 * [backup-simplify]: Simplify (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) into 0 63.729 * [backup-simplify]: Simplify (+ 0) into 0 63.729 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 63.730 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 63.730 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.731 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 63.731 * [backup-simplify]: Simplify (+ 0 0) into 0 63.731 * [backup-simplify]: Simplify (+ 0) into 0 63.732 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 1)) into 0 63.732 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 63.733 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.733 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 0)) into 0 63.733 * [backup-simplify]: Simplify (- 0) into 0 63.734 * [backup-simplify]: Simplify (+ 0 0) into 0 63.734 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))))) into 0 63.734 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 1) (* 0 0)) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 63.735 * [backup-simplify]: Simplify (/ -1 (/ (sin (/ -1 k)) (cos (/ -1 k)))) into (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) 63.735 * [taylor]: Taking taylor expansion of (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) in k 63.735 * [taylor]: Taking taylor expansion of -1 in k 63.735 * [backup-simplify]: Simplify -1 into -1 63.735 * [taylor]: Taking taylor expansion of (/ (cos (/ -1 k)) (sin (/ -1 k))) in k 63.735 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in k 63.735 * [taylor]: Taking taylor expansion of (/ -1 k) in k 63.735 * [taylor]: Taking taylor expansion of -1 in k 63.735 * [backup-simplify]: Simplify -1 into -1 63.735 * [taylor]: Taking taylor expansion of k in k 63.735 * [backup-simplify]: Simplify 0 into 0 63.735 * [backup-simplify]: Simplify 1 into 1 63.735 * [backup-simplify]: Simplify (/ -1 1) into -1 63.735 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 63.735 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 63.735 * [taylor]: Taking taylor expansion of (/ -1 k) in k 63.735 * [taylor]: Taking taylor expansion of -1 in k 63.735 * [backup-simplify]: Simplify -1 into -1 63.735 * [taylor]: Taking taylor expansion of k in k 63.736 * [backup-simplify]: Simplify 0 into 0 63.736 * [backup-simplify]: Simplify 1 into 1 63.736 * [backup-simplify]: Simplify (/ -1 1) into -1 63.736 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.736 * [backup-simplify]: Simplify (/ (cos (/ -1 k)) (sin (/ -1 k))) into (/ (cos (/ -1 k)) (sin (/ -1 k))) 63.736 * [backup-simplify]: Simplify (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) into (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) 63.736 * [backup-simplify]: Simplify (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) into (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) 63.737 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 63.738 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 63.738 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.739 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.739 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 63.740 * [backup-simplify]: Simplify (+ 0 0) into 0 63.741 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 63.741 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 63.741 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.742 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.743 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 63.743 * [backup-simplify]: Simplify (- 0) into 0 63.743 * [backup-simplify]: Simplify (+ 0 0) into 0 63.744 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))))) into 0 63.744 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) (+ (* 0 1) (* 0 0))) into 0 63.745 * [backup-simplify]: Simplify (- (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k)))) (+ (* (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k))))))) into 0 63.745 * [taylor]: Taking taylor expansion of 0 in k 63.745 * [backup-simplify]: Simplify 0 into 0 63.745 * [backup-simplify]: Simplify 0 into 0 63.745 * [backup-simplify]: Simplify (- (/ 0 (sin (/ -1 k))) (+ (* (/ (cos (/ -1 k)) (sin (/ -1 k))) (/ 0 (sin (/ -1 k)))))) into 0 63.746 * [backup-simplify]: Simplify (+ (* -1 0) (* 0 (/ (cos (/ -1 k)) (sin (/ -1 k))))) into 0 63.746 * [backup-simplify]: Simplify 0 into 0 63.746 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 63.748 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 63.748 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.749 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 63.750 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 63.750 * [backup-simplify]: Simplify (+ 0 0) into 0 63.751 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 63.752 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 63.752 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.753 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 63.754 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 63.754 * [backup-simplify]: Simplify (- 0) into 0 63.754 * [backup-simplify]: Simplify (+ 0 0) into 0 63.755 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))))) into 0 63.756 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) (+ (* 0 0) (+ (* 0 1) (* 0 0)))) into 0 63.756 * [backup-simplify]: Simplify (- (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k)))) (+ (* (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k))))) (* 0 (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k))))))) into 0 63.756 * [taylor]: Taking taylor expansion of 0 in k 63.756 * [backup-simplify]: Simplify 0 into 0 63.756 * [backup-simplify]: Simplify 0 into 0 63.756 * [backup-simplify]: Simplify 0 into 0 63.756 * [backup-simplify]: Simplify (- (/ 0 (sin (/ -1 k))) (+ (* (/ (cos (/ -1 k)) (sin (/ -1 k))) (/ 0 (sin (/ -1 k)))) (* 0 (/ 0 (sin (/ -1 k)))))) into 0 63.757 * [backup-simplify]: Simplify (+ (* -1 0) (+ (* 0 0) (* 0 (/ (cos (/ -1 k)) (sin (/ -1 k)))))) into 0 63.757 * [backup-simplify]: Simplify 0 into 0 63.759 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 63.760 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 63.761 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.762 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 63.762 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 63.763 * [backup-simplify]: Simplify (+ 0 0) into 0 63.765 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 63.766 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 63.766 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.767 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 63.768 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 63.768 * [backup-simplify]: Simplify (- 0) into 0 63.769 * [backup-simplify]: Simplify (+ 0 0) into 0 63.769 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))))) into 0 63.770 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 1) (* 0 0))))) into 0 63.771 * [backup-simplify]: Simplify (- (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k)))) (+ (* (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k))))) (* 0 (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k))))) (* 0 (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k))))))) into 0 63.771 * [taylor]: Taking taylor expansion of 0 in k 63.771 * [backup-simplify]: Simplify 0 into 0 63.771 * [backup-simplify]: Simplify 0 into 0 63.771 * [backup-simplify]: Simplify (* (* -1 (/ (cos (/ -1 (/ 1 (- k)))) (sin (/ -1 (/ 1 (- k)))))) (* 1 (/ 1 (/ 1 (- l))))) into (/ (* l (cos k)) (sin k)) 63.771 * * * * [progress]: [ 4 / 4 ] generating series at (2) 63.772 * [backup-simplify]: Simplify (/ 1 (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ l (tan k))))) into (* 2 (/ (pow l 2) (* t (* (tan k) (* (sin k) (pow k 2)))))) 63.772 * [approximate]: Taking taylor expansion of (* 2 (/ (pow l 2) (* t (* (tan k) (* (sin k) (pow k 2)))))) in (k l t) around 0 63.772 * [taylor]: Taking taylor expansion of (* 2 (/ (pow l 2) (* t (* (tan k) (* (sin k) (pow k 2)))))) in t 63.772 * [taylor]: Taking taylor expansion of 2 in t 63.772 * [backup-simplify]: Simplify 2 into 2 63.772 * [taylor]: Taking taylor expansion of (/ (pow l 2) (* t (* (tan k) (* (sin k) (pow k 2))))) in t 63.772 * [taylor]: Taking taylor expansion of (pow l 2) in t 63.772 * [taylor]: Taking taylor expansion of l in t 63.772 * [backup-simplify]: Simplify l into l 63.772 * [taylor]: Taking taylor expansion of (* t (* (tan k) (* (sin k) (pow k 2)))) in t 63.772 * [taylor]: Taking taylor expansion of t in t 63.772 * [backup-simplify]: Simplify 0 into 0 63.772 * [backup-simplify]: Simplify 1 into 1 63.772 * [taylor]: Taking taylor expansion of (* (tan k) (* (sin k) (pow k 2))) in t 63.772 * [taylor]: Taking taylor expansion of (tan k) in t 63.772 * [taylor]: Rewrote expression to (/ (sin k) (cos k)) 63.772 * [taylor]: Taking taylor expansion of (sin k) in t 63.772 * [taylor]: Taking taylor expansion of k in t 63.772 * [backup-simplify]: Simplify k into k 63.772 * [backup-simplify]: Simplify (sin k) into (sin k) 63.772 * [backup-simplify]: Simplify (cos k) into (cos k) 63.772 * [taylor]: Taking taylor expansion of (cos k) in t 63.772 * [taylor]: Taking taylor expansion of k in t 63.772 * [backup-simplify]: Simplify k into k 63.772 * [backup-simplify]: Simplify (cos k) into (cos k) 63.772 * [backup-simplify]: Simplify (sin k) into (sin k) 63.772 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 63.772 * [backup-simplify]: Simplify (* (cos k) 0) into 0 63.772 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 63.772 * [backup-simplify]: Simplify (* (cos k) 1) into (cos k) 63.773 * [backup-simplify]: Simplify (* (sin k) 0) into 0 63.773 * [backup-simplify]: Simplify (- 0) into 0 63.773 * [backup-simplify]: Simplify (+ (cos k) 0) into (cos k) 63.773 * [backup-simplify]: Simplify (/ (sin k) (cos k)) into (/ (sin k) (cos k)) 63.773 * [taylor]: Taking taylor expansion of (* (sin k) (pow k 2)) in t 63.773 * [taylor]: Taking taylor expansion of (sin k) in t 63.773 * [taylor]: Taking taylor expansion of k in t 63.773 * [backup-simplify]: Simplify k into k 63.773 * [backup-simplify]: Simplify (sin k) into (sin k) 63.773 * [backup-simplify]: Simplify (cos k) into (cos k) 63.773 * [taylor]: Taking taylor expansion of (pow k 2) in t 63.773 * [taylor]: Taking taylor expansion of k in t 63.773 * [backup-simplify]: Simplify k into k 63.773 * [backup-simplify]: Simplify (* l l) into (pow l 2) 63.774 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 63.774 * [backup-simplify]: Simplify (* (cos k) 0) into 0 63.774 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 63.774 * [backup-simplify]: Simplify (* k k) into (pow k 2) 63.774 * [backup-simplify]: Simplify (* (sin k) (pow k 2)) into (* (sin k) (pow k 2)) 63.774 * [backup-simplify]: Simplify (* (/ (sin k) (cos k)) (* (sin k) (pow k 2))) into (/ (* (pow k 2) (pow (sin k) 2)) (cos k)) 63.774 * [backup-simplify]: Simplify (* 0 (/ (* (pow k 2) (pow (sin k) 2)) (cos k))) into 0 63.774 * [backup-simplify]: Simplify (+ (* k 0) (* 0 k)) into 0 63.775 * [backup-simplify]: Simplify (+ 0) into 0 63.775 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 1)) into 0 63.776 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.776 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 0)) into 0 63.776 * [backup-simplify]: Simplify (+ 0 0) into 0 63.777 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 (pow k 2))) into 0 63.777 * [backup-simplify]: Simplify (+ 0) into 0 63.777 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 1)) into 0 63.778 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.778 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 0)) into 0 63.779 * [backup-simplify]: Simplify (+ 0 0) into 0 63.779 * [backup-simplify]: Simplify (+ 0) into 0 63.780 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 1)) into 0 63.780 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.781 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 0)) into 0 63.781 * [backup-simplify]: Simplify (- 0) into 0 63.781 * [backup-simplify]: Simplify (+ 0 0) into 0 63.782 * [backup-simplify]: Simplify (- (/ 0 (cos k)) (+ (* (/ (sin k) (cos k)) (/ 0 (cos k))))) into 0 63.782 * [backup-simplify]: Simplify (+ (* (/ (sin k) (cos k)) 0) (* 0 (* (sin k) (pow k 2)))) into 0 63.782 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (/ (* (pow k 2) (pow (sin k) 2)) (cos k)))) into (/ (* (pow (sin k) 2) (pow k 2)) (cos k)) 63.783 * [backup-simplify]: Simplify (/ (pow l 2) (/ (* (pow (sin k) 2) (pow k 2)) (cos k))) into (/ (* (cos k) (pow l 2)) (* (pow k 2) (pow (sin k) 2))) 63.783 * [taylor]: Taking taylor expansion of (* 2 (/ (pow l 2) (* t (* (tan k) (* (sin k) (pow k 2)))))) in l 63.783 * [taylor]: Taking taylor expansion of 2 in l 63.783 * [backup-simplify]: Simplify 2 into 2 63.783 * [taylor]: Taking taylor expansion of (/ (pow l 2) (* t (* (tan k) (* (sin k) (pow k 2))))) in l 63.783 * [taylor]: Taking taylor expansion of (pow l 2) in l 63.783 * [taylor]: Taking taylor expansion of l in l 63.783 * [backup-simplify]: Simplify 0 into 0 63.783 * [backup-simplify]: Simplify 1 into 1 63.783 * [taylor]: Taking taylor expansion of (* t (* (tan k) (* (sin k) (pow k 2)))) in l 63.783 * [taylor]: Taking taylor expansion of t in l 63.783 * [backup-simplify]: Simplify t into t 63.783 * [taylor]: Taking taylor expansion of (* (tan k) (* (sin k) (pow k 2))) in l 63.783 * [taylor]: Taking taylor expansion of (tan k) in l 63.783 * [taylor]: Rewrote expression to (/ (sin k) (cos k)) 63.783 * [taylor]: Taking taylor expansion of (sin k) in l 63.783 * [taylor]: Taking taylor expansion of k in l 63.783 * [backup-simplify]: Simplify k into k 63.783 * [backup-simplify]: Simplify (sin k) into (sin k) 63.783 * [backup-simplify]: Simplify (cos k) into (cos k) 63.783 * [taylor]: Taking taylor expansion of (cos k) in l 63.783 * [taylor]: Taking taylor expansion of k in l 63.783 * [backup-simplify]: Simplify k into k 63.783 * [backup-simplify]: Simplify (cos k) into (cos k) 63.783 * [backup-simplify]: Simplify (sin k) into (sin k) 63.783 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 63.783 * [backup-simplify]: Simplify (* (cos k) 0) into 0 63.783 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 63.784 * [backup-simplify]: Simplify (* (cos k) 1) into (cos k) 63.784 * [backup-simplify]: Simplify (* (sin k) 0) into 0 63.784 * [backup-simplify]: Simplify (- 0) into 0 63.784 * [backup-simplify]: Simplify (+ (cos k) 0) into (cos k) 63.784 * [backup-simplify]: Simplify (/ (sin k) (cos k)) into (/ (sin k) (cos k)) 63.784 * [taylor]: Taking taylor expansion of (* (sin k) (pow k 2)) in l 63.784 * [taylor]: Taking taylor expansion of (sin k) in l 63.784 * [taylor]: Taking taylor expansion of k in l 63.784 * [backup-simplify]: Simplify k into k 63.784 * [backup-simplify]: Simplify (sin k) into (sin k) 63.784 * [backup-simplify]: Simplify (cos k) into (cos k) 63.784 * [taylor]: Taking taylor expansion of (pow k 2) in l 63.784 * [taylor]: Taking taylor expansion of k in l 63.784 * [backup-simplify]: Simplify k into k 63.785 * [backup-simplify]: Simplify (* 1 1) into 1 63.785 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 63.785 * [backup-simplify]: Simplify (* (cos k) 0) into 0 63.785 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 63.785 * [backup-simplify]: Simplify (* k k) into (pow k 2) 63.785 * [backup-simplify]: Simplify (* (sin k) (pow k 2)) into (* (sin k) (pow k 2)) 63.785 * [backup-simplify]: Simplify (* (/ (sin k) (cos k)) (* (sin k) (pow k 2))) into (/ (* (pow k 2) (pow (sin k) 2)) (cos k)) 63.785 * [backup-simplify]: Simplify (* t (/ (* (pow k 2) (pow (sin k) 2)) (cos k))) into (/ (* t (* (pow (sin k) 2) (pow k 2))) (cos k)) 63.786 * [backup-simplify]: Simplify (/ 1 (/ (* t (* (pow (sin k) 2) (pow k 2))) (cos k))) into (/ (cos k) (* t (* (pow (sin k) 2) (pow k 2)))) 63.786 * [taylor]: Taking taylor expansion of (* 2 (/ (pow l 2) (* t (* (tan k) (* (sin k) (pow k 2)))))) in k 63.786 * [taylor]: Taking taylor expansion of 2 in k 63.786 * [backup-simplify]: Simplify 2 into 2 63.786 * [taylor]: Taking taylor expansion of (/ (pow l 2) (* t (* (tan k) (* (sin k) (pow k 2))))) in k 63.786 * [taylor]: Taking taylor expansion of (pow l 2) in k 63.786 * [taylor]: Taking taylor expansion of l in k 63.786 * [backup-simplify]: Simplify l into l 63.786 * [taylor]: Taking taylor expansion of (* t (* (tan k) (* (sin k) (pow k 2)))) in k 63.786 * [taylor]: Taking taylor expansion of t in k 63.786 * [backup-simplify]: Simplify t into t 63.786 * [taylor]: Taking taylor expansion of (* (tan k) (* (sin k) (pow k 2))) in k 63.786 * [taylor]: Taking taylor expansion of (tan k) in k 63.786 * [taylor]: Rewrote expression to (/ (sin k) (cos k)) 63.786 * [taylor]: Taking taylor expansion of (sin k) in k 63.786 * [taylor]: Taking taylor expansion of k in k 63.786 * [backup-simplify]: Simplify 0 into 0 63.786 * [backup-simplify]: Simplify 1 into 1 63.786 * [taylor]: Taking taylor expansion of (cos k) in k 63.786 * [taylor]: Taking taylor expansion of k in k 63.786 * [backup-simplify]: Simplify 0 into 0 63.786 * [backup-simplify]: Simplify 1 into 1 63.787 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 63.787 * [backup-simplify]: Simplify (/ 1 1) into 1 63.787 * [taylor]: Taking taylor expansion of (* (sin k) (pow k 2)) in k 63.787 * [taylor]: Taking taylor expansion of (sin k) in k 63.787 * [taylor]: Taking taylor expansion of k in k 63.787 * [backup-simplify]: Simplify 0 into 0 63.787 * [backup-simplify]: Simplify 1 into 1 63.787 * [taylor]: Taking taylor expansion of (pow k 2) in k 63.787 * [taylor]: Taking taylor expansion of k in k 63.787 * [backup-simplify]: Simplify 0 into 0 63.787 * [backup-simplify]: Simplify 1 into 1 63.787 * [backup-simplify]: Simplify (* l l) into (pow l 2) 63.788 * [backup-simplify]: Simplify (* 1 1) into 1 63.788 * [backup-simplify]: Simplify (* 0 1) into 0 63.789 * [backup-simplify]: Simplify (* 1 0) into 0 63.789 * [backup-simplify]: Simplify (* t 0) into 0 63.789 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 63.790 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 63.790 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 1)) into 1 63.791 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.791 * [backup-simplify]: Simplify (+ 0) into 0 63.792 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 1 (/ 0 1)))) into 0 63.793 * [backup-simplify]: Simplify (+ (* 1 1) (* 0 0)) into 1 63.793 * [backup-simplify]: Simplify (+ (* t 1) (* 0 0)) into t 63.793 * [backup-simplify]: Simplify (/ (pow l 2) t) into (/ (pow l 2) t) 63.793 * [taylor]: Taking taylor expansion of (* 2 (/ (pow l 2) (* t (* (tan k) (* (sin k) (pow k 2)))))) in k 63.793 * [taylor]: Taking taylor expansion of 2 in k 63.793 * [backup-simplify]: Simplify 2 into 2 63.793 * [taylor]: Taking taylor expansion of (/ (pow l 2) (* t (* (tan k) (* (sin k) (pow k 2))))) in k 63.793 * [taylor]: Taking taylor expansion of (pow l 2) in k 63.793 * [taylor]: Taking taylor expansion of l in k 63.793 * [backup-simplify]: Simplify l into l 63.794 * [taylor]: Taking taylor expansion of (* t (* (tan k) (* (sin k) (pow k 2)))) in k 63.794 * [taylor]: Taking taylor expansion of t in k 63.794 * [backup-simplify]: Simplify t into t 63.794 * [taylor]: Taking taylor expansion of (* (tan k) (* (sin k) (pow k 2))) in k 63.794 * [taylor]: Taking taylor expansion of (tan k) in k 63.794 * [taylor]: Rewrote expression to (/ (sin k) (cos k)) 63.794 * [taylor]: Taking taylor expansion of (sin k) in k 63.794 * [taylor]: Taking taylor expansion of k in k 63.794 * [backup-simplify]: Simplify 0 into 0 63.794 * [backup-simplify]: Simplify 1 into 1 63.794 * [taylor]: Taking taylor expansion of (cos k) in k 63.794 * [taylor]: Taking taylor expansion of k in k 63.794 * [backup-simplify]: Simplify 0 into 0 63.794 * [backup-simplify]: Simplify 1 into 1 63.795 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 63.795 * [backup-simplify]: Simplify (/ 1 1) into 1 63.795 * [taylor]: Taking taylor expansion of (* (sin k) (pow k 2)) in k 63.795 * [taylor]: Taking taylor expansion of (sin k) in k 63.795 * [taylor]: Taking taylor expansion of k in k 63.795 * [backup-simplify]: Simplify 0 into 0 63.795 * [backup-simplify]: Simplify 1 into 1 63.795 * [taylor]: Taking taylor expansion of (pow k 2) in k 63.795 * [taylor]: Taking taylor expansion of k in k 63.795 * [backup-simplify]: Simplify 0 into 0 63.795 * [backup-simplify]: Simplify 1 into 1 63.795 * [backup-simplify]: Simplify (* l l) into (pow l 2) 63.796 * [backup-simplify]: Simplify (* 1 1) into 1 63.796 * [backup-simplify]: Simplify (* 0 1) into 0 63.797 * [backup-simplify]: Simplify (* 1 0) into 0 63.797 * [backup-simplify]: Simplify (* t 0) into 0 63.797 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 63.798 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 63.798 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 1)) into 1 63.799 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.800 * [backup-simplify]: Simplify (+ 0) into 0 63.800 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 1 (/ 0 1)))) into 0 63.801 * [backup-simplify]: Simplify (+ (* 1 1) (* 0 0)) into 1 63.801 * [backup-simplify]: Simplify (+ (* t 1) (* 0 0)) into t 63.801 * [backup-simplify]: Simplify (/ (pow l 2) t) into (/ (pow l 2) t) 63.801 * [backup-simplify]: Simplify (* 2 (/ (pow l 2) t)) into (* 2 (/ (pow l 2) t)) 63.801 * [taylor]: Taking taylor expansion of (* 2 (/ (pow l 2) t)) in l 63.801 * [taylor]: Taking taylor expansion of 2 in l 63.802 * [backup-simplify]: Simplify 2 into 2 63.802 * [taylor]: Taking taylor expansion of (/ (pow l 2) t) in l 63.802 * [taylor]: Taking taylor expansion of (pow l 2) in l 63.802 * [taylor]: Taking taylor expansion of l in l 63.802 * [backup-simplify]: Simplify 0 into 0 63.802 * [backup-simplify]: Simplify 1 into 1 63.802 * [taylor]: Taking taylor expansion of t in l 63.802 * [backup-simplify]: Simplify t into t 63.807 * [backup-simplify]: Simplify (* 1 1) into 1 63.808 * [backup-simplify]: Simplify (/ 1 t) into (/ 1 t) 63.808 * [backup-simplify]: Simplify (* 2 (/ 1 t)) into (/ 2 t) 63.808 * [taylor]: Taking taylor expansion of (/ 2 t) in t 63.809 * [taylor]: Taking taylor expansion of 2 in t 63.809 * [backup-simplify]: Simplify 2 into 2 63.809 * [taylor]: Taking taylor expansion of t in t 63.809 * [backup-simplify]: Simplify 0 into 0 63.809 * [backup-simplify]: Simplify 1 into 1 63.809 * [backup-simplify]: Simplify (/ 2 1) into 2 63.810 * [backup-simplify]: Simplify 2 into 2 63.810 * [backup-simplify]: Simplify (+ (* l 0) (* 0 l)) into 0 63.811 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 0 1))) into 0 63.811 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.812 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (* 0 1))) into 0 63.813 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 1 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into -1/6 63.814 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 1 2) 2)) 0) into -1/2 63.815 * [backup-simplify]: Simplify (- (/ -1/6 1) (+ (* 1 (/ -1/2 1)) (* 0 (/ 0 1)))) into 1/3 63.816 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 1) (* 1/3 0))) into 0 63.817 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 1) (* 0 0))) into 0 63.817 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (pow l 2) t) (/ 0 t)))) into 0 63.818 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 (/ (pow l 2) t))) into 0 63.818 * [taylor]: Taking taylor expansion of 0 in l 63.818 * [backup-simplify]: Simplify 0 into 0 63.818 * [taylor]: Taking taylor expansion of 0 in t 63.818 * [backup-simplify]: Simplify 0 into 0 63.818 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 63.819 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ 1 t) (/ 0 t)))) into 0 63.819 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 (/ 1 t))) into 0 63.819 * [taylor]: Taking taylor expansion of 0 in t 63.819 * [backup-simplify]: Simplify 0 into 0 63.820 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 2 (/ 0 1)))) into 0 63.820 * [backup-simplify]: Simplify 0 into 0 63.820 * [backup-simplify]: Simplify (+ (* l 0) (+ (* 0 0) (* 0 l))) into 0 63.821 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 63.823 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 1 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into -1/6 63.824 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (* -1/6 1)))) into -1/6 63.824 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 1 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 63.825 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 1 1) 1) (/ (pow 0 1) 1)) 0) into 0 63.826 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 1 (/ 0 1)) (* 0 (/ -1/2 1)) (* 1/3 (/ 0 1)))) into 0 63.827 * [backup-simplify]: Simplify (+ (* 1 -1/6) (+ (* 0 0) (+ (* 1/3 1) (* 0 0)))) into 1/6 63.827 * [backup-simplify]: Simplify (+ (* t 1/6) (+ (* 0 0) (+ (* 0 1) (* 0 0)))) into (* 1/6 t) 63.827 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (pow l 2) t) (/ (* 1/6 t) t)) (* 0 (/ 0 t)))) into (- (* 1/6 (/ (pow l 2) t))) 63.828 * [backup-simplify]: Simplify (+ (* 2 (- (* 1/6 (/ (pow l 2) t)))) (+ (* 0 0) (* 0 (/ (pow l 2) t)))) into (- (* 1/3 (/ (pow l 2) t))) 63.828 * [taylor]: Taking taylor expansion of (- (* 1/3 (/ (pow l 2) t))) in l 63.828 * [taylor]: Taking taylor expansion of (* 1/3 (/ (pow l 2) t)) in l 63.828 * [taylor]: Taking taylor expansion of 1/3 in l 63.828 * [backup-simplify]: Simplify 1/3 into 1/3 63.828 * [taylor]: Taking taylor expansion of (/ (pow l 2) t) in l 63.828 * [taylor]: Taking taylor expansion of (pow l 2) in l 63.828 * [taylor]: Taking taylor expansion of l in l 63.828 * [backup-simplify]: Simplify 0 into 0 63.828 * [backup-simplify]: Simplify 1 into 1 63.828 * [taylor]: Taking taylor expansion of t in l 63.828 * [backup-simplify]: Simplify t into t 63.828 * [backup-simplify]: Simplify (* 1 1) into 1 63.828 * [backup-simplify]: Simplify (/ 1 t) into (/ 1 t) 63.828 * [backup-simplify]: Simplify (* 1/3 (/ 1 t)) into (/ 1/3 t) 63.828 * [backup-simplify]: Simplify (- (/ 1/3 t)) into (- (* 1/3 (/ 1 t))) 63.828 * [taylor]: Taking taylor expansion of (- (* 1/3 (/ 1 t))) in t 63.828 * [taylor]: Taking taylor expansion of (* 1/3 (/ 1 t)) in t 63.828 * [taylor]: Taking taylor expansion of 1/3 in t 63.828 * [backup-simplify]: Simplify 1/3 into 1/3 63.829 * [taylor]: Taking taylor expansion of (/ 1 t) in t 63.829 * [taylor]: Taking taylor expansion of t in t 63.829 * [backup-simplify]: Simplify 0 into 0 63.829 * [backup-simplify]: Simplify 1 into 1 63.829 * [backup-simplify]: Simplify (/ 1 1) into 1 63.829 * [backup-simplify]: Simplify (* 1/3 1) into 1/3 63.829 * [backup-simplify]: Simplify (- 1/3) into -1/3 63.829 * [backup-simplify]: Simplify -1/3 into -1/3 63.829 * [taylor]: Taking taylor expansion of 0 in t 63.829 * [backup-simplify]: Simplify 0 into 0 63.830 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 0 1))) into 0 63.830 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ 1 t) (/ 0 t)) (* 0 (/ 0 t)))) into 0 63.831 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (* 0 (/ 1 t)))) into 0 63.831 * [taylor]: Taking taylor expansion of 0 in t 63.831 * [backup-simplify]: Simplify 0 into 0 63.831 * [backup-simplify]: Simplify 0 into 0 63.831 * [backup-simplify]: Simplify 0 into 0 63.831 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 2 (/ 0 1)) (* 0 (/ 0 1)))) into 0 63.831 * [backup-simplify]: Simplify 0 into 0 63.832 * [backup-simplify]: Simplify (+ (* l 0) (+ (* 0 0) (+ (* 0 0) (* 0 l)))) into 0 63.832 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 63.833 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 1 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 63.834 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (+ (* -1/6 0) (* 0 1))))) into 0 63.836 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 5) 120)) 0 (* -1 (/ (pow 1 2) 2) (/ (pow 0 1) 1)) (* -1 (/ (pow 1 1) 1) (/ (pow 0 2) 2)) 0 0 (* 1 (/ (pow 0 1) 1))) into 1/120 63.838 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 4) 24)) 0 (* -1 (/ (pow 1 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 1/24 63.839 * [backup-simplify]: Simplify (- (/ 1/120 1) (+ (* 1 (/ 1/24 1)) (* 0 (/ 0 1)) (* 1/3 (/ -1/2 1)) (* 0 (/ 0 1)))) into 2/15 63.840 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 -1/6) (+ (* 1/3 0) (+ (* 0 1) (* 2/15 0))))) into 0 63.840 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 1/6) (+ (* 0 0) (+ (* 0 1) (* 0 0))))) into 0 63.841 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (pow l 2) t) (/ 0 t)) (* 0 (/ (* 1/6 t) t)) (* (- (* 1/6 (/ (pow l 2) t))) (/ 0 t)))) into 0 63.841 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 (- (* 1/6 (/ (pow l 2) t)))) (+ (* 0 0) (* 0 (/ (pow l 2) t))))) into 0 63.841 * [taylor]: Taking taylor expansion of 0 in l 63.841 * [backup-simplify]: Simplify 0 into 0 63.841 * [taylor]: Taking taylor expansion of 0 in t 63.841 * [backup-simplify]: Simplify 0 into 0 63.842 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 63.842 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ 1 t) (/ 0 t)))) into 0 63.842 * [backup-simplify]: Simplify (+ (* 1/3 0) (* 0 (/ 1 t))) into 0 63.843 * [backup-simplify]: Simplify (- 0) into 0 63.843 * [taylor]: Taking taylor expansion of 0 in t 63.843 * [backup-simplify]: Simplify 0 into 0 63.843 * [taylor]: Taking taylor expansion of 0 in t 63.843 * [backup-simplify]: Simplify 0 into 0 63.843 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 63.843 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ 1 t) (/ 0 t)) (* 0 (/ 0 t)) (* 0 (/ 0 t)))) into 0 63.844 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ 1 t))))) into 0 63.844 * [taylor]: Taking taylor expansion of 0 in t 63.844 * [backup-simplify]: Simplify 0 into 0 63.845 * [backup-simplify]: Simplify (- (+ (* 1 (/ 0 1)))) into 0 63.845 * [backup-simplify]: Simplify (+ (* 1/3 0) (* 0 1)) into 0 63.845 * [backup-simplify]: Simplify (- 0) into 0 63.845 * [backup-simplify]: Simplify 0 into 0 63.845 * [backup-simplify]: Simplify 0 into 0 63.845 * [backup-simplify]: Simplify 0 into 0 63.846 * [backup-simplify]: Simplify (+ (* -1/3 (* (/ 1 t) (* (pow l 2) (pow k -2)))) (* 2 (* (/ 1 t) (* (pow l 2) (pow k -4))))) into (- (* 2 (/ (pow l 2) (* t (pow k 4)))) (* 1/3 (/ (pow l 2) (* t (pow k 2))))) 63.846 * [backup-simplify]: Simplify (/ 1 (* (/ (/ (/ (/ 1 k) 1) (/ 1 l)) (/ (/ 2 (/ 1 t)) (sin (/ 1 k)))) (/ (/ (/ 1 k) 1) (/ (/ 1 l) (tan (/ 1 k)))))) into (* 2 (/ (* t (pow k 2)) (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))))) 63.846 * [approximate]: Taking taylor expansion of (* 2 (/ (* t (pow k 2)) (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))))) in (k l t) around 0 63.846 * [taylor]: Taking taylor expansion of (* 2 (/ (* t (pow k 2)) (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))))) in t 63.846 * [taylor]: Taking taylor expansion of 2 in t 63.846 * [backup-simplify]: Simplify 2 into 2 63.846 * [taylor]: Taking taylor expansion of (/ (* t (pow k 2)) (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2)))) in t 63.846 * [taylor]: Taking taylor expansion of (* t (pow k 2)) in t 63.846 * [taylor]: Taking taylor expansion of t in t 63.846 * [backup-simplify]: Simplify 0 into 0 63.846 * [backup-simplify]: Simplify 1 into 1 63.846 * [taylor]: Taking taylor expansion of (pow k 2) in t 63.846 * [taylor]: Taking taylor expansion of k in t 63.846 * [backup-simplify]: Simplify k into k 63.846 * [taylor]: Taking taylor expansion of (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))) in t 63.846 * [taylor]: Taking taylor expansion of (tan (/ 1 k)) in t 63.846 * [taylor]: Rewrote expression to (/ (sin (/ 1 k)) (cos (/ 1 k))) 63.846 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 63.846 * [taylor]: Taking taylor expansion of (/ 1 k) in t 63.846 * [taylor]: Taking taylor expansion of k in t 63.846 * [backup-simplify]: Simplify k into k 63.846 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 63.846 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.846 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 63.846 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in t 63.846 * [taylor]: Taking taylor expansion of (/ 1 k) in t 63.846 * [taylor]: Taking taylor expansion of k in t 63.846 * [backup-simplify]: Simplify k into k 63.847 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 63.847 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 63.847 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.847 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 63.847 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 63.847 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 63.847 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 1) into (cos (/ 1 k)) 63.847 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 63.847 * [backup-simplify]: Simplify (- 0) into 0 63.847 * [backup-simplify]: Simplify (+ (cos (/ 1 k)) 0) into (cos (/ 1 k)) 63.847 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (cos (/ 1 k))) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 63.847 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) (pow l 2)) in t 63.847 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 63.847 * [taylor]: Taking taylor expansion of (/ 1 k) in t 63.847 * [taylor]: Taking taylor expansion of k in t 63.847 * [backup-simplify]: Simplify k into k 63.847 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 63.847 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.847 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 63.848 * [taylor]: Taking taylor expansion of (pow l 2) in t 63.848 * [taylor]: Taking taylor expansion of l in t 63.848 * [backup-simplify]: Simplify l into l 63.848 * [backup-simplify]: Simplify (* k k) into (pow k 2) 63.848 * [backup-simplify]: Simplify (* 0 (pow k 2)) into 0 63.848 * [backup-simplify]: Simplify (+ (* k 0) (* 0 k)) into 0 63.848 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (pow k 2))) into (pow k 2) 63.848 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 63.848 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 63.848 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 63.848 * [backup-simplify]: Simplify (* l l) into (pow l 2) 63.848 * [backup-simplify]: Simplify (* (sin (/ 1 k)) (pow l 2)) into (* (sin (/ 1 k)) (pow l 2)) 63.848 * [backup-simplify]: Simplify (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (* (sin (/ 1 k)) (pow l 2))) into (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k))) 63.849 * [backup-simplify]: Simplify (/ (pow k 2) (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k)))) into (/ (* (cos (/ 1 k)) (pow k 2)) (* (pow (sin (/ 1 k)) 2) (pow l 2))) 63.849 * [taylor]: Taking taylor expansion of (* 2 (/ (* t (pow k 2)) (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))))) in l 63.849 * [taylor]: Taking taylor expansion of 2 in l 63.849 * [backup-simplify]: Simplify 2 into 2 63.849 * [taylor]: Taking taylor expansion of (/ (* t (pow k 2)) (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2)))) in l 63.849 * [taylor]: Taking taylor expansion of (* t (pow k 2)) in l 63.849 * [taylor]: Taking taylor expansion of t in l 63.849 * [backup-simplify]: Simplify t into t 63.849 * [taylor]: Taking taylor expansion of (pow k 2) in l 63.849 * [taylor]: Taking taylor expansion of k in l 63.849 * [backup-simplify]: Simplify k into k 63.849 * [taylor]: Taking taylor expansion of (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))) in l 63.849 * [taylor]: Taking taylor expansion of (tan (/ 1 k)) in l 63.849 * [taylor]: Rewrote expression to (/ (sin (/ 1 k)) (cos (/ 1 k))) 63.849 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in l 63.849 * [taylor]: Taking taylor expansion of (/ 1 k) in l 63.849 * [taylor]: Taking taylor expansion of k in l 63.849 * [backup-simplify]: Simplify k into k 63.849 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 63.849 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.849 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 63.849 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in l 63.849 * [taylor]: Taking taylor expansion of (/ 1 k) in l 63.849 * [taylor]: Taking taylor expansion of k in l 63.849 * [backup-simplify]: Simplify k into k 63.849 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 63.849 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 63.849 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.849 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 63.849 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 63.849 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 63.849 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 1) into (cos (/ 1 k)) 63.849 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 63.850 * [backup-simplify]: Simplify (- 0) into 0 63.850 * [backup-simplify]: Simplify (+ (cos (/ 1 k)) 0) into (cos (/ 1 k)) 63.850 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (cos (/ 1 k))) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 63.850 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) (pow l 2)) in l 63.850 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in l 63.850 * [taylor]: Taking taylor expansion of (/ 1 k) in l 63.850 * [taylor]: Taking taylor expansion of k in l 63.850 * [backup-simplify]: Simplify k into k 63.850 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 63.850 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.850 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 63.850 * [taylor]: Taking taylor expansion of (pow l 2) in l 63.850 * [taylor]: Taking taylor expansion of l in l 63.850 * [backup-simplify]: Simplify 0 into 0 63.850 * [backup-simplify]: Simplify 1 into 1 63.850 * [backup-simplify]: Simplify (* k k) into (pow k 2) 63.850 * [backup-simplify]: Simplify (* t (pow k 2)) into (* t (pow k 2)) 63.850 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 63.850 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 63.850 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 63.851 * [backup-simplify]: Simplify (* 1 1) into 1 63.851 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 63.851 * [backup-simplify]: Simplify (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (sin (/ 1 k))) into (/ (pow (sin (/ 1 k)) 2) (cos (/ 1 k))) 63.851 * [backup-simplify]: Simplify (/ (* t (pow k 2)) (/ (pow (sin (/ 1 k)) 2) (cos (/ 1 k)))) into (/ (* t (* (cos (/ 1 k)) (pow k 2))) (pow (sin (/ 1 k)) 2)) 63.851 * [taylor]: Taking taylor expansion of (* 2 (/ (* t (pow k 2)) (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))))) in k 63.851 * [taylor]: Taking taylor expansion of 2 in k 63.851 * [backup-simplify]: Simplify 2 into 2 63.851 * [taylor]: Taking taylor expansion of (/ (* t (pow k 2)) (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2)))) in k 63.851 * [taylor]: Taking taylor expansion of (* t (pow k 2)) in k 63.851 * [taylor]: Taking taylor expansion of t in k 63.851 * [backup-simplify]: Simplify t into t 63.851 * [taylor]: Taking taylor expansion of (pow k 2) in k 63.851 * [taylor]: Taking taylor expansion of k in k 63.851 * [backup-simplify]: Simplify 0 into 0 63.851 * [backup-simplify]: Simplify 1 into 1 63.851 * [taylor]: Taking taylor expansion of (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))) in k 63.851 * [taylor]: Taking taylor expansion of (tan (/ 1 k)) in k 63.851 * [taylor]: Rewrote expression to (/ (sin (/ 1 k)) (cos (/ 1 k))) 63.851 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 63.851 * [taylor]: Taking taylor expansion of (/ 1 k) in k 63.851 * [taylor]: Taking taylor expansion of k in k 63.851 * [backup-simplify]: Simplify 0 into 0 63.851 * [backup-simplify]: Simplify 1 into 1 63.851 * [backup-simplify]: Simplify (/ 1 1) into 1 63.852 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.852 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in k 63.852 * [taylor]: Taking taylor expansion of (/ 1 k) in k 63.852 * [taylor]: Taking taylor expansion of k in k 63.852 * [backup-simplify]: Simplify 0 into 0 63.852 * [backup-simplify]: Simplify 1 into 1 63.852 * [backup-simplify]: Simplify (/ 1 1) into 1 63.852 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 63.852 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (cos (/ 1 k))) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 63.852 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) (pow l 2)) in k 63.852 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 63.852 * [taylor]: Taking taylor expansion of (/ 1 k) in k 63.852 * [taylor]: Taking taylor expansion of k in k 63.852 * [backup-simplify]: Simplify 0 into 0 63.852 * [backup-simplify]: Simplify 1 into 1 63.852 * [backup-simplify]: Simplify (/ 1 1) into 1 63.853 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.853 * [taylor]: Taking taylor expansion of (pow l 2) in k 63.853 * [taylor]: Taking taylor expansion of l in k 63.853 * [backup-simplify]: Simplify l into l 63.853 * [backup-simplify]: Simplify (* 1 1) into 1 63.853 * [backup-simplify]: Simplify (* t 1) into t 63.853 * [backup-simplify]: Simplify (* l l) into (pow l 2) 63.853 * [backup-simplify]: Simplify (* (sin (/ 1 k)) (pow l 2)) into (* (sin (/ 1 k)) (pow l 2)) 63.853 * [backup-simplify]: Simplify (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (* (sin (/ 1 k)) (pow l 2))) into (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k))) 63.854 * [backup-simplify]: Simplify (/ t (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k)))) into (/ (* t (cos (/ 1 k))) (* (pow (sin (/ 1 k)) 2) (pow l 2))) 63.854 * [taylor]: Taking taylor expansion of (* 2 (/ (* t (pow k 2)) (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))))) in k 63.854 * [taylor]: Taking taylor expansion of 2 in k 63.854 * [backup-simplify]: Simplify 2 into 2 63.854 * [taylor]: Taking taylor expansion of (/ (* t (pow k 2)) (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2)))) in k 63.854 * [taylor]: Taking taylor expansion of (* t (pow k 2)) in k 63.854 * [taylor]: Taking taylor expansion of t in k 63.854 * [backup-simplify]: Simplify t into t 63.854 * [taylor]: Taking taylor expansion of (pow k 2) in k 63.854 * [taylor]: Taking taylor expansion of k in k 63.854 * [backup-simplify]: Simplify 0 into 0 63.854 * [backup-simplify]: Simplify 1 into 1 63.854 * [taylor]: Taking taylor expansion of (* (tan (/ 1 k)) (* (sin (/ 1 k)) (pow l 2))) in k 63.854 * [taylor]: Taking taylor expansion of (tan (/ 1 k)) in k 63.854 * [taylor]: Rewrote expression to (/ (sin (/ 1 k)) (cos (/ 1 k))) 63.854 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 63.854 * [taylor]: Taking taylor expansion of (/ 1 k) in k 63.854 * [taylor]: Taking taylor expansion of k in k 63.854 * [backup-simplify]: Simplify 0 into 0 63.854 * [backup-simplify]: Simplify 1 into 1 63.855 * [backup-simplify]: Simplify (/ 1 1) into 1 63.855 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.855 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in k 63.855 * [taylor]: Taking taylor expansion of (/ 1 k) in k 63.855 * [taylor]: Taking taylor expansion of k in k 63.855 * [backup-simplify]: Simplify 0 into 0 63.855 * [backup-simplify]: Simplify 1 into 1 63.855 * [backup-simplify]: Simplify (/ 1 1) into 1 63.855 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 63.855 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (cos (/ 1 k))) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 63.855 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) (pow l 2)) in k 63.855 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 63.855 * [taylor]: Taking taylor expansion of (/ 1 k) in k 63.855 * [taylor]: Taking taylor expansion of k in k 63.855 * [backup-simplify]: Simplify 0 into 0 63.855 * [backup-simplify]: Simplify 1 into 1 63.856 * [backup-simplify]: Simplify (/ 1 1) into 1 63.856 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.856 * [taylor]: Taking taylor expansion of (pow l 2) in k 63.856 * [taylor]: Taking taylor expansion of l in k 63.856 * [backup-simplify]: Simplify l into l 63.856 * [backup-simplify]: Simplify (* 1 1) into 1 63.856 * [backup-simplify]: Simplify (* t 1) into t 63.856 * [backup-simplify]: Simplify (* l l) into (pow l 2) 63.856 * [backup-simplify]: Simplify (* (sin (/ 1 k)) (pow l 2)) into (* (sin (/ 1 k)) (pow l 2)) 63.856 * [backup-simplify]: Simplify (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (* (sin (/ 1 k)) (pow l 2))) into (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k))) 63.856 * [backup-simplify]: Simplify (/ t (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k)))) into (/ (* t (cos (/ 1 k))) (* (pow (sin (/ 1 k)) 2) (pow l 2))) 63.857 * [backup-simplify]: Simplify (* 2 (/ (* t (cos (/ 1 k))) (* (pow (sin (/ 1 k)) 2) (pow l 2)))) into (* 2 (/ (* t (cos (/ 1 k))) (* (pow (sin (/ 1 k)) 2) (pow l 2)))) 63.857 * [taylor]: Taking taylor expansion of (* 2 (/ (* t (cos (/ 1 k))) (* (pow (sin (/ 1 k)) 2) (pow l 2)))) in l 63.857 * [taylor]: Taking taylor expansion of 2 in l 63.857 * [backup-simplify]: Simplify 2 into 2 63.857 * [taylor]: Taking taylor expansion of (/ (* t (cos (/ 1 k))) (* (pow (sin (/ 1 k)) 2) (pow l 2))) in l 63.857 * [taylor]: Taking taylor expansion of (* t (cos (/ 1 k))) in l 63.857 * [taylor]: Taking taylor expansion of t in l 63.857 * [backup-simplify]: Simplify t into t 63.857 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in l 63.857 * [taylor]: Taking taylor expansion of (/ 1 k) in l 63.857 * [taylor]: Taking taylor expansion of k in l 63.857 * [backup-simplify]: Simplify k into k 63.857 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 63.857 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 63.857 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.857 * [taylor]: Taking taylor expansion of (* (pow (sin (/ 1 k)) 2) (pow l 2)) in l 63.857 * [taylor]: Taking taylor expansion of (pow (sin (/ 1 k)) 2) in l 63.857 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in l 63.857 * [taylor]: Taking taylor expansion of (/ 1 k) in l 63.857 * [taylor]: Taking taylor expansion of k in l 63.857 * [backup-simplify]: Simplify k into k 63.857 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 63.857 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.857 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 63.857 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 63.857 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 63.857 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 63.857 * [taylor]: Taking taylor expansion of (pow l 2) in l 63.857 * [taylor]: Taking taylor expansion of l in l 63.857 * [backup-simplify]: Simplify 0 into 0 63.857 * [backup-simplify]: Simplify 1 into 1 63.857 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 1) into (cos (/ 1 k)) 63.857 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 63.858 * [backup-simplify]: Simplify (- 0) into 0 63.858 * [backup-simplify]: Simplify (+ (cos (/ 1 k)) 0) into (cos (/ 1 k)) 63.858 * [backup-simplify]: Simplify (* t (cos (/ 1 k))) into (* t (cos (/ 1 k))) 63.858 * [backup-simplify]: Simplify (* (sin (/ 1 k)) (sin (/ 1 k))) into (pow (sin (/ 1 k)) 2) 63.858 * [backup-simplify]: Simplify (* 1 1) into 1 63.858 * [backup-simplify]: Simplify (* (pow (sin (/ 1 k)) 2) 1) into (pow (sin (/ 1 k)) 2) 63.858 * [backup-simplify]: Simplify (/ (* t (cos (/ 1 k))) (pow (sin (/ 1 k)) 2)) into (/ (* t (cos (/ 1 k))) (pow (sin (/ 1 k)) 2)) 63.858 * [backup-simplify]: Simplify (* 2 (/ (* t (cos (/ 1 k))) (pow (sin (/ 1 k)) 2))) into (* 2 (/ (* t (cos (/ 1 k))) (pow (sin (/ 1 k)) 2))) 63.859 * [taylor]: Taking taylor expansion of (* 2 (/ (* t (cos (/ 1 k))) (pow (sin (/ 1 k)) 2))) in t 63.859 * [taylor]: Taking taylor expansion of 2 in t 63.859 * [backup-simplify]: Simplify 2 into 2 63.859 * [taylor]: Taking taylor expansion of (/ (* t (cos (/ 1 k))) (pow (sin (/ 1 k)) 2)) in t 63.859 * [taylor]: Taking taylor expansion of (* t (cos (/ 1 k))) in t 63.859 * [taylor]: Taking taylor expansion of t in t 63.859 * [backup-simplify]: Simplify 0 into 0 63.859 * [backup-simplify]: Simplify 1 into 1 63.859 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in t 63.859 * [taylor]: Taking taylor expansion of (/ 1 k) in t 63.859 * [taylor]: Taking taylor expansion of k in t 63.859 * [backup-simplify]: Simplify k into k 63.859 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 63.859 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 63.859 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.859 * [taylor]: Taking taylor expansion of (pow (sin (/ 1 k)) 2) in t 63.859 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 63.859 * [taylor]: Taking taylor expansion of (/ 1 k) in t 63.859 * [taylor]: Taking taylor expansion of k in t 63.859 * [backup-simplify]: Simplify k into k 63.859 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 63.859 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 63.859 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 63.859 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 63.859 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 63.859 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 63.859 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 1) into (cos (/ 1 k)) 63.859 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 63.860 * [backup-simplify]: Simplify (- 0) into 0 63.860 * [backup-simplify]: Simplify (+ (cos (/ 1 k)) 0) into (cos (/ 1 k)) 63.860 * [backup-simplify]: Simplify (* 0 (cos (/ 1 k))) into 0 63.860 * [backup-simplify]: Simplify (+ 0) into 0 63.860 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 1)) into 0 63.860 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 63.861 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.861 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 0)) into 0 63.861 * [backup-simplify]: Simplify (- 0) into 0 63.862 * [backup-simplify]: Simplify (+ 0 0) into 0 63.862 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (cos (/ 1 k)))) into (cos (/ 1 k)) 63.862 * [backup-simplify]: Simplify (* (sin (/ 1 k)) (sin (/ 1 k))) into (pow (sin (/ 1 k)) 2) 63.862 * [backup-simplify]: Simplify (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2)) into (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2)) 63.862 * [backup-simplify]: Simplify (* 2 (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2))) into (* 2 (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2))) 63.862 * [backup-simplify]: Simplify (* 2 (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2))) into (* 2 (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2))) 63.863 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 63.863 * [backup-simplify]: Simplify (+ (* t 0) (* 0 1)) into 0 63.863 * [backup-simplify]: Simplify (+ (* l 0) (* 0 l)) into 0 63.863 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 (pow l 2))) into 0 63.863 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))))) into 0 63.863 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) (* 0 (* (sin (/ 1 k)) (pow l 2)))) into 0 63.864 * [backup-simplify]: Simplify (- (/ 0 (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k)))) (+ (* (/ (* t (cos (/ 1 k))) (* (pow (sin (/ 1 k)) 2) (pow l 2))) (/ 0 (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k))))))) into 0 63.864 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 (/ (* t (cos (/ 1 k))) (* (pow (sin (/ 1 k)) 2) (pow l 2))))) into 0 63.864 * [taylor]: Taking taylor expansion of 0 in l 63.864 * [backup-simplify]: Simplify 0 into 0 63.865 * [backup-simplify]: Simplify (+ 0) into 0 63.865 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 1)) into 0 63.865 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 63.865 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.866 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 0)) into 0 63.866 * [backup-simplify]: Simplify (- 0) into 0 63.866 * [backup-simplify]: Simplify (+ 0 0) into 0 63.866 * [backup-simplify]: Simplify (+ (* t 0) (* 0 (cos (/ 1 k)))) into 0 63.867 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 63.867 * [backup-simplify]: Simplify (+ 0) into 0 63.867 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 63.867 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 63.868 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.868 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 63.868 * [backup-simplify]: Simplify (+ 0 0) into 0 63.868 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 (sin (/ 1 k)))) into 0 63.869 * [backup-simplify]: Simplify (+ (* (pow (sin (/ 1 k)) 2) 0) (* 0 1)) into 0 63.869 * [backup-simplify]: Simplify (- (/ 0 (pow (sin (/ 1 k)) 2)) (+ (* (/ (* t (cos (/ 1 k))) (pow (sin (/ 1 k)) 2)) (/ 0 (pow (sin (/ 1 k)) 2))))) into 0 63.869 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 (/ (* t (cos (/ 1 k))) (pow (sin (/ 1 k)) 2)))) into 0 63.870 * [taylor]: Taking taylor expansion of 0 in t 63.870 * [backup-simplify]: Simplify 0 into 0 63.870 * [backup-simplify]: Simplify 0 into 0 63.870 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 63.871 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 63.871 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.871 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.871 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 63.872 * [backup-simplify]: Simplify (- 0) into 0 63.872 * [backup-simplify]: Simplify (+ 0 0) into 0 63.873 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (* 0 (cos (/ 1 k))))) into 0 63.873 * [backup-simplify]: Simplify (+ 0) into 0 63.873 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 63.873 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 63.874 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.874 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 63.874 * [backup-simplify]: Simplify (+ 0 0) into 0 63.874 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 (sin (/ 1 k)))) into 0 63.875 * [backup-simplify]: Simplify (- (/ 0 (pow (sin (/ 1 k)) 2)) (+ (* (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2)) (/ 0 (pow (sin (/ 1 k)) 2))))) into 0 63.875 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2)))) into 0 63.875 * [backup-simplify]: Simplify 0 into 0 63.876 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 0 1))) into 0 63.876 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 0) (* 0 1))) into 0 63.876 * [backup-simplify]: Simplify (+ (* l 0) (+ (* 0 0) (* 0 l))) into 0 63.877 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 (pow l 2)))) into 0 63.877 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))))) into 0 63.877 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) (+ (* 0 0) (* 0 (* (sin (/ 1 k)) (pow l 2))))) into 0 63.878 * [backup-simplify]: Simplify (- (/ 0 (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k)))) (+ (* (/ (* t (cos (/ 1 k))) (* (pow (sin (/ 1 k)) 2) (pow l 2))) (/ 0 (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k))))) (* 0 (/ 0 (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k))))))) into 0 63.878 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (* 0 (/ (* t (cos (/ 1 k))) (* (pow (sin (/ 1 k)) 2) (pow l 2)))))) into 0 63.879 * [taylor]: Taking taylor expansion of 0 in l 63.879 * [backup-simplify]: Simplify 0 into 0 63.879 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 63.880 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 63.880 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.880 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.880 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 63.881 * [backup-simplify]: Simplify (- 0) into 0 63.881 * [backup-simplify]: Simplify (+ 0 0) into 0 63.881 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 0) (* 0 (cos (/ 1 k))))) into 0 63.882 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 0 1))) into 0 63.882 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 63.883 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 63.883 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.883 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.884 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 63.884 * [backup-simplify]: Simplify (+ 0 0) into 0 63.884 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 (sin (/ 1 k))))) into 0 63.885 * [backup-simplify]: Simplify (+ (* (pow (sin (/ 1 k)) 2) 0) (+ (* 0 0) (* 0 1))) into 0 63.885 * [backup-simplify]: Simplify (- (/ 0 (pow (sin (/ 1 k)) 2)) (+ (* (/ (* t (cos (/ 1 k))) (pow (sin (/ 1 k)) 2)) (/ 0 (pow (sin (/ 1 k)) 2))) (* 0 (/ 0 (pow (sin (/ 1 k)) 2))))) into 0 63.886 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (* 0 (/ (* t (cos (/ 1 k))) (pow (sin (/ 1 k)) 2))))) into 0 63.886 * [taylor]: Taking taylor expansion of 0 in t 63.886 * [backup-simplify]: Simplify 0 into 0 63.886 * [backup-simplify]: Simplify 0 into 0 63.886 * [backup-simplify]: Simplify 0 into 0 63.886 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 63.887 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 63.887 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.888 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 63.889 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 63.889 * [backup-simplify]: Simplify (- 0) into 0 63.889 * [backup-simplify]: Simplify (+ 0 0) into 0 63.890 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (* 0 (cos (/ 1 k)))))) into 0 63.891 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 63.891 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 63.891 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.892 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.892 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 63.892 * [backup-simplify]: Simplify (+ 0 0) into 0 63.893 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 (sin (/ 1 k))))) into 0 63.893 * [backup-simplify]: Simplify (- (/ 0 (pow (sin (/ 1 k)) 2)) (+ (* (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2)) (/ 0 (pow (sin (/ 1 k)) 2))) (* 0 (/ 0 (pow (sin (/ 1 k)) 2))))) into 0 63.893 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (* 0 (/ (cos (/ 1 k)) (pow (sin (/ 1 k)) 2))))) into 0 63.893 * [backup-simplify]: Simplify 0 into 0 63.894 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 63.895 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 63.895 * [backup-simplify]: Simplify (+ (* l 0) (+ (* 0 0) (+ (* 0 0) (* 0 l)))) into 0 63.896 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 (pow l 2))))) into 0 63.896 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))))) into 0 63.897 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) (+ (* 0 0) (+ (* 0 0) (* 0 (* (sin (/ 1 k)) (pow l 2)))))) into 0 63.897 * [backup-simplify]: Simplify (- (/ 0 (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k)))) (+ (* (/ (* t (cos (/ 1 k))) (* (pow (sin (/ 1 k)) 2) (pow l 2))) (/ 0 (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k))))) (* 0 (/ 0 (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k))))) (* 0 (/ 0 (/ (* (pow (sin (/ 1 k)) 2) (pow l 2)) (cos (/ 1 k))))))) into 0 63.898 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (* t (cos (/ 1 k))) (* (pow (sin (/ 1 k)) 2) (pow l 2))))))) into 0 63.898 * [taylor]: Taking taylor expansion of 0 in l 63.898 * [backup-simplify]: Simplify 0 into 0 63.898 * [taylor]: Taking taylor expansion of 0 in t 63.898 * [backup-simplify]: Simplify 0 into 0 63.898 * [backup-simplify]: Simplify 0 into 0 63.899 * [backup-simplify]: Simplify (* (* 2 (/ (cos (/ 1 (/ 1 k))) (pow (sin (/ 1 (/ 1 k))) 2))) (* (/ 1 t) (* (pow (/ 1 l) -2) (pow (/ 1 k) 2)))) into (* 2 (/ (* (pow l 2) (cos k)) (* t (* (pow k 2) (pow (sin k) 2))))) 63.899 * [backup-simplify]: Simplify (/ 1 (* (/ (/ (/ (/ 1 (- k)) 1) (/ 1 (- l))) (/ (/ 2 (/ 1 (- t))) (sin (/ 1 (- k))))) (/ (/ (/ 1 (- k)) 1) (/ (/ 1 (- l)) (tan (/ 1 (- k))))))) into (* -2 (/ (* t (pow k 2)) (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))))) 63.899 * [approximate]: Taking taylor expansion of (* -2 (/ (* t (pow k 2)) (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))))) in (k l t) around 0 63.899 * [taylor]: Taking taylor expansion of (* -2 (/ (* t (pow k 2)) (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))))) in t 63.899 * [taylor]: Taking taylor expansion of -2 in t 63.899 * [backup-simplify]: Simplify -2 into -2 63.899 * [taylor]: Taking taylor expansion of (/ (* t (pow k 2)) (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2)))) in t 63.899 * [taylor]: Taking taylor expansion of (* t (pow k 2)) in t 63.899 * [taylor]: Taking taylor expansion of t in t 63.899 * [backup-simplify]: Simplify 0 into 0 63.899 * [backup-simplify]: Simplify 1 into 1 63.899 * [taylor]: Taking taylor expansion of (pow k 2) in t 63.899 * [taylor]: Taking taylor expansion of k in t 63.899 * [backup-simplify]: Simplify k into k 63.899 * [taylor]: Taking taylor expansion of (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))) in t 63.899 * [taylor]: Taking taylor expansion of (tan (/ -1 k)) in t 63.899 * [taylor]: Rewrote expression to (/ (sin (/ -1 k)) (cos (/ -1 k))) 63.899 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 63.899 * [taylor]: Taking taylor expansion of (/ -1 k) in t 63.899 * [taylor]: Taking taylor expansion of -1 in t 63.899 * [backup-simplify]: Simplify -1 into -1 63.899 * [taylor]: Taking taylor expansion of k in t 63.899 * [backup-simplify]: Simplify k into k 63.899 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 63.899 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.899 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 63.899 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in t 63.899 * [taylor]: Taking taylor expansion of (/ -1 k) in t 63.899 * [taylor]: Taking taylor expansion of -1 in t 63.899 * [backup-simplify]: Simplify -1 into -1 63.899 * [taylor]: Taking taylor expansion of k in t 63.899 * [backup-simplify]: Simplify k into k 63.900 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 63.900 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 63.900 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.900 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 63.900 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 63.900 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 63.900 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 1) into (cos (/ -1 k)) 63.900 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 63.900 * [backup-simplify]: Simplify (- 0) into 0 63.900 * [backup-simplify]: Simplify (+ (cos (/ -1 k)) 0) into (cos (/ -1 k)) 63.900 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (cos (/ -1 k))) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 63.900 * [taylor]: Taking taylor expansion of (* (sin (/ -1 k)) (pow l 2)) in t 63.900 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 63.900 * [taylor]: Taking taylor expansion of (/ -1 k) in t 63.900 * [taylor]: Taking taylor expansion of -1 in t 63.900 * [backup-simplify]: Simplify -1 into -1 63.900 * [taylor]: Taking taylor expansion of k in t 63.900 * [backup-simplify]: Simplify k into k 63.900 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 63.900 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.901 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 63.901 * [taylor]: Taking taylor expansion of (pow l 2) in t 63.901 * [taylor]: Taking taylor expansion of l in t 63.901 * [backup-simplify]: Simplify l into l 63.901 * [backup-simplify]: Simplify (* k k) into (pow k 2) 63.901 * [backup-simplify]: Simplify (* 0 (pow k 2)) into 0 63.901 * [backup-simplify]: Simplify (+ (* k 0) (* 0 k)) into 0 63.901 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (pow k 2))) into (pow k 2) 63.901 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 63.901 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 63.901 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 63.901 * [backup-simplify]: Simplify (* l l) into (pow l 2) 63.901 * [backup-simplify]: Simplify (* (sin (/ -1 k)) (pow l 2)) into (* (pow l 2) (sin (/ -1 k))) 63.901 * [backup-simplify]: Simplify (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (* (pow l 2) (sin (/ -1 k)))) into (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k))) 63.902 * [backup-simplify]: Simplify (/ (pow k 2) (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k)))) into (/ (* (cos (/ -1 k)) (pow k 2)) (* (pow (sin (/ -1 k)) 2) (pow l 2))) 63.902 * [taylor]: Taking taylor expansion of (* -2 (/ (* t (pow k 2)) (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))))) in l 63.902 * [taylor]: Taking taylor expansion of -2 in l 63.902 * [backup-simplify]: Simplify -2 into -2 63.902 * [taylor]: Taking taylor expansion of (/ (* t (pow k 2)) (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2)))) in l 63.902 * [taylor]: Taking taylor expansion of (* t (pow k 2)) in l 63.902 * [taylor]: Taking taylor expansion of t in l 63.902 * [backup-simplify]: Simplify t into t 63.902 * [taylor]: Taking taylor expansion of (pow k 2) in l 63.902 * [taylor]: Taking taylor expansion of k in l 63.902 * [backup-simplify]: Simplify k into k 63.902 * [taylor]: Taking taylor expansion of (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))) in l 63.902 * [taylor]: Taking taylor expansion of (tan (/ -1 k)) in l 63.902 * [taylor]: Rewrote expression to (/ (sin (/ -1 k)) (cos (/ -1 k))) 63.902 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in l 63.902 * [taylor]: Taking taylor expansion of (/ -1 k) in l 63.902 * [taylor]: Taking taylor expansion of -1 in l 63.902 * [backup-simplify]: Simplify -1 into -1 63.902 * [taylor]: Taking taylor expansion of k in l 63.902 * [backup-simplify]: Simplify k into k 63.902 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 63.902 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.902 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 63.902 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in l 63.902 * [taylor]: Taking taylor expansion of (/ -1 k) in l 63.902 * [taylor]: Taking taylor expansion of -1 in l 63.902 * [backup-simplify]: Simplify -1 into -1 63.902 * [taylor]: Taking taylor expansion of k in l 63.902 * [backup-simplify]: Simplify k into k 63.902 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 63.902 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 63.902 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.902 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 63.902 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 63.902 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 63.902 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 1) into (cos (/ -1 k)) 63.903 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 63.903 * [backup-simplify]: Simplify (- 0) into 0 63.903 * [backup-simplify]: Simplify (+ (cos (/ -1 k)) 0) into (cos (/ -1 k)) 63.903 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (cos (/ -1 k))) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 63.903 * [taylor]: Taking taylor expansion of (* (sin (/ -1 k)) (pow l 2)) in l 63.903 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in l 63.903 * [taylor]: Taking taylor expansion of (/ -1 k) in l 63.903 * [taylor]: Taking taylor expansion of -1 in l 63.903 * [backup-simplify]: Simplify -1 into -1 63.903 * [taylor]: Taking taylor expansion of k in l 63.903 * [backup-simplify]: Simplify k into k 63.903 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 63.903 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.903 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 63.903 * [taylor]: Taking taylor expansion of (pow l 2) in l 63.903 * [taylor]: Taking taylor expansion of l in l 63.903 * [backup-simplify]: Simplify 0 into 0 63.903 * [backup-simplify]: Simplify 1 into 1 63.903 * [backup-simplify]: Simplify (* k k) into (pow k 2) 63.903 * [backup-simplify]: Simplify (* t (pow k 2)) into (* t (pow k 2)) 63.903 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 63.903 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 63.903 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 63.904 * [backup-simplify]: Simplify (* 1 1) into 1 63.904 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 63.904 * [backup-simplify]: Simplify (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (sin (/ -1 k))) into (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k))) 63.904 * [backup-simplify]: Simplify (/ (* t (pow k 2)) (/ (pow (sin (/ -1 k)) 2) (cos (/ -1 k)))) into (/ (* t (* (cos (/ -1 k)) (pow k 2))) (pow (sin (/ -1 k)) 2)) 63.904 * [taylor]: Taking taylor expansion of (* -2 (/ (* t (pow k 2)) (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))))) in k 63.904 * [taylor]: Taking taylor expansion of -2 in k 63.904 * [backup-simplify]: Simplify -2 into -2 63.904 * [taylor]: Taking taylor expansion of (/ (* t (pow k 2)) (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2)))) in k 63.904 * [taylor]: Taking taylor expansion of (* t (pow k 2)) in k 63.904 * [taylor]: Taking taylor expansion of t in k 63.904 * [backup-simplify]: Simplify t into t 63.904 * [taylor]: Taking taylor expansion of (pow k 2) in k 63.904 * [taylor]: Taking taylor expansion of k in k 63.904 * [backup-simplify]: Simplify 0 into 0 63.904 * [backup-simplify]: Simplify 1 into 1 63.904 * [taylor]: Taking taylor expansion of (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))) in k 63.904 * [taylor]: Taking taylor expansion of (tan (/ -1 k)) in k 63.904 * [taylor]: Rewrote expression to (/ (sin (/ -1 k)) (cos (/ -1 k))) 63.904 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 63.904 * [taylor]: Taking taylor expansion of (/ -1 k) in k 63.904 * [taylor]: Taking taylor expansion of -1 in k 63.904 * [backup-simplify]: Simplify -1 into -1 63.904 * [taylor]: Taking taylor expansion of k in k 63.904 * [backup-simplify]: Simplify 0 into 0 63.904 * [backup-simplify]: Simplify 1 into 1 63.905 * [backup-simplify]: Simplify (/ -1 1) into -1 63.905 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.905 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in k 63.905 * [taylor]: Taking taylor expansion of (/ -1 k) in k 63.905 * [taylor]: Taking taylor expansion of -1 in k 63.905 * [backup-simplify]: Simplify -1 into -1 63.905 * [taylor]: Taking taylor expansion of k in k 63.905 * [backup-simplify]: Simplify 0 into 0 63.905 * [backup-simplify]: Simplify 1 into 1 63.909 * [backup-simplify]: Simplify (/ -1 1) into -1 63.909 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 63.909 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (cos (/ -1 k))) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 63.909 * [taylor]: Taking taylor expansion of (* (sin (/ -1 k)) (pow l 2)) in k 63.909 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 63.909 * [taylor]: Taking taylor expansion of (/ -1 k) in k 63.909 * [taylor]: Taking taylor expansion of -1 in k 63.909 * [backup-simplify]: Simplify -1 into -1 63.909 * [taylor]: Taking taylor expansion of k in k 63.910 * [backup-simplify]: Simplify 0 into 0 63.910 * [backup-simplify]: Simplify 1 into 1 63.910 * [backup-simplify]: Simplify (/ -1 1) into -1 63.910 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.910 * [taylor]: Taking taylor expansion of (pow l 2) in k 63.910 * [taylor]: Taking taylor expansion of l in k 63.910 * [backup-simplify]: Simplify l into l 63.911 * [backup-simplify]: Simplify (* 1 1) into 1 63.911 * [backup-simplify]: Simplify (* t 1) into t 63.911 * [backup-simplify]: Simplify (* l l) into (pow l 2) 63.911 * [backup-simplify]: Simplify (* (sin (/ -1 k)) (pow l 2)) into (* (pow l 2) (sin (/ -1 k))) 63.911 * [backup-simplify]: Simplify (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (* (pow l 2) (sin (/ -1 k)))) into (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k))) 63.911 * [backup-simplify]: Simplify (/ t (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k)))) into (/ (* t (cos (/ -1 k))) (* (pow (sin (/ -1 k)) 2) (pow l 2))) 63.911 * [taylor]: Taking taylor expansion of (* -2 (/ (* t (pow k 2)) (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))))) in k 63.911 * [taylor]: Taking taylor expansion of -2 in k 63.911 * [backup-simplify]: Simplify -2 into -2 63.912 * [taylor]: Taking taylor expansion of (/ (* t (pow k 2)) (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2)))) in k 63.912 * [taylor]: Taking taylor expansion of (* t (pow k 2)) in k 63.912 * [taylor]: Taking taylor expansion of t in k 63.912 * [backup-simplify]: Simplify t into t 63.912 * [taylor]: Taking taylor expansion of (pow k 2) in k 63.912 * [taylor]: Taking taylor expansion of k in k 63.912 * [backup-simplify]: Simplify 0 into 0 63.912 * [backup-simplify]: Simplify 1 into 1 63.912 * [taylor]: Taking taylor expansion of (* (tan (/ -1 k)) (* (sin (/ -1 k)) (pow l 2))) in k 63.912 * [taylor]: Taking taylor expansion of (tan (/ -1 k)) in k 63.912 * [taylor]: Rewrote expression to (/ (sin (/ -1 k)) (cos (/ -1 k))) 63.912 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 63.912 * [taylor]: Taking taylor expansion of (/ -1 k) in k 63.912 * [taylor]: Taking taylor expansion of -1 in k 63.912 * [backup-simplify]: Simplify -1 into -1 63.912 * [taylor]: Taking taylor expansion of k in k 63.912 * [backup-simplify]: Simplify 0 into 0 63.912 * [backup-simplify]: Simplify 1 into 1 63.912 * [backup-simplify]: Simplify (/ -1 1) into -1 63.912 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.912 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in k 63.913 * [taylor]: Taking taylor expansion of (/ -1 k) in k 63.913 * [taylor]: Taking taylor expansion of -1 in k 63.913 * [backup-simplify]: Simplify -1 into -1 63.913 * [taylor]: Taking taylor expansion of k in k 63.913 * [backup-simplify]: Simplify 0 into 0 63.913 * [backup-simplify]: Simplify 1 into 1 63.913 * [backup-simplify]: Simplify (/ -1 1) into -1 63.913 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 63.913 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (cos (/ -1 k))) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 63.913 * [taylor]: Taking taylor expansion of (* (sin (/ -1 k)) (pow l 2)) in k 63.913 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 63.913 * [taylor]: Taking taylor expansion of (/ -1 k) in k 63.913 * [taylor]: Taking taylor expansion of -1 in k 63.913 * [backup-simplify]: Simplify -1 into -1 63.913 * [taylor]: Taking taylor expansion of k in k 63.913 * [backup-simplify]: Simplify 0 into 0 63.913 * [backup-simplify]: Simplify 1 into 1 63.914 * [backup-simplify]: Simplify (/ -1 1) into -1 63.914 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.914 * [taylor]: Taking taylor expansion of (pow l 2) in k 63.914 * [taylor]: Taking taylor expansion of l in k 63.914 * [backup-simplify]: Simplify l into l 63.914 * [backup-simplify]: Simplify (* 1 1) into 1 63.914 * [backup-simplify]: Simplify (* t 1) into t 63.914 * [backup-simplify]: Simplify (* l l) into (pow l 2) 63.915 * [backup-simplify]: Simplify (* (sin (/ -1 k)) (pow l 2)) into (* (pow l 2) (sin (/ -1 k))) 63.915 * [backup-simplify]: Simplify (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (* (pow l 2) (sin (/ -1 k)))) into (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k))) 63.915 * [backup-simplify]: Simplify (/ t (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k)))) into (/ (* t (cos (/ -1 k))) (* (pow (sin (/ -1 k)) 2) (pow l 2))) 63.915 * [backup-simplify]: Simplify (* -2 (/ (* t (cos (/ -1 k))) (* (pow (sin (/ -1 k)) 2) (pow l 2)))) into (* -2 (/ (* t (cos (/ -1 k))) (* (pow l 2) (pow (sin (/ -1 k)) 2)))) 63.915 * [taylor]: Taking taylor expansion of (* -2 (/ (* t (cos (/ -1 k))) (* (pow l 2) (pow (sin (/ -1 k)) 2)))) in l 63.915 * [taylor]: Taking taylor expansion of -2 in l 63.915 * [backup-simplify]: Simplify -2 into -2 63.915 * [taylor]: Taking taylor expansion of (/ (* t (cos (/ -1 k))) (* (pow l 2) (pow (sin (/ -1 k)) 2))) in l 63.916 * [taylor]: Taking taylor expansion of (* t (cos (/ -1 k))) in l 63.916 * [taylor]: Taking taylor expansion of t in l 63.916 * [backup-simplify]: Simplify t into t 63.916 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in l 63.916 * [taylor]: Taking taylor expansion of (/ -1 k) in l 63.916 * [taylor]: Taking taylor expansion of -1 in l 63.916 * [backup-simplify]: Simplify -1 into -1 63.916 * [taylor]: Taking taylor expansion of k in l 63.916 * [backup-simplify]: Simplify k into k 63.916 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 63.916 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 63.916 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.916 * [taylor]: Taking taylor expansion of (* (pow l 2) (pow (sin (/ -1 k)) 2)) in l 63.916 * [taylor]: Taking taylor expansion of (pow l 2) in l 63.916 * [taylor]: Taking taylor expansion of l in l 63.916 * [backup-simplify]: Simplify 0 into 0 63.916 * [backup-simplify]: Simplify 1 into 1 63.916 * [taylor]: Taking taylor expansion of (pow (sin (/ -1 k)) 2) in l 63.916 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in l 63.916 * [taylor]: Taking taylor expansion of (/ -1 k) in l 63.916 * [taylor]: Taking taylor expansion of -1 in l 63.916 * [backup-simplify]: Simplify -1 into -1 63.916 * [taylor]: Taking taylor expansion of k in l 63.916 * [backup-simplify]: Simplify k into k 63.916 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 63.916 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.916 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 63.916 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 63.917 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 63.917 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 63.917 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 1) into (cos (/ -1 k)) 63.917 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 63.917 * [backup-simplify]: Simplify (- 0) into 0 63.917 * [backup-simplify]: Simplify (+ (cos (/ -1 k)) 0) into (cos (/ -1 k)) 63.917 * [backup-simplify]: Simplify (* t (cos (/ -1 k))) into (* t (cos (/ -1 k))) 63.918 * [backup-simplify]: Simplify (* 1 1) into 1 63.918 * [backup-simplify]: Simplify (* (sin (/ -1 k)) (sin (/ -1 k))) into (pow (sin (/ -1 k)) 2) 63.918 * [backup-simplify]: Simplify (* 1 (pow (sin (/ -1 k)) 2)) into (pow (sin (/ -1 k)) 2) 63.918 * [backup-simplify]: Simplify (/ (* t (cos (/ -1 k))) (pow (sin (/ -1 k)) 2)) into (/ (* t (cos (/ -1 k))) (pow (sin (/ -1 k)) 2)) 63.918 * [backup-simplify]: Simplify (* -2 (/ (* t (cos (/ -1 k))) (pow (sin (/ -1 k)) 2))) into (* -2 (/ (* t (cos (/ -1 k))) (pow (sin (/ -1 k)) 2))) 63.918 * [taylor]: Taking taylor expansion of (* -2 (/ (* t (cos (/ -1 k))) (pow (sin (/ -1 k)) 2))) in t 63.918 * [taylor]: Taking taylor expansion of -2 in t 63.918 * [backup-simplify]: Simplify -2 into -2 63.918 * [taylor]: Taking taylor expansion of (/ (* t (cos (/ -1 k))) (pow (sin (/ -1 k)) 2)) in t 63.918 * [taylor]: Taking taylor expansion of (* t (cos (/ -1 k))) in t 63.918 * [taylor]: Taking taylor expansion of t in t 63.918 * [backup-simplify]: Simplify 0 into 0 63.919 * [backup-simplify]: Simplify 1 into 1 63.919 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in t 63.919 * [taylor]: Taking taylor expansion of (/ -1 k) in t 63.919 * [taylor]: Taking taylor expansion of -1 in t 63.919 * [backup-simplify]: Simplify -1 into -1 63.919 * [taylor]: Taking taylor expansion of k in t 63.919 * [backup-simplify]: Simplify k into k 63.919 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 63.919 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 63.919 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.919 * [taylor]: Taking taylor expansion of (pow (sin (/ -1 k)) 2) in t 63.919 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 63.919 * [taylor]: Taking taylor expansion of (/ -1 k) in t 63.919 * [taylor]: Taking taylor expansion of -1 in t 63.919 * [backup-simplify]: Simplify -1 into -1 63.919 * [taylor]: Taking taylor expansion of k in t 63.919 * [backup-simplify]: Simplify k into k 63.919 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 63.919 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 63.919 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 63.919 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 63.919 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 63.919 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 63.919 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 1) into (cos (/ -1 k)) 63.920 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 63.920 * [backup-simplify]: Simplify (- 0) into 0 63.920 * [backup-simplify]: Simplify (+ (cos (/ -1 k)) 0) into (cos (/ -1 k)) 63.920 * [backup-simplify]: Simplify (* 0 (cos (/ -1 k))) into 0 63.921 * [backup-simplify]: Simplify (+ 0) into 0 63.921 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 1)) into 0 63.921 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 63.922 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.923 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 0)) into 0 63.923 * [backup-simplify]: Simplify (- 0) into 0 63.923 * [backup-simplify]: Simplify (+ 0 0) into 0 63.924 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (cos (/ -1 k)))) into (cos (/ -1 k)) 63.924 * [backup-simplify]: Simplify (* (sin (/ -1 k)) (sin (/ -1 k))) into (pow (sin (/ -1 k)) 2) 63.924 * [backup-simplify]: Simplify (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2)) into (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2)) 63.924 * [backup-simplify]: Simplify (* -2 (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2))) into (* -2 (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2))) 63.925 * [backup-simplify]: Simplify (* -2 (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2))) into (* -2 (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2))) 63.925 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 63.926 * [backup-simplify]: Simplify (+ (* t 0) (* 0 1)) into 0 63.926 * [backup-simplify]: Simplify (+ (* l 0) (* 0 l)) into 0 63.926 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 (pow l 2))) into 0 63.926 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))))) into 0 63.926 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) (* 0 (* (pow l 2) (sin (/ -1 k))))) into 0 63.927 * [backup-simplify]: Simplify (- (/ 0 (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k)))) (+ (* (/ (* t (cos (/ -1 k))) (* (pow (sin (/ -1 k)) 2) (pow l 2))) (/ 0 (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k))))))) into 0 63.928 * [backup-simplify]: Simplify (+ (* -2 0) (* 0 (/ (* t (cos (/ -1 k))) (* (pow (sin (/ -1 k)) 2) (pow l 2))))) into 0 63.928 * [taylor]: Taking taylor expansion of 0 in l 63.928 * [backup-simplify]: Simplify 0 into 0 63.928 * [backup-simplify]: Simplify (+ 0) into 0 63.929 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 1)) into 0 63.929 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 63.929 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.930 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 0)) into 0 63.930 * [backup-simplify]: Simplify (- 0) into 0 63.931 * [backup-simplify]: Simplify (+ 0 0) into 0 63.931 * [backup-simplify]: Simplify (+ (* t 0) (* 0 (cos (/ -1 k)))) into 0 63.931 * [backup-simplify]: Simplify (+ 0) into 0 63.931 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 63.932 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 63.932 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.933 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 63.933 * [backup-simplify]: Simplify (+ 0 0) into 0 63.933 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 (sin (/ -1 k)))) into 0 63.934 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 1)) into 0 63.934 * [backup-simplify]: Simplify (+ (* 1 0) (* 0 (pow (sin (/ -1 k)) 2))) into 0 63.934 * [backup-simplify]: Simplify (- (/ 0 (pow (sin (/ -1 k)) 2)) (+ (* (/ (* t (cos (/ -1 k))) (pow (sin (/ -1 k)) 2)) (/ 0 (pow (sin (/ -1 k)) 2))))) into 0 63.935 * [backup-simplify]: Simplify (+ (* -2 0) (* 0 (/ (* t (cos (/ -1 k))) (pow (sin (/ -1 k)) 2)))) into 0 63.935 * [taylor]: Taking taylor expansion of 0 in t 63.935 * [backup-simplify]: Simplify 0 into 0 63.935 * [backup-simplify]: Simplify 0 into 0 63.935 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 63.936 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 63.936 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.936 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.937 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 63.937 * [backup-simplify]: Simplify (- 0) into 0 63.937 * [backup-simplify]: Simplify (+ 0 0) into 0 63.938 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (* 0 (cos (/ -1 k))))) into 0 63.938 * [backup-simplify]: Simplify (+ 0) into 0 63.938 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 63.938 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 63.939 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 63.939 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 63.939 * [backup-simplify]: Simplify (+ 0 0) into 0 63.939 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 (sin (/ -1 k)))) into 0 63.940 * [backup-simplify]: Simplify (- (/ 0 (pow (sin (/ -1 k)) 2)) (+ (* (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2)) (/ 0 (pow (sin (/ -1 k)) 2))))) into 0 63.940 * [backup-simplify]: Simplify (+ (* -2 0) (* 0 (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2)))) into 0 63.940 * [backup-simplify]: Simplify 0 into 0 63.940 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 0 1))) into 0 63.941 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 0) (* 0 1))) into 0 63.941 * [backup-simplify]: Simplify (+ (* l 0) (+ (* 0 0) (* 0 l))) into 0 63.942 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 (pow l 2)))) into 0 63.942 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))))) into 0 63.942 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) (+ (* 0 0) (* 0 (* (pow l 2) (sin (/ -1 k)))))) into 0 63.943 * [backup-simplify]: Simplify (- (/ 0 (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k)))) (+ (* (/ (* t (cos (/ -1 k))) (* (pow (sin (/ -1 k)) 2) (pow l 2))) (/ 0 (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k))))) (* 0 (/ 0 (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k))))))) into 0 63.943 * [backup-simplify]: Simplify (+ (* -2 0) (+ (* 0 0) (* 0 (/ (* t (cos (/ -1 k))) (* (pow (sin (/ -1 k)) 2) (pow l 2)))))) into 0 63.943 * [taylor]: Taking taylor expansion of 0 in l 63.943 * [backup-simplify]: Simplify 0 into 0 63.944 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 63.944 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 63.945 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.945 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.945 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 63.946 * [backup-simplify]: Simplify (- 0) into 0 63.946 * [backup-simplify]: Simplify (+ 0 0) into 0 63.946 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 0) (* 0 (cos (/ -1 k))))) into 0 63.947 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 63.947 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 63.947 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.948 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.948 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 63.948 * [backup-simplify]: Simplify (+ 0 0) into 0 63.949 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 (sin (/ -1 k))))) into 0 63.949 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 0 1))) into 0 63.950 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (* 0 (pow (sin (/ -1 k)) 2)))) into 0 63.950 * [backup-simplify]: Simplify (- (/ 0 (pow (sin (/ -1 k)) 2)) (+ (* (/ (* t (cos (/ -1 k))) (pow (sin (/ -1 k)) 2)) (/ 0 (pow (sin (/ -1 k)) 2))) (* 0 (/ 0 (pow (sin (/ -1 k)) 2))))) into 0 63.951 * [backup-simplify]: Simplify (+ (* -2 0) (+ (* 0 0) (* 0 (/ (* t (cos (/ -1 k))) (pow (sin (/ -1 k)) 2))))) into 0 63.951 * [taylor]: Taking taylor expansion of 0 in t 63.951 * [backup-simplify]: Simplify 0 into 0 63.951 * [backup-simplify]: Simplify 0 into 0 63.951 * [backup-simplify]: Simplify 0 into 0 63.951 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 63.952 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 63.952 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.953 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 63.953 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 63.953 * [backup-simplify]: Simplify (- 0) into 0 63.954 * [backup-simplify]: Simplify (+ 0 0) into 0 63.954 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (* 0 (cos (/ -1 k)))))) into 0 63.955 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 63.955 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 63.956 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 63.956 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 63.956 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 63.957 * [backup-simplify]: Simplify (+ 0 0) into 0 63.957 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 (sin (/ -1 k))))) into 0 63.957 * [backup-simplify]: Simplify (- (/ 0 (pow (sin (/ -1 k)) 2)) (+ (* (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2)) (/ 0 (pow (sin (/ -1 k)) 2))) (* 0 (/ 0 (pow (sin (/ -1 k)) 2))))) into 0 63.958 * [backup-simplify]: Simplify (+ (* -2 0) (+ (* 0 0) (* 0 (/ (cos (/ -1 k)) (pow (sin (/ -1 k)) 2))))) into 0 63.958 * [backup-simplify]: Simplify 0 into 0 63.958 * [backup-simplify]: Simplify (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 63.959 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 63.959 * [backup-simplify]: Simplify (+ (* l 0) (+ (* 0 0) (+ (* 0 0) (* 0 l)))) into 0 63.960 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 (pow l 2))))) into 0 63.960 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))))) into 0 63.961 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) (+ (* 0 0) (+ (* 0 0) (* 0 (* (pow l 2) (sin (/ -1 k))))))) into 0 63.962 * [backup-simplify]: Simplify (- (/ 0 (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k)))) (+ (* (/ (* t (cos (/ -1 k))) (* (pow (sin (/ -1 k)) 2) (pow l 2))) (/ 0 (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k))))) (* 0 (/ 0 (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k))))) (* 0 (/ 0 (/ (* (pow l 2) (pow (sin (/ -1 k)) 2)) (cos (/ -1 k))))))) into 0 63.963 * [backup-simplify]: Simplify (+ (* -2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (* t (cos (/ -1 k))) (* (pow (sin (/ -1 k)) 2) (pow l 2))))))) into 0 63.963 * [taylor]: Taking taylor expansion of 0 in l 63.963 * [backup-simplify]: Simplify 0 into 0 63.963 * [taylor]: Taking taylor expansion of 0 in t 63.963 * [backup-simplify]: Simplify 0 into 0 63.963 * [backup-simplify]: Simplify 0 into 0 63.963 * [backup-simplify]: Simplify (* (* -2 (/ (cos (/ -1 (/ 1 (- k)))) (pow (sin (/ -1 (/ 1 (- k)))) 2))) (* (/ 1 (- t)) (* (pow (/ 1 (- l)) -2) (pow (/ 1 (- k)) 2)))) into (* 2 (/ (* (pow l 2) (cos k)) (* t (* (pow k 2) (pow (sin k) 2))))) 63.963 * * * [progress]: simplifying candidates 63.963 * * * * [progress]: [ 1 / 2428 ] simplifiying candidate # 63.963 * * * * [progress]: [ 2 / 2428 ] simplifiying candidate # 63.963 * * * * [progress]: [ 3 / 2428 ] simplifiying candidate # 63.963 * * * * [progress]: [ 4 / 2428 ] simplifiying candidate # 63.963 * * * * [progress]: [ 5 / 2428 ] simplifiying candidate # 63.963 * * * * [progress]: [ 6 / 2428 ] simplifiying candidate # 63.963 * * * * [progress]: [ 7 / 2428 ] simplifiying candidate # 63.964 * * * * [progress]: [ 8 / 2428 ] simplifiying candidate # 63.964 * * * * [progress]: [ 9 / 2428 ] simplifiying candidate # 63.964 * * * * [progress]: [ 10 / 2428 ] simplifiying candidate # 63.964 * * * * [progress]: [ 11 / 2428 ] simplifiying candidate # 63.964 * * * * [progress]: [ 12 / 2428 ] simplifiying candidate # 63.964 * * * * [progress]: [ 13 / 2428 ] simplifiying candidate # 63.964 * * * * [progress]: [ 14 / 2428 ] simplifiying candidate # 63.964 * * * * [progress]: [ 15 / 2428 ] simplifiying candidate # 63.964 * * * * [progress]: [ 16 / 2428 ] simplifiying candidate # 63.964 * * * * [progress]: [ 17 / 2428 ] simplifiying candidate # 63.964 * * * * [progress]: [ 18 / 2428 ] simplifiying candidate # 63.964 * * * * [progress]: [ 19 / 2428 ] simplifiying candidate # 63.964 * * * * [progress]: [ 20 / 2428 ] simplifiying candidate # 63.964 * * * * [progress]: [ 21 / 2428 ] simplifiying candidate # 63.964 * * * * [progress]: [ 22 / 2428 ] simplifiying candidate # 63.964 * * * * [progress]: [ 23 / 2428 ] simplifiying candidate # 63.964 * * * * [progress]: [ 24 / 2428 ] simplifiying candidate # 63.964 * * * * [progress]: [ 25 / 2428 ] simplifiying candidate # 63.964 * * * * [progress]: [ 26 / 2428 ] simplifiying candidate # 63.964 * * * * [progress]: [ 27 / 2428 ] simplifiying candidate # 63.964 * * * * [progress]: [ 28 / 2428 ] simplifiying candidate # 63.965 * * * * [progress]: [ 29 / 2428 ] simplifiying candidate # 63.965 * * * * [progress]: [ 30 / 2428 ] simplifiying candidate # 63.965 * * * * [progress]: [ 31 / 2428 ] simplifiying candidate # 63.965 * * * * [progress]: [ 32 / 2428 ] simplifiying candidate # 63.965 * * * * [progress]: [ 33 / 2428 ] simplifiying candidate # 63.965 * * * * [progress]: [ 34 / 2428 ] simplifiying candidate # 63.965 * * * * [progress]: [ 35 / 2428 ] simplifiying candidate # 63.965 * * * * [progress]: [ 36 / 2428 ] simplifiying candidate # 63.965 * * * * [progress]: [ 37 / 2428 ] simplifiying candidate # 63.965 * * * * [progress]: [ 38 / 2428 ] simplifiying candidate # 63.965 * * * * [progress]: [ 39 / 2428 ] simplifiying candidate # 63.965 * * * * [progress]: [ 40 / 2428 ] simplifiying candidate # 63.965 * * * * [progress]: [ 41 / 2428 ] simplifiying candidate # 63.965 * * * * [progress]: [ 42 / 2428 ] simplifiying candidate # 63.965 * * * * [progress]: [ 43 / 2428 ] simplifiying candidate # 63.965 * * * * [progress]: [ 44 / 2428 ] simplifiying candidate # 63.965 * * * * [progress]: [ 45 / 2428 ] simplifiying candidate # 63.965 * * * * [progress]: [ 46 / 2428 ] simplifiying candidate # 63.965 * * * * [progress]: [ 47 / 2428 ] simplifiying candidate # 63.966 * * * * [progress]: [ 48 / 2428 ] simplifiying candidate # 63.966 * * * * [progress]: [ 49 / 2428 ] simplifiying candidate # 63.966 * * * * [progress]: [ 50 / 2428 ] simplifiying candidate # 63.966 * * * * [progress]: [ 51 / 2428 ] simplifiying candidate # 63.966 * * * * [progress]: [ 52 / 2428 ] simplifiying candidate # 63.966 * * * * [progress]: [ 53 / 2428 ] simplifiying candidate # 63.966 * * * * [progress]: [ 54 / 2428 ] simplifiying candidate # 63.966 * * * * [progress]: [ 55 / 2428 ] simplifiying candidate # 63.966 * * * * [progress]: [ 56 / 2428 ] simplifiying candidate # 63.966 * * * * [progress]: [ 57 / 2428 ] simplifiying candidate # 63.966 * * * * [progress]: [ 58 / 2428 ] simplifiying candidate # 63.966 * * * * [progress]: [ 59 / 2428 ] simplifiying candidate # 63.966 * * * * [progress]: [ 60 / 2428 ] simplifiying candidate # 63.966 * * * * [progress]: [ 61 / 2428 ] simplifiying candidate # 63.966 * * * * [progress]: [ 62 / 2428 ] simplifiying candidate # 63.966 * * * * [progress]: [ 63 / 2428 ] simplifiying candidate # 63.966 * * * * [progress]: [ 64 / 2428 ] simplifiying candidate # 63.966 * * * * [progress]: [ 65 / 2428 ] simplifiying candidate # 63.966 * * * * [progress]: [ 66 / 2428 ] simplifiying candidate # 63.967 * * * * [progress]: [ 67 / 2428 ] simplifiying candidate # 63.967 * * * * [progress]: [ 68 / 2428 ] simplifiying candidate # 63.967 * * * * [progress]: [ 69 / 2428 ] simplifiying candidate # 63.967 * * * * [progress]: [ 70 / 2428 ] simplifiying candidate # 63.967 * * * * [progress]: [ 71 / 2428 ] simplifiying candidate # 63.967 * * * * [progress]: [ 72 / 2428 ] simplifiying candidate # 63.967 * * * * [progress]: [ 73 / 2428 ] simplifiying candidate # 63.967 * * * * [progress]: [ 74 / 2428 ] simplifiying candidate # 63.967 * * * * [progress]: [ 75 / 2428 ] simplifiying candidate # 63.967 * * * * [progress]: [ 76 / 2428 ] simplifiying candidate # 63.967 * * * * [progress]: [ 77 / 2428 ] simplifiying candidate # 63.967 * * * * [progress]: [ 78 / 2428 ] simplifiying candidate # 63.967 * * * * [progress]: [ 79 / 2428 ] simplifiying candidate # 63.967 * * * * [progress]: [ 80 / 2428 ] simplifiying candidate # 63.967 * * * * [progress]: [ 81 / 2428 ] simplifiying candidate # 63.967 * * * * [progress]: [ 82 / 2428 ] simplifiying candidate # 63.967 * * * * [progress]: [ 83 / 2428 ] simplifiying candidate # 63.967 * * * * [progress]: [ 84 / 2428 ] simplifiying candidate # 63.967 * * * * [progress]: [ 85 / 2428 ] simplifiying candidate # 63.967 * * * * [progress]: [ 86 / 2428 ] simplifiying candidate # 63.967 * * * * [progress]: [ 87 / 2428 ] simplifiying candidate # 63.968 * * * * [progress]: [ 88 / 2428 ] simplifiying candidate # 63.968 * * * * [progress]: [ 89 / 2428 ] simplifiying candidate # 63.968 * * * * [progress]: [ 90 / 2428 ] simplifiying candidate # 63.968 * * * * [progress]: [ 91 / 2428 ] simplifiying candidate # 63.968 * * * * [progress]: [ 92 / 2428 ] simplifiying candidate # 63.968 * * * * [progress]: [ 93 / 2428 ] simplifiying candidate # 63.968 * * * * [progress]: [ 94 / 2428 ] simplifiying candidate # 63.968 * * * * [progress]: [ 95 / 2428 ] simplifiying candidate # 63.968 * * * * [progress]: [ 96 / 2428 ] simplifiying candidate # 63.968 * * * * [progress]: [ 97 / 2428 ] simplifiying candidate # 63.968 * * * * [progress]: [ 98 / 2428 ] simplifiying candidate # 63.968 * * * * [progress]: [ 99 / 2428 ] simplifiying candidate # 63.968 * * * * [progress]: [ 100 / 2428 ] simplifiying candidate # 63.968 * * * * [progress]: [ 101 / 2428 ] simplifiying candidate # 63.968 * * * * [progress]: [ 102 / 2428 ] simplifiying candidate # 63.968 * * * * [progress]: [ 103 / 2428 ] simplifiying candidate # 63.968 * * * * [progress]: [ 104 / 2428 ] simplifiying candidate # 63.968 * * * * [progress]: [ 105 / 2428 ] simplifiying candidate # 63.968 * * * * [progress]: [ 106 / 2428 ] simplifiying candidate # 63.968 * * * * [progress]: [ 107 / 2428 ] simplifiying candidate # 63.969 * * * * [progress]: [ 108 / 2428 ] simplifiying candidate # 63.969 * * * * [progress]: [ 109 / 2428 ] simplifiying candidate # 63.969 * * * * [progress]: [ 110 / 2428 ] simplifiying candidate # 63.969 * * * * [progress]: [ 111 / 2428 ] simplifiying candidate # 63.969 * * * * [progress]: [ 112 / 2428 ] simplifiying candidate # 63.969 * * * * [progress]: [ 113 / 2428 ] simplifiying candidate # 63.969 * * * * [progress]: [ 114 / 2428 ] simplifiying candidate # 63.969 * * * * [progress]: [ 115 / 2428 ] simplifiying candidate # 63.969 * * * * [progress]: [ 116 / 2428 ] simplifiying candidate # 63.969 * * * * [progress]: [ 117 / 2428 ] simplifiying candidate # 63.969 * * * * [progress]: [ 118 / 2428 ] simplifiying candidate # 63.969 * * * * [progress]: [ 119 / 2428 ] simplifiying candidate # 63.969 * * * * [progress]: [ 120 / 2428 ] simplifiying candidate # 63.969 * * * * [progress]: [ 121 / 2428 ] simplifiying candidate # 63.969 * * * * [progress]: [ 122 / 2428 ] simplifiying candidate # 63.969 * * * * [progress]: [ 123 / 2428 ] simplifiying candidate # 63.969 * * * * [progress]: [ 124 / 2428 ] simplifiying candidate # 63.969 * * * * [progress]: [ 125 / 2428 ] simplifiying candidate # 63.969 * * * * [progress]: [ 126 / 2428 ] simplifiying candidate # 63.969 * * * * [progress]: [ 127 / 2428 ] simplifiying candidate # 63.970 * * * * [progress]: [ 128 / 2428 ] simplifiying candidate # 63.970 * * * * [progress]: [ 129 / 2428 ] simplifiying candidate # 63.970 * * * * [progress]: [ 130 / 2428 ] simplifiying candidate # 63.970 * * * * [progress]: [ 131 / 2428 ] simplifiying candidate # 63.970 * * * * [progress]: [ 132 / 2428 ] simplifiying candidate # 63.970 * * * * [progress]: [ 133 / 2428 ] simplifiying candidate # 63.970 * * * * [progress]: [ 134 / 2428 ] simplifiying candidate # 63.970 * * * * [progress]: [ 135 / 2428 ] simplifiying candidate # 63.970 * * * * [progress]: [ 136 / 2428 ] simplifiying candidate # 63.970 * * * * [progress]: [ 137 / 2428 ] simplifiying candidate # 63.970 * * * * [progress]: [ 138 / 2428 ] simplifiying candidate # 63.970 * * * * [progress]: [ 139 / 2428 ] simplifiying candidate # 63.970 * * * * [progress]: [ 140 / 2428 ] simplifiying candidate # 63.970 * * * * [progress]: [ 141 / 2428 ] simplifiying candidate # 63.970 * * * * [progress]: [ 142 / 2428 ] simplifiying candidate # 63.970 * * * * [progress]: [ 143 / 2428 ] simplifiying candidate # 63.970 * * * * [progress]: [ 144 / 2428 ] simplifiying candidate # 63.970 * * * * [progress]: [ 145 / 2428 ] simplifiying candidate # 63.970 * * * * [progress]: [ 146 / 2428 ] simplifiying candidate # 63.971 * * * * [progress]: [ 147 / 2428 ] simplifiying candidate # 63.971 * * * * [progress]: [ 148 / 2428 ] simplifiying candidate # 63.971 * * * * [progress]: [ 149 / 2428 ] simplifiying candidate # 63.971 * * * * [progress]: [ 150 / 2428 ] simplifiying candidate # 63.971 * * * * [progress]: [ 151 / 2428 ] simplifiying candidate # 63.971 * * * * [progress]: [ 152 / 2428 ] simplifiying candidate # 63.971 * * * * [progress]: [ 153 / 2428 ] simplifiying candidate # 63.971 * * * * [progress]: [ 154 / 2428 ] simplifiying candidate # 63.971 * * * * [progress]: [ 155 / 2428 ] simplifiying candidate # 63.971 * * * * [progress]: [ 156 / 2428 ] simplifiying candidate # 63.971 * * * * [progress]: [ 157 / 2428 ] simplifiying candidate # 63.971 * * * * [progress]: [ 158 / 2428 ] simplifiying candidate # 63.971 * * * * [progress]: [ 159 / 2428 ] simplifiying candidate # 63.971 * * * * [progress]: [ 160 / 2428 ] simplifiying candidate # 63.971 * * * * [progress]: [ 161 / 2428 ] simplifiying candidate # 63.971 * * * * [progress]: [ 162 / 2428 ] simplifiying candidate # 63.971 * * * * [progress]: [ 163 / 2428 ] simplifiying candidate # 63.971 * * * * [progress]: [ 164 / 2428 ] simplifiying candidate # 63.971 * * * * [progress]: [ 165 / 2428 ] simplifiying candidate # 63.971 * * * * [progress]: [ 166 / 2428 ] simplifiying candidate # 63.972 * * * * [progress]: [ 167 / 2428 ] simplifiying candidate # 63.972 * * * * [progress]: [ 168 / 2428 ] simplifiying candidate # 63.972 * * * * [progress]: [ 169 / 2428 ] simplifiying candidate # 63.972 * * * * [progress]: [ 170 / 2428 ] simplifiying candidate # 63.972 * * * * [progress]: [ 171 / 2428 ] simplifiying candidate # 63.972 * * * * [progress]: [ 172 / 2428 ] simplifiying candidate # 63.972 * * * * [progress]: [ 173 / 2428 ] simplifiying candidate # 63.972 * * * * [progress]: [ 174 / 2428 ] simplifiying candidate # 63.972 * * * * [progress]: [ 175 / 2428 ] simplifiying candidate # 63.972 * * * * [progress]: [ 176 / 2428 ] simplifiying candidate # 63.972 * * * * [progress]: [ 177 / 2428 ] simplifiying candidate # 63.972 * * * * [progress]: [ 178 / 2428 ] simplifiying candidate # 63.972 * * * * [progress]: [ 179 / 2428 ] simplifiying candidate # 63.972 * * * * [progress]: [ 180 / 2428 ] simplifiying candidate # 63.972 * * * * [progress]: [ 181 / 2428 ] simplifiying candidate # 63.973 * * * * [progress]: [ 182 / 2428 ] simplifiying candidate # 63.973 * * * * [progress]: [ 183 / 2428 ] simplifiying candidate # 63.973 * * * * [progress]: [ 184 / 2428 ] simplifiying candidate # 63.973 * * * * [progress]: [ 185 / 2428 ] simplifiying candidate # 63.973 * * * * [progress]: [ 186 / 2428 ] simplifiying candidate # 63.973 * * * * [progress]: [ 187 / 2428 ] simplifiying candidate # 63.973 * * * * [progress]: [ 188 / 2428 ] simplifiying candidate # 63.973 * * * * [progress]: [ 189 / 2428 ] simplifiying candidate # 63.973 * * * * [progress]: [ 190 / 2428 ] simplifiying candidate # 63.973 * * * * [progress]: [ 191 / 2428 ] simplifiying candidate # 63.973 * * * * [progress]: [ 192 / 2428 ] simplifiying candidate # 63.973 * * * * [progress]: [ 193 / 2428 ] simplifiying candidate # 63.973 * * * * [progress]: [ 194 / 2428 ] simplifiying candidate # 63.973 * * * * [progress]: [ 195 / 2428 ] simplifiying candidate # 63.973 * * * * [progress]: [ 196 / 2428 ] simplifiying candidate # 63.973 * * * * [progress]: [ 197 / 2428 ] simplifiying candidate # 63.973 * * * * [progress]: [ 198 / 2428 ] simplifiying candidate # 63.973 * * * * [progress]: [ 199 / 2428 ] simplifiying candidate # 63.973 * * * * [progress]: [ 200 / 2428 ] simplifiying candidate # 63.974 * * * * [progress]: [ 201 / 2428 ] simplifiying candidate # 63.974 * * * * [progress]: [ 202 / 2428 ] simplifiying candidate # 63.974 * * * * [progress]: [ 203 / 2428 ] simplifiying candidate # 63.974 * * * * [progress]: [ 204 / 2428 ] simplifiying candidate # 63.974 * * * * [progress]: [ 205 / 2428 ] simplifiying candidate # 63.974 * * * * [progress]: [ 206 / 2428 ] simplifiying candidate # 63.974 * * * * [progress]: [ 207 / 2428 ] simplifiying candidate # 63.974 * * * * [progress]: [ 208 / 2428 ] simplifiying candidate # 63.974 * * * * [progress]: [ 209 / 2428 ] simplifiying candidate # 63.974 * * * * [progress]: [ 210 / 2428 ] simplifiying candidate # 63.974 * * * * [progress]: [ 211 / 2428 ] simplifiying candidate # 63.974 * * * * [progress]: [ 212 / 2428 ] simplifiying candidate # 63.974 * * * * [progress]: [ 213 / 2428 ] simplifiying candidate # 63.974 * * * * [progress]: [ 214 / 2428 ] simplifiying candidate # 63.974 * * * * [progress]: [ 215 / 2428 ] simplifiying candidate # 63.974 * * * * [progress]: [ 216 / 2428 ] simplifiying candidate # 63.974 * * * * [progress]: [ 217 / 2428 ] simplifiying candidate # 63.975 * * * * [progress]: [ 218 / 2428 ] simplifiying candidate # 63.975 * * * * [progress]: [ 219 / 2428 ] simplifiying candidate # 63.975 * * * * [progress]: [ 220 / 2428 ] simplifiying candidate # 63.975 * * * * [progress]: [ 221 / 2428 ] simplifiying candidate # 63.975 * * * * [progress]: [ 222 / 2428 ] simplifiying candidate # 63.975 * * * * [progress]: [ 223 / 2428 ] simplifiying candidate # 63.975 * * * * [progress]: [ 224 / 2428 ] simplifiying candidate # 63.975 * * * * [progress]: [ 225 / 2428 ] simplifiying candidate # 63.975 * * * * [progress]: [ 226 / 2428 ] simplifiying candidate # 63.975 * * * * [progress]: [ 227 / 2428 ] simplifiying candidate # 63.975 * * * * [progress]: [ 228 / 2428 ] simplifiying candidate # 63.975 * * * * [progress]: [ 229 / 2428 ] simplifiying candidate # 63.975 * * * * [progress]: [ 230 / 2428 ] simplifiying candidate # 63.976 * * * * [progress]: [ 231 / 2428 ] simplifiying candidate # 63.976 * * * * [progress]: [ 232 / 2428 ] simplifiying candidate # 63.976 * * * * [progress]: [ 233 / 2428 ] simplifiying candidate # 63.976 * * * * [progress]: [ 234 / 2428 ] simplifiying candidate # 63.976 * * * * [progress]: [ 235 / 2428 ] simplifiying candidate # 63.976 * * * * [progress]: [ 236 / 2428 ] simplifiying candidate # 63.976 * * * * [progress]: [ 237 / 2428 ] simplifiying candidate # 63.976 * * * * [progress]: [ 238 / 2428 ] simplifiying candidate # 63.976 * * * * [progress]: [ 239 / 2428 ] simplifiying candidate # 63.976 * * * * [progress]: [ 240 / 2428 ] simplifiying candidate # 63.976 * * * * [progress]: [ 241 / 2428 ] simplifiying candidate # 63.976 * * * * [progress]: [ 242 / 2428 ] simplifiying candidate # 63.976 * * * * [progress]: [ 243 / 2428 ] simplifiying candidate # 63.976 * * * * [progress]: [ 244 / 2428 ] simplifiying candidate # 63.976 * * * * [progress]: [ 245 / 2428 ] simplifiying candidate # 63.976 * * * * [progress]: [ 246 / 2428 ] simplifiying candidate # 63.977 * * * * [progress]: [ 247 / 2428 ] simplifiying candidate # 63.977 * * * * [progress]: [ 248 / 2428 ] simplifiying candidate # 63.977 * * * * [progress]: [ 249 / 2428 ] simplifiying candidate # 63.977 * * * * [progress]: [ 250 / 2428 ] simplifiying candidate # 63.977 * * * * [progress]: [ 251 / 2428 ] simplifiying candidate # 63.977 * * * * [progress]: [ 252 / 2428 ] simplifiying candidate # 63.977 * * * * [progress]: [ 253 / 2428 ] simplifiying candidate # 63.977 * * * * [progress]: [ 254 / 2428 ] simplifiying candidate # 63.977 * * * * [progress]: [ 255 / 2428 ] simplifiying candidate # 63.977 * * * * [progress]: [ 256 / 2428 ] simplifiying candidate # 63.977 * * * * [progress]: [ 257 / 2428 ] simplifiying candidate # 63.977 * * * * [progress]: [ 258 / 2428 ] simplifiying candidate # 63.977 * * * * [progress]: [ 259 / 2428 ] simplifiying candidate # 63.977 * * * * [progress]: [ 260 / 2428 ] simplifiying candidate # 63.977 * * * * [progress]: [ 261 / 2428 ] simplifiying candidate # 63.977 * * * * [progress]: [ 262 / 2428 ] simplifiying candidate # 63.977 * * * * [progress]: [ 263 / 2428 ] simplifiying candidate # 63.978 * * * * [progress]: [ 264 / 2428 ] simplifiying candidate # 63.978 * * * * [progress]: [ 265 / 2428 ] simplifiying candidate # 63.978 * * * * [progress]: [ 266 / 2428 ] simplifiying candidate # 63.978 * * * * [progress]: [ 267 / 2428 ] simplifiying candidate # 63.978 * * * * [progress]: [ 268 / 2428 ] simplifiying candidate # 63.978 * * * * [progress]: [ 269 / 2428 ] simplifiying candidate # 63.978 * * * * [progress]: [ 270 / 2428 ] simplifiying candidate # 63.978 * * * * [progress]: [ 271 / 2428 ] simplifiying candidate # 63.978 * * * * [progress]: [ 272 / 2428 ] simplifiying candidate # 63.978 * * * * [progress]: [ 273 / 2428 ] simplifiying candidate # 63.978 * * * * [progress]: [ 274 / 2428 ] simplifiying candidate # 63.978 * * * * [progress]: [ 275 / 2428 ] simplifiying candidate # 63.978 * * * * [progress]: [ 276 / 2428 ] simplifiying candidate # 63.978 * * * * [progress]: [ 277 / 2428 ] simplifiying candidate # 63.978 * * * * [progress]: [ 278 / 2428 ] simplifiying candidate # 63.978 * * * * [progress]: [ 279 / 2428 ] simplifiying candidate # 63.978 * * * * [progress]: [ 280 / 2428 ] simplifiying candidate # 63.978 * * * * [progress]: [ 281 / 2428 ] simplifiying candidate # 63.979 * * * * [progress]: [ 282 / 2428 ] simplifiying candidate # 63.979 * * * * [progress]: [ 283 / 2428 ] simplifiying candidate # 63.979 * * * * [progress]: [ 284 / 2428 ] simplifiying candidate # 63.979 * * * * [progress]: [ 285 / 2428 ] simplifiying candidate # 63.979 * * * * [progress]: [ 286 / 2428 ] simplifiying candidate # 63.979 * * * * [progress]: [ 287 / 2428 ] simplifiying candidate # 63.980 * * * * [progress]: [ 288 / 2428 ] simplifiying candidate # 63.980 * * * * [progress]: [ 289 / 2428 ] simplifiying candidate # 63.980 * * * * [progress]: [ 290 / 2428 ] simplifiying candidate # 63.980 * * * * [progress]: [ 291 / 2428 ] simplifiying candidate # 63.980 * * * * [progress]: [ 292 / 2428 ] simplifiying candidate # 63.980 * * * * [progress]: [ 293 / 2428 ] simplifiying candidate # 63.980 * * * * [progress]: [ 294 / 2428 ] simplifiying candidate # 63.980 * * * * [progress]: [ 295 / 2428 ] simplifiying candidate # 63.980 * * * * [progress]: [ 296 / 2428 ] simplifiying candidate # 63.980 * * * * [progress]: [ 297 / 2428 ] simplifiying candidate # 63.980 * * * * [progress]: [ 298 / 2428 ] simplifiying candidate # 63.980 * * * * [progress]: [ 299 / 2428 ] simplifiying candidate # 63.980 * * * * [progress]: [ 300 / 2428 ] simplifiying candidate # 63.980 * * * * [progress]: [ 301 / 2428 ] simplifiying candidate # 63.980 * * * * [progress]: [ 302 / 2428 ] simplifiying candidate # 63.980 * * * * [progress]: [ 303 / 2428 ] simplifiying candidate # 63.980 * * * * [progress]: [ 304 / 2428 ] simplifiying candidate # 63.980 * * * * [progress]: [ 305 / 2428 ] simplifiying candidate # 63.980 * * * * [progress]: [ 306 / 2428 ] simplifiying candidate # 63.981 * * * * [progress]: [ 307 / 2428 ] simplifiying candidate # 63.981 * * * * [progress]: [ 308 / 2428 ] simplifiying candidate # 63.981 * * * * [progress]: [ 309 / 2428 ] simplifiying candidate # 63.981 * * * * [progress]: [ 310 / 2428 ] simplifiying candidate # 63.981 * * * * [progress]: [ 311 / 2428 ] simplifiying candidate # 63.981 * * * * [progress]: [ 312 / 2428 ] simplifiying candidate # 63.981 * * * * [progress]: [ 313 / 2428 ] simplifiying candidate # 63.981 * * * * [progress]: [ 314 / 2428 ] simplifiying candidate # 63.981 * * * * [progress]: [ 315 / 2428 ] simplifiying candidate # 63.981 * * * * [progress]: [ 316 / 2428 ] simplifiying candidate # 63.981 * * * * [progress]: [ 317 / 2428 ] simplifiying candidate # 63.981 * * * * [progress]: [ 318 / 2428 ] simplifiying candidate # 63.981 * * * * [progress]: [ 319 / 2428 ] simplifiying candidate # 63.981 * * * * [progress]: [ 320 / 2428 ] simplifiying candidate # 63.981 * * * * [progress]: [ 321 / 2428 ] simplifiying candidate # 63.981 * * * * [progress]: [ 322 / 2428 ] simplifiying candidate # 63.981 * * * * [progress]: [ 323 / 2428 ] simplifiying candidate # 63.981 * * * * [progress]: [ 324 / 2428 ] simplifiying candidate # 63.982 * * * * [progress]: [ 325 / 2428 ] simplifiying candidate # 63.982 * * * * [progress]: [ 326 / 2428 ] simplifiying candidate # 63.982 * * * * [progress]: [ 327 / 2428 ] simplifiying candidate # 63.982 * * * * [progress]: [ 328 / 2428 ] simplifiying candidate # 63.982 * * * * [progress]: [ 329 / 2428 ] simplifiying candidate # 63.982 * * * * [progress]: [ 330 / 2428 ] simplifiying candidate # 63.982 * * * * [progress]: [ 331 / 2428 ] simplifiying candidate # 63.982 * * * * [progress]: [ 332 / 2428 ] simplifiying candidate # 63.982 * * * * [progress]: [ 333 / 2428 ] simplifiying candidate # 63.983 * * * * [progress]: [ 334 / 2428 ] simplifiying candidate # 63.983 * * * * [progress]: [ 335 / 2428 ] simplifiying candidate # 63.983 * * * * [progress]: [ 336 / 2428 ] simplifiying candidate # 63.983 * * * * [progress]: [ 337 / 2428 ] simplifiying candidate # 63.983 * * * * [progress]: [ 338 / 2428 ] simplifiying candidate # 63.983 * * * * [progress]: [ 339 / 2428 ] simplifiying candidate # 63.983 * * * * [progress]: [ 340 / 2428 ] simplifiying candidate # 63.983 * * * * [progress]: [ 341 / 2428 ] simplifiying candidate # 63.983 * * * * [progress]: [ 342 / 2428 ] simplifiying candidate # 63.983 * * * * [progress]: [ 343 / 2428 ] simplifiying candidate # 63.983 * * * * [progress]: [ 344 / 2428 ] simplifiying candidate # 63.983 * * * * [progress]: [ 345 / 2428 ] simplifiying candidate # 63.983 * * * * [progress]: [ 346 / 2428 ] simplifiying candidate # 63.983 * * * * [progress]: [ 347 / 2428 ] simplifiying candidate # 63.983 * * * * [progress]: [ 348 / 2428 ] simplifiying candidate # 63.983 * * * * [progress]: [ 349 / 2428 ] simplifiying candidate # 63.983 * * * * [progress]: [ 350 / 2428 ] simplifiying candidate # 63.983 * * * * [progress]: [ 351 / 2428 ] simplifiying candidate # 63.983 * * * * [progress]: [ 352 / 2428 ] simplifiying candidate # 63.984 * * * * [progress]: [ 353 / 2428 ] simplifiying candidate # 63.984 * * * * [progress]: [ 354 / 2428 ] simplifiying candidate # 63.984 * * * * [progress]: [ 355 / 2428 ] simplifiying candidate # 63.984 * * * * [progress]: [ 356 / 2428 ] simplifiying candidate # 63.984 * * * * [progress]: [ 357 / 2428 ] simplifiying candidate # 63.984 * * * * [progress]: [ 358 / 2428 ] simplifiying candidate # 63.984 * * * * [progress]: [ 359 / 2428 ] simplifiying candidate # 63.984 * * * * [progress]: [ 360 / 2428 ] simplifiying candidate # 63.984 * * * * [progress]: [ 361 / 2428 ] simplifiying candidate # 63.984 * * * * [progress]: [ 362 / 2428 ] simplifiying candidate # 63.984 * * * * [progress]: [ 363 / 2428 ] simplifiying candidate # 63.984 * * * * [progress]: [ 364 / 2428 ] simplifiying candidate # 63.984 * * * * [progress]: [ 365 / 2428 ] simplifiying candidate # 63.984 * * * * [progress]: [ 366 / 2428 ] simplifiying candidate # 63.984 * * * * [progress]: [ 367 / 2428 ] simplifiying candidate # 63.984 * * * * [progress]: [ 368 / 2428 ] simplifiying candidate # 63.984 * * * * [progress]: [ 369 / 2428 ] simplifiying candidate # 63.984 * * * * [progress]: [ 370 / 2428 ] simplifiying candidate # 63.984 * * * * [progress]: [ 371 / 2428 ] simplifiying candidate # 63.984 * * * * [progress]: [ 372 / 2428 ] simplifiying candidate # 63.985 * * * * [progress]: [ 373 / 2428 ] simplifiying candidate # 63.985 * * * * [progress]: [ 374 / 2428 ] simplifiying candidate # 63.985 * * * * [progress]: [ 375 / 2428 ] simplifiying candidate # 63.985 * * * * [progress]: [ 376 / 2428 ] simplifiying candidate # 63.985 * * * * [progress]: [ 377 / 2428 ] simplifiying candidate # 63.985 * * * * [progress]: [ 378 / 2428 ] simplifiying candidate # 63.985 * * * * [progress]: [ 379 / 2428 ] simplifiying candidate # 63.985 * * * * [progress]: [ 380 / 2428 ] simplifiying candidate # 63.985 * * * * [progress]: [ 381 / 2428 ] simplifiying candidate # 63.985 * * * * [progress]: [ 382 / 2428 ] simplifiying candidate # 63.985 * * * * [progress]: [ 383 / 2428 ] simplifiying candidate # 63.985 * * * * [progress]: [ 384 / 2428 ] simplifiying candidate # 63.985 * * * * [progress]: [ 385 / 2428 ] simplifiying candidate # 63.985 * * * * [progress]: [ 386 / 2428 ] simplifiying candidate # 63.985 * * * * [progress]: [ 387 / 2428 ] simplifiying candidate # 63.985 * * * * [progress]: [ 388 / 2428 ] simplifiying candidate # 63.985 * * * * [progress]: [ 389 / 2428 ] simplifiying candidate # 63.986 * * * * [progress]: [ 390 / 2428 ] simplifiying candidate # 63.986 * * * * [progress]: [ 391 / 2428 ] simplifiying candidate # 63.986 * * * * [progress]: [ 392 / 2428 ] simplifiying candidate # 63.986 * * * * [progress]: [ 393 / 2428 ] simplifiying candidate # 63.986 * * * * [progress]: [ 394 / 2428 ] simplifiying candidate # 63.986 * * * * [progress]: [ 395 / 2428 ] simplifiying candidate # 63.986 * * * * [progress]: [ 396 / 2428 ] simplifiying candidate # 63.986 * * * * [progress]: [ 397 / 2428 ] simplifiying candidate # 63.986 * * * * [progress]: [ 398 / 2428 ] simplifiying candidate # 63.986 * * * * [progress]: [ 399 / 2428 ] simplifiying candidate # 63.986 * * * * [progress]: [ 400 / 2428 ] simplifiying candidate # 63.986 * * * * [progress]: [ 401 / 2428 ] simplifiying candidate # 63.986 * * * * [progress]: [ 402 / 2428 ] simplifiying candidate # 63.986 * * * * [progress]: [ 403 / 2428 ] simplifiying candidate # 63.986 * * * * [progress]: [ 404 / 2428 ] simplifiying candidate # 63.986 * * * * [progress]: [ 405 / 2428 ] simplifiying candidate # 63.986 * * * * [progress]: [ 406 / 2428 ] simplifiying candidate # 63.986 * * * * [progress]: [ 407 / 2428 ] simplifiying candidate # 63.987 * * * * [progress]: [ 408 / 2428 ] simplifiying candidate # 63.987 * * * * [progress]: [ 409 / 2428 ] simplifiying candidate # 63.987 * * * * [progress]: [ 410 / 2428 ] simplifiying candidate # 63.987 * * * * [progress]: [ 411 / 2428 ] simplifiying candidate # 63.987 * * * * [progress]: [ 412 / 2428 ] simplifiying candidate # 63.987 * * * * [progress]: [ 413 / 2428 ] simplifiying candidate # 63.987 * * * * [progress]: [ 414 / 2428 ] simplifiying candidate # 63.987 * * * * [progress]: [ 415 / 2428 ] simplifiying candidate # 63.987 * * * * [progress]: [ 416 / 2428 ] simplifiying candidate # 63.987 * * * * [progress]: [ 417 / 2428 ] simplifiying candidate # 63.987 * * * * [progress]: [ 418 / 2428 ] simplifiying candidate # 63.987 * * * * [progress]: [ 419 / 2428 ] simplifiying candidate # 63.987 * * * * [progress]: [ 420 / 2428 ] simplifiying candidate # 63.987 * * * * [progress]: [ 421 / 2428 ] simplifiying candidate # 63.987 * * * * [progress]: [ 422 / 2428 ] simplifiying candidate # 63.987 * * * * [progress]: [ 423 / 2428 ] simplifiying candidate # 63.987 * * * * [progress]: [ 424 / 2428 ] simplifiying candidate # 63.988 * * * * [progress]: [ 425 / 2428 ] simplifiying candidate # 63.988 * * * * [progress]: [ 426 / 2428 ] simplifiying candidate # 63.988 * * * * [progress]: [ 427 / 2428 ] simplifiying candidate # 63.988 * * * * [progress]: [ 428 / 2428 ] simplifiying candidate # 63.988 * * * * [progress]: [ 429 / 2428 ] simplifiying candidate # 63.988 * * * * [progress]: [ 430 / 2428 ] simplifiying candidate # 63.988 * * * * [progress]: [ 431 / 2428 ] simplifiying candidate # 63.988 * * * * [progress]: [ 432 / 2428 ] simplifiying candidate # 63.988 * * * * [progress]: [ 433 / 2428 ] simplifiying candidate # 63.988 * * * * [progress]: [ 434 / 2428 ] simplifiying candidate # 63.988 * * * * [progress]: [ 435 / 2428 ] simplifiying candidate # 63.988 * * * * [progress]: [ 436 / 2428 ] simplifiying candidate # 63.988 * * * * [progress]: [ 437 / 2428 ] simplifiying candidate # 63.988 * * * * [progress]: [ 438 / 2428 ] simplifiying candidate # 63.988 * * * * [progress]: [ 439 / 2428 ] simplifiying candidate # 63.988 * * * * [progress]: [ 440 / 2428 ] simplifiying candidate # 63.988 * * * * [progress]: [ 441 / 2428 ] simplifiying candidate # 63.988 * * * * [progress]: [ 442 / 2428 ] simplifiying candidate # 63.989 * * * * [progress]: [ 443 / 2428 ] simplifiying candidate # 63.989 * * * * [progress]: [ 444 / 2428 ] simplifiying candidate # 63.989 * * * * [progress]: [ 445 / 2428 ] simplifiying candidate # 63.989 * * * * [progress]: [ 446 / 2428 ] simplifiying candidate # 63.989 * * * * [progress]: [ 447 / 2428 ] simplifiying candidate # 63.989 * * * * [progress]: [ 448 / 2428 ] simplifiying candidate # 63.989 * * * * [progress]: [ 449 / 2428 ] simplifiying candidate # 63.989 * * * * [progress]: [ 450 / 2428 ] simplifiying candidate # 63.989 * * * * [progress]: [ 451 / 2428 ] simplifiying candidate # 63.989 * * * * [progress]: [ 452 / 2428 ] simplifiying candidate # 63.989 * * * * [progress]: [ 453 / 2428 ] simplifiying candidate # 63.989 * * * * [progress]: [ 454 / 2428 ] simplifiying candidate # 63.989 * * * * [progress]: [ 455 / 2428 ] simplifiying candidate # 63.989 * * * * [progress]: [ 456 / 2428 ] simplifiying candidate # 63.989 * * * * [progress]: [ 457 / 2428 ] simplifiying candidate # 63.989 * * * * [progress]: [ 458 / 2428 ] simplifiying candidate # 63.989 * * * * [progress]: [ 459 / 2428 ] simplifiying candidate # 63.989 * * * * [progress]: [ 460 / 2428 ] simplifiying candidate # 63.989 * * * * [progress]: [ 461 / 2428 ] simplifiying candidate # 63.990 * * * * [progress]: [ 462 / 2428 ] simplifiying candidate # 63.990 * * * * [progress]: [ 463 / 2428 ] simplifiying candidate # 63.990 * * * * [progress]: [ 464 / 2428 ] simplifiying candidate # 63.990 * * * * [progress]: [ 465 / 2428 ] simplifiying candidate # 63.990 * * * * [progress]: [ 466 / 2428 ] simplifiying candidate # 63.990 * * * * [progress]: [ 467 / 2428 ] simplifiying candidate # 63.990 * * * * [progress]: [ 468 / 2428 ] simplifiying candidate # 63.990 * * * * [progress]: [ 469 / 2428 ] simplifiying candidate # 63.990 * * * * [progress]: [ 470 / 2428 ] simplifiying candidate # 63.990 * * * * [progress]: [ 471 / 2428 ] simplifiying candidate # 63.990 * * * * [progress]: [ 472 / 2428 ] simplifiying candidate # 63.990 * * * * [progress]: [ 473 / 2428 ] simplifiying candidate # 63.990 * * * * [progress]: [ 474 / 2428 ] simplifiying candidate # 63.990 * * * * [progress]: [ 475 / 2428 ] simplifiying candidate # 63.990 * * * * [progress]: [ 476 / 2428 ] simplifiying candidate # 63.990 * * * * [progress]: [ 477 / 2428 ] simplifiying candidate # 63.990 * * * * [progress]: [ 478 / 2428 ] simplifiying candidate # 63.990 * * * * [progress]: [ 479 / 2428 ] simplifiying candidate # 63.991 * * * * [progress]: [ 480 / 2428 ] simplifiying candidate # 63.991 * * * * [progress]: [ 481 / 2428 ] simplifiying candidate # 63.991 * * * * [progress]: [ 482 / 2428 ] simplifiying candidate # 63.991 * * * * [progress]: [ 483 / 2428 ] simplifiying candidate # 63.991 * * * * [progress]: [ 484 / 2428 ] simplifiying candidate # 63.991 * * * * [progress]: [ 485 / 2428 ] simplifiying candidate # 63.991 * * * * [progress]: [ 486 / 2428 ] simplifiying candidate # 63.991 * * * * [progress]: [ 487 / 2428 ] simplifiying candidate # 63.991 * * * * [progress]: [ 488 / 2428 ] simplifiying candidate # 63.991 * * * * [progress]: [ 489 / 2428 ] simplifiying candidate # 63.991 * * * * [progress]: [ 490 / 2428 ] simplifiying candidate # 63.991 * * * * [progress]: [ 491 / 2428 ] simplifiying candidate # 63.991 * * * * [progress]: [ 492 / 2428 ] simplifiying candidate # 63.991 * * * * [progress]: [ 493 / 2428 ] simplifiying candidate # 63.991 * * * * [progress]: [ 494 / 2428 ] simplifiying candidate # 63.991 * * * * [progress]: [ 495 / 2428 ] simplifiying candidate # 63.991 * * * * [progress]: [ 496 / 2428 ] simplifiying candidate # 63.991 * * * * [progress]: [ 497 / 2428 ] simplifiying candidate # 63.992 * * * * [progress]: [ 498 / 2428 ] simplifiying candidate # 63.992 * * * * [progress]: [ 499 / 2428 ] simplifiying candidate # 63.992 * * * * [progress]: [ 500 / 2428 ] simplifiying candidate # 63.992 * * * * [progress]: [ 501 / 2428 ] simplifiying candidate # 63.992 * * * * [progress]: [ 502 / 2428 ] simplifiying candidate # 63.992 * * * * [progress]: [ 503 / 2428 ] simplifiying candidate # 63.992 * * * * [progress]: [ 504 / 2428 ] simplifiying candidate # 63.992 * * * * [progress]: [ 505 / 2428 ] simplifiying candidate # 63.992 * * * * [progress]: [ 506 / 2428 ] simplifiying candidate # 63.992 * * * * [progress]: [ 507 / 2428 ] simplifiying candidate # 63.992 * * * * [progress]: [ 508 / 2428 ] simplifiying candidate # 63.992 * * * * [progress]: [ 509 / 2428 ] simplifiying candidate # 63.992 * * * * [progress]: [ 510 / 2428 ] simplifiying candidate # 63.992 * * * * [progress]: [ 511 / 2428 ] simplifiying candidate # 63.992 * * * * [progress]: [ 512 / 2428 ] simplifiying candidate # 63.992 * * * * [progress]: [ 513 / 2428 ] simplifiying candidate # 63.992 * * * * [progress]: [ 514 / 2428 ] simplifiying candidate # 63.992 * * * * [progress]: [ 515 / 2428 ] simplifiying candidate # 63.993 * * * * [progress]: [ 516 / 2428 ] simplifiying candidate # 63.993 * * * * [progress]: [ 517 / 2428 ] simplifiying candidate # 63.993 * * * * [progress]: [ 518 / 2428 ] simplifiying candidate # 63.993 * * * * [progress]: [ 519 / 2428 ] simplifiying candidate # 63.993 * * * * [progress]: [ 520 / 2428 ] simplifiying candidate # 63.993 * * * * [progress]: [ 521 / 2428 ] simplifiying candidate # 63.993 * * * * [progress]: [ 522 / 2428 ] simplifiying candidate # 63.993 * * * * [progress]: [ 523 / 2428 ] simplifiying candidate # 63.993 * * * * [progress]: [ 524 / 2428 ] simplifiying candidate # 63.993 * * * * [progress]: [ 525 / 2428 ] simplifiying candidate # 63.993 * * * * [progress]: [ 526 / 2428 ] simplifiying candidate # 63.993 * * * * [progress]: [ 527 / 2428 ] simplifiying candidate # 63.993 * * * * [progress]: [ 528 / 2428 ] simplifiying candidate # 63.993 * * * * [progress]: [ 529 / 2428 ] simplifiying candidate # 63.993 * * * * [progress]: [ 530 / 2428 ] simplifiying candidate # 63.993 * * * * [progress]: [ 531 / 2428 ] simplifiying candidate # 63.993 * * * * [progress]: [ 532 / 2428 ] simplifiying candidate # 63.993 * * * * [progress]: [ 533 / 2428 ] simplifiying candidate # 63.994 * * * * [progress]: [ 534 / 2428 ] simplifiying candidate # 63.994 * * * * [progress]: [ 535 / 2428 ] simplifiying candidate # 63.994 * * * * [progress]: [ 536 / 2428 ] simplifiying candidate # 63.994 * * * * [progress]: [ 537 / 2428 ] simplifiying candidate # 63.994 * * * * [progress]: [ 538 / 2428 ] simplifiying candidate # 63.994 * * * * [progress]: [ 539 / 2428 ] simplifiying candidate # 63.994 * * * * [progress]: [ 540 / 2428 ] simplifiying candidate # 63.994 * * * * [progress]: [ 541 / 2428 ] simplifiying candidate # 63.994 * * * * [progress]: [ 542 / 2428 ] simplifiying candidate # 63.994 * * * * [progress]: [ 543 / 2428 ] simplifiying candidate # 63.994 * * * * [progress]: [ 544 / 2428 ] simplifiying candidate # 63.994 * * * * [progress]: [ 545 / 2428 ] simplifiying candidate # 63.994 * * * * [progress]: [ 546 / 2428 ] simplifiying candidate # 63.994 * * * * [progress]: [ 547 / 2428 ] simplifiying candidate # 63.994 * * * * [progress]: [ 548 / 2428 ] simplifiying candidate # 63.994 * * * * [progress]: [ 549 / 2428 ] simplifiying candidate # 63.994 * * * * [progress]: [ 550 / 2428 ] simplifiying candidate # 63.994 * * * * [progress]: [ 551 / 2428 ] simplifiying candidate # 63.994 * * * * [progress]: [ 552 / 2428 ] simplifiying candidate # 63.995 * * * * [progress]: [ 553 / 2428 ] simplifiying candidate # 63.995 * * * * [progress]: [ 554 / 2428 ] simplifiying candidate # 63.995 * * * * [progress]: [ 555 / 2428 ] simplifiying candidate # 63.995 * * * * [progress]: [ 556 / 2428 ] simplifiying candidate # 63.995 * * * * [progress]: [ 557 / 2428 ] simplifiying candidate # 63.995 * * * * [progress]: [ 558 / 2428 ] simplifiying candidate # 63.995 * * * * [progress]: [ 559 / 2428 ] simplifiying candidate # 63.995 * * * * [progress]: [ 560 / 2428 ] simplifiying candidate # 63.995 * * * * [progress]: [ 561 / 2428 ] simplifiying candidate # 63.995 * * * * [progress]: [ 562 / 2428 ] simplifiying candidate # 63.995 * * * * [progress]: [ 563 / 2428 ] simplifiying candidate # 63.995 * * * * [progress]: [ 564 / 2428 ] simplifiying candidate # 63.995 * * * * [progress]: [ 565 / 2428 ] simplifiying candidate # 63.995 * * * * [progress]: [ 566 / 2428 ] simplifiying candidate # 63.995 * * * * [progress]: [ 567 / 2428 ] simplifiying candidate # 63.995 * * * * [progress]: [ 568 / 2428 ] simplifiying candidate # 63.995 * * * * [progress]: [ 569 / 2428 ] simplifiying candidate # 63.995 * * * * [progress]: [ 570 / 2428 ] simplifiying candidate # 63.996 * * * * [progress]: [ 571 / 2428 ] simplifiying candidate # 63.996 * * * * [progress]: [ 572 / 2428 ] simplifiying candidate # 63.996 * * * * [progress]: [ 573 / 2428 ] simplifiying candidate # 63.996 * * * * [progress]: [ 574 / 2428 ] simplifiying candidate # 63.996 * * * * [progress]: [ 575 / 2428 ] simplifiying candidate # 63.996 * * * * [progress]: [ 576 / 2428 ] simplifiying candidate # 63.996 * * * * [progress]: [ 577 / 2428 ] simplifiying candidate # 63.996 * * * * [progress]: [ 578 / 2428 ] simplifiying candidate # 63.996 * * * * [progress]: [ 579 / 2428 ] simplifiying candidate # 63.996 * * * * [progress]: [ 580 / 2428 ] simplifiying candidate # 63.996 * * * * [progress]: [ 581 / 2428 ] simplifiying candidate # 63.996 * * * * [progress]: [ 582 / 2428 ] simplifiying candidate # 63.996 * * * * [progress]: [ 583 / 2428 ] simplifiying candidate # 63.996 * * * * [progress]: [ 584 / 2428 ] simplifiying candidate # 63.996 * * * * [progress]: [ 585 / 2428 ] simplifiying candidate # 63.996 * * * * [progress]: [ 586 / 2428 ] simplifiying candidate # 63.996 * * * * [progress]: [ 587 / 2428 ] simplifiying candidate # 63.996 * * * * [progress]: [ 588 / 2428 ] simplifiying candidate # 63.996 * * * * [progress]: [ 589 / 2428 ] simplifiying candidate # 63.997 * * * * [progress]: [ 590 / 2428 ] simplifiying candidate # 63.997 * * * * [progress]: [ 591 / 2428 ] simplifiying candidate # 63.997 * * * * [progress]: [ 592 / 2428 ] simplifiying candidate # 63.997 * * * * [progress]: [ 593 / 2428 ] simplifiying candidate # 63.997 * * * * [progress]: [ 594 / 2428 ] simplifiying candidate # 63.997 * * * * [progress]: [ 595 / 2428 ] simplifiying candidate # 63.997 * * * * [progress]: [ 596 / 2428 ] simplifiying candidate # 63.997 * * * * [progress]: [ 597 / 2428 ] simplifiying candidate # 63.997 * * * * [progress]: [ 598 / 2428 ] simplifiying candidate # 63.997 * * * * [progress]: [ 599 / 2428 ] simplifiying candidate # 63.997 * * * * [progress]: [ 600 / 2428 ] simplifiying candidate # 63.997 * * * * [progress]: [ 601 / 2428 ] simplifiying candidate # 63.997 * * * * [progress]: [ 602 / 2428 ] simplifiying candidate # 63.997 * * * * [progress]: [ 603 / 2428 ] simplifiying candidate # 63.997 * * * * [progress]: [ 604 / 2428 ] simplifiying candidate # 63.997 * * * * [progress]: [ 605 / 2428 ] simplifiying candidate # 63.997 * * * * [progress]: [ 606 / 2428 ] simplifiying candidate # 63.997 * * * * [progress]: [ 607 / 2428 ] simplifiying candidate # 63.997 * * * * [progress]: [ 608 / 2428 ] simplifiying candidate # 63.998 * * * * [progress]: [ 609 / 2428 ] simplifiying candidate # 63.998 * * * * [progress]: [ 610 / 2428 ] simplifiying candidate # 63.998 * * * * [progress]: [ 611 / 2428 ] simplifiying candidate # 63.998 * * * * [progress]: [ 612 / 2428 ] simplifiying candidate # 63.998 * * * * [progress]: [ 613 / 2428 ] simplifiying candidate # 63.998 * * * * [progress]: [ 614 / 2428 ] simplifiying candidate # 63.998 * * * * [progress]: [ 615 / 2428 ] simplifiying candidate # 63.998 * * * * [progress]: [ 616 / 2428 ] simplifiying candidate # 63.998 * * * * [progress]: [ 617 / 2428 ] simplifiying candidate # 63.998 * * * * [progress]: [ 618 / 2428 ] simplifiying candidate # 63.998 * * * * [progress]: [ 619 / 2428 ] simplifiying candidate # 63.998 * * * * [progress]: [ 620 / 2428 ] simplifiying candidate # 63.998 * * * * [progress]: [ 621 / 2428 ] simplifiying candidate # 63.998 * * * * [progress]: [ 622 / 2428 ] simplifiying candidate # 63.998 * * * * [progress]: [ 623 / 2428 ] simplifiying candidate # 63.998 * * * * [progress]: [ 624 / 2428 ] simplifiying candidate # 63.998 * * * * [progress]: [ 625 / 2428 ] simplifiying candidate # 63.998 * * * * [progress]: [ 626 / 2428 ] simplifiying candidate # 63.998 * * * * [progress]: [ 627 / 2428 ] simplifiying candidate # 63.998 * * * * [progress]: [ 628 / 2428 ] simplifiying candidate # 63.999 * * * * [progress]: [ 629 / 2428 ] simplifiying candidate # 63.999 * * * * [progress]: [ 630 / 2428 ] simplifiying candidate # 63.999 * * * * [progress]: [ 631 / 2428 ] simplifiying candidate # 63.999 * * * * [progress]: [ 632 / 2428 ] simplifiying candidate # 63.999 * * * * [progress]: [ 633 / 2428 ] simplifiying candidate # 63.999 * * * * [progress]: [ 634 / 2428 ] simplifiying candidate # 63.999 * * * * [progress]: [ 635 / 2428 ] simplifiying candidate # 63.999 * * * * [progress]: [ 636 / 2428 ] simplifiying candidate # 63.999 * * * * [progress]: [ 637 / 2428 ] simplifiying candidate # 63.999 * * * * [progress]: [ 638 / 2428 ] simplifiying candidate # 63.999 * * * * [progress]: [ 639 / 2428 ] simplifiying candidate # 63.999 * * * * [progress]: [ 640 / 2428 ] simplifiying candidate # 63.999 * * * * [progress]: [ 641 / 2428 ] simplifiying candidate # 63.999 * * * * [progress]: [ 642 / 2428 ] simplifiying candidate # 63.999 * * * * [progress]: [ 643 / 2428 ] simplifiying candidate # 63.999 * * * * [progress]: [ 644 / 2428 ] simplifiying candidate # 63.999 * * * * [progress]: [ 645 / 2428 ] simplifiying candidate # 63.999 * * * * [progress]: [ 646 / 2428 ] simplifiying candidate # 64.000 * * * * [progress]: [ 647 / 2428 ] simplifiying candidate # 64.000 * * * * [progress]: [ 648 / 2428 ] simplifiying candidate # 64.000 * * * * [progress]: [ 649 / 2428 ] simplifiying candidate # 64.000 * * * * [progress]: [ 650 / 2428 ] simplifiying candidate # 64.000 * * * * [progress]: [ 651 / 2428 ] simplifiying candidate # 64.000 * * * * [progress]: [ 652 / 2428 ] simplifiying candidate # 64.000 * * * * [progress]: [ 653 / 2428 ] simplifiying candidate # 64.000 * * * * [progress]: [ 654 / 2428 ] simplifiying candidate # 64.000 * * * * [progress]: [ 655 / 2428 ] simplifiying candidate # 64.000 * * * * [progress]: [ 656 / 2428 ] simplifiying candidate # 64.000 * * * * [progress]: [ 657 / 2428 ] simplifiying candidate # 64.000 * * * * [progress]: [ 658 / 2428 ] simplifiying candidate # 64.000 * * * * [progress]: [ 659 / 2428 ] simplifiying candidate # 64.000 * * * * [progress]: [ 660 / 2428 ] simplifiying candidate # 64.000 * * * * [progress]: [ 661 / 2428 ] simplifiying candidate # 64.000 * * * * [progress]: [ 662 / 2428 ] simplifiying candidate # 64.000 * * * * [progress]: [ 663 / 2428 ] simplifiying candidate # 64.000 * * * * [progress]: [ 664 / 2428 ] simplifiying candidate # 64.000 * * * * [progress]: [ 665 / 2428 ] simplifiying candidate # 64.001 * * * * [progress]: [ 666 / 2428 ] simplifiying candidate # 64.001 * * * * [progress]: [ 667 / 2428 ] simplifiying candidate # 64.001 * * * * [progress]: [ 668 / 2428 ] simplifiying candidate # 64.001 * * * * [progress]: [ 669 / 2428 ] simplifiying candidate # 64.001 * * * * [progress]: [ 670 / 2428 ] simplifiying candidate # 64.001 * * * * [progress]: [ 671 / 2428 ] simplifiying candidate # 64.001 * * * * [progress]: [ 672 / 2428 ] simplifiying candidate # 64.001 * * * * [progress]: [ 673 / 2428 ] simplifiying candidate # 64.001 * * * * [progress]: [ 674 / 2428 ] simplifiying candidate # 64.001 * * * * [progress]: [ 675 / 2428 ] simplifiying candidate # 64.001 * * * * [progress]: [ 676 / 2428 ] simplifiying candidate # 64.001 * * * * [progress]: [ 677 / 2428 ] simplifiying candidate # 64.001 * * * * [progress]: [ 678 / 2428 ] simplifiying candidate # 64.001 * * * * [progress]: [ 679 / 2428 ] simplifiying candidate # 64.001 * * * * [progress]: [ 680 / 2428 ] simplifiying candidate # 64.001 * * * * [progress]: [ 681 / 2428 ] simplifiying candidate # 64.001 * * * * [progress]: [ 682 / 2428 ] simplifiying candidate # 64.001 * * * * [progress]: [ 683 / 2428 ] simplifiying candidate # 64.002 * * * * [progress]: [ 684 / 2428 ] simplifiying candidate # 64.002 * * * * [progress]: [ 685 / 2428 ] simplifiying candidate # 64.002 * * * * [progress]: [ 686 / 2428 ] simplifiying candidate # 64.002 * * * * [progress]: [ 687 / 2428 ] simplifiying candidate # 64.002 * * * * [progress]: [ 688 / 2428 ] simplifiying candidate # 64.002 * * * * [progress]: [ 689 / 2428 ] simplifiying candidate # 64.002 * * * * [progress]: [ 690 / 2428 ] simplifiying candidate # 64.002 * * * * [progress]: [ 691 / 2428 ] simplifiying candidate # 64.002 * * * * [progress]: [ 692 / 2428 ] simplifiying candidate # 64.002 * * * * [progress]: [ 693 / 2428 ] simplifiying candidate # 64.002 * * * * [progress]: [ 694 / 2428 ] simplifiying candidate # 64.002 * * * * [progress]: [ 695 / 2428 ] simplifiying candidate # 64.002 * * * * [progress]: [ 696 / 2428 ] simplifiying candidate # 64.002 * * * * [progress]: [ 697 / 2428 ] simplifiying candidate # 64.002 * * * * [progress]: [ 698 / 2428 ] simplifiying candidate # 64.002 * * * * [progress]: [ 699 / 2428 ] simplifiying candidate # 64.002 * * * * [progress]: [ 700 / 2428 ] simplifiying candidate # 64.002 * * * * [progress]: [ 701 / 2428 ] simplifiying candidate # 64.002 * * * * [progress]: [ 702 / 2428 ] simplifiying candidate # 64.003 * * * * [progress]: [ 703 / 2428 ] simplifiying candidate # 64.003 * * * * [progress]: [ 704 / 2428 ] simplifiying candidate # 64.003 * * * * [progress]: [ 705 / 2428 ] simplifiying candidate # 64.003 * * * * [progress]: [ 706 / 2428 ] simplifiying candidate # 64.003 * * * * [progress]: [ 707 / 2428 ] simplifiying candidate # 64.003 * * * * [progress]: [ 708 / 2428 ] simplifiying candidate # 64.003 * * * * [progress]: [ 709 / 2428 ] simplifiying candidate # 64.003 * * * * [progress]: [ 710 / 2428 ] simplifiying candidate # 64.003 * * * * [progress]: [ 711 / 2428 ] simplifiying candidate # 64.003 * * * * [progress]: [ 712 / 2428 ] simplifiying candidate # 64.003 * * * * [progress]: [ 713 / 2428 ] simplifiying candidate # 64.003 * * * * [progress]: [ 714 / 2428 ] simplifiying candidate # 64.003 * * * * [progress]: [ 715 / 2428 ] simplifiying candidate # 64.003 * * * * [progress]: [ 716 / 2428 ] simplifiying candidate # 64.003 * * * * [progress]: [ 717 / 2428 ] simplifiying candidate # 64.003 * * * * [progress]: [ 718 / 2428 ] simplifiying candidate # 64.003 * * * * [progress]: [ 719 / 2428 ] simplifiying candidate # 64.003 * * * * [progress]: [ 720 / 2428 ] simplifiying candidate # 64.003 * * * * [progress]: [ 721 / 2428 ] simplifiying candidate # 64.004 * * * * [progress]: [ 722 / 2428 ] simplifiying candidate # 64.004 * * * * [progress]: [ 723 / 2428 ] simplifiying candidate # 64.004 * * * * [progress]: [ 724 / 2428 ] simplifiying candidate # 64.004 * * * * [progress]: [ 725 / 2428 ] simplifiying candidate # 64.004 * * * * [progress]: [ 726 / 2428 ] simplifiying candidate # 64.004 * * * * [progress]: [ 727 / 2428 ] simplifiying candidate # 64.004 * * * * [progress]: [ 728 / 2428 ] simplifiying candidate # 64.004 * * * * [progress]: [ 729 / 2428 ] simplifiying candidate # 64.004 * * * * [progress]: [ 730 / 2428 ] simplifiying candidate # 64.004 * * * * [progress]: [ 731 / 2428 ] simplifiying candidate # 64.004 * * * * [progress]: [ 732 / 2428 ] simplifiying candidate # 64.004 * * * * [progress]: [ 733 / 2428 ] simplifiying candidate # 64.004 * * * * [progress]: [ 734 / 2428 ] simplifiying candidate # 64.004 * * * * [progress]: [ 735 / 2428 ] simplifiying candidate # 64.004 * * * * [progress]: [ 736 / 2428 ] simplifiying candidate # 64.004 * * * * [progress]: [ 737 / 2428 ] simplifiying candidate # 64.004 * * * * [progress]: [ 738 / 2428 ] simplifiying candidate # 64.004 * * * * [progress]: [ 739 / 2428 ] simplifiying candidate # 64.004 * * * * [progress]: [ 740 / 2428 ] simplifiying candidate # 64.005 * * * * [progress]: [ 741 / 2428 ] simplifiying candidate # 64.005 * * * * [progress]: [ 742 / 2428 ] simplifiying candidate # 64.005 * * * * [progress]: [ 743 / 2428 ] simplifiying candidate # 64.005 * * * * [progress]: [ 744 / 2428 ] simplifiying candidate # 64.005 * * * * [progress]: [ 745 / 2428 ] simplifiying candidate # 64.005 * * * * [progress]: [ 746 / 2428 ] simplifiying candidate # 64.005 * * * * [progress]: [ 747 / 2428 ] simplifiying candidate # 64.005 * * * * [progress]: [ 748 / 2428 ] simplifiying candidate # 64.005 * * * * [progress]: [ 749 / 2428 ] simplifiying candidate # 64.005 * * * * [progress]: [ 750 / 2428 ] simplifiying candidate # 64.005 * * * * [progress]: [ 751 / 2428 ] simplifiying candidate # 64.005 * * * * [progress]: [ 752 / 2428 ] simplifiying candidate # 64.005 * * * * [progress]: [ 753 / 2428 ] simplifiying candidate # 64.005 * * * * [progress]: [ 754 / 2428 ] simplifiying candidate # 64.005 * * * * [progress]: [ 755 / 2428 ] simplifiying candidate # 64.005 * * * * [progress]: [ 756 / 2428 ] simplifiying candidate # 64.005 * * * * [progress]: [ 757 / 2428 ] simplifiying candidate # 64.005 * * * * [progress]: [ 758 / 2428 ] simplifiying candidate # 64.005 * * * * [progress]: [ 759 / 2428 ] simplifiying candidate # 64.005 * * * * [progress]: [ 760 / 2428 ] simplifiying candidate # 64.006 * * * * [progress]: [ 761 / 2428 ] simplifiying candidate # 64.006 * * * * [progress]: [ 762 / 2428 ] simplifiying candidate # 64.006 * * * * [progress]: [ 763 / 2428 ] simplifiying candidate # 64.006 * * * * [progress]: [ 764 / 2428 ] simplifiying candidate # 64.006 * * * * [progress]: [ 765 / 2428 ] simplifiying candidate # 64.006 * * * * [progress]: [ 766 / 2428 ] simplifiying candidate # 64.006 * * * * [progress]: [ 767 / 2428 ] simplifiying candidate # 64.006 * * * * [progress]: [ 768 / 2428 ] simplifiying candidate # 64.006 * * * * [progress]: [ 769 / 2428 ] simplifiying candidate # 64.006 * * * * [progress]: [ 770 / 2428 ] simplifiying candidate # 64.006 * * * * [progress]: [ 771 / 2428 ] simplifiying candidate # 64.006 * * * * [progress]: [ 772 / 2428 ] simplifiying candidate # 64.006 * * * * [progress]: [ 773 / 2428 ] simplifiying candidate # 64.006 * * * * [progress]: [ 774 / 2428 ] simplifiying candidate # 64.006 * * * * [progress]: [ 775 / 2428 ] simplifiying candidate # 64.006 * * * * [progress]: [ 776 / 2428 ] simplifiying candidate # 64.006 * * * * [progress]: [ 777 / 2428 ] simplifiying candidate # 64.006 * * * * [progress]: [ 778 / 2428 ] simplifiying candidate # 64.007 * * * * [progress]: [ 779 / 2428 ] simplifiying candidate # 64.007 * * * * [progress]: [ 780 / 2428 ] simplifiying candidate # 64.007 * * * * [progress]: [ 781 / 2428 ] simplifiying candidate # 64.007 * * * * [progress]: [ 782 / 2428 ] simplifiying candidate # 64.007 * * * * [progress]: [ 783 / 2428 ] simplifiying candidate # 64.007 * * * * [progress]: [ 784 / 2428 ] simplifiying candidate # 64.007 * * * * [progress]: [ 785 / 2428 ] simplifiying candidate # 64.007 * * * * [progress]: [ 786 / 2428 ] simplifiying candidate # 64.007 * * * * [progress]: [ 787 / 2428 ] simplifiying candidate # 64.007 * * * * [progress]: [ 788 / 2428 ] simplifiying candidate # 64.007 * * * * [progress]: [ 789 / 2428 ] simplifiying candidate # 64.007 * * * * [progress]: [ 790 / 2428 ] simplifiying candidate # 64.007 * * * * [progress]: [ 791 / 2428 ] simplifiying candidate # 64.007 * * * * [progress]: [ 792 / 2428 ] simplifiying candidate # 64.007 * * * * [progress]: [ 793 / 2428 ] simplifiying candidate # 64.007 * * * * [progress]: [ 794 / 2428 ] simplifiying candidate # 64.007 * * * * [progress]: [ 795 / 2428 ] simplifiying candidate # 64.007 * * * * [progress]: [ 796 / 2428 ] simplifiying candidate # 64.008 * * * * [progress]: [ 797 / 2428 ] simplifiying candidate # 64.008 * * * * [progress]: [ 798 / 2428 ] simplifiying candidate # 64.008 * * * * [progress]: [ 799 / 2428 ] simplifiying candidate # 64.008 * * * * [progress]: [ 800 / 2428 ] simplifiying candidate # 64.008 * * * * [progress]: [ 801 / 2428 ] simplifiying candidate # 64.008 * * * * [progress]: [ 802 / 2428 ] simplifiying candidate # 64.008 * * * * [progress]: [ 803 / 2428 ] simplifiying candidate # 64.008 * * * * [progress]: [ 804 / 2428 ] simplifiying candidate # 64.008 * * * * [progress]: [ 805 / 2428 ] simplifiying candidate # 64.008 * * * * [progress]: [ 806 / 2428 ] simplifiying candidate # 64.008 * * * * [progress]: [ 807 / 2428 ] simplifiying candidate # 64.008 * * * * [progress]: [ 808 / 2428 ] simplifiying candidate # 64.008 * * * * [progress]: [ 809 / 2428 ] simplifiying candidate # 64.008 * * * * [progress]: [ 810 / 2428 ] simplifiying candidate # 64.008 * * * * [progress]: [ 811 / 2428 ] simplifiying candidate # 64.008 * * * * [progress]: [ 812 / 2428 ] simplifiying candidate # 64.008 * * * * [progress]: [ 813 / 2428 ] simplifiying candidate # 64.008 * * * * [progress]: [ 814 / 2428 ] simplifiying candidate # 64.008 * * * * [progress]: [ 815 / 2428 ] simplifiying candidate # 64.009 * * * * [progress]: [ 816 / 2428 ] simplifiying candidate # 64.009 * * * * [progress]: [ 817 / 2428 ] simplifiying candidate # 64.009 * * * * [progress]: [ 818 / 2428 ] simplifiying candidate # 64.009 * * * * [progress]: [ 819 / 2428 ] simplifiying candidate # 64.009 * * * * [progress]: [ 820 / 2428 ] simplifiying candidate # 64.009 * * * * [progress]: [ 821 / 2428 ] simplifiying candidate # 64.009 * * * * [progress]: [ 822 / 2428 ] simplifiying candidate # 64.009 * * * * [progress]: [ 823 / 2428 ] simplifiying candidate # 64.009 * * * * [progress]: [ 824 / 2428 ] simplifiying candidate # 64.009 * * * * [progress]: [ 825 / 2428 ] simplifiying candidate # 64.009 * * * * [progress]: [ 826 / 2428 ] simplifiying candidate # 64.009 * * * * [progress]: [ 827 / 2428 ] simplifiying candidate # 64.009 * * * * [progress]: [ 828 / 2428 ] simplifiying candidate # 64.009 * * * * [progress]: [ 829 / 2428 ] simplifiying candidate # 64.009 * * * * [progress]: [ 830 / 2428 ] simplifiying candidate # 64.009 * * * * [progress]: [ 831 / 2428 ] simplifiying candidate # 64.009 * * * * [progress]: [ 832 / 2428 ] simplifiying candidate # 64.009 * * * * [progress]: [ 833 / 2428 ] simplifiying candidate # 64.010 * * * * [progress]: [ 834 / 2428 ] simplifiying candidate # 64.010 * * * * [progress]: [ 835 / 2428 ] simplifiying candidate # 64.010 * * * * [progress]: [ 836 / 2428 ] simplifiying candidate # 64.010 * * * * [progress]: [ 837 / 2428 ] simplifiying candidate # 64.010 * * * * [progress]: [ 838 / 2428 ] simplifiying candidate # 64.010 * * * * [progress]: [ 839 / 2428 ] simplifiying candidate # 64.010 * * * * [progress]: [ 840 / 2428 ] simplifiying candidate # 64.010 * * * * [progress]: [ 841 / 2428 ] simplifiying candidate # 64.010 * * * * [progress]: [ 842 / 2428 ] simplifiying candidate # 64.010 * * * * [progress]: [ 843 / 2428 ] simplifiying candidate # 64.010 * * * * [progress]: [ 844 / 2428 ] simplifiying candidate # 64.010 * * * * [progress]: [ 845 / 2428 ] simplifiying candidate # 64.010 * * * * [progress]: [ 846 / 2428 ] simplifiying candidate # 64.010 * * * * [progress]: [ 847 / 2428 ] simplifiying candidate # 64.010 * * * * [progress]: [ 848 / 2428 ] simplifiying candidate # 64.010 * * * * [progress]: [ 849 / 2428 ] simplifiying candidate # 64.010 * * * * [progress]: [ 850 / 2428 ] simplifiying candidate # 64.010 * * * * [progress]: [ 851 / 2428 ] simplifiying candidate # 64.010 * * * * [progress]: [ 852 / 2428 ] simplifiying candidate # 64.010 * * * * [progress]: [ 853 / 2428 ] simplifiying candidate # 64.011 * * * * [progress]: [ 854 / 2428 ] simplifiying candidate # 64.011 * * * * [progress]: [ 855 / 2428 ] simplifiying candidate # 64.011 * * * * [progress]: [ 856 / 2428 ] simplifiying candidate # 64.011 * * * * [progress]: [ 857 / 2428 ] simplifiying candidate # 64.011 * * * * [progress]: [ 858 / 2428 ] simplifiying candidate # 64.011 * * * * [progress]: [ 859 / 2428 ] simplifiying candidate # 64.011 * * * * [progress]: [ 860 / 2428 ] simplifiying candidate # 64.011 * * * * [progress]: [ 861 / 2428 ] simplifiying candidate # 64.011 * * * * [progress]: [ 862 / 2428 ] simplifiying candidate # 64.011 * * * * [progress]: [ 863 / 2428 ] simplifiying candidate # 64.011 * * * * [progress]: [ 864 / 2428 ] simplifiying candidate # 64.011 * * * * [progress]: [ 865 / 2428 ] simplifiying candidate # 64.011 * * * * [progress]: [ 866 / 2428 ] simplifiying candidate # 64.011 * * * * [progress]: [ 867 / 2428 ] simplifiying candidate # 64.011 * * * * [progress]: [ 868 / 2428 ] simplifiying candidate # 64.011 * * * * [progress]: [ 869 / 2428 ] simplifiying candidate # 64.011 * * * * [progress]: [ 870 / 2428 ] simplifiying candidate # 64.011 * * * * [progress]: [ 871 / 2428 ] simplifiying candidate # 64.012 * * * * [progress]: [ 872 / 2428 ] simplifiying candidate # 64.012 * * * * [progress]: [ 873 / 2428 ] simplifiying candidate # 64.012 * * * * [progress]: [ 874 / 2428 ] simplifiying candidate # 64.012 * * * * [progress]: [ 875 / 2428 ] simplifiying candidate # 64.012 * * * * [progress]: [ 876 / 2428 ] simplifiying candidate # 64.012 * * * * [progress]: [ 877 / 2428 ] simplifiying candidate # 64.012 * * * * [progress]: [ 878 / 2428 ] simplifiying candidate # 64.012 * * * * [progress]: [ 879 / 2428 ] simplifiying candidate # 64.012 * * * * [progress]: [ 880 / 2428 ] simplifiying candidate # 64.012 * * * * [progress]: [ 881 / 2428 ] simplifiying candidate # 64.012 * * * * [progress]: [ 882 / 2428 ] simplifiying candidate # 64.012 * * * * [progress]: [ 883 / 2428 ] simplifiying candidate # 64.012 * * * * [progress]: [ 884 / 2428 ] simplifiying candidate # 64.012 * * * * [progress]: [ 885 / 2428 ] simplifiying candidate # 64.012 * * * * [progress]: [ 886 / 2428 ] simplifiying candidate # 64.012 * * * * [progress]: [ 887 / 2428 ] simplifiying candidate # 64.012 * * * * [progress]: [ 888 / 2428 ] simplifiying candidate # 64.012 * * * * [progress]: [ 889 / 2428 ] simplifiying candidate # 64.012 * * * * [progress]: [ 890 / 2428 ] simplifiying candidate # 64.012 * * * * [progress]: [ 891 / 2428 ] simplifiying candidate # 64.013 * * * * [progress]: [ 892 / 2428 ] simplifiying candidate # 64.013 * * * * [progress]: [ 893 / 2428 ] simplifiying candidate # 64.013 * * * * [progress]: [ 894 / 2428 ] simplifiying candidate # 64.013 * * * * [progress]: [ 895 / 2428 ] simplifiying candidate # 64.013 * * * * [progress]: [ 896 / 2428 ] simplifiying candidate # 64.013 * * * * [progress]: [ 897 / 2428 ] simplifiying candidate # 64.013 * * * * [progress]: [ 898 / 2428 ] simplifiying candidate # 64.013 * * * * [progress]: [ 899 / 2428 ] simplifiying candidate # 64.013 * * * * [progress]: [ 900 / 2428 ] simplifiying candidate # 64.013 * * * * [progress]: [ 901 / 2428 ] simplifiying candidate # 64.013 * * * * [progress]: [ 902 / 2428 ] simplifiying candidate # 64.013 * * * * [progress]: [ 903 / 2428 ] simplifiying candidate # 64.013 * * * * [progress]: [ 904 / 2428 ] simplifiying candidate # 64.013 * * * * [progress]: [ 905 / 2428 ] simplifiying candidate # 64.013 * * * * [progress]: [ 906 / 2428 ] simplifiying candidate # 64.013 * * * * [progress]: [ 907 / 2428 ] simplifiying candidate # 64.013 * * * * [progress]: [ 908 / 2428 ] simplifiying candidate # 64.013 * * * * [progress]: [ 909 / 2428 ] simplifiying candidate # 64.014 * * * * [progress]: [ 910 / 2428 ] simplifiying candidate # 64.014 * * * * [progress]: [ 911 / 2428 ] simplifiying candidate # 64.014 * * * * [progress]: [ 912 / 2428 ] simplifiying candidate # 64.014 * * * * [progress]: [ 913 / 2428 ] simplifiying candidate # 64.014 * * * * [progress]: [ 914 / 2428 ] simplifiying candidate # 64.014 * * * * [progress]: [ 915 / 2428 ] simplifiying candidate # 64.014 * * * * [progress]: [ 916 / 2428 ] simplifiying candidate # 64.014 * * * * [progress]: [ 917 / 2428 ] simplifiying candidate # 64.014 * * * * [progress]: [ 918 / 2428 ] simplifiying candidate # 64.014 * * * * [progress]: [ 919 / 2428 ] simplifiying candidate # 64.014 * * * * [progress]: [ 920 / 2428 ] simplifiying candidate # 64.014 * * * * [progress]: [ 921 / 2428 ] simplifiying candidate # 64.014 * * * * [progress]: [ 922 / 2428 ] simplifiying candidate # 64.014 * * * * [progress]: [ 923 / 2428 ] simplifiying candidate # 64.014 * * * * [progress]: [ 924 / 2428 ] simplifiying candidate # 64.014 * * * * [progress]: [ 925 / 2428 ] simplifiying candidate # 64.014 * * * * [progress]: [ 926 / 2428 ] simplifiying candidate # 64.014 * * * * [progress]: [ 927 / 2428 ] simplifiying candidate # 64.014 * * * * [progress]: [ 928 / 2428 ] simplifiying candidate # 64.014 * * * * [progress]: [ 929 / 2428 ] simplifiying candidate # 64.015 * * * * [progress]: [ 930 / 2428 ] simplifiying candidate # 64.015 * * * * [progress]: [ 931 / 2428 ] simplifiying candidate # 64.015 * * * * [progress]: [ 932 / 2428 ] simplifiying candidate # 64.015 * * * * [progress]: [ 933 / 2428 ] simplifiying candidate # 64.015 * * * * [progress]: [ 934 / 2428 ] simplifiying candidate # 64.015 * * * * [progress]: [ 935 / 2428 ] simplifiying candidate # 64.015 * * * * [progress]: [ 936 / 2428 ] simplifiying candidate # 64.015 * * * * [progress]: [ 937 / 2428 ] simplifiying candidate # 64.015 * * * * [progress]: [ 938 / 2428 ] simplifiying candidate # 64.015 * * * * [progress]: [ 939 / 2428 ] simplifiying candidate # 64.015 * * * * [progress]: [ 940 / 2428 ] simplifiying candidate # 64.015 * * * * [progress]: [ 941 / 2428 ] simplifiying candidate # 64.015 * * * * [progress]: [ 942 / 2428 ] simplifiying candidate # 64.015 * * * * [progress]: [ 943 / 2428 ] simplifiying candidate # 64.015 * * * * [progress]: [ 944 / 2428 ] simplifiying candidate # 64.015 * * * * [progress]: [ 945 / 2428 ] simplifiying candidate # 64.015 * * * * [progress]: [ 946 / 2428 ] simplifiying candidate # 64.015 * * * * [progress]: [ 947 / 2428 ] simplifiying candidate # 64.016 * * * * [progress]: [ 948 / 2428 ] simplifiying candidate # 64.016 * * * * [progress]: [ 949 / 2428 ] simplifiying candidate # 64.016 * * * * [progress]: [ 950 / 2428 ] simplifiying candidate # 64.016 * * * * [progress]: [ 951 / 2428 ] simplifiying candidate # 64.016 * * * * [progress]: [ 952 / 2428 ] simplifiying candidate # 64.016 * * * * [progress]: [ 953 / 2428 ] simplifiying candidate # 64.016 * * * * [progress]: [ 954 / 2428 ] simplifiying candidate # 64.016 * * * * [progress]: [ 955 / 2428 ] simplifiying candidate # 64.016 * * * * [progress]: [ 956 / 2428 ] simplifiying candidate # 64.016 * * * * [progress]: [ 957 / 2428 ] simplifiying candidate # 64.016 * * * * [progress]: [ 958 / 2428 ] simplifiying candidate # 64.016 * * * * [progress]: [ 959 / 2428 ] simplifiying candidate # 64.016 * * * * [progress]: [ 960 / 2428 ] simplifiying candidate # 64.016 * * * * [progress]: [ 961 / 2428 ] simplifiying candidate # 64.016 * * * * [progress]: [ 962 / 2428 ] simplifiying candidate # 64.016 * * * * [progress]: [ 963 / 2428 ] simplifiying candidate # 64.016 * * * * [progress]: [ 964 / 2428 ] simplifiying candidate # 64.016 * * * * [progress]: [ 965 / 2428 ] simplifiying candidate # 64.016 * * * * [progress]: [ 966 / 2428 ] simplifiying candidate # 64.017 * * * * [progress]: [ 967 / 2428 ] simplifiying candidate # 64.017 * * * * [progress]: [ 968 / 2428 ] simplifiying candidate # 64.017 * * * * [progress]: [ 969 / 2428 ] simplifiying candidate # 64.017 * * * * [progress]: [ 970 / 2428 ] simplifiying candidate # 64.017 * * * * [progress]: [ 971 / 2428 ] simplifiying candidate # 64.017 * * * * [progress]: [ 972 / 2428 ] simplifiying candidate # 64.017 * * * * [progress]: [ 973 / 2428 ] simplifiying candidate # 64.017 * * * * [progress]: [ 974 / 2428 ] simplifiying candidate # 64.017 * * * * [progress]: [ 975 / 2428 ] simplifiying candidate # 64.017 * * * * [progress]: [ 976 / 2428 ] simplifiying candidate # 64.017 * * * * [progress]: [ 977 / 2428 ] simplifiying candidate # 64.017 * * * * [progress]: [ 978 / 2428 ] simplifiying candidate # 64.017 * * * * [progress]: [ 979 / 2428 ] simplifiying candidate # 64.017 * * * * [progress]: [ 980 / 2428 ] simplifiying candidate # 64.017 * * * * [progress]: [ 981 / 2428 ] simplifiying candidate # 64.017 * * * * [progress]: [ 982 / 2428 ] simplifiying candidate # 64.017 * * * * [progress]: [ 983 / 2428 ] simplifiying candidate # 64.017 * * * * [progress]: [ 984 / 2428 ] simplifiying candidate # 64.017 * * * * [progress]: [ 985 / 2428 ] simplifiying candidate # 64.018 * * * * [progress]: [ 986 / 2428 ] simplifiying candidate # 64.018 * * * * [progress]: [ 987 / 2428 ] simplifiying candidate # 64.018 * * * * [progress]: [ 988 / 2428 ] simplifiying candidate # 64.018 * * * * [progress]: [ 989 / 2428 ] simplifiying candidate # 64.018 * * * * [progress]: [ 990 / 2428 ] simplifiying candidate # 64.018 * * * * [progress]: [ 991 / 2428 ] simplifiying candidate # 64.018 * * * * [progress]: [ 992 / 2428 ] simplifiying candidate # 64.018 * * * * [progress]: [ 993 / 2428 ] simplifiying candidate # 64.018 * * * * [progress]: [ 994 / 2428 ] simplifiying candidate # 64.018 * * * * [progress]: [ 995 / 2428 ] simplifiying candidate # 64.018 * * * * [progress]: [ 996 / 2428 ] simplifiying candidate # 64.018 * * * * [progress]: [ 997 / 2428 ] simplifiying candidate # 64.018 * * * * [progress]: [ 998 / 2428 ] simplifiying candidate # 64.018 * * * * [progress]: [ 999 / 2428 ] simplifiying candidate # 64.018 * * * * [progress]: [ 1000 / 2428 ] simplifiying candidate # 64.018 * * * * [progress]: [ 1001 / 2428 ] simplifiying candidate # 64.018 * * * * [progress]: [ 1002 / 2428 ] simplifiying candidate # 64.018 * * * * [progress]: [ 1003 / 2428 ] simplifiying candidate # 64.018 * * * * [progress]: [ 1004 / 2428 ] simplifiying candidate # 64.019 * * * * [progress]: [ 1005 / 2428 ] simplifiying candidate # 64.019 * * * * [progress]: [ 1006 / 2428 ] simplifiying candidate # 64.019 * * * * [progress]: [ 1007 / 2428 ] simplifiying candidate # 64.019 * * * * [progress]: [ 1008 / 2428 ] simplifiying candidate # 64.019 * * * * [progress]: [ 1009 / 2428 ] simplifiying candidate # 64.019 * * * * [progress]: [ 1010 / 2428 ] simplifiying candidate # 64.019 * * * * [progress]: [ 1011 / 2428 ] simplifiying candidate # 64.019 * * * * [progress]: [ 1012 / 2428 ] simplifiying candidate # 64.019 * * * * [progress]: [ 1013 / 2428 ] simplifiying candidate # 64.019 * * * * [progress]: [ 1014 / 2428 ] simplifiying candidate # 64.019 * * * * [progress]: [ 1015 / 2428 ] simplifiying candidate # 64.019 * * * * [progress]: [ 1016 / 2428 ] simplifiying candidate # 64.019 * * * * [progress]: [ 1017 / 2428 ] simplifiying candidate # 64.019 * * * * [progress]: [ 1018 / 2428 ] simplifiying candidate # 64.019 * * * * [progress]: [ 1019 / 2428 ] simplifiying candidate # 64.019 * * * * [progress]: [ 1020 / 2428 ] simplifiying candidate # 64.019 * * * * [progress]: [ 1021 / 2428 ] simplifiying candidate # 64.019 * * * * [progress]: [ 1022 / 2428 ] simplifiying candidate # 64.019 * * * * [progress]: [ 1023 / 2428 ] simplifiying candidate # 64.019 * * * * [progress]: [ 1024 / 2428 ] simplifiying candidate # 64.020 * * * * [progress]: [ 1025 / 2428 ] simplifiying candidate # 64.020 * * * * [progress]: [ 1026 / 2428 ] simplifiying candidate # 64.020 * * * * [progress]: [ 1027 / 2428 ] simplifiying candidate # 64.020 * * * * [progress]: [ 1028 / 2428 ] simplifiying candidate # 64.020 * * * * [progress]: [ 1029 / 2428 ] simplifiying candidate # 64.020 * * * * [progress]: [ 1030 / 2428 ] simplifiying candidate # 64.020 * * * * [progress]: [ 1031 / 2428 ] simplifiying candidate # 64.020 * * * * [progress]: [ 1032 / 2428 ] simplifiying candidate # 64.020 * * * * [progress]: [ 1033 / 2428 ] simplifiying candidate # 64.020 * * * * [progress]: [ 1034 / 2428 ] simplifiying candidate # 64.020 * * * * [progress]: [ 1035 / 2428 ] simplifiying candidate # 64.020 * * * * [progress]: [ 1036 / 2428 ] simplifiying candidate # 64.020 * * * * [progress]: [ 1037 / 2428 ] simplifiying candidate # 64.021 * * * * [progress]: [ 1038 / 2428 ] simplifiying candidate # 64.021 * * * * [progress]: [ 1039 / 2428 ] simplifiying candidate # 64.021 * * * * [progress]: [ 1040 / 2428 ] simplifiying candidate # 64.021 * * * * [progress]: [ 1041 / 2428 ] simplifiying candidate # 64.021 * * * * [progress]: [ 1042 / 2428 ] simplifiying candidate # 64.021 * * * * [progress]: [ 1043 / 2428 ] simplifiying candidate # 64.021 * * * * [progress]: [ 1044 / 2428 ] simplifiying candidate # 64.021 * * * * [progress]: [ 1045 / 2428 ] simplifiying candidate # 64.021 * * * * [progress]: [ 1046 / 2428 ] simplifiying candidate # 64.021 * * * * [progress]: [ 1047 / 2428 ] simplifiying candidate # 64.021 * * * * [progress]: [ 1048 / 2428 ] simplifiying candidate # 64.021 * * * * [progress]: [ 1049 / 2428 ] simplifiying candidate # 64.021 * * * * [progress]: [ 1050 / 2428 ] simplifiying candidate # 64.022 * * * * [progress]: [ 1051 / 2428 ] simplifiying candidate # 64.022 * * * * [progress]: [ 1052 / 2428 ] simplifiying candidate # 64.022 * * * * [progress]: [ 1053 / 2428 ] simplifiying candidate # 64.022 * * * * [progress]: [ 1054 / 2428 ] simplifiying candidate # 64.022 * * * * [progress]: [ 1055 / 2428 ] simplifiying candidate # 64.022 * * * * [progress]: [ 1056 / 2428 ] simplifiying candidate # 64.022 * * * * [progress]: [ 1057 / 2428 ] simplifiying candidate # 64.022 * * * * [progress]: [ 1058 / 2428 ] simplifiying candidate # 64.022 * * * * [progress]: [ 1059 / 2428 ] simplifiying candidate # 64.022 * * * * [progress]: [ 1060 / 2428 ] simplifiying candidate # 64.022 * * * * [progress]: [ 1061 / 2428 ] simplifiying candidate # 64.022 * * * * [progress]: [ 1062 / 2428 ] simplifiying candidate # 64.022 * * * * [progress]: [ 1063 / 2428 ] simplifiying candidate # 64.022 * * * * [progress]: [ 1064 / 2428 ] simplifiying candidate # 64.022 * * * * [progress]: [ 1065 / 2428 ] simplifiying candidate # 64.023 * * * * [progress]: [ 1066 / 2428 ] simplifiying candidate # 64.023 * * * * [progress]: [ 1067 / 2428 ] simplifiying candidate # 64.023 * * * * [progress]: [ 1068 / 2428 ] simplifiying candidate # 64.023 * * * * [progress]: [ 1069 / 2428 ] simplifiying candidate # 64.023 * * * * [progress]: [ 1070 / 2428 ] simplifiying candidate # 64.023 * * * * [progress]: [ 1071 / 2428 ] simplifiying candidate # 64.023 * * * * [progress]: [ 1072 / 2428 ] simplifiying candidate # 64.023 * * * * [progress]: [ 1073 / 2428 ] simplifiying candidate # 64.023 * * * * [progress]: [ 1074 / 2428 ] simplifiying candidate # 64.023 * * * * [progress]: [ 1075 / 2428 ] simplifiying candidate # 64.023 * * * * [progress]: [ 1076 / 2428 ] simplifiying candidate # 64.023 * * * * [progress]: [ 1077 / 2428 ] simplifiying candidate # 64.023 * * * * [progress]: [ 1078 / 2428 ] simplifiying candidate # 64.023 * * * * [progress]: [ 1079 / 2428 ] simplifiying candidate # 64.023 * * * * [progress]: [ 1080 / 2428 ] simplifiying candidate # 64.023 * * * * [progress]: [ 1081 / 2428 ] simplifiying candidate # 64.023 * * * * [progress]: [ 1082 / 2428 ] simplifiying candidate # 64.023 * * * * [progress]: [ 1083 / 2428 ] simplifiying candidate # 64.024 * * * * [progress]: [ 1084 / 2428 ] simplifiying candidate # 64.024 * * * * [progress]: [ 1085 / 2428 ] simplifiying candidate # 64.024 * * * * [progress]: [ 1086 / 2428 ] simplifiying candidate # 64.024 * * * * [progress]: [ 1087 / 2428 ] simplifiying candidate # 64.024 * * * * [progress]: [ 1088 / 2428 ] simplifiying candidate # 64.024 * * * * [progress]: [ 1089 / 2428 ] simplifiying candidate # 64.024 * * * * [progress]: [ 1090 / 2428 ] simplifiying candidate # 64.024 * * * * [progress]: [ 1091 / 2428 ] simplifiying candidate # 64.024 * * * * [progress]: [ 1092 / 2428 ] simplifiying candidate # 64.024 * * * * [progress]: [ 1093 / 2428 ] simplifiying candidate # 64.024 * * * * [progress]: [ 1094 / 2428 ] simplifiying candidate # 64.024 * * * * [progress]: [ 1095 / 2428 ] simplifiying candidate # 64.024 * * * * [progress]: [ 1096 / 2428 ] simplifiying candidate # 64.024 * * * * [progress]: [ 1097 / 2428 ] simplifiying candidate # 64.024 * * * * [progress]: [ 1098 / 2428 ] simplifiying candidate # 64.024 * * * * [progress]: [ 1099 / 2428 ] simplifiying candidate # 64.024 * * * * [progress]: [ 1100 / 2428 ] simplifiying candidate # 64.024 * * * * [progress]: [ 1101 / 2428 ] simplifiying candidate # 64.024 * * * * [progress]: [ 1102 / 2428 ] simplifiying candidate # 64.025 * * * * [progress]: [ 1103 / 2428 ] simplifiying candidate # 64.025 * * * * [progress]: [ 1104 / 2428 ] simplifiying candidate # 64.025 * * * * [progress]: [ 1105 / 2428 ] simplifiying candidate # 64.025 * * * * [progress]: [ 1106 / 2428 ] simplifiying candidate # 64.025 * * * * [progress]: [ 1107 / 2428 ] simplifiying candidate # 64.025 * * * * [progress]: [ 1108 / 2428 ] simplifiying candidate # 64.025 * * * * [progress]: [ 1109 / 2428 ] simplifiying candidate # 64.025 * * * * [progress]: [ 1110 / 2428 ] simplifiying candidate # 64.025 * * * * [progress]: [ 1111 / 2428 ] simplifiying candidate # 64.025 * * * * [progress]: [ 1112 / 2428 ] simplifiying candidate # 64.025 * * * * [progress]: [ 1113 / 2428 ] simplifiying candidate # 64.025 * * * * [progress]: [ 1114 / 2428 ] simplifiying candidate # 64.025 * * * * [progress]: [ 1115 / 2428 ] simplifiying candidate # 64.025 * * * * [progress]: [ 1116 / 2428 ] simplifiying candidate # 64.025 * * * * [progress]: [ 1117 / 2428 ] simplifiying candidate # 64.025 * * * * [progress]: [ 1118 / 2428 ] simplifiying candidate # 64.025 * * * * [progress]: [ 1119 / 2428 ] simplifiying candidate # 64.025 * * * * [progress]: [ 1120 / 2428 ] simplifiying candidate # 64.025 * * * * [progress]: [ 1121 / 2428 ] simplifiying candidate # 64.025 * * * * [progress]: [ 1122 / 2428 ] simplifiying candidate # 64.026 * * * * [progress]: [ 1123 / 2428 ] simplifiying candidate # 64.026 * * * * [progress]: [ 1124 / 2428 ] simplifiying candidate # 64.026 * * * * [progress]: [ 1125 / 2428 ] simplifiying candidate # 64.026 * * * * [progress]: [ 1126 / 2428 ] simplifiying candidate # 64.026 * * * * [progress]: [ 1127 / 2428 ] simplifiying candidate # 64.026 * * * * [progress]: [ 1128 / 2428 ] simplifiying candidate # 64.026 * * * * [progress]: [ 1129 / 2428 ] simplifiying candidate # 64.026 * * * * [progress]: [ 1130 / 2428 ] simplifiying candidate # 64.026 * * * * [progress]: [ 1131 / 2428 ] simplifiying candidate # 64.026 * * * * [progress]: [ 1132 / 2428 ] simplifiying candidate # 64.026 * * * * [progress]: [ 1133 / 2428 ] simplifiying candidate # 64.026 * * * * [progress]: [ 1134 / 2428 ] simplifiying candidate # 64.026 * * * * [progress]: [ 1135 / 2428 ] simplifiying candidate # 64.026 * * * * [progress]: [ 1136 / 2428 ] simplifiying candidate # 64.026 * * * * [progress]: [ 1137 / 2428 ] simplifiying candidate # 64.026 * * * * [progress]: [ 1138 / 2428 ] simplifiying candidate # 64.026 * * * * [progress]: [ 1139 / 2428 ] simplifiying candidate # 64.026 * * * * [progress]: [ 1140 / 2428 ] simplifiying candidate # 64.026 * * * * [progress]: [ 1141 / 2428 ] simplifiying candidate # 64.027 * * * * [progress]: [ 1142 / 2428 ] simplifiying candidate # 64.027 * * * * [progress]: [ 1143 / 2428 ] simplifiying candidate # 64.027 * * * * [progress]: [ 1144 / 2428 ] simplifiying candidate # 64.027 * * * * [progress]: [ 1145 / 2428 ] simplifiying candidate # 64.027 * * * * [progress]: [ 1146 / 2428 ] simplifiying candidate # 64.027 * * * * [progress]: [ 1147 / 2428 ] simplifiying candidate # 64.027 * * * * [progress]: [ 1148 / 2428 ] simplifiying candidate # 64.027 * * * * [progress]: [ 1149 / 2428 ] simplifiying candidate # 64.027 * * * * [progress]: [ 1150 / 2428 ] simplifiying candidate # 64.027 * * * * [progress]: [ 1151 / 2428 ] simplifiying candidate # 64.027 * * * * [progress]: [ 1152 / 2428 ] simplifiying candidate # 64.027 * * * * [progress]: [ 1153 / 2428 ] simplifiying candidate # 64.027 * * * * [progress]: [ 1154 / 2428 ] simplifiying candidate # 64.027 * * * * [progress]: [ 1155 / 2428 ] simplifiying candidate # 64.027 * * * * [progress]: [ 1156 / 2428 ] simplifiying candidate # 64.027 * * * * [progress]: [ 1157 / 2428 ] simplifiying candidate # 64.027 * * * * [progress]: [ 1158 / 2428 ] simplifiying candidate # 64.027 * * * * [progress]: [ 1159 / 2428 ] simplifiying candidate # 64.027 * * * * [progress]: [ 1160 / 2428 ] simplifiying candidate # 64.028 * * * * [progress]: [ 1161 / 2428 ] simplifiying candidate # 64.028 * * * * [progress]: [ 1162 / 2428 ] simplifiying candidate # 64.028 * * * * [progress]: [ 1163 / 2428 ] simplifiying candidate # 64.028 * * * * [progress]: [ 1164 / 2428 ] simplifiying candidate # 64.028 * * * * [progress]: [ 1165 / 2428 ] simplifiying candidate # 64.028 * * * * [progress]: [ 1166 / 2428 ] simplifiying candidate # 64.028 * * * * [progress]: [ 1167 / 2428 ] simplifiying candidate # 64.028 * * * * [progress]: [ 1168 / 2428 ] simplifiying candidate # 64.028 * * * * [progress]: [ 1169 / 2428 ] simplifiying candidate # 64.028 * * * * [progress]: [ 1170 / 2428 ] simplifiying candidate # 64.028 * * * * [progress]: [ 1171 / 2428 ] simplifiying candidate # 64.028 * * * * [progress]: [ 1172 / 2428 ] simplifiying candidate # 64.028 * * * * [progress]: [ 1173 / 2428 ] simplifiying candidate # 64.028 * * * * [progress]: [ 1174 / 2428 ] simplifiying candidate # 64.028 * * * * [progress]: [ 1175 / 2428 ] simplifiying candidate # 64.028 * * * * [progress]: [ 1176 / 2428 ] simplifiying candidate # 64.028 * * * * [progress]: [ 1177 / 2428 ] simplifiying candidate # 64.028 * * * * [progress]: [ 1178 / 2428 ] simplifiying candidate # 64.029 * * * * [progress]: [ 1179 / 2428 ] simplifiying candidate # 64.029 * * * * [progress]: [ 1180 / 2428 ] simplifiying candidate # 64.029 * * * * [progress]: [ 1181 / 2428 ] simplifiying candidate # 64.029 * * * * [progress]: [ 1182 / 2428 ] simplifiying candidate # 64.029 * * * * [progress]: [ 1183 / 2428 ] simplifiying candidate # 64.029 * * * * [progress]: [ 1184 / 2428 ] simplifiying candidate # 64.029 * * * * [progress]: [ 1185 / 2428 ] simplifiying candidate # 64.029 * * * * [progress]: [ 1186 / 2428 ] simplifiying candidate # 64.029 * * * * [progress]: [ 1187 / 2428 ] simplifiying candidate # 64.029 * * * * [progress]: [ 1188 / 2428 ] simplifiying candidate # 64.029 * * * * [progress]: [ 1189 / 2428 ] simplifiying candidate # 64.029 * * * * [progress]: [ 1190 / 2428 ] simplifiying candidate # 64.029 * * * * [progress]: [ 1191 / 2428 ] simplifiying candidate # 64.029 * * * * [progress]: [ 1192 / 2428 ] simplifiying candidate # 64.029 * * * * [progress]: [ 1193 / 2428 ] simplifiying candidate # 64.029 * * * * [progress]: [ 1194 / 2428 ] simplifiying candidate # 64.029 * * * * [progress]: [ 1195 / 2428 ] simplifiying candidate # 64.029 * * * * [progress]: [ 1196 / 2428 ] simplifiying candidate # 64.030 * * * * [progress]: [ 1197 / 2428 ] simplifiying candidate # 64.030 * * * * [progress]: [ 1198 / 2428 ] simplifiying candidate # 64.030 * * * * [progress]: [ 1199 / 2428 ] simplifiying candidate # 64.030 * * * * [progress]: [ 1200 / 2428 ] simplifiying candidate # 64.030 * * * * [progress]: [ 1201 / 2428 ] simplifiying candidate # 64.030 * * * * [progress]: [ 1202 / 2428 ] simplifiying candidate # 64.030 * * * * [progress]: [ 1203 / 2428 ] simplifiying candidate # 64.030 * * * * [progress]: [ 1204 / 2428 ] simplifiying candidate # 64.030 * * * * [progress]: [ 1205 / 2428 ] simplifiying candidate # 64.030 * * * * [progress]: [ 1206 / 2428 ] simplifiying candidate # 64.030 * * * * [progress]: [ 1207 / 2428 ] simplifiying candidate # 64.030 * * * * [progress]: [ 1208 / 2428 ] simplifiying candidate # 64.030 * * * * [progress]: [ 1209 / 2428 ] simplifiying candidate # 64.030 * * * * [progress]: [ 1210 / 2428 ] simplifiying candidate # 64.030 * * * * [progress]: [ 1211 / 2428 ] simplifiying candidate # 64.030 * * * * [progress]: [ 1212 / 2428 ] simplifiying candidate # 64.030 * * * * [progress]: [ 1213 / 2428 ] simplifiying candidate # 64.030 * * * * [progress]: [ 1214 / 2428 ] simplifiying candidate # 64.031 * * * * [progress]: [ 1215 / 2428 ] simplifiying candidate # 64.031 * * * * [progress]: [ 1216 / 2428 ] simplifiying candidate # 64.031 * * * * [progress]: [ 1217 / 2428 ] simplifiying candidate # 64.031 * * * * [progress]: [ 1218 / 2428 ] simplifiying candidate # 64.031 * * * * [progress]: [ 1219 / 2428 ] simplifiying candidate # 64.031 * * * * [progress]: [ 1220 / 2428 ] simplifiying candidate # 64.031 * * * * [progress]: [ 1221 / 2428 ] simplifiying candidate # 64.031 * * * * [progress]: [ 1222 / 2428 ] simplifiying candidate # 64.031 * * * * [progress]: [ 1223 / 2428 ] simplifiying candidate # 64.031 * * * * [progress]: [ 1224 / 2428 ] simplifiying candidate # 64.031 * * * * [progress]: [ 1225 / 2428 ] simplifiying candidate # 64.031 * * * * [progress]: [ 1226 / 2428 ] simplifiying candidate # 64.031 * * * * [progress]: [ 1227 / 2428 ] simplifiying candidate # 64.031 * * * * [progress]: [ 1228 / 2428 ] simplifiying candidate # 64.031 * * * * [progress]: [ 1229 / 2428 ] simplifiying candidate # 64.031 * * * * [progress]: [ 1230 / 2428 ] simplifiying candidate # 64.031 * * * * [progress]: [ 1231 / 2428 ] simplifiying candidate # 64.031 * * * * [progress]: [ 1232 / 2428 ] simplifiying candidate # 64.031 * * * * [progress]: [ 1233 / 2428 ] simplifiying candidate # 64.032 * * * * [progress]: [ 1234 / 2428 ] simplifiying candidate # 64.032 * * * * [progress]: [ 1235 / 2428 ] simplifiying candidate # 64.032 * * * * [progress]: [ 1236 / 2428 ] simplifiying candidate # 64.032 * * * * [progress]: [ 1237 / 2428 ] simplifiying candidate # 64.032 * * * * [progress]: [ 1238 / 2428 ] simplifiying candidate # 64.032 * * * * [progress]: [ 1239 / 2428 ] simplifiying candidate # 64.032 * * * * [progress]: [ 1240 / 2428 ] simplifiying candidate # 64.032 * * * * [progress]: [ 1241 / 2428 ] simplifiying candidate # 64.032 * * * * [progress]: [ 1242 / 2428 ] simplifiying candidate # 64.032 * * * * [progress]: [ 1243 / 2428 ] simplifiying candidate # 64.032 * * * * [progress]: [ 1244 / 2428 ] simplifiying candidate # 64.032 * * * * [progress]: [ 1245 / 2428 ] simplifiying candidate # 64.032 * * * * [progress]: [ 1246 / 2428 ] simplifiying candidate # 64.032 * * * * [progress]: [ 1247 / 2428 ] simplifiying candidate # 64.032 * * * * [progress]: [ 1248 / 2428 ] simplifiying candidate # 64.032 * * * * [progress]: [ 1249 / 2428 ] simplifiying candidate # 64.032 * * * * [progress]: [ 1250 / 2428 ] simplifiying candidate # 64.032 * * * * [progress]: [ 1251 / 2428 ] simplifiying candidate # 64.033 * * * * [progress]: [ 1252 / 2428 ] simplifiying candidate # 64.033 * * * * [progress]: [ 1253 / 2428 ] simplifiying candidate # 64.033 * * * * [progress]: [ 1254 / 2428 ] simplifiying candidate # 64.033 * * * * [progress]: [ 1255 / 2428 ] simplifiying candidate # 64.033 * * * * [progress]: [ 1256 / 2428 ] simplifiying candidate # 64.033 * * * * [progress]: [ 1257 / 2428 ] simplifiying candidate # 64.033 * * * * [progress]: [ 1258 / 2428 ] simplifiying candidate # 64.033 * * * * [progress]: [ 1259 / 2428 ] simplifiying candidate # 64.033 * * * * [progress]: [ 1260 / 2428 ] simplifiying candidate # 64.033 * * * * [progress]: [ 1261 / 2428 ] simplifiying candidate # 64.033 * * * * [progress]: [ 1262 / 2428 ] simplifiying candidate # 64.033 * * * * [progress]: [ 1263 / 2428 ] simplifiying candidate # 64.033 * * * * [progress]: [ 1264 / 2428 ] simplifiying candidate # 64.033 * * * * [progress]: [ 1265 / 2428 ] simplifiying candidate # 64.033 * * * * [progress]: [ 1266 / 2428 ] simplifiying candidate # 64.033 * * * * [progress]: [ 1267 / 2428 ] simplifiying candidate # 64.033 * * * * [progress]: [ 1268 / 2428 ] simplifiying candidate # 64.033 * * * * [progress]: [ 1269 / 2428 ] simplifiying candidate # 64.033 * * * * [progress]: [ 1270 / 2428 ] simplifiying candidate # 64.034 * * * * [progress]: [ 1271 / 2428 ] simplifiying candidate # 64.034 * * * * [progress]: [ 1272 / 2428 ] simplifiying candidate # 64.034 * * * * [progress]: [ 1273 / 2428 ] simplifiying candidate # 64.034 * * * * [progress]: [ 1274 / 2428 ] simplifiying candidate # 64.034 * * * * [progress]: [ 1275 / 2428 ] simplifiying candidate # 64.034 * * * * [progress]: [ 1276 / 2428 ] simplifiying candidate # 64.034 * * * * [progress]: [ 1277 / 2428 ] simplifiying candidate # 64.034 * * * * [progress]: [ 1278 / 2428 ] simplifiying candidate # 64.034 * * * * [progress]: [ 1279 / 2428 ] simplifiying candidate # 64.034 * * * * [progress]: [ 1280 / 2428 ] simplifiying candidate # 64.034 * * * * [progress]: [ 1281 / 2428 ] simplifiying candidate # 64.034 * * * * [progress]: [ 1282 / 2428 ] simplifiying candidate # 64.034 * * * * [progress]: [ 1283 / 2428 ] simplifiying candidate # 64.034 * * * * [progress]: [ 1284 / 2428 ] simplifiying candidate # 64.034 * * * * [progress]: [ 1285 / 2428 ] simplifiying candidate # 64.034 * * * * [progress]: [ 1286 / 2428 ] simplifiying candidate # 64.034 * * * * [progress]: [ 1287 / 2428 ] simplifiying candidate # 64.034 * * * * [progress]: [ 1288 / 2428 ] simplifiying candidate # 64.034 * * * * [progress]: [ 1289 / 2428 ] simplifiying candidate # 64.035 * * * * [progress]: [ 1290 / 2428 ] simplifiying candidate # 64.035 * * * * [progress]: [ 1291 / 2428 ] simplifiying candidate # 64.035 * * * * [progress]: [ 1292 / 2428 ] simplifiying candidate # 64.035 * * * * [progress]: [ 1293 / 2428 ] simplifiying candidate # 64.035 * * * * [progress]: [ 1294 / 2428 ] simplifiying candidate # 64.035 * * * * [progress]: [ 1295 / 2428 ] simplifiying candidate # 64.035 * * * * [progress]: [ 1296 / 2428 ] simplifiying candidate # 64.035 * * * * [progress]: [ 1297 / 2428 ] simplifiying candidate # 64.035 * * * * [progress]: [ 1298 / 2428 ] simplifiying candidate # 64.035 * * * * [progress]: [ 1299 / 2428 ] simplifiying candidate # 64.035 * * * * [progress]: [ 1300 / 2428 ] simplifiying candidate # 64.035 * * * * [progress]: [ 1301 / 2428 ] simplifiying candidate # 64.035 * * * * [progress]: [ 1302 / 2428 ] simplifiying candidate # 64.035 * * * * [progress]: [ 1303 / 2428 ] simplifiying candidate # 64.035 * * * * [progress]: [ 1304 / 2428 ] simplifiying candidate # 64.035 * * * * [progress]: [ 1305 / 2428 ] simplifiying candidate # 64.035 * * * * [progress]: [ 1306 / 2428 ] simplifiying candidate # 64.035 * * * * [progress]: [ 1307 / 2428 ] simplifiying candidate # 64.035 * * * * [progress]: [ 1308 / 2428 ] simplifiying candidate # 64.036 * * * * [progress]: [ 1309 / 2428 ] simplifiying candidate # 64.036 * * * * [progress]: [ 1310 / 2428 ] simplifiying candidate # 64.036 * * * * [progress]: [ 1311 / 2428 ] simplifiying candidate # 64.036 * * * * [progress]: [ 1312 / 2428 ] simplifiying candidate # 64.036 * * * * [progress]: [ 1313 / 2428 ] simplifiying candidate # 64.036 * * * * [progress]: [ 1314 / 2428 ] simplifiying candidate # 64.036 * * * * [progress]: [ 1315 / 2428 ] simplifiying candidate # 64.036 * * * * [progress]: [ 1316 / 2428 ] simplifiying candidate # 64.036 * * * * [progress]: [ 1317 / 2428 ] simplifiying candidate # 64.036 * * * * [progress]: [ 1318 / 2428 ] simplifiying candidate # 64.036 * * * * [progress]: [ 1319 / 2428 ] simplifiying candidate # 64.036 * * * * [progress]: [ 1320 / 2428 ] simplifiying candidate # 64.036 * * * * [progress]: [ 1321 / 2428 ] simplifiying candidate # 64.036 * * * * [progress]: [ 1322 / 2428 ] simplifiying candidate # 64.036 * * * * [progress]: [ 1323 / 2428 ] simplifiying candidate # 64.036 * * * * [progress]: [ 1324 / 2428 ] simplifiying candidate # 64.045 * * * * [progress]: [ 1325 / 2428 ] simplifiying candidate # 64.046 * * * * [progress]: [ 1326 / 2428 ] simplifiying candidate # 64.046 * * * * [progress]: [ 1327 / 2428 ] simplifiying candidate # 64.046 * * * * [progress]: [ 1328 / 2428 ] simplifiying candidate # 64.046 * * * * [progress]: [ 1329 / 2428 ] simplifiying candidate # 64.046 * * * * [progress]: [ 1330 / 2428 ] simplifiying candidate # 64.046 * * * * [progress]: [ 1331 / 2428 ] simplifiying candidate # 64.046 * * * * [progress]: [ 1332 / 2428 ] simplifiying candidate # 64.046 * * * * [progress]: [ 1333 / 2428 ] simplifiying candidate # 64.046 * * * * [progress]: [ 1334 / 2428 ] simplifiying candidate # 64.046 * * * * [progress]: [ 1335 / 2428 ] simplifiying candidate # 64.046 * * * * [progress]: [ 1336 / 2428 ] simplifiying candidate # 64.046 * * * * [progress]: [ 1337 / 2428 ] simplifiying candidate # 64.046 * * * * [progress]: [ 1338 / 2428 ] simplifiying candidate # 64.046 * * * * [progress]: [ 1339 / 2428 ] simplifiying candidate # 64.046 * * * * [progress]: [ 1340 / 2428 ] simplifiying candidate # 64.046 * * * * [progress]: [ 1341 / 2428 ] simplifiying candidate # 64.046 * * * * [progress]: [ 1342 / 2428 ] simplifiying candidate # 64.047 * * * * [progress]: [ 1343 / 2428 ] simplifiying candidate # 64.047 * * * * [progress]: [ 1344 / 2428 ] simplifiying candidate # 64.047 * * * * [progress]: [ 1345 / 2428 ] simplifiying candidate # 64.047 * * * * [progress]: [ 1346 / 2428 ] simplifiying candidate # 64.047 * * * * [progress]: [ 1347 / 2428 ] simplifiying candidate # 64.047 * * * * [progress]: [ 1348 / 2428 ] simplifiying candidate # 64.047 * * * * [progress]: [ 1349 / 2428 ] simplifiying candidate # 64.047 * * * * [progress]: [ 1350 / 2428 ] simplifiying candidate # 64.047 * * * * [progress]: [ 1351 / 2428 ] simplifiying candidate # 64.047 * * * * [progress]: [ 1352 / 2428 ] simplifiying candidate # 64.047 * * * * [progress]: [ 1353 / 2428 ] simplifiying candidate # 64.047 * * * * [progress]: [ 1354 / 2428 ] simplifiying candidate # 64.047 * * * * [progress]: [ 1355 / 2428 ] simplifiying candidate # 64.047 * * * * [progress]: [ 1356 / 2428 ] simplifiying candidate # 64.047 * * * * [progress]: [ 1357 / 2428 ] simplifiying candidate # 64.047 * * * * [progress]: [ 1358 / 2428 ] simplifiying candidate # 64.047 * * * * [progress]: [ 1359 / 2428 ] simplifiying candidate # 64.047 * * * * [progress]: [ 1360 / 2428 ] simplifiying candidate # 64.047 * * * * [progress]: [ 1361 / 2428 ] simplifiying candidate # 64.047 * * * * [progress]: [ 1362 / 2428 ] simplifiying candidate # 64.048 * * * * [progress]: [ 1363 / 2428 ] simplifiying candidate # 64.048 * * * * [progress]: [ 1364 / 2428 ] simplifiying candidate # 64.048 * * * * [progress]: [ 1365 / 2428 ] simplifiying candidate # 64.048 * * * * [progress]: [ 1366 / 2428 ] simplifiying candidate # 64.048 * * * * [progress]: [ 1367 / 2428 ] simplifiying candidate # 64.048 * * * * [progress]: [ 1368 / 2428 ] simplifiying candidate # 64.048 * * * * [progress]: [ 1369 / 2428 ] simplifiying candidate # 64.048 * * * * [progress]: [ 1370 / 2428 ] simplifiying candidate # 64.048 * * * * [progress]: [ 1371 / 2428 ] simplifiying candidate # 64.048 * * * * [progress]: [ 1372 / 2428 ] simplifiying candidate # 64.048 * * * * [progress]: [ 1373 / 2428 ] simplifiying candidate # 64.048 * * * * [progress]: [ 1374 / 2428 ] simplifiying candidate # 64.048 * * * * [progress]: [ 1375 / 2428 ] simplifiying candidate # 64.048 * * * * [progress]: [ 1376 / 2428 ] simplifiying candidate # 64.048 * * * * [progress]: [ 1377 / 2428 ] simplifiying candidate # 64.048 * * * * [progress]: [ 1378 / 2428 ] simplifiying candidate # 64.048 * * * * [progress]: [ 1379 / 2428 ] simplifiying candidate # 64.048 * * * * [progress]: [ 1380 / 2428 ] simplifiying candidate # 64.048 * * * * [progress]: [ 1381 / 2428 ] simplifiying candidate # 64.049 * * * * [progress]: [ 1382 / 2428 ] simplifiying candidate # 64.049 * * * * [progress]: [ 1383 / 2428 ] simplifiying candidate # 64.049 * * * * [progress]: [ 1384 / 2428 ] simplifiying candidate # 64.049 * * * * [progress]: [ 1385 / 2428 ] simplifiying candidate # 64.049 * * * * [progress]: [ 1386 / 2428 ] simplifiying candidate # 64.049 * * * * [progress]: [ 1387 / 2428 ] simplifiying candidate # 64.049 * * * * [progress]: [ 1388 / 2428 ] simplifiying candidate # 64.049 * * * * [progress]: [ 1389 / 2428 ] simplifiying candidate # 64.049 * * * * [progress]: [ 1390 / 2428 ] simplifiying candidate # 64.049 * * * * [progress]: [ 1391 / 2428 ] simplifiying candidate # 64.049 * * * * [progress]: [ 1392 / 2428 ] simplifiying candidate # 64.049 * * * * [progress]: [ 1393 / 2428 ] simplifiying candidate # 64.049 * * * * [progress]: [ 1394 / 2428 ] simplifiying candidate # 64.049 * * * * [progress]: [ 1395 / 2428 ] simplifiying candidate # 64.049 * * * * [progress]: [ 1396 / 2428 ] simplifiying candidate # 64.049 * * * * [progress]: [ 1397 / 2428 ] simplifiying candidate # 64.049 * * * * [progress]: [ 1398 / 2428 ] simplifiying candidate # 64.049 * * * * [progress]: [ 1399 / 2428 ] simplifiying candidate # 64.049 * * * * [progress]: [ 1400 / 2428 ] simplifiying candidate # 64.050 * * * * [progress]: [ 1401 / 2428 ] simplifiying candidate # 64.050 * * * * [progress]: [ 1402 / 2428 ] simplifiying candidate # 64.050 * * * * [progress]: [ 1403 / 2428 ] simplifiying candidate # 64.050 * * * * [progress]: [ 1404 / 2428 ] simplifiying candidate # 64.050 * * * * [progress]: [ 1405 / 2428 ] simplifiying candidate # 64.050 * * * * [progress]: [ 1406 / 2428 ] simplifiying candidate # 64.050 * * * * [progress]: [ 1407 / 2428 ] simplifiying candidate # 64.050 * * * * [progress]: [ 1408 / 2428 ] simplifiying candidate # 64.050 * * * * [progress]: [ 1409 / 2428 ] simplifiying candidate # 64.050 * * * * [progress]: [ 1410 / 2428 ] simplifiying candidate # 64.050 * * * * [progress]: [ 1411 / 2428 ] simplifiying candidate # 64.050 * * * * [progress]: [ 1412 / 2428 ] simplifiying candidate # 64.050 * * * * [progress]: [ 1413 / 2428 ] simplifiying candidate # 64.050 * * * * [progress]: [ 1414 / 2428 ] simplifiying candidate # 64.050 * * * * [progress]: [ 1415 / 2428 ] simplifiying candidate # 64.050 * * * * [progress]: [ 1416 / 2428 ] simplifiying candidate # 64.050 * * * * [progress]: [ 1417 / 2428 ] simplifiying candidate # 64.050 * * * * [progress]: [ 1418 / 2428 ] simplifiying candidate # 64.050 * * * * [progress]: [ 1419 / 2428 ] simplifiying candidate # 64.051 * * * * [progress]: [ 1420 / 2428 ] simplifiying candidate # 64.051 * * * * [progress]: [ 1421 / 2428 ] simplifiying candidate # 64.051 * * * * [progress]: [ 1422 / 2428 ] simplifiying candidate # 64.051 * * * * [progress]: [ 1423 / 2428 ] simplifiying candidate # 64.051 * * * * [progress]: [ 1424 / 2428 ] simplifiying candidate # 64.051 * * * * [progress]: [ 1425 / 2428 ] simplifiying candidate # 64.051 * * * * [progress]: [ 1426 / 2428 ] simplifiying candidate # 64.051 * * * * [progress]: [ 1427 / 2428 ] simplifiying candidate # 64.051 * * * * [progress]: [ 1428 / 2428 ] simplifiying candidate # 64.051 * * * * [progress]: [ 1429 / 2428 ] simplifiying candidate # 64.051 * * * * [progress]: [ 1430 / 2428 ] simplifiying candidate # 64.051 * * * * [progress]: [ 1431 / 2428 ] simplifiying candidate # 64.051 * * * * [progress]: [ 1432 / 2428 ] simplifiying candidate # 64.051 * * * * [progress]: [ 1433 / 2428 ] simplifiying candidate # 64.051 * * * * [progress]: [ 1434 / 2428 ] simplifiying candidate # 64.051 * * * * [progress]: [ 1435 / 2428 ] simplifiying candidate # 64.051 * * * * [progress]: [ 1436 / 2428 ] simplifiying candidate # 64.051 * * * * [progress]: [ 1437 / 2428 ] simplifiying candidate # 64.052 * * * * [progress]: [ 1438 / 2428 ] simplifiying candidate # 64.052 * * * * [progress]: [ 1439 / 2428 ] simplifiying candidate # 64.052 * * * * [progress]: [ 1440 / 2428 ] simplifiying candidate # 64.052 * * * * [progress]: [ 1441 / 2428 ] simplifiying candidate # 64.052 * * * * [progress]: [ 1442 / 2428 ] simplifiying candidate # 64.052 * * * * [progress]: [ 1443 / 2428 ] simplifiying candidate # 64.052 * * * * [progress]: [ 1444 / 2428 ] simplifiying candidate # 64.052 * * * * [progress]: [ 1445 / 2428 ] simplifiying candidate # 64.052 * * * * [progress]: [ 1446 / 2428 ] simplifiying candidate # 64.052 * * * * [progress]: [ 1447 / 2428 ] simplifiying candidate # 64.052 * * * * [progress]: [ 1448 / 2428 ] simplifiying candidate # 64.052 * * * * [progress]: [ 1449 / 2428 ] simplifiying candidate # 64.052 * * * * [progress]: [ 1450 / 2428 ] simplifiying candidate # 64.052 * * * * [progress]: [ 1451 / 2428 ] simplifiying candidate # 64.052 * * * * [progress]: [ 1452 / 2428 ] simplifiying candidate # 64.052 * * * * [progress]: [ 1453 / 2428 ] simplifiying candidate # 64.052 * * * * [progress]: [ 1454 / 2428 ] simplifiying candidate # 64.052 * * * * [progress]: [ 1455 / 2428 ] simplifiying candidate # 64.052 * * * * [progress]: [ 1456 / 2428 ] simplifiying candidate # 64.052 * * * * [progress]: [ 1457 / 2428 ] simplifiying candidate # 64.053 * * * * [progress]: [ 1458 / 2428 ] simplifiying candidate # 64.053 * * * * [progress]: [ 1459 / 2428 ] simplifiying candidate # 64.053 * * * * [progress]: [ 1460 / 2428 ] simplifiying candidate # 64.053 * * * * [progress]: [ 1461 / 2428 ] simplifiying candidate # 64.053 * * * * [progress]: [ 1462 / 2428 ] simplifiying candidate # 64.053 * * * * [progress]: [ 1463 / 2428 ] simplifiying candidate # 64.053 * * * * [progress]: [ 1464 / 2428 ] simplifiying candidate # 64.053 * * * * [progress]: [ 1465 / 2428 ] simplifiying candidate # 64.053 * * * * [progress]: [ 1466 / 2428 ] simplifiying candidate # 64.053 * * * * [progress]: [ 1467 / 2428 ] simplifiying candidate # 64.053 * * * * [progress]: [ 1468 / 2428 ] simplifiying candidate # 64.053 * * * * [progress]: [ 1469 / 2428 ] simplifiying candidate # 64.053 * * * * [progress]: [ 1470 / 2428 ] simplifiying candidate # 64.053 * * * * [progress]: [ 1471 / 2428 ] simplifiying candidate # 64.053 * * * * [progress]: [ 1472 / 2428 ] simplifiying candidate # 64.053 * * * * [progress]: [ 1473 / 2428 ] simplifiying candidate # 64.053 * * * * [progress]: [ 1474 / 2428 ] simplifiying candidate # 64.053 * * * * [progress]: [ 1475 / 2428 ] simplifiying candidate # 64.053 * * * * [progress]: [ 1476 / 2428 ] simplifiying candidate # 64.054 * * * * [progress]: [ 1477 / 2428 ] simplifiying candidate # 64.054 * * * * [progress]: [ 1478 / 2428 ] simplifiying candidate # 64.054 * * * * [progress]: [ 1479 / 2428 ] simplifiying candidate # 64.054 * * * * [progress]: [ 1480 / 2428 ] simplifiying candidate # 64.054 * * * * [progress]: [ 1481 / 2428 ] simplifiying candidate # 64.054 * * * * [progress]: [ 1482 / 2428 ] simplifiying candidate # 64.054 * * * * [progress]: [ 1483 / 2428 ] simplifiying candidate # 64.054 * * * * [progress]: [ 1484 / 2428 ] simplifiying candidate # 64.054 * * * * [progress]: [ 1485 / 2428 ] simplifiying candidate # 64.054 * * * * [progress]: [ 1486 / 2428 ] simplifiying candidate # 64.054 * * * * [progress]: [ 1487 / 2428 ] simplifiying candidate # 64.054 * * * * [progress]: [ 1488 / 2428 ] simplifiying candidate # 64.054 * * * * [progress]: [ 1489 / 2428 ] simplifiying candidate # 64.054 * * * * [progress]: [ 1490 / 2428 ] simplifiying candidate # 64.054 * * * * [progress]: [ 1491 / 2428 ] simplifiying candidate # 64.054 * * * * [progress]: [ 1492 / 2428 ] simplifiying candidate # 64.055 * * * * [progress]: [ 1493 / 2428 ] simplifiying candidate # 64.055 * * * * [progress]: [ 1494 / 2428 ] simplifiying candidate # 64.055 * * * * [progress]: [ 1495 / 2428 ] simplifiying candidate # 64.055 * * * * [progress]: [ 1496 / 2428 ] simplifiying candidate # 64.055 * * * * [progress]: [ 1497 / 2428 ] simplifiying candidate # 64.055 * * * * [progress]: [ 1498 / 2428 ] simplifiying candidate # 64.055 * * * * [progress]: [ 1499 / 2428 ] simplifiying candidate # 64.055 * * * * [progress]: [ 1500 / 2428 ] simplifiying candidate # 64.055 * * * * [progress]: [ 1501 / 2428 ] simplifiying candidate # 64.055 * * * * [progress]: [ 1502 / 2428 ] simplifiying candidate # 64.056 * * * * [progress]: [ 1503 / 2428 ] simplifiying candidate # 64.056 * * * * [progress]: [ 1504 / 2428 ] simplifiying candidate # 64.056 * * * * [progress]: [ 1505 / 2428 ] simplifiying candidate # 64.056 * * * * [progress]: [ 1506 / 2428 ] simplifiying candidate # 64.056 * * * * [progress]: [ 1507 / 2428 ] simplifiying candidate # 64.056 * * * * [progress]: [ 1508 / 2428 ] simplifiying candidate # 64.056 * * * * [progress]: [ 1509 / 2428 ] simplifiying candidate # 64.056 * * * * [progress]: [ 1510 / 2428 ] simplifiying candidate # 64.056 * * * * [progress]: [ 1511 / 2428 ] simplifiying candidate # 64.056 * * * * [progress]: [ 1512 / 2428 ] simplifiying candidate # 64.056 * * * * [progress]: [ 1513 / 2428 ] simplifiying candidate # 64.056 * * * * [progress]: [ 1514 / 2428 ] simplifiying candidate # 64.056 * * * * [progress]: [ 1515 / 2428 ] simplifiying candidate # 64.056 * * * * [progress]: [ 1516 / 2428 ] simplifiying candidate # 64.056 * * * * [progress]: [ 1517 / 2428 ] simplifiying candidate # 64.056 * * * * [progress]: [ 1518 / 2428 ] simplifiying candidate # 64.056 * * * * [progress]: [ 1519 / 2428 ] simplifiying candidate # 64.057 * * * * [progress]: [ 1520 / 2428 ] simplifiying candidate # 64.057 * * * * [progress]: [ 1521 / 2428 ] simplifiying candidate # 64.057 * * * * [progress]: [ 1522 / 2428 ] simplifiying candidate # 64.057 * * * * [progress]: [ 1523 / 2428 ] simplifiying candidate # 64.057 * * * * [progress]: [ 1524 / 2428 ] simplifiying candidate # 64.057 * * * * [progress]: [ 1525 / 2428 ] simplifiying candidate # 64.057 * * * * [progress]: [ 1526 / 2428 ] simplifiying candidate # 64.057 * * * * [progress]: [ 1527 / 2428 ] simplifiying candidate # 64.057 * * * * [progress]: [ 1528 / 2428 ] simplifiying candidate # 64.057 * * * * [progress]: [ 1529 / 2428 ] simplifiying candidate # 64.057 * * * * [progress]: [ 1530 / 2428 ] simplifiying candidate # 64.057 * * * * [progress]: [ 1531 / 2428 ] simplifiying candidate # 64.057 * * * * [progress]: [ 1532 / 2428 ] simplifiying candidate # 64.057 * * * * [progress]: [ 1533 / 2428 ] simplifiying candidate # 64.057 * * * * [progress]: [ 1534 / 2428 ] simplifiying candidate # 64.057 * * * * [progress]: [ 1535 / 2428 ] simplifiying candidate # 64.058 * * * * [progress]: [ 1536 / 2428 ] simplifiying candidate # 64.058 * * * * [progress]: [ 1537 / 2428 ] simplifiying candidate # 64.058 * * * * [progress]: [ 1538 / 2428 ] simplifiying candidate # 64.058 * * * * [progress]: [ 1539 / 2428 ] simplifiying candidate # 64.058 * * * * [progress]: [ 1540 / 2428 ] simplifiying candidate # 64.058 * * * * [progress]: [ 1541 / 2428 ] simplifiying candidate # 64.058 * * * * [progress]: [ 1542 / 2428 ] simplifiying candidate # 64.058 * * * * [progress]: [ 1543 / 2428 ] simplifiying candidate # 64.058 * * * * [progress]: [ 1544 / 2428 ] simplifiying candidate # 64.058 * * * * [progress]: [ 1545 / 2428 ] simplifiying candidate # 64.058 * * * * [progress]: [ 1546 / 2428 ] simplifiying candidate # 64.058 * * * * [progress]: [ 1547 / 2428 ] simplifiying candidate # 64.058 * * * * [progress]: [ 1548 / 2428 ] simplifiying candidate # 64.059 * * * * [progress]: [ 1549 / 2428 ] simplifiying candidate # 64.059 * * * * [progress]: [ 1550 / 2428 ] simplifiying candidate # 64.059 * * * * [progress]: [ 1551 / 2428 ] simplifiying candidate # 64.059 * * * * [progress]: [ 1552 / 2428 ] simplifiying candidate # 64.059 * * * * [progress]: [ 1553 / 2428 ] simplifiying candidate # 64.059 * * * * [progress]: [ 1554 / 2428 ] simplifiying candidate # 64.059 * * * * [progress]: [ 1555 / 2428 ] simplifiying candidate # 64.059 * * * * [progress]: [ 1556 / 2428 ] simplifiying candidate # 64.059 * * * * [progress]: [ 1557 / 2428 ] simplifiying candidate # 64.060 * * * * [progress]: [ 1558 / 2428 ] simplifiying candidate # 64.060 * * * * [progress]: [ 1559 / 2428 ] simplifiying candidate # 64.060 * * * * [progress]: [ 1560 / 2428 ] simplifiying candidate # 64.060 * * * * [progress]: [ 1561 / 2428 ] simplifiying candidate # 64.060 * * * * [progress]: [ 1562 / 2428 ] simplifiying candidate # 64.060 * * * * [progress]: [ 1563 / 2428 ] simplifiying candidate # 64.060 * * * * [progress]: [ 1564 / 2428 ] simplifiying candidate # 64.060 * * * * [progress]: [ 1565 / 2428 ] simplifiying candidate # 64.060 * * * * [progress]: [ 1566 / 2428 ] simplifiying candidate # 64.060 * * * * [progress]: [ 1567 / 2428 ] simplifiying candidate # 64.060 * * * * [progress]: [ 1568 / 2428 ] simplifiying candidate # 64.060 * * * * [progress]: [ 1569 / 2428 ] simplifiying candidate # 64.060 * * * * [progress]: [ 1570 / 2428 ] simplifiying candidate # 64.060 * * * * [progress]: [ 1571 / 2428 ] simplifiying candidate # 64.060 * * * * [progress]: [ 1572 / 2428 ] simplifiying candidate # 64.060 * * * * [progress]: [ 1573 / 2428 ] simplifiying candidate # 64.060 * * * * [progress]: [ 1574 / 2428 ] simplifiying candidate # 64.060 * * * * [progress]: [ 1575 / 2428 ] simplifiying candidate # 64.060 * * * * [progress]: [ 1576 / 2428 ] simplifiying candidate # 64.061 * * * * [progress]: [ 1577 / 2428 ] simplifiying candidate # 64.061 * * * * [progress]: [ 1578 / 2428 ] simplifiying candidate # 64.061 * * * * [progress]: [ 1579 / 2428 ] simplifiying candidate # 64.061 * * * * [progress]: [ 1580 / 2428 ] simplifiying candidate # 64.061 * * * * [progress]: [ 1581 / 2428 ] simplifiying candidate # 64.061 * * * * [progress]: [ 1582 / 2428 ] simplifiying candidate # 64.061 * * * * [progress]: [ 1583 / 2428 ] simplifiying candidate # 64.061 * * * * [progress]: [ 1584 / 2428 ] simplifiying candidate # 64.061 * * * * [progress]: [ 1585 / 2428 ] simplifiying candidate # 64.061 * * * * [progress]: [ 1586 / 2428 ] simplifiying candidate # 64.061 * * * * [progress]: [ 1587 / 2428 ] simplifiying candidate # 64.061 * * * * [progress]: [ 1588 / 2428 ] simplifiying candidate # 64.061 * * * * [progress]: [ 1589 / 2428 ] simplifiying candidate # 64.061 * * * * [progress]: [ 1590 / 2428 ] simplifiying candidate # 64.061 * * * * [progress]: [ 1591 / 2428 ] simplifiying candidate # 64.061 * * * * [progress]: [ 1592 / 2428 ] simplifiying candidate # 64.061 * * * * [progress]: [ 1593 / 2428 ] simplifiying candidate # 64.061 * * * * [progress]: [ 1594 / 2428 ] simplifiying candidate # 64.061 * * * * [progress]: [ 1595 / 2428 ] simplifiying candidate # 64.062 * * * * [progress]: [ 1596 / 2428 ] simplifiying candidate # 64.062 * * * * [progress]: [ 1597 / 2428 ] simplifiying candidate # 64.062 * * * * [progress]: [ 1598 / 2428 ] simplifiying candidate # 64.062 * * * * [progress]: [ 1599 / 2428 ] simplifiying candidate # 64.062 * * * * [progress]: [ 1600 / 2428 ] simplifiying candidate # 64.062 * * * * [progress]: [ 1601 / 2428 ] simplifiying candidate # 64.062 * * * * [progress]: [ 1602 / 2428 ] simplifiying candidate # 64.062 * * * * [progress]: [ 1603 / 2428 ] simplifiying candidate # 64.062 * * * * [progress]: [ 1604 / 2428 ] simplifiying candidate # 64.062 * * * * [progress]: [ 1605 / 2428 ] simplifiying candidate # 64.062 * * * * [progress]: [ 1606 / 2428 ] simplifiying candidate # 64.062 * * * * [progress]: [ 1607 / 2428 ] simplifiying candidate # 64.062 * * * * [progress]: [ 1608 / 2428 ] simplifiying candidate # 64.062 * * * * [progress]: [ 1609 / 2428 ] simplifiying candidate # 64.062 * * * * [progress]: [ 1610 / 2428 ] simplifiying candidate # 64.062 * * * * [progress]: [ 1611 / 2428 ] simplifiying candidate # 64.062 * * * * [progress]: [ 1612 / 2428 ] simplifiying candidate # 64.062 * * * * [progress]: [ 1613 / 2428 ] simplifiying candidate # 64.062 * * * * [progress]: [ 1614 / 2428 ] simplifiying candidate # 64.063 * * * * [progress]: [ 1615 / 2428 ] simplifiying candidate # 64.063 * * * * [progress]: [ 1616 / 2428 ] simplifiying candidate # 64.063 * * * * [progress]: [ 1617 / 2428 ] simplifiying candidate # 64.063 * * * * [progress]: [ 1618 / 2428 ] simplifiying candidate # 64.063 * * * * [progress]: [ 1619 / 2428 ] simplifiying candidate # 64.063 * * * * [progress]: [ 1620 / 2428 ] simplifiying candidate # 64.063 * * * * [progress]: [ 1621 / 2428 ] simplifiying candidate # 64.063 * * * * [progress]: [ 1622 / 2428 ] simplifiying candidate # 64.063 * * * * [progress]: [ 1623 / 2428 ] simplifiying candidate # 64.063 * * * * [progress]: [ 1624 / 2428 ] simplifiying candidate # 64.063 * * * * [progress]: [ 1625 / 2428 ] simplifiying candidate # 64.063 * * * * [progress]: [ 1626 / 2428 ] simplifiying candidate # 64.063 * * * * [progress]: [ 1627 / 2428 ] simplifiying candidate # 64.063 * * * * [progress]: [ 1628 / 2428 ] simplifiying candidate # 64.063 * * * * [progress]: [ 1629 / 2428 ] simplifiying candidate # 64.063 * * * * [progress]: [ 1630 / 2428 ] simplifiying candidate # 64.063 * * * * [progress]: [ 1631 / 2428 ] simplifiying candidate # 64.063 * * * * [progress]: [ 1632 / 2428 ] simplifiying candidate # 64.063 * * * * [progress]: [ 1633 / 2428 ] simplifiying candidate # 64.063 * * * * [progress]: [ 1634 / 2428 ] simplifiying candidate # 64.064 * * * * [progress]: [ 1635 / 2428 ] simplifiying candidate # 64.064 * * * * [progress]: [ 1636 / 2428 ] simplifiying candidate # 64.064 * * * * [progress]: [ 1637 / 2428 ] simplifiying candidate # 64.064 * * * * [progress]: [ 1638 / 2428 ] simplifiying candidate # 64.064 * * * * [progress]: [ 1639 / 2428 ] simplifiying candidate # 64.064 * * * * [progress]: [ 1640 / 2428 ] simplifiying candidate # 64.064 * * * * [progress]: [ 1641 / 2428 ] simplifiying candidate # 64.064 * * * * [progress]: [ 1642 / 2428 ] simplifiying candidate # 64.064 * * * * [progress]: [ 1643 / 2428 ] simplifiying candidate # 64.064 * * * * [progress]: [ 1644 / 2428 ] simplifiying candidate # 64.064 * * * * [progress]: [ 1645 / 2428 ] simplifiying candidate # 64.064 * * * * [progress]: [ 1646 / 2428 ] simplifiying candidate # 64.064 * * * * [progress]: [ 1647 / 2428 ] simplifiying candidate # 64.064 * * * * [progress]: [ 1648 / 2428 ] simplifiying candidate # 64.064 * * * * [progress]: [ 1649 / 2428 ] simplifiying candidate # 64.064 * * * * [progress]: [ 1650 / 2428 ] simplifiying candidate # 64.064 * * * * [progress]: [ 1651 / 2428 ] simplifiying candidate # 64.064 * * * * [progress]: [ 1652 / 2428 ] simplifiying candidate # 64.064 * * * * [progress]: [ 1653 / 2428 ] simplifiying candidate # 64.065 * * * * [progress]: [ 1654 / 2428 ] simplifiying candidate # 64.065 * * * * [progress]: [ 1655 / 2428 ] simplifiying candidate # 64.065 * * * * [progress]: [ 1656 / 2428 ] simplifiying candidate # 64.065 * * * * [progress]: [ 1657 / 2428 ] simplifiying candidate # 64.065 * * * * [progress]: [ 1658 / 2428 ] simplifiying candidate # 64.065 * * * * [progress]: [ 1659 / 2428 ] simplifiying candidate # 64.065 * * * * [progress]: [ 1660 / 2428 ] simplifiying candidate # 64.065 * * * * [progress]: [ 1661 / 2428 ] simplifiying candidate # 64.065 * * * * [progress]: [ 1662 / 2428 ] simplifiying candidate # 64.065 * * * * [progress]: [ 1663 / 2428 ] simplifiying candidate # 64.065 * * * * [progress]: [ 1664 / 2428 ] simplifiying candidate # 64.065 * * * * [progress]: [ 1665 / 2428 ] simplifiying candidate # 64.065 * * * * [progress]: [ 1666 / 2428 ] simplifiying candidate # 64.065 * * * * [progress]: [ 1667 / 2428 ] simplifiying candidate # 64.065 * * * * [progress]: [ 1668 / 2428 ] simplifiying candidate # 64.065 * * * * [progress]: [ 1669 / 2428 ] simplifiying candidate # 64.065 * * * * [progress]: [ 1670 / 2428 ] simplifiying candidate # 64.065 * * * * [progress]: [ 1671 / 2428 ] simplifiying candidate # 64.065 * * * * [progress]: [ 1672 / 2428 ] simplifiying candidate # 64.065 * * * * [progress]: [ 1673 / 2428 ] simplifiying candidate # 64.065 * * * * [progress]: [ 1674 / 2428 ] simplifiying candidate # 64.066 * * * * [progress]: [ 1675 / 2428 ] simplifiying candidate # 64.066 * * * * [progress]: [ 1676 / 2428 ] simplifiying candidate # 64.066 * * * * [progress]: [ 1677 / 2428 ] simplifiying candidate # 64.066 * * * * [progress]: [ 1678 / 2428 ] simplifiying candidate # 64.066 * * * * [progress]: [ 1679 / 2428 ] simplifiying candidate # 64.066 * * * * [progress]: [ 1680 / 2428 ] simplifiying candidate # 64.066 * * * * [progress]: [ 1681 / 2428 ] simplifiying candidate # 64.066 * * * * [progress]: [ 1682 / 2428 ] simplifiying candidate # 64.066 * * * * [progress]: [ 1683 / 2428 ] simplifiying candidate # 64.066 * * * * [progress]: [ 1684 / 2428 ] simplifiying candidate # 64.066 * * * * [progress]: [ 1685 / 2428 ] simplifiying candidate # 64.066 * * * * [progress]: [ 1686 / 2428 ] simplifiying candidate # 64.066 * * * * [progress]: [ 1687 / 2428 ] simplifiying candidate # 64.066 * * * * [progress]: [ 1688 / 2428 ] simplifiying candidate # 64.066 * * * * [progress]: [ 1689 / 2428 ] simplifiying candidate # 64.066 * * * * [progress]: [ 1690 / 2428 ] simplifiying candidate # 64.066 * * * * [progress]: [ 1691 / 2428 ] simplifiying candidate # 64.066 * * * * [progress]: [ 1692 / 2428 ] simplifiying candidate # 64.067 * * * * [progress]: [ 1693 / 2428 ] simplifiying candidate # 64.067 * * * * [progress]: [ 1694 / 2428 ] simplifiying candidate # 64.067 * * * * [progress]: [ 1695 / 2428 ] simplifiying candidate # 64.067 * * * * [progress]: [ 1696 / 2428 ] simplifiying candidate # 64.067 * * * * [progress]: [ 1697 / 2428 ] simplifiying candidate # 64.067 * * * * [progress]: [ 1698 / 2428 ] simplifiying candidate # 64.067 * * * * [progress]: [ 1699 / 2428 ] simplifiying candidate # 64.067 * * * * [progress]: [ 1700 / 2428 ] simplifiying candidate # 64.067 * * * * [progress]: [ 1701 / 2428 ] simplifiying candidate # 64.067 * * * * [progress]: [ 1702 / 2428 ] simplifiying candidate # 64.067 * * * * [progress]: [ 1703 / 2428 ] simplifiying candidate # 64.067 * * * * [progress]: [ 1704 / 2428 ] simplifiying candidate # 64.067 * * * * [progress]: [ 1705 / 2428 ] simplifiying candidate # 64.067 * * * * [progress]: [ 1706 / 2428 ] simplifiying candidate # 64.067 * * * * [progress]: [ 1707 / 2428 ] simplifiying candidate # 64.067 * * * * [progress]: [ 1708 / 2428 ] simplifiying candidate # 64.067 * * * * [progress]: [ 1709 / 2428 ] simplifiying candidate # 64.067 * * * * [progress]: [ 1710 / 2428 ] simplifiying candidate # 64.067 * * * * [progress]: [ 1711 / 2428 ] simplifiying candidate # 64.067 * * * * [progress]: [ 1712 / 2428 ] simplifiying candidate # 64.068 * * * * [progress]: [ 1713 / 2428 ] simplifiying candidate # 64.068 * * * * [progress]: [ 1714 / 2428 ] simplifiying candidate # 64.068 * * * * [progress]: [ 1715 / 2428 ] simplifiying candidate # 64.068 * * * * [progress]: [ 1716 / 2428 ] simplifiying candidate # 64.068 * * * * [progress]: [ 1717 / 2428 ] simplifiying candidate # 64.068 * * * * [progress]: [ 1718 / 2428 ] simplifiying candidate # 64.068 * * * * [progress]: [ 1719 / 2428 ] simplifiying candidate # 64.068 * * * * [progress]: [ 1720 / 2428 ] simplifiying candidate # 64.068 * * * * [progress]: [ 1721 / 2428 ] simplifiying candidate # 64.068 * * * * [progress]: [ 1722 / 2428 ] simplifiying candidate # 64.068 * * * * [progress]: [ 1723 / 2428 ] simplifiying candidate # 64.068 * * * * [progress]: [ 1724 / 2428 ] simplifiying candidate # 64.068 * * * * [progress]: [ 1725 / 2428 ] simplifiying candidate # 64.068 * * * * [progress]: [ 1726 / 2428 ] simplifiying candidate # 64.068 * * * * [progress]: [ 1727 / 2428 ] simplifiying candidate # 64.068 * * * * [progress]: [ 1728 / 2428 ] simplifiying candidate # 64.068 * * * * [progress]: [ 1729 / 2428 ] simplifiying candidate # 64.068 * * * * [progress]: [ 1730 / 2428 ] simplifiying candidate # 64.068 * * * * [progress]: [ 1731 / 2428 ] simplifiying candidate # 64.069 * * * * [progress]: [ 1732 / 2428 ] simplifiying candidate # 64.069 * * * * [progress]: [ 1733 / 2428 ] simplifiying candidate # 64.069 * * * * [progress]: [ 1734 / 2428 ] simplifiying candidate # 64.069 * * * * [progress]: [ 1735 / 2428 ] simplifiying candidate # 64.069 * * * * [progress]: [ 1736 / 2428 ] simplifiying candidate # 64.069 * * * * [progress]: [ 1737 / 2428 ] simplifiying candidate # 64.069 * * * * [progress]: [ 1738 / 2428 ] simplifiying candidate # 64.069 * * * * [progress]: [ 1739 / 2428 ] simplifiying candidate # 64.069 * * * * [progress]: [ 1740 / 2428 ] simplifiying candidate # 64.069 * * * * [progress]: [ 1741 / 2428 ] simplifiying candidate # 64.069 * * * * [progress]: [ 1742 / 2428 ] simplifiying candidate # 64.069 * * * * [progress]: [ 1743 / 2428 ] simplifiying candidate # 64.069 * * * * [progress]: [ 1744 / 2428 ] simplifiying candidate # 64.069 * * * * [progress]: [ 1745 / 2428 ] simplifiying candidate # 64.069 * * * * [progress]: [ 1746 / 2428 ] simplifiying candidate # 64.069 * * * * [progress]: [ 1747 / 2428 ] simplifiying candidate # 64.069 * * * * [progress]: [ 1748 / 2428 ] simplifiying candidate # 64.069 * * * * [progress]: [ 1749 / 2428 ] simplifiying candidate # 64.069 * * * * [progress]: [ 1750 / 2428 ] simplifiying candidate # 64.069 * * * * [progress]: [ 1751 / 2428 ] simplifiying candidate # 64.070 * * * * [progress]: [ 1752 / 2428 ] simplifiying candidate # 64.070 * * * * [progress]: [ 1753 / 2428 ] simplifiying candidate # 64.070 * * * * [progress]: [ 1754 / 2428 ] simplifiying candidate # 64.070 * * * * [progress]: [ 1755 / 2428 ] simplifiying candidate # 64.070 * * * * [progress]: [ 1756 / 2428 ] simplifiying candidate # 64.070 * * * * [progress]: [ 1757 / 2428 ] simplifiying candidate # 64.070 * * * * [progress]: [ 1758 / 2428 ] simplifiying candidate # 64.070 * * * * [progress]: [ 1759 / 2428 ] simplifiying candidate # 64.070 * * * * [progress]: [ 1760 / 2428 ] simplifiying candidate # 64.070 * * * * [progress]: [ 1761 / 2428 ] simplifiying candidate # 64.070 * * * * [progress]: [ 1762 / 2428 ] simplifiying candidate # 64.070 * * * * [progress]: [ 1763 / 2428 ] simplifiying candidate # 64.070 * * * * [progress]: [ 1764 / 2428 ] simplifiying candidate # 64.070 * * * * [progress]: [ 1765 / 2428 ] simplifiying candidate # 64.070 * * * * [progress]: [ 1766 / 2428 ] simplifiying candidate # 64.070 * * * * [progress]: [ 1767 / 2428 ] simplifiying candidate # 64.070 * * * * [progress]: [ 1768 / 2428 ] simplifiying candidate # 64.070 * * * * [progress]: [ 1769 / 2428 ] simplifiying candidate # 64.070 * * * * [progress]: [ 1770 / 2428 ] simplifiying candidate # 64.070 * * * * [progress]: [ 1771 / 2428 ] simplifiying candidate # 64.071 * * * * [progress]: [ 1772 / 2428 ] simplifiying candidate # 64.071 * * * * [progress]: [ 1773 / 2428 ] simplifiying candidate # 64.071 * * * * [progress]: [ 1774 / 2428 ] simplifiying candidate # 64.071 * * * * [progress]: [ 1775 / 2428 ] simplifiying candidate # 64.071 * * * * [progress]: [ 1776 / 2428 ] simplifiying candidate # 64.071 * * * * [progress]: [ 1777 / 2428 ] simplifiying candidate # 64.071 * * * * [progress]: [ 1778 / 2428 ] simplifiying candidate # 64.071 * * * * [progress]: [ 1779 / 2428 ] simplifiying candidate # 64.071 * * * * [progress]: [ 1780 / 2428 ] simplifiying candidate # 64.071 * * * * [progress]: [ 1781 / 2428 ] simplifiying candidate # 64.071 * * * * [progress]: [ 1782 / 2428 ] simplifiying candidate # 64.071 * * * * [progress]: [ 1783 / 2428 ] simplifiying candidate # 64.071 * * * * [progress]: [ 1784 / 2428 ] simplifiying candidate # 64.071 * * * * [progress]: [ 1785 / 2428 ] simplifiying candidate # 64.071 * * * * [progress]: [ 1786 / 2428 ] simplifiying candidate # 64.071 * * * * [progress]: [ 1787 / 2428 ] simplifiying candidate # 64.071 * * * * [progress]: [ 1788 / 2428 ] simplifiying candidate # 64.071 * * * * [progress]: [ 1789 / 2428 ] simplifiying candidate # 64.071 * * * * [progress]: [ 1790 / 2428 ] simplifiying candidate # 64.071 * * * * [progress]: [ 1791 / 2428 ] simplifiying candidate # 64.072 * * * * [progress]: [ 1792 / 2428 ] simplifiying candidate # 64.072 * * * * [progress]: [ 1793 / 2428 ] simplifiying candidate # 64.072 * * * * [progress]: [ 1794 / 2428 ] simplifiying candidate # 64.072 * * * * [progress]: [ 1795 / 2428 ] simplifiying candidate # 64.072 * * * * [progress]: [ 1796 / 2428 ] simplifiying candidate # 64.072 * * * * [progress]: [ 1797 / 2428 ] simplifiying candidate # 64.072 * * * * [progress]: [ 1798 / 2428 ] simplifiying candidate # 64.072 * * * * [progress]: [ 1799 / 2428 ] simplifiying candidate # 64.072 * * * * [progress]: [ 1800 / 2428 ] simplifiying candidate # 64.072 * * * * [progress]: [ 1801 / 2428 ] simplifiying candidate # 64.072 * * * * [progress]: [ 1802 / 2428 ] simplifiying candidate # 64.072 * * * * [progress]: [ 1803 / 2428 ] simplifiying candidate # 64.072 * * * * [progress]: [ 1804 / 2428 ] simplifiying candidate # 64.072 * * * * [progress]: [ 1805 / 2428 ] simplifiying candidate # 64.072 * * * * [progress]: [ 1806 / 2428 ] simplifiying candidate # 64.072 * * * * [progress]: [ 1807 / 2428 ] simplifiying candidate # 64.072 * * * * [progress]: [ 1808 / 2428 ] simplifiying candidate # 64.072 * * * * [progress]: [ 1809 / 2428 ] simplifiying candidate # 64.072 * * * * [progress]: [ 1810 / 2428 ] simplifiying candidate # 64.072 * * * * [progress]: [ 1811 / 2428 ] simplifiying candidate # 64.072 * * * * [progress]: [ 1812 / 2428 ] simplifiying candidate # 64.073 * * * * [progress]: [ 1813 / 2428 ] simplifiying candidate # 64.073 * * * * [progress]: [ 1814 / 2428 ] simplifiying candidate # 64.073 * * * * [progress]: [ 1815 / 2428 ] simplifiying candidate # 64.073 * * * * [progress]: [ 1816 / 2428 ] simplifiying candidate # 64.073 * * * * [progress]: [ 1817 / 2428 ] simplifiying candidate # 64.073 * * * * [progress]: [ 1818 / 2428 ] simplifiying candidate # 64.073 * * * * [progress]: [ 1819 / 2428 ] simplifiying candidate # 64.073 * * * * [progress]: [ 1820 / 2428 ] simplifiying candidate # 64.073 * * * * [progress]: [ 1821 / 2428 ] simplifiying candidate # 64.073 * * * * [progress]: [ 1822 / 2428 ] simplifiying candidate # 64.073 * * * * [progress]: [ 1823 / 2428 ] simplifiying candidate # 64.073 * * * * [progress]: [ 1824 / 2428 ] simplifiying candidate # 64.073 * * * * [progress]: [ 1825 / 2428 ] simplifiying candidate # 64.073 * * * * [progress]: [ 1826 / 2428 ] simplifiying candidate # 64.073 * * * * [progress]: [ 1827 / 2428 ] simplifiying candidate # 64.073 * * * * [progress]: [ 1828 / 2428 ] simplifiying candidate # 64.074 * * * * [progress]: [ 1829 / 2428 ] simplifiying candidate # 64.074 * * * * [progress]: [ 1830 / 2428 ] simplifiying candidate # 64.074 * * * * [progress]: [ 1831 / 2428 ] simplifiying candidate # 64.074 * * * * [progress]: [ 1832 / 2428 ] simplifiying candidate # 64.074 * * * * [progress]: [ 1833 / 2428 ] simplifiying candidate # 64.074 * * * * [progress]: [ 1834 / 2428 ] simplifiying candidate # 64.074 * * * * [progress]: [ 1835 / 2428 ] simplifiying candidate # 64.074 * * * * [progress]: [ 1836 / 2428 ] simplifiying candidate # 64.074 * * * * [progress]: [ 1837 / 2428 ] simplifiying candidate # 64.074 * * * * [progress]: [ 1838 / 2428 ] simplifiying candidate # 64.074 * * * * [progress]: [ 1839 / 2428 ] simplifiying candidate # 64.074 * * * * [progress]: [ 1840 / 2428 ] simplifiying candidate # 64.074 * * * * [progress]: [ 1841 / 2428 ] simplifiying candidate # 64.074 * * * * [progress]: [ 1842 / 2428 ] simplifiying candidate # 64.074 * * * * [progress]: [ 1843 / 2428 ] simplifiying candidate # 64.074 * * * * [progress]: [ 1844 / 2428 ] simplifiying candidate # 64.074 * * * * [progress]: [ 1845 / 2428 ] simplifiying candidate # 64.074 * * * * [progress]: [ 1846 / 2428 ] simplifiying candidate # 64.074 * * * * [progress]: [ 1847 / 2428 ] simplifiying candidate # 64.074 * * * * [progress]: [ 1848 / 2428 ] simplifiying candidate # 64.074 * * * * [progress]: [ 1849 / 2428 ] simplifiying candidate # 64.075 * * * * [progress]: [ 1850 / 2428 ] simplifiying candidate # 64.075 * * * * [progress]: [ 1851 / 2428 ] simplifiying candidate # 64.075 * * * * [progress]: [ 1852 / 2428 ] simplifiying candidate # 64.075 * * * * [progress]: [ 1853 / 2428 ] simplifiying candidate # 64.075 * * * * [progress]: [ 1854 / 2428 ] simplifiying candidate # 64.075 * * * * [progress]: [ 1855 / 2428 ] simplifiying candidate # 64.075 * * * * [progress]: [ 1856 / 2428 ] simplifiying candidate # 64.075 * * * * [progress]: [ 1857 / 2428 ] simplifiying candidate # 64.075 * * * * [progress]: [ 1858 / 2428 ] simplifiying candidate # 64.075 * * * * [progress]: [ 1859 / 2428 ] simplifiying candidate # 64.075 * * * * [progress]: [ 1860 / 2428 ] simplifiying candidate # 64.075 * * * * [progress]: [ 1861 / 2428 ] simplifiying candidate # 64.075 * * * * [progress]: [ 1862 / 2428 ] simplifiying candidate # 64.075 * * * * [progress]: [ 1863 / 2428 ] simplifiying candidate # 64.075 * * * * [progress]: [ 1864 / 2428 ] simplifiying candidate # 64.075 * * * * [progress]: [ 1865 / 2428 ] simplifiying candidate # 64.075 * * * * [progress]: [ 1866 / 2428 ] simplifiying candidate # 64.075 * * * * [progress]: [ 1867 / 2428 ] simplifiying candidate # 64.075 * * * * [progress]: [ 1868 / 2428 ] simplifiying candidate # 64.075 * * * * [progress]: [ 1869 / 2428 ] simplifiying candidate # 64.076 * * * * [progress]: [ 1870 / 2428 ] simplifiying candidate # 64.076 * * * * [progress]: [ 1871 / 2428 ] simplifiying candidate # 64.076 * * * * [progress]: [ 1872 / 2428 ] simplifiying candidate # 64.076 * * * * [progress]: [ 1873 / 2428 ] simplifiying candidate # 64.076 * * * * [progress]: [ 1874 / 2428 ] simplifiying candidate # 64.076 * * * * [progress]: [ 1875 / 2428 ] simplifiying candidate # 64.076 * * * * [progress]: [ 1876 / 2428 ] simplifiying candidate # 64.076 * * * * [progress]: [ 1877 / 2428 ] simplifiying candidate # 64.076 * * * * [progress]: [ 1878 / 2428 ] simplifiying candidate # 64.076 * * * * [progress]: [ 1879 / 2428 ] simplifiying candidate # 64.076 * * * * [progress]: [ 1880 / 2428 ] simplifiying candidate # 64.076 * * * * [progress]: [ 1881 / 2428 ] simplifiying candidate # 64.076 * * * * [progress]: [ 1882 / 2428 ] simplifiying candidate # 64.076 * * * * [progress]: [ 1883 / 2428 ] simplifiying candidate # 64.076 * * * * [progress]: [ 1884 / 2428 ] simplifiying candidate # 64.076 * * * * [progress]: [ 1885 / 2428 ] simplifiying candidate # 64.076 * * * * [progress]: [ 1886 / 2428 ] simplifiying candidate # 64.076 * * * * [progress]: [ 1887 / 2428 ] simplifiying candidate # 64.076 * * * * [progress]: [ 1888 / 2428 ] simplifiying candidate # 64.076 * * * * [progress]: [ 1889 / 2428 ] simplifiying candidate # 64.076 * * * * [progress]: [ 1890 / 2428 ] simplifiying candidate # 64.076 * * * * [progress]: [ 1891 / 2428 ] simplifiying candidate # 64.077 * * * * [progress]: [ 1892 / 2428 ] simplifiying candidate # 64.077 * * * * [progress]: [ 1893 / 2428 ] simplifiying candidate # 64.077 * * * * [progress]: [ 1894 / 2428 ] simplifiying candidate # 64.077 * * * * [progress]: [ 1895 / 2428 ] simplifiying candidate # 64.077 * * * * [progress]: [ 1896 / 2428 ] simplifiying candidate # 64.077 * * * * [progress]: [ 1897 / 2428 ] simplifiying candidate # 64.077 * * * * [progress]: [ 1898 / 2428 ] simplifiying candidate # 64.077 * * * * [progress]: [ 1899 / 2428 ] simplifiying candidate # 64.077 * * * * [progress]: [ 1900 / 2428 ] simplifiying candidate # 64.077 * * * * [progress]: [ 1901 / 2428 ] simplifiying candidate # 64.077 * * * * [progress]: [ 1902 / 2428 ] simplifiying candidate # 64.077 * * * * [progress]: [ 1903 / 2428 ] simplifiying candidate # 64.077 * * * * [progress]: [ 1904 / 2428 ] simplifiying candidate # 64.077 * * * * [progress]: [ 1905 / 2428 ] simplifiying candidate # 64.077 * * * * [progress]: [ 1906 / 2428 ] simplifiying candidate # 64.077 * * * * [progress]: [ 1907 / 2428 ] simplifiying candidate # 64.077 * * * * [progress]: [ 1908 / 2428 ] simplifiying candidate # 64.077 * * * * [progress]: [ 1909 / 2428 ] simplifiying candidate # 64.077 * * * * [progress]: [ 1910 / 2428 ] simplifiying candidate # 64.078 * * * * [progress]: [ 1911 / 2428 ] simplifiying candidate # 64.078 * * * * [progress]: [ 1912 / 2428 ] simplifiying candidate # 64.078 * * * * [progress]: [ 1913 / 2428 ] simplifiying candidate # 64.078 * * * * [progress]: [ 1914 / 2428 ] simplifiying candidate # 64.078 * * * * [progress]: [ 1915 / 2428 ] simplifiying candidate # 64.078 * * * * [progress]: [ 1916 / 2428 ] simplifiying candidate # 64.078 * * * * [progress]: [ 1917 / 2428 ] simplifiying candidate # 64.078 * * * * [progress]: [ 1918 / 2428 ] simplifiying candidate # 64.078 * * * * [progress]: [ 1919 / 2428 ] simplifiying candidate # 64.078 * * * * [progress]: [ 1920 / 2428 ] simplifiying candidate # 64.078 * * * * [progress]: [ 1921 / 2428 ] simplifiying candidate # 64.078 * * * * [progress]: [ 1922 / 2428 ] simplifiying candidate # 64.078 * * * * [progress]: [ 1923 / 2428 ] simplifiying candidate # 64.078 * * * * [progress]: [ 1924 / 2428 ] simplifiying candidate # 64.078 * * * * [progress]: [ 1925 / 2428 ] simplifiying candidate # 64.078 * * * * [progress]: [ 1926 / 2428 ] simplifiying candidate # 64.078 * * * * [progress]: [ 1927 / 2428 ] simplifiying candidate # 64.078 * * * * [progress]: [ 1928 / 2428 ] simplifiying candidate # 64.078 * * * * [progress]: [ 1929 / 2428 ] simplifiying candidate # 64.078 * * * * [progress]: [ 1930 / 2428 ] simplifiying candidate # 64.078 * * * * [progress]: [ 1931 / 2428 ] simplifiying candidate # 64.078 * * * * [progress]: [ 1932 / 2428 ] simplifiying candidate # 64.079 * * * * [progress]: [ 1933 / 2428 ] simplifiying candidate # 64.079 * * * * [progress]: [ 1934 / 2428 ] simplifiying candidate # 64.079 * * * * [progress]: [ 1935 / 2428 ] simplifiying candidate # 64.079 * * * * [progress]: [ 1936 / 2428 ] simplifiying candidate # 64.079 * * * * [progress]: [ 1937 / 2428 ] simplifiying candidate # 64.079 * * * * [progress]: [ 1938 / 2428 ] simplifiying candidate # 64.079 * * * * [progress]: [ 1939 / 2428 ] simplifiying candidate # 64.079 * * * * [progress]: [ 1940 / 2428 ] simplifiying candidate # 64.079 * * * * [progress]: [ 1941 / 2428 ] simplifiying candidate # 64.079 * * * * [progress]: [ 1942 / 2428 ] simplifiying candidate # 64.079 * * * * [progress]: [ 1943 / 2428 ] simplifiying candidate # 64.079 * * * * [progress]: [ 1944 / 2428 ] simplifiying candidate # 64.079 * * * * [progress]: [ 1945 / 2428 ] simplifiying candidate # 64.079 * * * * [progress]: [ 1946 / 2428 ] simplifiying candidate # 64.079 * * * * [progress]: [ 1947 / 2428 ] simplifiying candidate # 64.079 * * * * [progress]: [ 1948 / 2428 ] simplifiying candidate # 64.079 * * * * [progress]: [ 1949 / 2428 ] simplifiying candidate # 64.079 * * * * [progress]: [ 1950 / 2428 ] simplifiying candidate # 64.079 * * * * [progress]: [ 1951 / 2428 ] simplifiying candidate # 64.079 * * * * [progress]: [ 1952 / 2428 ] simplifiying candidate # 64.080 * * * * [progress]: [ 1953 / 2428 ] simplifiying candidate # 64.080 * * * * [progress]: [ 1954 / 2428 ] simplifiying candidate # 64.080 * * * * [progress]: [ 1955 / 2428 ] simplifiying candidate # 64.080 * * * * [progress]: [ 1956 / 2428 ] simplifiying candidate # 64.080 * * * * [progress]: [ 1957 / 2428 ] simplifiying candidate # 64.080 * * * * [progress]: [ 1958 / 2428 ] simplifiying candidate # 64.080 * * * * [progress]: [ 1959 / 2428 ] simplifiying candidate # 64.080 * * * * [progress]: [ 1960 / 2428 ] simplifiying candidate # 64.080 * * * * [progress]: [ 1961 / 2428 ] simplifiying candidate # 64.080 * * * * [progress]: [ 1962 / 2428 ] simplifiying candidate # 64.080 * * * * [progress]: [ 1963 / 2428 ] simplifiying candidate # 64.080 * * * * [progress]: [ 1964 / 2428 ] simplifiying candidate # 64.080 * * * * [progress]: [ 1965 / 2428 ] simplifiying candidate # 64.080 * * * * [progress]: [ 1966 / 2428 ] simplifiying candidate # 64.080 * * * * [progress]: [ 1967 / 2428 ] simplifiying candidate # 64.080 * * * * [progress]: [ 1968 / 2428 ] simplifiying candidate # 64.080 * * * * [progress]: [ 1969 / 2428 ] simplifiying candidate # 64.080 * * * * [progress]: [ 1970 / 2428 ] simplifiying candidate # 64.080 * * * * [progress]: [ 1971 / 2428 ] simplifiying candidate # 64.080 * * * * [progress]: [ 1972 / 2428 ] simplifiying candidate # 64.080 * * * * [progress]: [ 1973 / 2428 ] simplifiying candidate # 64.080 * * * * [progress]: [ 1974 / 2428 ] simplifiying candidate # 64.081 * * * * [progress]: [ 1975 / 2428 ] simplifiying candidate # 64.081 * * * * [progress]: [ 1976 / 2428 ] simplifiying candidate # 64.081 * * * * [progress]: [ 1977 / 2428 ] simplifiying candidate # 64.081 * * * * [progress]: [ 1978 / 2428 ] simplifiying candidate # 64.081 * * * * [progress]: [ 1979 / 2428 ] simplifiying candidate # 64.081 * * * * [progress]: [ 1980 / 2428 ] simplifiying candidate # 64.081 * * * * [progress]: [ 1981 / 2428 ] simplifiying candidate # 64.081 * * * * [progress]: [ 1982 / 2428 ] simplifiying candidate # 64.081 * * * * [progress]: [ 1983 / 2428 ] simplifiying candidate # 64.081 * * * * [progress]: [ 1984 / 2428 ] simplifiying candidate # 64.081 * * * * [progress]: [ 1985 / 2428 ] simplifiying candidate # 64.081 * * * * [progress]: [ 1986 / 2428 ] simplifiying candidate # 64.081 * * * * [progress]: [ 1987 / 2428 ] simplifiying candidate # 64.081 * * * * [progress]: [ 1988 / 2428 ] simplifiying candidate # 64.081 * * * * [progress]: [ 1989 / 2428 ] simplifiying candidate # 64.081 * * * * [progress]: [ 1990 / 2428 ] simplifiying candidate # 64.081 * * * * [progress]: [ 1991 / 2428 ] simplifiying candidate # 64.081 * * * * [progress]: [ 1992 / 2428 ] simplifiying candidate # 64.081 * * * * [progress]: [ 1993 / 2428 ] simplifiying candidate # 64.081 * * * * [progress]: [ 1994 / 2428 ] simplifiying candidate # 64.081 * * * * [progress]: [ 1995 / 2428 ] simplifiying candidate # 64.082 * * * * [progress]: [ 1996 / 2428 ] simplifiying candidate # 64.082 * * * * [progress]: [ 1997 / 2428 ] simplifiying candidate # 64.082 * * * * [progress]: [ 1998 / 2428 ] simplifiying candidate # 64.082 * * * * [progress]: [ 1999 / 2428 ] simplifiying candidate # 64.082 * * * * [progress]: [ 2000 / 2428 ] simplifiying candidate # 64.082 * * * * [progress]: [ 2001 / 2428 ] simplifiying candidate # 64.082 * * * * [progress]: [ 2002 / 2428 ] simplifiying candidate # 64.082 * * * * [progress]: [ 2003 / 2428 ] simplifiying candidate # 64.082 * * * * [progress]: [ 2004 / 2428 ] simplifiying candidate # 64.082 * * * * [progress]: [ 2005 / 2428 ] simplifiying candidate # 64.082 * * * * [progress]: [ 2006 / 2428 ] simplifiying candidate # 64.082 * * * * [progress]: [ 2007 / 2428 ] simplifiying candidate # 64.082 * * * * [progress]: [ 2008 / 2428 ] simplifiying candidate # 64.082 * * * * [progress]: [ 2009 / 2428 ] simplifiying candidate # 64.082 * * * * [progress]: [ 2010 / 2428 ] simplifiying candidate # 64.082 * * * * [progress]: [ 2011 / 2428 ] simplifiying candidate # 64.082 * * * * [progress]: [ 2012 / 2428 ] simplifiying candidate # 64.082 * * * * [progress]: [ 2013 / 2428 ] simplifiying candidate # 64.082 * * * * [progress]: [ 2014 / 2428 ] simplifiying candidate # 64.082 * * * * [progress]: [ 2015 / 2428 ] simplifiying candidate # 64.083 * * * * [progress]: [ 2016 / 2428 ] simplifiying candidate # 64.083 * * * * [progress]: [ 2017 / 2428 ] simplifiying candidate # 64.083 * * * * [progress]: [ 2018 / 2428 ] simplifiying candidate # 64.083 * * * * [progress]: [ 2019 / 2428 ] simplifiying candidate # 64.083 * * * * [progress]: [ 2020 / 2428 ] simplifiying candidate # 64.083 * * * * [progress]: [ 2021 / 2428 ] simplifiying candidate # 64.083 * * * * [progress]: [ 2022 / 2428 ] simplifiying candidate # 64.083 * * * * [progress]: [ 2023 / 2428 ] simplifiying candidate # 64.083 * * * * [progress]: [ 2024 / 2428 ] simplifiying candidate # 64.083 * * * * [progress]: [ 2025 / 2428 ] simplifiying candidate # 64.083 * * * * [progress]: [ 2026 / 2428 ] simplifiying candidate # 64.083 * * * * [progress]: [ 2027 / 2428 ] simplifiying candidate # 64.083 * * * * [progress]: [ 2028 / 2428 ] simplifiying candidate # 64.083 * * * * [progress]: [ 2029 / 2428 ] simplifiying candidate # 64.083 * * * * [progress]: [ 2030 / 2428 ] simplifiying candidate # 64.083 * * * * [progress]: [ 2031 / 2428 ] simplifiying candidate # 64.083 * * * * [progress]: [ 2032 / 2428 ] simplifiying candidate # 64.083 * * * * [progress]: [ 2033 / 2428 ] simplifiying candidate # 64.083 * * * * [progress]: [ 2034 / 2428 ] simplifiying candidate # 64.083 * * * * [progress]: [ 2035 / 2428 ] simplifiying candidate # 64.083 * * * * [progress]: [ 2036 / 2428 ] simplifiying candidate # 64.083 * * * * [progress]: [ 2037 / 2428 ] simplifiying candidate # 64.084 * * * * [progress]: [ 2038 / 2428 ] simplifiying candidate # 64.084 * * * * [progress]: [ 2039 / 2428 ] simplifiying candidate # 64.084 * * * * [progress]: [ 2040 / 2428 ] simplifiying candidate # 64.084 * * * * [progress]: [ 2041 / 2428 ] simplifiying candidate # 64.084 * * * * [progress]: [ 2042 / 2428 ] simplifiying candidate # 64.084 * * * * [progress]: [ 2043 / 2428 ] simplifiying candidate # 64.084 * * * * [progress]: [ 2044 / 2428 ] simplifiying candidate # 64.084 * * * * [progress]: [ 2045 / 2428 ] simplifiying candidate # 64.084 * * * * [progress]: [ 2046 / 2428 ] simplifiying candidate # 64.084 * * * * [progress]: [ 2047 / 2428 ] simplifiying candidate # 64.084 * * * * [progress]: [ 2048 / 2428 ] simplifiying candidate # 64.084 * * * * [progress]: [ 2049 / 2428 ] simplifiying candidate # 64.084 * * * * [progress]: [ 2050 / 2428 ] simplifiying candidate # 64.084 * * * * [progress]: [ 2051 / 2428 ] simplifiying candidate # 64.084 * * * * [progress]: [ 2052 / 2428 ] simplifiying candidate # 64.084 * * * * [progress]: [ 2053 / 2428 ] simplifiying candidate # 64.084 * * * * [progress]: [ 2054 / 2428 ] simplifiying candidate # 64.084 * * * * [progress]: [ 2055 / 2428 ] simplifiying candidate # 64.084 * * * * [progress]: [ 2056 / 2428 ] simplifiying candidate # 64.084 * * * * [progress]: [ 2057 / 2428 ] simplifiying candidate # 64.084 * * * * [progress]: [ 2058 / 2428 ] simplifiying candidate # 64.085 * * * * [progress]: [ 2059 / 2428 ] simplifiying candidate # 64.085 * * * * [progress]: [ 2060 / 2428 ] simplifiying candidate # 64.085 * * * * [progress]: [ 2061 / 2428 ] simplifiying candidate # 64.085 * * * * [progress]: [ 2062 / 2428 ] simplifiying candidate # 64.085 * * * * [progress]: [ 2063 / 2428 ] simplifiying candidate # 64.085 * * * * [progress]: [ 2064 / 2428 ] simplifiying candidate # 64.085 * * * * [progress]: [ 2065 / 2428 ] simplifiying candidate # 64.085 * * * * [progress]: [ 2066 / 2428 ] simplifiying candidate # 64.085 * * * * [progress]: [ 2067 / 2428 ] simplifiying candidate # 64.085 * * * * [progress]: [ 2068 / 2428 ] simplifiying candidate # 64.085 * * * * [progress]: [ 2069 / 2428 ] simplifiying candidate # 64.085 * * * * [progress]: [ 2070 / 2428 ] simplifiying candidate # 64.085 * * * * [progress]: [ 2071 / 2428 ] simplifiying candidate # 64.085 * * * * [progress]: [ 2072 / 2428 ] simplifiying candidate # 64.085 * * * * [progress]: [ 2073 / 2428 ] simplifiying candidate # 64.085 * * * * [progress]: [ 2074 / 2428 ] simplifiying candidate # 64.085 * * * * [progress]: [ 2075 / 2428 ] simplifiying candidate # 64.085 * * * * [progress]: [ 2076 / 2428 ] simplifiying candidate # 64.085 * * * * [progress]: [ 2077 / 2428 ] simplifiying candidate # 64.085 * * * * [progress]: [ 2078 / 2428 ] simplifiying candidate # 64.085 * * * * [progress]: [ 2079 / 2428 ] simplifiying candidate # 64.085 * * * * [progress]: [ 2080 / 2428 ] simplifiying candidate # 64.086 * * * * [progress]: [ 2081 / 2428 ] simplifiying candidate # 64.086 * * * * [progress]: [ 2082 / 2428 ] simplifiying candidate # 64.086 * * * * [progress]: [ 2083 / 2428 ] simplifiying candidate # 64.086 * * * * [progress]: [ 2084 / 2428 ] simplifiying candidate # 64.086 * * * * [progress]: [ 2085 / 2428 ] simplifiying candidate # 64.086 * * * * [progress]: [ 2086 / 2428 ] simplifiying candidate # 64.086 * * * * [progress]: [ 2087 / 2428 ] simplifiying candidate # 64.086 * * * * [progress]: [ 2088 / 2428 ] simplifiying candidate # 64.086 * * * * [progress]: [ 2089 / 2428 ] simplifiying candidate # 64.086 * * * * [progress]: [ 2090 / 2428 ] simplifiying candidate # 64.086 * * * * [progress]: [ 2091 / 2428 ] simplifiying candidate # 64.086 * * * * [progress]: [ 2092 / 2428 ] simplifiying candidate # 64.086 * * * * [progress]: [ 2093 / 2428 ] simplifiying candidate # 64.086 * * * * [progress]: [ 2094 / 2428 ] simplifiying candidate # 64.086 * * * * [progress]: [ 2095 / 2428 ] simplifiying candidate # 64.086 * * * * [progress]: [ 2096 / 2428 ] simplifiying candidate # 64.086 * * * * [progress]: [ 2097 / 2428 ] simplifiying candidate # 64.086 * * * * [progress]: [ 2098 / 2428 ] simplifiying candidate # 64.086 * * * * [progress]: [ 2099 / 2428 ] simplifiying candidate # 64.087 * * * * [progress]: [ 2100 / 2428 ] simplifiying candidate # 64.087 * * * * [progress]: [ 2101 / 2428 ] simplifiying candidate # 64.087 * * * * [progress]: [ 2102 / 2428 ] simplifiying candidate # 64.087 * * * * [progress]: [ 2103 / 2428 ] simplifiying candidate # 64.087 * * * * [progress]: [ 2104 / 2428 ] simplifiying candidate # 64.087 * * * * [progress]: [ 2105 / 2428 ] simplifiying candidate # 64.087 * * * * [progress]: [ 2106 / 2428 ] simplifiying candidate # 64.087 * * * * [progress]: [ 2107 / 2428 ] simplifiying candidate # 64.087 * * * * [progress]: [ 2108 / 2428 ] simplifiying candidate # 64.087 * * * * [progress]: [ 2109 / 2428 ] simplifiying candidate # 64.087 * * * * [progress]: [ 2110 / 2428 ] simplifiying candidate # 64.087 * * * * [progress]: [ 2111 / 2428 ] simplifiying candidate # 64.087 * * * * [progress]: [ 2112 / 2428 ] simplifiying candidate # 64.087 * * * * [progress]: [ 2113 / 2428 ] simplifiying candidate # 64.087 * * * * [progress]: [ 2114 / 2428 ] simplifiying candidate # 64.087 * * * * [progress]: [ 2115 / 2428 ] simplifiying candidate # 64.087 * * * * [progress]: [ 2116 / 2428 ] simplifiying candidate # 64.087 * * * * [progress]: [ 2117 / 2428 ] simplifiying candidate # 64.087 * * * * [progress]: [ 2118 / 2428 ] simplifiying candidate # 64.087 * * * * [progress]: [ 2119 / 2428 ] simplifiying candidate # 64.088 * * * * [progress]: [ 2120 / 2428 ] simplifiying candidate # 64.088 * * * * [progress]: [ 2121 / 2428 ] simplifiying candidate # 64.088 * * * * [progress]: [ 2122 / 2428 ] simplifiying candidate # 64.088 * * * * [progress]: [ 2123 / 2428 ] simplifiying candidate # 64.088 * * * * [progress]: [ 2124 / 2428 ] simplifiying candidate # 64.088 * * * * [progress]: [ 2125 / 2428 ] simplifiying candidate # 64.088 * * * * [progress]: [ 2126 / 2428 ] simplifiying candidate # 64.088 * * * * [progress]: [ 2127 / 2428 ] simplifiying candidate # 64.088 * * * * [progress]: [ 2128 / 2428 ] simplifiying candidate # 64.088 * * * * [progress]: [ 2129 / 2428 ] simplifiying candidate # 64.088 * * * * [progress]: [ 2130 / 2428 ] simplifiying candidate # 64.088 * * * * [progress]: [ 2131 / 2428 ] simplifiying candidate # 64.088 * * * * [progress]: [ 2132 / 2428 ] simplifiying candidate # 64.088 * * * * [progress]: [ 2133 / 2428 ] simplifiying candidate # 64.088 * * * * [progress]: [ 2134 / 2428 ] simplifiying candidate # 64.088 * * * * [progress]: [ 2135 / 2428 ] simplifiying candidate # 64.088 * * * * [progress]: [ 2136 / 2428 ] simplifiying candidate # 64.088 * * * * [progress]: [ 2137 / 2428 ] simplifiying candidate # 64.088 * * * * [progress]: [ 2138 / 2428 ] simplifiying candidate # 64.089 * * * * [progress]: [ 2139 / 2428 ] simplifiying candidate # 64.089 * * * * [progress]: [ 2140 / 2428 ] simplifiying candidate # 64.089 * * * * [progress]: [ 2141 / 2428 ] simplifiying candidate # 64.089 * * * * [progress]: [ 2142 / 2428 ] simplifiying candidate # 64.089 * * * * [progress]: [ 2143 / 2428 ] simplifiying candidate # 64.089 * * * * [progress]: [ 2144 / 2428 ] simplifiying candidate # 64.089 * * * * [progress]: [ 2145 / 2428 ] simplifiying candidate # 64.089 * * * * [progress]: [ 2146 / 2428 ] simplifiying candidate # 64.089 * * * * [progress]: [ 2147 / 2428 ] simplifiying candidate # 64.089 * * * * [progress]: [ 2148 / 2428 ] simplifiying candidate # 64.089 * * * * [progress]: [ 2149 / 2428 ] simplifiying candidate # 64.089 * * * * [progress]: [ 2150 / 2428 ] simplifiying candidate # 64.089 * * * * [progress]: [ 2151 / 2428 ] simplifiying candidate # 64.089 * * * * [progress]: [ 2152 / 2428 ] simplifiying candidate # 64.089 * * * * [progress]: [ 2153 / 2428 ] simplifiying candidate # 64.089 * * * * [progress]: [ 2154 / 2428 ] simplifiying candidate # 64.089 * * * * [progress]: [ 2155 / 2428 ] simplifiying candidate # 64.089 * * * * [progress]: [ 2156 / 2428 ] simplifiying candidate # 64.089 * * * * [progress]: [ 2157 / 2428 ] simplifiying candidate # 64.089 * * * * [progress]: [ 2158 / 2428 ] simplifiying candidate # 64.089 * * * * [progress]: [ 2159 / 2428 ] simplifiying candidate # 64.090 * * * * [progress]: [ 2160 / 2428 ] simplifiying candidate # 64.090 * * * * [progress]: [ 2161 / 2428 ] simplifiying candidate # 64.090 * * * * [progress]: [ 2162 / 2428 ] simplifiying candidate # 64.090 * * * * [progress]: [ 2163 / 2428 ] simplifiying candidate # 64.090 * * * * [progress]: [ 2164 / 2428 ] simplifiying candidate # 64.090 * * * * [progress]: [ 2165 / 2428 ] simplifiying candidate # 64.090 * * * * [progress]: [ 2166 / 2428 ] simplifiying candidate # 64.090 * * * * [progress]: [ 2167 / 2428 ] simplifiying candidate # 64.090 * * * * [progress]: [ 2168 / 2428 ] simplifiying candidate # 64.090 * * * * [progress]: [ 2169 / 2428 ] simplifiying candidate # 64.090 * * * * [progress]: [ 2170 / 2428 ] simplifiying candidate # 64.090 * * * * [progress]: [ 2171 / 2428 ] simplifiying candidate # 64.090 * * * * [progress]: [ 2172 / 2428 ] simplifiying candidate # 64.090 * * * * [progress]: [ 2173 / 2428 ] simplifiying candidate # 64.090 * * * * [progress]: [ 2174 / 2428 ] simplifiying candidate # 64.090 * * * * [progress]: [ 2175 / 2428 ] simplifiying candidate # 64.090 * * * * [progress]: [ 2176 / 2428 ] simplifiying candidate # 64.090 * * * * [progress]: [ 2177 / 2428 ] simplifiying candidate # 64.090 * * * * [progress]: [ 2178 / 2428 ] simplifiying candidate # 64.090 * * * * [progress]: [ 2179 / 2428 ] simplifiying candidate # 64.091 * * * * [progress]: [ 2180 / 2428 ] simplifiying candidate # 64.091 * * * * [progress]: [ 2181 / 2428 ] simplifiying candidate # 64.091 * * * * [progress]: [ 2182 / 2428 ] simplifiying candidate # 64.091 * * * * [progress]: [ 2183 / 2428 ] simplifiying candidate # 64.091 * * * * [progress]: [ 2184 / 2428 ] simplifiying candidate # 64.091 * * * * [progress]: [ 2185 / 2428 ] simplifiying candidate # 64.091 * * * * [progress]: [ 2186 / 2428 ] simplifiying candidate # 64.091 * * * * [progress]: [ 2187 / 2428 ] simplifiying candidate # 64.091 * * * * [progress]: [ 2188 / 2428 ] simplifiying candidate # 64.091 * * * * [progress]: [ 2189 / 2428 ] simplifiying candidate # 64.091 * * * * [progress]: [ 2190 / 2428 ] simplifiying candidate # 64.091 * * * * [progress]: [ 2191 / 2428 ] simplifiying candidate # 64.091 * * * * [progress]: [ 2192 / 2428 ] simplifiying candidate # 64.091 * * * * [progress]: [ 2193 / 2428 ] simplifiying candidate # 64.091 * * * * [progress]: [ 2194 / 2428 ] simplifiying candidate # 64.091 * * * * [progress]: [ 2195 / 2428 ] simplifiying candidate # 64.091 * * * * [progress]: [ 2196 / 2428 ] simplifiying candidate # 64.091 * * * * [progress]: [ 2197 / 2428 ] simplifiying candidate # 64.092 * * * * [progress]: [ 2198 / 2428 ] simplifiying candidate # 64.092 * * * * [progress]: [ 2199 / 2428 ] simplifiying candidate # 64.092 * * * * [progress]: [ 2200 / 2428 ] simplifiying candidate # 64.092 * * * * [progress]: [ 2201 / 2428 ] simplifiying candidate # 64.092 * * * * [progress]: [ 2202 / 2428 ] simplifiying candidate # 64.092 * * * * [progress]: [ 2203 / 2428 ] simplifiying candidate # 64.092 * * * * [progress]: [ 2204 / 2428 ] simplifiying candidate # 64.092 * * * * [progress]: [ 2205 / 2428 ] simplifiying candidate # 64.092 * * * * [progress]: [ 2206 / 2428 ] simplifiying candidate # 64.092 * * * * [progress]: [ 2207 / 2428 ] simplifiying candidate # 64.092 * * * * [progress]: [ 2208 / 2428 ] simplifiying candidate # 64.092 * * * * [progress]: [ 2209 / 2428 ] simplifiying candidate # 64.092 * * * * [progress]: [ 2210 / 2428 ] simplifiying candidate # 64.092 * * * * [progress]: [ 2211 / 2428 ] simplifiying candidate # 64.092 * * * * [progress]: [ 2212 / 2428 ] simplifiying candidate # 64.092 * * * * [progress]: [ 2213 / 2428 ] simplifiying candidate # 64.092 * * * * [progress]: [ 2214 / 2428 ] simplifiying candidate # 64.092 * * * * [progress]: [ 2215 / 2428 ] simplifiying candidate # 64.092 * * * * [progress]: [ 2216 / 2428 ] simplifiying candidate # 64.092 * * * * [progress]: [ 2217 / 2428 ] simplifiying candidate # 64.093 * * * * [progress]: [ 2218 / 2428 ] simplifiying candidate # 64.093 * * * * [progress]: [ 2219 / 2428 ] simplifiying candidate # 64.093 * * * * [progress]: [ 2220 / 2428 ] simplifiying candidate # 64.093 * * * * [progress]: [ 2221 / 2428 ] simplifiying candidate # 64.093 * * * * [progress]: [ 2222 / 2428 ] simplifiying candidate # 64.093 * * * * [progress]: [ 2223 / 2428 ] simplifiying candidate # 64.093 * * * * [progress]: [ 2224 / 2428 ] simplifiying candidate # 64.093 * * * * [progress]: [ 2225 / 2428 ] simplifiying candidate # 64.093 * * * * [progress]: [ 2226 / 2428 ] simplifiying candidate # 64.093 * * * * [progress]: [ 2227 / 2428 ] simplifiying candidate # 64.093 * * * * [progress]: [ 2228 / 2428 ] simplifiying candidate # 64.093 * * * * [progress]: [ 2229 / 2428 ] simplifiying candidate # 64.093 * * * * [progress]: [ 2230 / 2428 ] simplifiying candidate # 64.093 * * * * [progress]: [ 2231 / 2428 ] simplifiying candidate # 64.093 * * * * [progress]: [ 2232 / 2428 ] simplifiying candidate # 64.093 * * * * [progress]: [ 2233 / 2428 ] simplifiying candidate # 64.093 * * * * [progress]: [ 2234 / 2428 ] simplifiying candidate # 64.093 * * * * [progress]: [ 2235 / 2428 ] simplifiying candidate # 64.093 * * * * [progress]: [ 2236 / 2428 ] simplifiying candidate # 64.093 * * * * [progress]: [ 2237 / 2428 ] simplifiying candidate # 64.094 * * * * [progress]: [ 2238 / 2428 ] simplifiying candidate # 64.094 * * * * [progress]: [ 2239 / 2428 ] simplifiying candidate # 64.094 * * * * [progress]: [ 2240 / 2428 ] simplifiying candidate # 64.094 * * * * [progress]: [ 2241 / 2428 ] simplifiying candidate # 64.094 * * * * [progress]: [ 2242 / 2428 ] simplifiying candidate # 64.094 * * * * [progress]: [ 2243 / 2428 ] simplifiying candidate # 64.094 * * * * [progress]: [ 2244 / 2428 ] simplifiying candidate # 64.094 * * * * [progress]: [ 2245 / 2428 ] simplifiying candidate # 64.094 * * * * [progress]: [ 2246 / 2428 ] simplifiying candidate # 64.094 * * * * [progress]: [ 2247 / 2428 ] simplifiying candidate # 64.094 * * * * [progress]: [ 2248 / 2428 ] simplifiying candidate # 64.094 * * * * [progress]: [ 2249 / 2428 ] simplifiying candidate # 64.094 * * * * [progress]: [ 2250 / 2428 ] simplifiying candidate # 64.094 * * * * [progress]: [ 2251 / 2428 ] simplifiying candidate # 64.094 * * * * [progress]: [ 2252 / 2428 ] simplifiying candidate # 64.094 * * * * [progress]: [ 2253 / 2428 ] simplifiying candidate # 64.094 * * * * [progress]: [ 2254 / 2428 ] simplifiying candidate # 64.094 * * * * [progress]: [ 2255 / 2428 ] simplifiying candidate # 64.094 * * * * [progress]: [ 2256 / 2428 ] simplifiying candidate # 64.094 * * * * [progress]: [ 2257 / 2428 ] simplifiying candidate # 64.095 * * * * [progress]: [ 2258 / 2428 ] simplifiying candidate # 64.095 * * * * [progress]: [ 2259 / 2428 ] simplifiying candidate # 64.095 * * * * [progress]: [ 2260 / 2428 ] simplifiying candidate # 64.095 * * * * [progress]: [ 2261 / 2428 ] simplifiying candidate # 64.095 * * * * [progress]: [ 2262 / 2428 ] simplifiying candidate # 64.095 * * * * [progress]: [ 2263 / 2428 ] simplifiying candidate # 64.095 * * * * [progress]: [ 2264 / 2428 ] simplifiying candidate # 64.095 * * * * [progress]: [ 2265 / 2428 ] simplifiying candidate # 64.095 * * * * [progress]: [ 2266 / 2428 ] simplifiying candidate # 64.095 * * * * [progress]: [ 2267 / 2428 ] simplifiying candidate # 64.095 * * * * [progress]: [ 2268 / 2428 ] simplifiying candidate # 64.095 * * * * [progress]: [ 2269 / 2428 ] simplifiying candidate # 64.095 * * * * [progress]: [ 2270 / 2428 ] simplifiying candidate # 64.095 * * * * [progress]: [ 2271 / 2428 ] simplifiying candidate # 64.095 * * * * [progress]: [ 2272 / 2428 ] simplifiying candidate # 64.095 * * * * [progress]: [ 2273 / 2428 ] simplifiying candidate # 64.095 * * * * [progress]: [ 2274 / 2428 ] simplifiying candidate # 64.095 * * * * [progress]: [ 2275 / 2428 ] simplifiying candidate # 64.095 * * * * [progress]: [ 2276 / 2428 ] simplifiying candidate # 64.095 * * * * [progress]: [ 2277 / 2428 ] simplifiying candidate # 64.096 * * * * [progress]: [ 2278 / 2428 ] simplifiying candidate # 64.096 * * * * [progress]: [ 2279 / 2428 ] simplifiying candidate # 64.096 * * * * [progress]: [ 2280 / 2428 ] simplifiying candidate # 64.096 * * * * [progress]: [ 2281 / 2428 ] simplifiying candidate # 64.096 * * * * [progress]: [ 2282 / 2428 ] simplifiying candidate # 64.096 * * * * [progress]: [ 2283 / 2428 ] simplifiying candidate # 64.096 * * * * [progress]: [ 2284 / 2428 ] simplifiying candidate # 64.096 * * * * [progress]: [ 2285 / 2428 ] simplifiying candidate # 64.096 * * * * [progress]: [ 2286 / 2428 ] simplifiying candidate # 64.096 * * * * [progress]: [ 2287 / 2428 ] simplifiying candidate # 64.096 * * * * [progress]: [ 2288 / 2428 ] simplifiying candidate # 64.096 * * * * [progress]: [ 2289 / 2428 ] simplifiying candidate # 64.096 * * * * [progress]: [ 2290 / 2428 ] simplifiying candidate # 64.096 * * * * [progress]: [ 2291 / 2428 ] simplifiying candidate # 64.096 * * * * [progress]: [ 2292 / 2428 ] simplifiying candidate # 64.096 * * * * [progress]: [ 2293 / 2428 ] simplifiying candidate # 64.096 * * * * [progress]: [ 2294 / 2428 ] simplifiying candidate # 64.096 * * * * [progress]: [ 2295 / 2428 ] simplifiying candidate # 64.096 * * * * [progress]: [ 2296 / 2428 ] simplifiying candidate # 64.096 * * * * [progress]: [ 2297 / 2428 ] simplifiying candidate # 64.097 * * * * [progress]: [ 2298 / 2428 ] simplifiying candidate # 64.097 * * * * [progress]: [ 2299 / 2428 ] simplifiying candidate # 64.097 * * * * [progress]: [ 2300 / 2428 ] simplifiying candidate # 64.097 * * * * [progress]: [ 2301 / 2428 ] simplifiying candidate # 64.097 * * * * [progress]: [ 2302 / 2428 ] simplifiying candidate # 64.097 * * * * [progress]: [ 2303 / 2428 ] simplifiying candidate # 64.097 * * * * [progress]: [ 2304 / 2428 ] simplifiying candidate # 64.097 * * * * [progress]: [ 2305 / 2428 ] simplifiying candidate # 64.097 * * * * [progress]: [ 2306 / 2428 ] simplifiying candidate # 64.097 * * * * [progress]: [ 2307 / 2428 ] simplifiying candidate # 64.097 * * * * [progress]: [ 2308 / 2428 ] simplifiying candidate # 64.097 * * * * [progress]: [ 2309 / 2428 ] simplifiying candidate # 64.097 * * * * [progress]: [ 2310 / 2428 ] simplifiying candidate # 64.097 * * * * [progress]: [ 2311 / 2428 ] simplifiying candidate # 64.097 * * * * [progress]: [ 2312 / 2428 ] simplifiying candidate # 64.097 * * * * [progress]: [ 2313 / 2428 ] simplifiying candidate # 64.097 * * * * [progress]: [ 2314 / 2428 ] simplifiying candidate # 64.097 * * * * [progress]: [ 2315 / 2428 ] simplifiying candidate # 64.097 * * * * [progress]: [ 2316 / 2428 ] simplifiying candidate # 64.098 * * * * [progress]: [ 2317 / 2428 ] simplifiying candidate # 64.098 * * * * [progress]: [ 2318 / 2428 ] simplifiying candidate # 64.098 * * * * [progress]: [ 2319 / 2428 ] simplifiying candidate # 64.098 * * * * [progress]: [ 2320 / 2428 ] simplifiying candidate # 64.098 * * * * [progress]: [ 2321 / 2428 ] simplifiying candidate # 64.098 * * * * [progress]: [ 2322 / 2428 ] simplifiying candidate # 64.098 * * * * [progress]: [ 2323 / 2428 ] simplifiying candidate # 64.098 * * * * [progress]: [ 2324 / 2428 ] simplifiying candidate # 64.098 * * * * [progress]: [ 2325 / 2428 ] simplifiying candidate # 64.098 * * * * [progress]: [ 2326 / 2428 ] simplifiying candidate # 64.098 * * * * [progress]: [ 2327 / 2428 ] simplifiying candidate # 64.098 * * * * [progress]: [ 2328 / 2428 ] simplifiying candidate # 64.098 * * * * [progress]: [ 2329 / 2428 ] simplifiying candidate # 64.098 * * * * [progress]: [ 2330 / 2428 ] simplifiying candidate # 64.098 * * * * [progress]: [ 2331 / 2428 ] simplifiying candidate # 64.098 * * * * [progress]: [ 2332 / 2428 ] simplifiying candidate # 64.098 * * * * [progress]: [ 2333 / 2428 ] simplifiying candidate # 64.098 * * * * [progress]: [ 2334 / 2428 ] simplifiying candidate # 64.098 * * * * [progress]: [ 2335 / 2428 ] simplifiying candidate # 64.098 * * * * [progress]: [ 2336 / 2428 ] simplifiying candidate # 64.099 * * * * [progress]: [ 2337 / 2428 ] simplifiying candidate # 64.099 * * * * [progress]: [ 2338 / 2428 ] simplifiying candidate # 64.099 * * * * [progress]: [ 2339 / 2428 ] simplifiying candidate # 64.099 * * * * [progress]: [ 2340 / 2428 ] simplifiying candidate # 64.099 * * * * [progress]: [ 2341 / 2428 ] simplifiying candidate # 64.099 * * * * [progress]: [ 2342 / 2428 ] simplifiying candidate # 64.099 * * * * [progress]: [ 2343 / 2428 ] simplifiying candidate # 64.099 * * * * [progress]: [ 2344 / 2428 ] simplifiying candidate # 64.099 * * * * [progress]: [ 2345 / 2428 ] simplifiying candidate # 64.099 * * * * [progress]: [ 2346 / 2428 ] simplifiying candidate # 64.099 * * * * [progress]: [ 2347 / 2428 ] simplifiying candidate # 64.099 * * * * [progress]: [ 2348 / 2428 ] simplifiying candidate # 64.099 * * * * [progress]: [ 2349 / 2428 ] simplifiying candidate # 64.099 * * * * [progress]: [ 2350 / 2428 ] simplifiying candidate # 64.099 * * * * [progress]: [ 2351 / 2428 ] simplifiying candidate # 64.099 * * * * [progress]: [ 2352 / 2428 ] simplifiying candidate # 64.099 * * * * [progress]: [ 2353 / 2428 ] simplifiying candidate # 64.099 * * * * [progress]: [ 2354 / 2428 ] simplifiying candidate # 64.099 * * * * [progress]: [ 2355 / 2428 ] simplifiying candidate # 64.099 * * * * [progress]: [ 2356 / 2428 ] simplifiying candidate # 64.100 * * * * [progress]: [ 2357 / 2428 ] simplifiying candidate # 64.100 * * * * [progress]: [ 2358 / 2428 ] simplifiying candidate # 64.100 * * * * [progress]: [ 2359 / 2428 ] simplifiying candidate # 64.100 * * * * [progress]: [ 2360 / 2428 ] simplifiying candidate # 64.100 * * * * [progress]: [ 2361 / 2428 ] simplifiying candidate # 64.100 * * * * [progress]: [ 2362 / 2428 ] simplifiying candidate # 64.100 * * * * [progress]: [ 2363 / 2428 ] simplifiying candidate # 64.100 * * * * [progress]: [ 2364 / 2428 ] simplifiying candidate # 64.100 * * * * [progress]: [ 2365 / 2428 ] simplifiying candidate # 64.100 * * * * [progress]: [ 2366 / 2428 ] simplifiying candidate # 64.100 * * * * [progress]: [ 2367 / 2428 ] simplifiying candidate # 64.100 * * * * [progress]: [ 2368 / 2428 ] simplifiying candidate # 64.100 * * * * [progress]: [ 2369 / 2428 ] simplifiying candidate # 64.100 * * * * [progress]: [ 2370 / 2428 ] simplifiying candidate # 64.100 * * * * [progress]: [ 2371 / 2428 ] simplifiying candidate # 64.100 * * * * [progress]: [ 2372 / 2428 ] simplifiying candidate # 64.100 * * * * [progress]: [ 2373 / 2428 ] simplifiying candidate # 64.101 * * * * [progress]: [ 2374 / 2428 ] simplifiying candidate # 64.101 * * * * [progress]: [ 2375 / 2428 ] simplifiying candidate # 64.101 * * * * [progress]: [ 2376 / 2428 ] simplifiying candidate # 64.101 * * * * [progress]: [ 2377 / 2428 ] simplifiying candidate # 64.101 * * * * [progress]: [ 2378 / 2428 ] simplifiying candidate # 64.101 * * * * [progress]: [ 2379 / 2428 ] simplifiying candidate # 64.101 * * * * [progress]: [ 2380 / 2428 ] simplifiying candidate # 64.101 * * * * [progress]: [ 2381 / 2428 ] simplifiying candidate # 64.101 * * * * [progress]: [ 2382 / 2428 ] simplifiying candidate # 64.101 * * * * [progress]: [ 2383 / 2428 ] simplifiying candidate # 64.101 * * * * [progress]: [ 2384 / 2428 ] simplifiying candidate # 64.101 * * * * [progress]: [ 2385 / 2428 ] simplifiying candidate # 64.101 * * * * [progress]: [ 2386 / 2428 ] simplifiying candidate # 64.101 * * * * [progress]: [ 2387 / 2428 ] simplifiying candidate # 64.101 * * * * [progress]: [ 2388 / 2428 ] simplifiying candidate # 64.101 * * * * [progress]: [ 2389 / 2428 ] simplifiying candidate # 64.101 * * * * [progress]: [ 2390 / 2428 ] simplifiying candidate # 64.101 * * * * [progress]: [ 2391 / 2428 ] simplifiying candidate # 64.102 * * * * [progress]: [ 2392 / 2428 ] simplifiying candidate # 64.102 * * * * [progress]: [ 2393 / 2428 ] simplifiying candidate # 64.102 * * * * [progress]: [ 2394 / 2428 ] simplifiying candidate # 64.102 * * * * [progress]: [ 2395 / 2428 ] simplifiying candidate # 64.102 * * * * [progress]: [ 2396 / 2428 ] simplifiying candidate # 64.102 * * * * [progress]: [ 2397 / 2428 ] simplifiying candidate # 64.102 * * * * [progress]: [ 2398 / 2428 ] simplifiying candidate # 64.102 * * * * [progress]: [ 2399 / 2428 ] simplifiying candidate # 64.102 * * * * [progress]: [ 2400 / 2428 ] simplifiying candidate # 64.102 * * * * [progress]: [ 2401 / 2428 ] simplifiying candidate # 64.102 * * * * [progress]: [ 2402 / 2428 ] simplifiying candidate # 64.102 * * * * [progress]: [ 2403 / 2428 ] simplifiying candidate # 64.102 * * * * [progress]: [ 2404 / 2428 ] simplifiying candidate # 64.102 * * * * [progress]: [ 2405 / 2428 ] simplifiying candidate # 64.102 * * * * [progress]: [ 2406 / 2428 ] simplifiying candidate # 64.102 * * * * [progress]: [ 2407 / 2428 ] simplifiying candidate # 64.102 * * * * [progress]: [ 2408 / 2428 ] simplifiying candidate # 64.102 * * * * [progress]: [ 2409 / 2428 ] simplifiying candidate # 64.103 * * * * [progress]: [ 2410 / 2428 ] simplifiying candidate # 64.103 * * * * [progress]: [ 2411 / 2428 ] simplifiying candidate # 64.103 * * * * [progress]: [ 2412 / 2428 ] simplifiying candidate # 64.103 * * * * [progress]: [ 2413 / 2428 ] simplifiying candidate # 64.103 * * * * [progress]: [ 2414 / 2428 ] simplifiying candidate # 64.103 * * * * [progress]: [ 2415 / 2428 ] simplifiying candidate # 64.103 * * * * [progress]: [ 2416 / 2428 ] simplifiying candidate # 64.103 * * * * [progress]: [ 2417 / 2428 ] simplifiying candidate # 64.103 * * * * [progress]: [ 2418 / 2428 ] simplifiying candidate # 64.103 * * * * [progress]: [ 2419 / 2428 ] simplifiying candidate # 64.103 * * * * [progress]: [ 2420 / 2428 ] simplifiying candidate # 64.103 * * * * [progress]: [ 2421 / 2428 ] simplifiying candidate # 64.103 * * * * [progress]: [ 2422 / 2428 ] simplifiying candidate # 64.103 * * * * [progress]: [ 2423 / 2428 ] simplifiying candidate # 64.103 * * * * [progress]: [ 2424 / 2428 ] simplifiying candidate # 64.103 * * * * [progress]: [ 2425 / 2428 ] simplifiying candidate # 64.103 * * * * [progress]: [ 2426 / 2428 ] simplifiying candidate # 64.104 * * * * [progress]: [ 2427 / 2428 ] simplifiying candidate # 64.104 * * * * [progress]: [ 2428 / 2428 ] simplifiying candidate # 64.158 * [simplify]: Simplifying: (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k)))) (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (exp (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* l l) l)) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k)))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* l l) l)) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k)))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* l l) l)) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k)))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* l l) l)) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k)))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* l l) l)) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k)))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* l l) l)) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k)))) (/ (* (* (/ (/ k 1) l) (/ (/ k 1) l)) (/ (/ k 1) l)) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k)))) (/ (* (* (/ (/ k 1) l) (/ (/ k 1) l)) (/ (/ k 1) l)) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k)))) (/ (* (* (/ (/ k 1) l) (/ (/ k 1) l)) (/ (/ k 1) l)) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k)))) (* (cbrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (cbrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))))) (cbrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (* (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (sqrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (sqrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (- (/ (/ k 1) l)) (- (/ (/ 2 t) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (cbrt (/ (/ k 1) l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (cbrt (/ (/ k 1) l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (cbrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (sqrt (/ 2 t)) 1)) (/ (cbrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) 1) 1)) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (sqrt t)) 1)) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 1) 1)) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 1 (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 1 1)) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 2 (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 2 1)) (/ (cbrt (/ (/ k 1) l)) (/ (/ 1 t) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 2 t)) (/ (cbrt (/ (/ k 1) l)) (/ 1 (sin k))) (/ (sqrt (/ (/ k 1) l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt (/ (/ k 1) l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (sqrt (/ (/ k 1) l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (sqrt (/ (/ k 1) l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (sqrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) 1)) (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) 1) 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (sqrt t)) 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 1) 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ 1 (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ 1 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ 2 (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ 2 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 t) (sin k))) (/ (sqrt (/ (/ k 1) l)) 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ 2 t)) (/ (sqrt (/ (/ k 1) l)) (/ 1 (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ 1 (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 1 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 2 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 2 t)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ 1 (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (cbrt (/ k 1)) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (cbrt (/ k 1)) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (cbrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (cbrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 1) 1)) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 1 (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 1 1)) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 2 (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 2 1)) (/ (/ (cbrt (/ k 1)) l) (/ (/ 1 t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 2 t)) (/ (/ (cbrt (/ k 1)) l) (/ 1 (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ 1 (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 1 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 2 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 2 t)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 1 (sin k))) (/ (/ (sqrt (/ k 1)) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (sqrt (/ k 1)) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt (/ k 1)) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (sqrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (sqrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 1) 1)) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ 1 (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ 1 1)) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ 2 (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ 2 1)) (/ (/ (sqrt (/ k 1)) l) (/ (/ 1 t) (sin k))) (/ (/ (sqrt (/ k 1)) 1) 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ 2 t)) (/ (/ (sqrt (/ k 1)) l) (/ 1 (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ 1 (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 t)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ 1 (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 1 (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 1 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 2 (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 2 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 1 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 2 t)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ 1 (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ 1 (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 1 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 2 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 2 t)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ 1 (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 1) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 1 (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 1 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 2 (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 2 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 1 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 2 t)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ 1 (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ 1 (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 1 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 2 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 2 t)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ 1 (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (cbrt k) 1) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (cbrt k) 1) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (cbrt k) 1) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (cbrt k) 1) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 1) 1)) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 1 (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 1 1)) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 2 (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 2 1)) (/ (/ (/ (cbrt k) 1) l) (/ (/ 1 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 2 t)) (/ (/ (/ (cbrt k) 1) l) (/ 1 (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ 1 (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 t)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ 1 (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 1 (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 1 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 2 (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 2 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 1 t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 2 t)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ 1 (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ 1 (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 1 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 2 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 2 t)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 1 (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 1) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 1 (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 1 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 2 (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 2 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 1 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 2 t)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ 1 (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ 1 (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 1 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 t)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 1 (sin k))) (/ (/ (/ (sqrt k) 1) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (sqrt k) 1) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (sqrt k) 1) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (sqrt k) 1) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 1) 1)) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ 1 (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ 1 1)) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ 2 (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ 2 1)) (/ (/ (/ (sqrt k) 1) l) (/ (/ 1 t) (sin k))) (/ (/ (/ (sqrt k) 1) 1) 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ 2 t)) (/ (/ (/ (sqrt k) 1) l) (/ 1 (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ 1 (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 t)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ 1 (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k (cbrt 1)) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k (cbrt 1)) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) 1)) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 1 (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 1 1)) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 2 (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 2 1)) (/ (/ (/ k (cbrt 1)) l) (/ (/ 1 t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 2 t)) (/ (/ (/ k (cbrt 1)) l) (/ 1 (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ 1 (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 1 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 2 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 2 t)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ 1 (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k (sqrt 1)) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k (sqrt 1)) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 1) 1)) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ 1 (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ 1 1)) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ 2 (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ 2 1)) (/ (/ (/ k (sqrt 1)) l) (/ (/ 1 t) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ 2 t)) (/ (/ (/ k (sqrt 1)) l) (/ 1 (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (/ k 1) (cbrt l)) (/ 1 (sin k))) (/ (/ (/ 1 1) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k 1) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ 1 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ 2 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ 1 1) (sqrt l)) 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ 2 t)) (/ (/ (/ k 1) (sqrt l)) (/ 1 (sin k))) (/ (/ (/ 1 1) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k 1) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 1) 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ 1 1) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ 1 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ 1 1) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ 1 1) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ 1 1) 1)) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ 1 (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ 1 1)) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ 2 (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ 2 1)) (/ (/ (/ k 1) l) (/ (/ 1 t) (sin k))) (/ (/ (/ 1 1) 1) 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) 1) (/ 2 t)) (/ (/ (/ k 1) l) (/ 1 (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (/ k 1) (cbrt l)) (/ 1 (sin k))) (/ (/ 1 (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k 1) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ 1 (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ 1 (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ 1 (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ 1 (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ 1 (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ 1 (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ 1 (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ 1 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ 1 (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ 2 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ 1 (sqrt l)) 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ 1 (sqrt l)) (/ 2 t)) (/ (/ (/ k 1) (sqrt l)) (/ 1 (sin k))) (/ (/ 1 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k 1) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ 1 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ 1 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ 1 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ 1 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ 1 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ 1 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ 1 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ 1 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ 1 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ 1 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ 1 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ 1 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ 1 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ 1 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ 1 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ 1 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ 1 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ 1 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ 1 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ 1 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ 1 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ 1 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ 1 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ 1 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ 1 1) (/ (/ 1 1) 1)) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ 1 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ 1 1) (/ 1 (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ 1 1) (/ 1 1)) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ 1 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ 1 1) (/ 2 (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ 1 1) (/ 2 1)) (/ (/ (/ k 1) l) (/ (/ 1 t) (sin k))) (/ (/ 1 1) 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ 1 1) (/ 2 t)) (/ (/ (/ k 1) l) (/ 1 (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (/ 1 1) (cbrt l)) (/ 1 (sin k))) (/ (/ k (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ k (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ k (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ k (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ k (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ k (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ k (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ k (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ 1 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ k (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ 2 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ k (sqrt l)) 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ k (sqrt l)) (/ 2 t)) (/ (/ (/ 1 1) (sqrt l)) (/ 1 (sin k))) (/ (/ k 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ 1 1) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ k 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 1) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ 1 1) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ k 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ k 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ k 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ 1 1) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ k 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ k 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ k 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ 1 1) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ k 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ k 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ k 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ 1 1) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ k 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ k 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ k 1) (/ (/ 1 1) 1)) (/ (/ (/ 1 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ k 1) (/ 1 (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ k 1) (/ 1 1)) (/ (/ (/ 1 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ k 1) (/ 2 (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ k 1) (/ 2 1)) (/ (/ (/ 1 1) l) (/ (/ 1 t) (sin k))) (/ (/ k 1) 1) (/ (/ (/ 1 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ 2 t)) (/ (/ (/ 1 1) l) (/ 1 (sin k))) (/ 1 (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k 1) l) (cbrt (/ (/ 2 t) (sin k)))) (/ 1 (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) l) (sqrt (/ (/ 2 t) (sin k)))) (/ 1 (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ 1 (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ 1 (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sin k))) (/ 1 (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ 1 (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ 1 (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sin k))) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sin k))) (/ 1 (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ 1 (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ 1 (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ 1 (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ 1 (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ 1 (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ 1 (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ 1 (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ 1 (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sin k))) (/ 1 (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ 1 (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ 1 (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sin k))) (/ 1 (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ 1 (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ 1 (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sin k))) (/ 1 (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k)))) (/ 1 (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ 1 (/ (/ 1 1) 1)) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ 1 (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k)))) (/ 1 (/ 1 (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ 1 (/ 1 1)) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ 1 (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 1 t) (cbrt (sin k)))) (/ 1 (/ 2 (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 1 t) (sqrt (sin k)))) (/ 1 (/ 2 1)) (/ (/ (/ k 1) l) (/ (/ 1 t) (sin k))) (/ 1 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ 1 (/ 2 t)) (/ (/ (/ k 1) l) (/ 1 (sin k))) (/ (/ k 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ 1 l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ k 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ 1 l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ 1 l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ 1 l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ k 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ k 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ 1 l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ k 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ 1 l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ 1 l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ 1 l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ 1 l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ 1 l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ 1 l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ 1 l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ 1 l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ 1 l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ 1 l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ 1 l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ k 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ k 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ 1 l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ k 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ 1 l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ 1 l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ 1 l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ k 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ k 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ 1 l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ k 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ 1 l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ k 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ k 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ 1 l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ k 1) (/ (/ 1 1) 1)) (/ (/ 1 l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ k 1) (/ 1 (sqrt (sin k)))) (/ (/ 1 l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ k 1) (/ 1 1)) (/ (/ 1 l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ k 1) (/ 2 (sqrt (sin k)))) (/ (/ 1 l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ k 1) (/ 2 1)) (/ (/ 1 l) (/ (/ 1 t) (sin k))) (/ (/ k 1) 1) (/ (/ 1 l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ 2 t)) (/ (/ 1 l) (/ 1 (sin k))) (/ 1 (/ (/ 2 t) (sin k))) (/ (/ (/ 2 t) (sin k)) (/ (/ k 1) l)) (/ (/ (/ k 1) l) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k 1) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) l) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k 1) l) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) l) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k 1) l) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k 1) l) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) l) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k 1) l) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 1 1) 1)) (/ (/ (/ k 1) l) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ 1 (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ 1 1)) (/ (/ (/ k 1) l) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ 2 (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ 2 1)) (/ (/ (/ k 1) l) 1) (/ (/ (/ k 1) l) (/ 2 t)) (/ (/ (/ 2 t) (sin k)) (cbrt (/ (/ k 1) l))) (/ (/ (/ 2 t) (sin k)) (sqrt (/ (/ k 1) l))) (/ (/ (/ 2 t) (sin k)) (/ (cbrt (/ k 1)) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (cbrt (/ k 1)) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (cbrt (/ k 1)) l)) (/ (/ (/ 2 t) (sin k)) (/ (sqrt (/ k 1)) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (sqrt (/ k 1)) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (sqrt (/ k 1)) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ (cbrt k) (cbrt 1)) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ (cbrt k) (cbrt 1)) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ (cbrt k) (cbrt 1)) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ (cbrt k) (sqrt 1)) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ (cbrt k) (sqrt 1)) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ (cbrt k) (sqrt 1)) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ (cbrt k) 1) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ (cbrt k) 1) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ (cbrt k) 1) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ (sqrt k) (cbrt 1)) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ (sqrt k) (cbrt 1)) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ (sqrt k) (cbrt 1)) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ (sqrt k) (sqrt 1)) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ (sqrt k) (sqrt 1)) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ (sqrt k) (sqrt 1)) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ (sqrt k) 1) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ (sqrt k) 1) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ (sqrt k) 1) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ k (cbrt 1)) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ k (cbrt 1)) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ k (cbrt 1)) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ k (sqrt 1)) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ k (sqrt 1)) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ k (sqrt 1)) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ k 1) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ k 1) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ k 1) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ k 1) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ k 1) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ k 1) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ 1 1) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ 1 1) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ 1 1) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ k 1) l)) (/ (/ (/ 2 t) (sin k)) (/ 1 l)) (/ (/ (/ k 1) l) (/ 2 t)) (* (/ (/ 2 t) (sin k)) l) (- (- (log 2) (log t)) (log (sin k))) (- (log (/ 2 t)) (log (sin k))) (log (/ (/ 2 t) (sin k))) (exp (/ (/ 2 t) (sin k))) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k))) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k))) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k))) (sqrt (/ (/ 2 t) (sin k))) (sqrt (/ (/ 2 t) (sin k))) (- (/ 2 t)) (- (sin k)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (cbrt (/ 2 t)) (sqrt (sin k))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1) (/ (cbrt (/ 2 t)) (sin k)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (sqrt (/ 2 t)) (cbrt (sin k))) (/ (sqrt (/ 2 t)) (sqrt (sin k))) (/ (sqrt (/ 2 t)) (sqrt (sin k))) (/ (sqrt (/ 2 t)) 1) (/ (sqrt (/ 2 t)) (sin k)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1) (/ (/ (cbrt 2) (cbrt t)) (sin k)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1) (/ (/ (cbrt 2) (sqrt t)) (sin k)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt 2) t) (cbrt (sin k))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))) (/ (/ (cbrt 2) t) (sqrt (sin k))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1) (/ (/ (cbrt 2) t) (sin k)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1) (/ (/ (sqrt 2) (cbrt t)) (sin k)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))) (/ (/ (sqrt 2) (sqrt t)) 1) (/ (/ (sqrt 2) (sqrt t)) (sin k)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt 2) t) (cbrt (sin k))) (/ (/ (sqrt 2) 1) (sqrt (sin k))) (/ (/ (sqrt 2) t) (sqrt (sin k))) (/ (/ (sqrt 2) 1) 1) (/ (/ (sqrt 2) t) (sin k)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 2 (cbrt t)) (cbrt (sin k))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))) (/ (/ 2 (cbrt t)) (sqrt (sin k))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1) (/ (/ 2 (cbrt t)) (sin k)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 2 (sqrt t)) (cbrt (sin k))) (/ (/ 1 (sqrt t)) (sqrt (sin k))) (/ (/ 2 (sqrt t)) (sqrt (sin k))) (/ (/ 1 (sqrt t)) 1) (/ (/ 2 (sqrt t)) (sin k)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 2 t) (cbrt (sin k))) (/ (/ 1 1) (sqrt (sin k))) (/ (/ 2 t) (sqrt (sin k))) (/ (/ 1 1) 1) (/ (/ 2 t) (sin k)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 2 t) (cbrt (sin k))) (/ 1 (sqrt (sin k))) (/ (/ 2 t) (sqrt (sin k))) (/ 1 1) (/ (/ 2 t) (sin k)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 1 t) (cbrt (sin k))) (/ 2 (sqrt (sin k))) (/ (/ 1 t) (sqrt (sin k))) (/ 2 1) (/ (/ 1 t) (sin k)) (/ 1 (sin k)) (/ (sin k) (/ 2 t)) (/ (/ 2 t) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 2 t) (sqrt (sin k))) (/ (/ 2 t) 1) (/ (sin k) (cbrt (/ 2 t))) (/ (sin k) (sqrt (/ 2 t))) (/ (sin k) (/ (cbrt 2) (cbrt t))) (/ (sin k) (/ (cbrt 2) (sqrt t))) (/ (sin k) (/ (cbrt 2) t)) (/ (sin k) (/ (sqrt 2) (cbrt t))) (/ (sin k) (/ (sqrt 2) (sqrt t))) (/ (sin k) (/ (sqrt 2) t)) (/ (sin k) (/ 2 (cbrt t))) (/ (sin k) (/ 2 (sqrt t))) (/ (sin k) (/ 2 t)) (/ (sin k) (/ 2 t)) (/ (sin k) (/ 1 t)) (* (sin k) t) (- (log l) (log (tan k))) (log (/ l (tan k))) (exp (/ l (tan k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k))) (* (cbrt (/ l (tan k))) (cbrt (/ l (tan k)))) (cbrt (/ l (tan k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))) (sqrt (/ l (tan k))) (sqrt (/ l (tan k))) (- l) (- (tan k)) (/ (* (cbrt l) (cbrt l)) (* (cbrt (tan k)) (cbrt (tan k)))) (/ (cbrt l) (cbrt (tan k))) (/ (* (cbrt l) (cbrt l)) (sqrt (tan k))) (/ (cbrt l) (sqrt (tan k))) (/ (* (cbrt l) (cbrt l)) 1) (/ (cbrt l) (tan k)) (/ (sqrt l) (* (cbrt (tan k)) (cbrt (tan k)))) (/ (sqrt l) (cbrt (tan k))) (/ (sqrt l) (sqrt (tan k))) (/ (sqrt l) (sqrt (tan k))) (/ (sqrt l) 1) (/ (sqrt l) (tan k)) (/ 1 (* (cbrt (tan k)) (cbrt (tan k)))) (/ l (cbrt (tan k))) (/ 1 (sqrt (tan k))) (/ l (sqrt (tan k))) (/ 1 1) (/ l (tan k)) (/ 1 (tan k)) (/ (tan k) l) (/ l (* (cbrt (tan k)) (cbrt (tan k)))) (/ l (sqrt (tan k))) (/ l 1) (/ (tan k) (cbrt l)) (/ (tan k) (sqrt l)) (/ (tan k) l) (/ l (sin k)) (- 1) (- 1) (- (+ (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (+ (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (+ (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (+ (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (+ (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (+ (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (+ (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (+ (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (+ (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (+ (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (+ (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (+ (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (+ (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (+ (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (+ (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (+ (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (+ (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (+ (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (+ (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (+ (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (+ (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (+ (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (+ (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (+ (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (+ (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (+ (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (+ (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (+ (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (+ (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (+ (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (+ (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (+ (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (+ (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (+ (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (+ (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (+ (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (+ (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (+ (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (+ (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (+ (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (+ (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (+ (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (+ (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (+ (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (+ (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (+ (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (+ (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (+ (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (+ (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (+ (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (+ (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (+ (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (+ (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (+ (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (+ (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (+ (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (+ (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (+ (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (+ (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (+ (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (+ (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (+ (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (+ (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (+ (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (+ (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (+ (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (+ (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (+ (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (+ (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (+ (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (+ (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (+ (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (+ (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (+ (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (+ (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (+ (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (+ (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (+ (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (+ (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (+ (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (+ (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (+ (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (+ (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (+ (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (+ (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (+ (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (+ (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (+ (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (+ (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (+ (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (+ (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (log (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ l (tan k)))))) (- 0 (+ (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- 0 (+ (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- 0 (+ (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- 0 (+ (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- 0 (+ (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- 0 (+ (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- 0 (+ (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- 0 (+ (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- 0 (+ (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- 0 (+ (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- 0 (+ (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- 0 (+ (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- 0 (+ (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- 0 (+ (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- 0 (+ (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- 0 (+ (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- 0 (+ (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- 0 (+ (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- 0 (+ (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- 0 (+ (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- 0 (+ (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- 0 (+ (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- 0 (+ (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- 0 (+ (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- 0 (+ (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- 0 (+ (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- 0 (+ (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- 0 (+ (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- 0 (+ (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- 0 (+ (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- 0 (+ (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- 0 (+ (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- 0 (+ (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- 0 (+ (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- 0 (+ (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- 0 (+ (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- 0 (+ (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- 0 (+ (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- 0 (+ (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- 0 (+ (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- 0 (+ (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- 0 (+ (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- 0 (+ (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- 0 (+ (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- 0 (+ (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- 0 (+ (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- 0 (+ (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- 0 (+ (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- 0 (+ (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- 0 (+ (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- 0 (+ (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- 0 (+ (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- 0 (+ (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- 0 (+ (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- 0 (+ (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- 0 (+ (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- 0 (+ (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- 0 (+ (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- 0 (+ (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- 0 (+ (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- 0 (+ (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- 0 (+ (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- 0 (+ (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- 0 (+ (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- 0 (+ (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- 0 (log (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ l (tan k)))))) (- (log 1) (+ (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (log 1) (+ (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (log 1) (+ (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (log 1) (+ (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (log 1) (+ (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (log 1) (+ (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (log 1) (+ (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (log 1) (+ (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (log 1) (+ (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (log 1) (+ (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (log 1) (+ (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (log 1) (+ (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (log 1) (+ (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (log 1) (+ (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (log 1) (+ (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (log 1) (+ (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (log 1) (+ (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (log 1) (+ (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (log 1) (+ (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (log 1) (+ (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (log 1) (+ (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (log 1) (+ (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (log 1) (+ (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (- (log l) (log (tan k)))))) (- (log 1) (+ (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (- (- (log k) 0) (log (/ l (tan k)))))) (- (log 1) (+ (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (- (- (log k) (log 1)) (log (/ l (tan k)))))) (- (log 1) (+ (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (- (log l) (log (tan k)))))) (- (log 1) (+ (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (- (log (/ k 1)) (log (/ l (tan k)))))) (- (log 1) (+ (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (log (/ (/ k 1) (/ l (tan k)))))) (- (log 1) (log (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ l (tan k)))))) (log (/ 1 (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ l (tan k)))))) (exp (/ 1 (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* l l) l)) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k)))) (/ (/ (* (* k k) k) (* (* 1 1) 1)) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* l l) l)) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k)))) (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* l l) l)) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k)))) (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* l l) l)) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k)))) (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* l l) l)) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k)))) (* (* (/ (/ k 1) (/ l (tan k))) (/ (/ k 1) (/ l (tan k)))) (/ (/ k 1) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* l l) l)) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k)))) (/ (/ (* (* k k) k) (* (* 1 1) 1)) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* l l) l)) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k)))) (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* l l) l)) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k)))) (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* l l) l)) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k)))) (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* l l) l)) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k)))) (* (* (/ (/ k 1) (/ l (tan k))) (/ (/ k 1) (/ l (tan k)))) (/ (/ k 1) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* l l) l)) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k)))) (/ (/ (* (* k k) k) (* (* 1 1) 1)) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* l l) l)) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k)))) (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* l l) l)) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k)))) (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* l l) l)) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k)))) (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* l l) l)) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k)))) (* (* (/ (/ k 1) (/ l (tan k))) (/ (/ k 1) (/ l (tan k)))) (/ (/ k 1) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* l l) l)) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k)))) (/ (/ (* (* k k) k) (* (* 1 1) 1)) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* l l) l)) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k)))) (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* l l) l)) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k)))) (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* l l) l)) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k)))) (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* l l) l)) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k)))) (* (* (/ (/ k 1) (/ l (tan k))) (/ (/ k 1) (/ l (tan k)))) (/ (/ k 1) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* l l) l)) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k)))) (/ (/ (* (* k k) k) (* (* 1 1) 1)) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* l l) l)) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k)))) (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* l l) l)) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k)))) (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* l l) l)) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k)))) (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* l l) l)) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k)))) (* (* (/ (/ k 1) (/ l (tan k))) (/ (/ k 1) (/ l (tan k)))) (/ (/ k 1) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* l l) l)) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k)))) (/ (/ (* (* k k) k) (* (* 1 1) 1)) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* l l) l)) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k)))) (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* l l) l)) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k)))) (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* l l) l)) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k)))) (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* l l) l)) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k)))) (* (* (/ (/ k 1) (/ l (tan k))) (/ (/ k 1) (/ l (tan k)))) (/ (/ k 1) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (* (* (/ (/ k 1) l) (/ (/ k 1) l)) (/ (/ k 1) l)) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k)))) (/ (/ (* (* k k) k) (* (* 1 1) 1)) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k)))))) (/ (* (* 1 1) 1) (* (/ (* (* (/ (/ k 1) l) (/ (/ k 1) l)) (/ (/ k 1) l)) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k)))) (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (* (* (/ (/ k 1) l) (/ (/ k 1) l)) (/ (/ k 1) l)) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k)))) (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k)))))) (/ (* (* 1 1) 1) (* (/ (* (* (/ (/ k 1) l) (/ (/ k 1) l)) (/ (/ k 1) l)) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k)))) (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (* (* (/ (/ k 1) l) (/ (/ k 1) l)) (/ (/ k 1) l)) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k)))) (* (* (/ (/ k 1) (/ l (tan k))) (/ (/ k 1) (/ l (tan k)))) (/ (/ k 1) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (* (* (/ (/ k 1) l) (/ (/ k 1) l)) (/ (/ k 1) l)) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k)))) (/ (/ (* (* k k) k) (* (* 1 1) 1)) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k)))))) (/ (* (* 1 1) 1) (* (/ (* (* (/ (/ k 1) l) (/ (/ k 1) l)) (/ (/ k 1) l)) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k)))) (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (* (* (/ (/ k 1) l) (/ (/ k 1) l)) (/ (/ k 1) l)) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k)))) (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k)))))) (/ (* (* 1 1) 1) (* (/ (* (* (/ (/ k 1) l) (/ (/ k 1) l)) (/ (/ k 1) l)) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k)))) (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (* (* (/ (/ k 1) l) (/ (/ k 1) l)) (/ (/ k 1) l)) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k)))) (* (* (/ (/ k 1) (/ l (tan k))) (/ (/ k 1) (/ l (tan k)))) (/ (/ k 1) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (* (* (/ (/ k 1) l) (/ (/ k 1) l)) (/ (/ k 1) l)) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k)))) (/ (/ (* (* k k) k) (* (* 1 1) 1)) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k)))))) (/ (* (* 1 1) 1) (* (/ (* (* (/ (/ k 1) l) (/ (/ k 1) l)) (/ (/ k 1) l)) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k)))) (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (* (* (/ (/ k 1) l) (/ (/ k 1) l)) (/ (/ k 1) l)) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k)))) (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k)))))) (/ (* (* 1 1) 1) (* (/ (* (* (/ (/ k 1) l) (/ (/ k 1) l)) (/ (/ k 1) l)) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k)))) (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (/ (* (* (/ (/ k 1) l) (/ (/ k 1) l)) (/ (/ k 1) l)) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k)))) (* (* (/ (/ k 1) (/ l (tan k))) (/ (/ k 1) (/ l (tan k)))) (/ (/ k 1) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (* (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (/ (* (* k k) k) (* (* 1 1) 1)) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k)))))) (/ (* (* 1 1) 1) (* (* (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (* (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k)))))) (/ (* (* 1 1) 1) (* (* (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (* (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (* (* (/ (/ k 1) (/ l (tan k))) (/ (/ k 1) (/ l (tan k)))) (/ (/ k 1) (/ l (tan k)))))) (/ (* (* 1 1) 1) (* (* (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ l (tan k)))) (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ l (tan k))))) (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ l (tan k)))))) (* (cbrt (/ 1 (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ l (tan k)))))) (cbrt (/ 1 (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ l (tan k))))))) (cbrt (/ 1 (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ l (tan k)))))) (* (* (/ 1 (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ l (tan k))))) (/ 1 (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ l (tan k)))))) (/ 1 (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ l (tan k)))))) (sqrt (/ 1 (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ l (tan k)))))) (sqrt (/ 1 (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ l (tan k)))))) (- 1) (- (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ l (tan k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (cbrt 1) (/ (/ k 1) (/ l (tan k)))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ l (tan k)))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ k 1) (/ l (tan k)))) (/ 1 (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ l (tan k))))) (/ (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ l (tan k)))) 1) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ l (tan k)))) (cbrt 1)) (/ (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ l (tan k)))) (sqrt 1)) (/ (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ l (tan k)))) 1) (/ 1 (* (/ (/ k 1) l) (/ k 1))) (/ 1 (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ k 1))) (/ 1 (* (/ (/ k 1) l) (/ (/ k 1) (/ l (tan k))))) (- (* 1/2 (/ (* t (pow k 2)) l)) (* 1/12 (/ (* t (pow k 4)) l))) (* 1/2 (/ (* t (* (sin k) k)) l)) (* 1/2 (/ (* t (* (sin k) k)) l)) (+ (* 2 (/ 1 (* t k))) (* 1/3 (/ k t))) (/ 2 (* t (sin k))) (/ 2 (* t (sin k))) (- (/ l k) (* 1/3 (* l k))) (/ (* l (cos k)) (sin k)) (/ (* l (cos k)) (sin k)) (- (* 2 (/ (pow l 2) (* t (pow k 4)))) (* 1/3 (/ (pow l 2) (* t (pow k 2))))) (* 2 (/ (* (pow l 2) (cos k)) (* t (* (pow k 2) (pow (sin k) 2))))) (* 2 (/ (* (pow l 2) (cos k)) (* t (* (pow k 2) (pow (sin k) 2))))) 64.238 * * [simplify]: iteration 1: (4291 enodes) 100.242 * * [simplify]: Extracting #0: cost 1912 inf + 0 100.269 * * [simplify]: Extracting #1: cost 5753 inf + 661 100.325 * * [simplify]: Extracting #2: cost 5584 inf + 55241 100.496 * * [simplify]: Extracting #3: cost 3264 inf + 729087 100.795 * * [simplify]: Extracting #4: cost 1063 inf + 1527249 101.191 * * [simplify]: Extracting #5: cost 204 inf + 1887108 101.566 * * [simplify]: Extracting #6: cost 9 inf + 1997707 101.967 * * [simplify]: Extracting #7: cost 0 inf + 2005018 102.417 * [simplify]: Simplified to: (log (* (/ (/ k l) (/ 2 t)) (sin k))) (log (* (/ (/ k l) (/ 2 t)) (sin k))) (log (* (/ (/ k l) (/ 2 t)) (sin k))) (log (* (/ (/ k l) (/ 2 t)) (sin k))) (log (* (/ (/ k l) (/ 2 t)) (sin k))) (log (* (/ (/ k l) (/ 2 t)) (sin k))) (log (* (/ (/ k l) (/ 2 t)) (sin k))) (log (* (/ (/ k l) (/ 2 t)) (sin k))) (log (* (/ (/ k l) (/ 2 t)) (sin k))) (log (* (/ (/ k l) (/ 2 t)) (sin k))) (log (* (/ (/ k l) (/ 2 t)) (sin k))) (log (* (/ (/ k l) (/ 2 t)) (sin k))) (log (* (/ (/ k l) (/ 2 t)) (sin k))) (exp (* (/ (/ k l) (/ 2 t)) (sin k))) (/ (/ (* (* k k) k) 1) (* (/ (/ 8 (* (* t t) t)) (* (sin k) (* (sin k) (sin k)))) (* (* l l) l))) (/ (/ (* (* k k) k) 1) (* (/ (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (sin k) (sin k))) (sin k)) (* (* l l) l))) (/ (/ (* (* k k) k) 1) (* (* (/ (/ 2 t) (sin k)) (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k)))) (* (* l l) l))) (* (/ (* (/ (* k k) (* l l)) (/ k l)) (/ 8 (* (* t t) t))) (* (sin k) (* (sin k) (sin k)))) (/ (* (* k k) k) (* (/ (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (sin k) (sin k))) (sin k)) (* (* l l) l))) (/ (* (/ (* k k) (* l l)) (/ k l)) (* (/ (/ 2 t) (sin k)) (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))))) (/ (* (/ k l) (* (/ k l) (/ k l))) (/ (/ 8 (* (* t t) t)) (* (sin k) (* (sin k) (sin k))))) (/ (* (/ k l) (/ k l)) (/ (/ (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (sin k) (sin k))) (sin k)) (/ k l))) (/ (/ (* (/ k l) (* (/ k l) (/ k l))) (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k)))) (/ (/ 2 t) (sin k))) (* (cbrt (* (/ (/ k l) (/ 2 t)) (sin k))) (cbrt (* (/ (/ k l) (/ 2 t)) (sin k)))) (cbrt (* (/ (/ k l) (/ 2 t)) (sin k))) (* (* (/ (/ k l) (/ 2 t)) (sin k)) (* (* (/ (/ k l) (/ 2 t)) (sin k)) (* (/ (/ k l) (/ 2 t)) (sin k)))) (sqrt (* (/ (/ k l) (/ 2 t)) (sin k))) (sqrt (* (/ (/ k l) (/ 2 t)) (sin k))) (- (/ k l)) (- (/ (/ 2 t) (sin k))) (* (/ (cbrt (/ k l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (cbrt (/ k l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (cbrt (/ k l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (* (cbrt (/ k l)) (cbrt (/ k l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (cbrt (/ k l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (* (cbrt (/ k l)) (cbrt (/ k l))) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (cbrt (/ k l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (* (/ (* (cbrt (/ k l)) (cbrt (/ k l))) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (sqrt (sin k))) (/ (cbrt (/ k l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (cbrt (/ k l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (cbrt (/ k l)))) (/ (cbrt (/ k l)) (/ (cbrt (/ 2 t)) (sin k))) (* (/ (* (cbrt (/ k l)) (cbrt (/ k l))) (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (cbrt (/ k l)) (sqrt (/ 2 t))) (cbrt (sin k))) (/ (* (cbrt (/ k l)) (cbrt (/ k l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (cbrt (/ k l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (cbrt (/ k l)) (/ (sqrt (/ 2 t)) (cbrt (/ k l)))) (* (/ (cbrt (/ k l)) (sqrt (/ 2 t))) (sin k)) (/ (* (cbrt (/ k l)) (cbrt (/ k l))) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ k l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (* (cbrt (/ k l)) (cbrt (/ k l))) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (/ (cbrt (/ k l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (* (cbrt (/ k l)) (cbrt (/ k l))) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (/ (cbrt (/ k l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (* (/ (* (cbrt (/ k l)) (cbrt (/ k l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (cbrt (/ k l)) (/ (cbrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (* (cbrt (/ k l)) (cbrt (/ k l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (* (/ (cbrt (/ k l)) (/ (cbrt 2) (sqrt t))) (sqrt (sin k))) (/ (* (cbrt (/ k l)) (cbrt (/ k l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (cbrt (/ k l)) (/ (cbrt 2) (* (sin k) (sqrt t)))) (/ (* (cbrt (/ k l)) (cbrt (/ k l))) (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ k l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (* (cbrt (/ k l)) (cbrt (/ k l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt (sin k)))) (* (/ (cbrt (/ k l)) (/ (cbrt 2) t)) (sqrt (sin k))) (/ (cbrt (/ k l)) (/ (* (cbrt 2) (cbrt 2)) (cbrt (/ k l)))) (* (/ (cbrt (/ k l)) (/ (cbrt 2) t)) (sin k)) (* (/ (* (cbrt (/ k l)) (cbrt (/ k l))) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (cbrt (/ k l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (* (cbrt (/ k l)) (cbrt (/ k l))) (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ (cbrt (/ k l)) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ (* (cbrt (/ k l)) (cbrt (/ k l))) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (cbrt (/ k l)) (/ (sqrt 2) (* (sin k) (cbrt t)))) (* (/ (* (cbrt (/ k l)) (cbrt (/ k l))) (/ (sqrt 2) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (cbrt (/ k l)) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (/ (* (cbrt (/ k l)) (cbrt (/ k l))) (/ (sqrt 2) (* (sqrt (sin k)) (sqrt t)))) (/ (cbrt (/ k l)) (/ (sqrt 2) (* (sqrt (sin k)) (sqrt t)))) (/ (cbrt (/ k l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (/ k l)))) (* (/ (cbrt (/ k l)) (/ (sqrt 2) (sqrt t))) (sin k)) (/ (* (cbrt (/ k l)) (cbrt (/ k l))) (/ (sqrt 2) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ k l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (* (cbrt (/ k l)) (cbrt (/ k l))) (/ (sqrt 2) (sqrt (sin k)))) (* (/ (cbrt (/ k l)) (/ (sqrt 2) t)) (sqrt (sin k))) (/ (cbrt (/ k l)) (/ (sqrt 2) (cbrt (/ k l)))) (* (/ (cbrt (/ k l)) (/ (sqrt 2) t)) (sin k)) (/ (* (cbrt (/ k l)) (cbrt (/ k l))) (/ (/ (/ 1 (cbrt t)) (cbrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (cbrt (/ k l)) (/ 2 (cbrt t))) (cbrt (sin k))) (/ (cbrt (/ k l)) (/ (/ (/ (/ 1 (cbrt t)) (cbrt t)) (sqrt (sin k))) (cbrt (/ k l)))) (* (/ (cbrt (/ k l)) (/ 2 (cbrt t))) (sqrt (sin k))) (/ (cbrt (/ k l)) (/ (/ (/ 1 (cbrt t)) (cbrt t)) (cbrt (/ k l)))) (/ (cbrt (/ k l)) (/ 2 (* (sin k) (cbrt t)))) (* (/ (* (cbrt (/ k l)) (cbrt (/ k l))) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (cbrt (/ k l)) (/ 2 (sqrt t))) (cbrt (sin k))) (/ (cbrt (/ k l)) (/ (/ (/ 1 (sqrt t)) (sqrt (sin k))) (cbrt (/ k l)))) (/ (cbrt (/ k l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (cbrt (/ k l)) (/ (/ 1 (sqrt t)) (cbrt (/ k l)))) (* (/ (cbrt (/ k l)) (/ 2 (sqrt t))) (sin k)) (* (/ (* (cbrt (/ k l)) (cbrt (/ k l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (cbrt (/ k l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (cbrt (/ k l)) (/ (/ 1 (sqrt (sin k))) (cbrt (/ k l)))) (/ (cbrt (/ k l)) (/ (/ 2 t) (sqrt (sin k)))) (* (cbrt (/ k l)) (cbrt (/ k l))) (* (/ (cbrt (/ k l)) (/ 2 t)) (sin k)) (* (/ (* (cbrt (/ k l)) (cbrt (/ k l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (cbrt (/ k l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (cbrt (/ k l)) (/ (/ 1 (sqrt (sin k))) (cbrt (/ k l)))) (/ (cbrt (/ k l)) (/ (/ 2 t) (sqrt (sin k)))) (* (cbrt (/ k l)) (cbrt (/ k l))) (* (/ (cbrt (/ k l)) (/ 2 t)) (sin k)) (* (/ (* (cbrt (/ k l)) (cbrt (/ k l))) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (cbrt (/ k l)) (/ 1 (* (cbrt (sin k)) t))) (/ (cbrt (/ k l)) (/ (/ 2 (sqrt (sin k))) (cbrt (/ k l)))) (/ (cbrt (/ k l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (* (cbrt (/ k l)) (cbrt (/ k l))) 2) (/ (cbrt (/ k l)) (/ 1 (* t (sin k)))) (* (cbrt (/ k l)) (cbrt (/ k l))) (* (/ (cbrt (/ k l)) (/ 2 t)) (sin k)) (/ (cbrt (/ k l)) (/ (/ 2 t) (cbrt (/ k l)))) (/ (cbrt (/ k l)) (/ 1 (sin k))) (/ (/ (sqrt (/ k l)) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (sqrt (/ k l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (sqrt (/ k l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (sqrt (/ k l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (sqrt (/ k l)) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt (/ k l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (sqrt (/ k l)) (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t))))) (* (/ (sqrt (/ k l)) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (sqrt (/ k l)) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (* (/ (sqrt (/ k l)) (cbrt (/ 2 t))) (sin k)) (/ (sqrt (/ k l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ k l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (sqrt (/ k l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (sqrt (/ k l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (sqrt (/ k l)) (sqrt (/ 2 t))) (* (/ (sqrt (/ k l)) (sqrt (/ 2 t))) (sin k)) (/ (sqrt (/ k l)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ k l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (sqrt (/ k l)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (* (/ (sqrt (/ k l)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ (sqrt (/ k l)) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (/ (sqrt (/ k l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (sqrt (/ k l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (sqrt (/ k l)) (/ (cbrt 2) (sqrt t))) (cbrt (sin k))) (/ (sqrt (/ k l)) (/ (* (cbrt 2) (cbrt 2)) (* (sqrt (sin k)) (sqrt t)))) (* (/ (sqrt (/ k l)) (/ (cbrt 2) (sqrt t))) (sqrt (sin k))) (/ (sqrt (/ k l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (/ (sqrt (/ k l)) (/ (cbrt 2) (sqrt t))) (sin k)) (* (/ (sqrt (/ k l)) (* (cbrt 2) (cbrt 2))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (sqrt (/ k l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (sqrt (/ k l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt (sin k)))) (* (/ (sqrt (/ k l)) (/ (cbrt 2) t)) (sqrt (sin k))) (/ (sqrt (/ k l)) (* (cbrt 2) (cbrt 2))) (* (/ (sqrt (/ k l)) (/ (cbrt 2) t)) (sin k)) (* (/ (sqrt (/ k l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (sqrt (/ k l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (sqrt (/ k l)) (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ (sqrt (/ k l)) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ (sqrt (/ k l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (sqrt (/ k l)) (/ (sqrt 2) (* (sin k) (cbrt t)))) (* (/ (sqrt (/ k l)) (/ (sqrt 2) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (sqrt (/ k l)) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (sqrt (/ k l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (sqrt (/ k l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (sqrt (/ k l)) (/ (sqrt 2) (sqrt t))) (/ (sqrt (/ k l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (* (/ (sqrt (/ k l)) (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (sqrt (/ k l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (sqrt (/ k l)) (/ (sqrt 2) (sqrt (sin k)))) (* (/ (sqrt (/ k l)) (/ (sqrt 2) t)) (sqrt (sin k))) (/ (sqrt (/ k l)) (sqrt 2)) (* (/ (sqrt (/ k l)) (/ (sqrt 2) t)) (sin k)) (/ (sqrt (/ k l)) (/ (/ (/ 1 (cbrt t)) (cbrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ k l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (sqrt (/ k l)) (/ (/ (/ 1 (cbrt t)) (cbrt t)) (sqrt (sin k)))) (/ (sqrt (/ k l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (sqrt (/ k l)) (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (sqrt (/ k l)) (/ 2 (cbrt t))) (sin k)) (* (/ (sqrt (/ k l)) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (sqrt (/ k l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (* (/ (sqrt (/ k l)) (/ 1 (sqrt t))) (sqrt (sin k))) (* (/ (sqrt (/ k l)) (/ 2 (sqrt t))) (sqrt (sin k))) (/ (sqrt (/ k l)) (/ 1 (sqrt t))) (* (/ (sqrt (/ k l)) (/ 2 (sqrt t))) (sin k)) (/ (sqrt (/ k l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ k l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (sqrt (/ k l)) (/ 1 (sqrt (sin k)))) (* (/ (sqrt (/ k l)) (/ 2 t)) (sqrt (sin k))) (sqrt (/ k l)) (/ (sqrt (/ k l)) (/ (/ 2 t) (sin k))) (/ (sqrt (/ k l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ k l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (sqrt (/ k l)) (/ 1 (sqrt (sin k)))) (* (/ (sqrt (/ k l)) (/ 2 t)) (sqrt (sin k))) (sqrt (/ k l)) (/ (sqrt (/ k l)) (/ (/ 2 t) (sin k))) (* (/ (sqrt (/ k l)) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (sqrt (/ k l)) (/ 1 t)) (cbrt (sin k))) (* (/ (sqrt (/ k l)) 2) (sqrt (sin k))) (* (/ (sqrt (/ k l)) (/ 1 t)) (sqrt (sin k))) (/ (sqrt (/ k l)) 2) (* (/ (sqrt (/ k l)) (/ 1 t)) (sin k)) (sqrt (/ k l)) (/ (sqrt (/ k l)) (/ (/ 2 t) (sin k))) (/ (sqrt (/ k l)) (/ 2 t)) (/ (sqrt (/ k l)) (/ 1 (sin k))) (/ (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (cbrt k) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt l))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (cbrt k) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (* (/ (/ (cbrt k) (cbrt l)) (cbrt (/ 2 t))) (cbrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t))))) (* (/ (/ (cbrt k) (cbrt l)) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ (cbrt k) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (sqrt (/ 2 t))) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (sqrt (/ 2 t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (sqrt (/ 2 t))) (* (/ (/ (cbrt k) (cbrt l)) (sqrt (/ 2 t))) (sin k)) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt k) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) (cbrt t))) (sin k)) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) (sqrt t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) (sqrt t))) (sin k)) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (cbrt 2) (cbrt 2))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (cbrt k) (* (/ (/ (cbrt 2) t) (cbrt (sin k))) (cbrt l))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) t)) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (cbrt 2) (cbrt 2))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) t)) (sin k)) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (* (* (cbrt (sin k)) (cbrt (sin k))) (* (cbrt t) (cbrt t))))) (* (/ (/ (cbrt k) (cbrt l)) (/ (sqrt 2) (cbrt t))) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (sqrt (sin k))) (/ (cbrt k) (* (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t))) (cbrt l))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (cbrt k) (* (/ (sqrt 2) (* (sin k) (cbrt t))) (cbrt l))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (sqrt t))) (* (/ (/ (cbrt k) (cbrt l)) (/ (sqrt 2) (sqrt t))) (sin k)) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (cbrt k) (cbrt l)) (/ (sqrt 2) t)) (cbrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (sqrt (sin k)))) (/ (/ (cbrt k) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (sqrt 2)) (/ (/ (cbrt k) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 (cbrt t))) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 (cbrt t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (/ (/ (cbrt k) (cbrt l)) (/ 2 (* (sin k) (cbrt t)))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt k) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 (sqrt t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ 1 (sqrt t))) (/ (cbrt k) (* (/ (/ 2 (sqrt t)) (sin k)) (cbrt l))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 t)) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) 1) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 t)) (sqrt (sin k))) (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ (cbrt k) (cbrt l)) (/ (/ 2 t) (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 t)) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) 1) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 t)) (sqrt (sin k))) (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ (cbrt k) (cbrt l)) (/ (/ 2 t) (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ 1 t)) (cbrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ 2 (sqrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ 1 t)) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) 2) (* (/ (/ (cbrt k) (cbrt l)) (/ 1 t)) (sin k)) (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ (cbrt k) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ 2 t)) (/ (/ (cbrt k) (cbrt l)) (/ 1 (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (cbrt k) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (* (cbrt k) (cbrt k)) (* (sqrt (/ (/ 2 t) (sin k))) (sqrt l))) (/ (/ (cbrt k) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t))))) (/ (cbrt k) (* (/ (cbrt (/ 2 t)) (sqrt (sin k))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ (cbrt k) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (sqrt l)) (sqrt (/ 2 t))) (cbrt (sin k))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (sqrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (sqrt (/ 2 t))) (/ (/ (cbrt k) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))) (sqrt l))) (/ (* (cbrt k) (cbrt k)) (* (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (sqrt l))) (/ (cbrt k) (* (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (/ (/ (cbrt k) (sqrt l)) (/ (cbrt 2) (cbrt t))) (sin k)) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) (sqrt l))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (sqrt l)) (/ (cbrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ (cbrt k) (sqrt l)) (/ (cbrt 2) (* (sin k) (sqrt t)))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt k) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (/ (cbrt k) (* (/ (/ (cbrt 2) t) (sqrt (sin k))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (cbrt 2) (cbrt 2))) (* (/ (/ (cbrt k) (sqrt l)) (/ (cbrt 2) t)) (sin k)) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (sqrt l)) (/ (sqrt 2) (cbrt t))) (cbrt (sin k))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (sqrt (sin k))) (/ (cbrt k) (* (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (cbrt k) (* (/ (sqrt 2) (* (sin k) (cbrt t))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (cbrt k) (sqrt l)) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (* (sqrt (sin k)) (sqrt t)))) (* (/ (/ (cbrt k) (sqrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (sqrt t))) (* (/ (/ (cbrt k) (sqrt l)) (/ (sqrt 2) (sqrt t))) (sin k)) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (/ (sqrt 2) t) (cbrt (sin k))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (sqrt (sin k)))) (/ (cbrt k) (* (/ (/ (sqrt 2) t) (sqrt (sin k))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (sqrt 2)) (/ (cbrt k) (* (/ (/ (sqrt 2) t) (sin k)) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (/ (/ 1 (cbrt t)) (cbrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 (cbrt t))) (cbrt (sin k))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 (cbrt t))) (sqrt (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 (cbrt t))) (sin k)) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 (sqrt t))) (cbrt (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (cbrt k) (* (/ (/ 2 (sqrt t)) (sqrt (sin k))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ 1 (sqrt t))) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 (sqrt t))) (sin k)) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (cbrt k) (* (/ (/ 2 t) (cbrt (sin k))) (sqrt l))) (/ (* (cbrt k) (cbrt k)) (* (/ 1 (sqrt (sin k))) (sqrt l))) (/ (/ (cbrt k) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (cbrt k) (* (/ (/ 2 t) (cbrt (sin k))) (sqrt l))) (/ (* (cbrt k) (cbrt k)) (* (/ 1 (sqrt (sin k))) (sqrt l))) (/ (/ (cbrt k) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (cbrt k) (* (/ 1 (* (cbrt (sin k)) t)) (sqrt l))) (/ (* (cbrt k) (cbrt k)) (* (/ 2 (sqrt (sin k))) (sqrt l))) (* (/ (/ (cbrt k) (sqrt l)) (/ 1 t)) (sqrt (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) 2) (/ (cbrt k) (* (/ 1 (* t (sin k))) (sqrt l))) (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 t)) (sin k)) (/ (* (cbrt k) (cbrt k)) (* (/ 2 t) (sqrt l))) (/ (cbrt k) (* (/ 1 (sin k)) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (cbrt k) (* (cbrt (/ (/ 2 t) (sin k))) l)) (/ (* (cbrt k) (cbrt k)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (cbrt k) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (* (cbrt k) (cbrt k)) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (/ (cbrt k) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (* (/ (* (cbrt k) (cbrt k)) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (sqrt (sin k))) (* (/ (/ (cbrt k) l) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (cbrt k) (* (/ (cbrt (/ 2 t)) (sin k)) l)) (* (/ (* (cbrt k) (cbrt k)) (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) l) (sqrt (/ 2 t))) (cbrt (sin k))) (* (/ (* (cbrt k) (cbrt k)) (sqrt (/ 2 t))) (sqrt (sin k))) (* (/ (/ (cbrt k) l) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (sqrt (/ 2 t))) (* (/ (/ (cbrt k) l) (sqrt (/ 2 t))) (sin k)) (* (/ (* (cbrt k) (cbrt k)) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) l) (/ (cbrt 2) (cbrt t))) (cbrt (sin k))) (/ (* (cbrt k) (cbrt k)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (* (/ (/ (cbrt k) l) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (/ (/ (cbrt k) l) (/ (cbrt 2) (cbrt t))) (sin k)) (/ (* (cbrt k) (cbrt k)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) l)) (* (/ (* (cbrt k) (cbrt k)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (/ (cbrt k) (* (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))) l)) (/ (* (cbrt k) (cbrt k)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ (cbrt k) l) (/ (cbrt 2) (* (sin k) (sqrt t)))) (/ (* (cbrt k) (cbrt k)) (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (/ (cbrt 2) t) (cbrt (sin k))) l)) (* (/ (* (cbrt k) (cbrt k)) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (* (/ (/ (cbrt k) l) (/ (cbrt 2) t)) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (* (cbrt 2) (cbrt 2))) (* (/ (/ (cbrt k) l) (/ (cbrt 2) t)) (sin k)) (* (/ (* (cbrt k) (cbrt k)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt k) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (* (cbrt k) (cbrt k)) (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ (/ (cbrt k) l) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ (* (cbrt k) (cbrt k)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (/ (cbrt k) l) (/ (sqrt 2) (* (sin k) (cbrt t)))) (/ (* (cbrt k) (cbrt k)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (cbrt k) l) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (* (cbrt k) (cbrt k)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (/ (cbrt k) l) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (/ (sqrt 2) (sqrt t))) (* (/ (/ (cbrt k) l) (/ (sqrt 2) (sqrt t))) (sin k)) (* (/ (* (cbrt k) (cbrt k)) (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) l) (/ (sqrt 2) t)) (cbrt (sin k))) (/ (* (cbrt k) (cbrt k)) (/ (sqrt 2) (sqrt (sin k)))) (* (/ (/ (cbrt k) l) (/ (sqrt 2) t)) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (sqrt 2)) (/ (/ (cbrt k) l) (/ (/ (sqrt 2) t) (sin k))) (/ (* (cbrt k) (cbrt k)) (/ (/ (/ 1 (cbrt t)) (cbrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (/ 2 (cbrt t)) (cbrt (sin k))) l)) (* (/ (* (cbrt k) (cbrt k)) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (/ (/ (cbrt k) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (* (cbrt k) (cbrt k)) (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ (cbrt k) l) (/ 2 (cbrt t))) (sin k)) (* (/ (* (cbrt k) (cbrt k)) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt k) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (* (/ (* (cbrt k) (cbrt k)) (/ 1 (sqrt t))) (sqrt (sin k))) (/ (/ (cbrt k) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (* (cbrt k) (cbrt k)) (/ 1 (sqrt t))) (/ (/ (cbrt k) l) (/ (/ 2 (sqrt t)) (sin k))) (* (* (cbrt k) (cbrt k)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt k) l) (/ (/ 2 t) (cbrt (sin k)))) (* (* (cbrt k) (cbrt k)) (sqrt (sin k))) (/ (cbrt k) (* (/ (/ 2 t) (sqrt (sin k))) l)) (* (cbrt k) (cbrt k)) (/ (cbrt k) (* (/ (/ 2 t) (sin k)) l)) (* (* (cbrt k) (cbrt k)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt k) l) (/ (/ 2 t) (cbrt (sin k)))) (* (* (cbrt k) (cbrt k)) (sqrt (sin k))) (/ (cbrt k) (* (/ (/ 2 t) (sqrt (sin k))) l)) (* (cbrt k) (cbrt k)) (/ (cbrt k) (* (/ (/ 2 t) (sin k)) l)) (* (/ (* (cbrt k) (cbrt k)) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) l) (/ 1 t)) (cbrt (sin k))) (* (/ (* (cbrt k) (cbrt k)) 2) (sqrt (sin k))) (/ (/ (cbrt k) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (* (cbrt k) (cbrt k)) 2) (/ (/ (cbrt k) l) (/ 1 (* t (sin k)))) (* (cbrt k) (cbrt k)) (/ (cbrt k) (* (/ (/ 2 t) (sin k)) l)) (/ (* (cbrt k) (cbrt k)) (/ 2 t)) (/ (/ (cbrt k) l) (/ 1 (sin k))) (/ (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (sqrt k) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt l))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt k) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (/ (sqrt k) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (sqrt (sin k))) (* (/ (/ (sqrt k) (cbrt l)) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (sqrt k) (* (/ (cbrt (/ 2 t)) (sin k)) (cbrt l))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt k) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (sqrt (/ 2 t))) (sqrt (sin k))) (* (/ (/ (sqrt k) (cbrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (sqrt (/ 2 t))) (/ (/ (sqrt k) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt k) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (sqrt (sin k))) (/ (/ (sqrt k) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (/ (/ (sqrt k) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (/ (/ (sqrt k) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ (sqrt k) (cbrt l)) (/ (cbrt 2) (* (sin k) (sqrt t)))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (sqrt k) (cbrt l)) (/ (cbrt 2) t)) (cbrt (sin k))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (/ (/ (sqrt k) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (* (cbrt 2) (cbrt 2))) (* (/ (/ (sqrt k) (cbrt l)) (/ (cbrt 2) t)) (sin k)) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (sqrt k) (* (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))) (cbrt l))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ (/ (sqrt k) (cbrt l)) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (/ (sqrt k) (cbrt l)) (/ (sqrt 2) (* (sin k) (cbrt t)))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (sqrt k) (cbrt l)) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (/ (sqrt k) (cbrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt t))) (/ (sqrt k) (* (/ (/ (sqrt 2) (sqrt t)) (sin k)) (cbrt l))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt k) (* (/ (/ (sqrt 2) t) (cbrt (sin k))) (cbrt l))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt (sin k)))) (* (/ (/ (sqrt k) (cbrt l)) (/ (sqrt 2) t)) (sqrt (sin k))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (sqrt 2)) (/ (sqrt k) (* (/ (/ (sqrt 2) t) (sin k)) (cbrt l))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (cbrt l)) (/ 2 (cbrt t))) (cbrt (sin k))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (* (/ (/ (sqrt k) (cbrt l)) (/ 2 (cbrt t))) (sqrt (sin k))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ (sqrt k) (cbrt l)) (/ 2 (cbrt t))) (sin k)) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (sqrt k) (* (/ (/ 2 (sqrt t)) (cbrt (sin k))) (cbrt l))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ 1 (sqrt t))) (sqrt (sin k))) (/ (/ (sqrt k) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ 1 (sqrt t))) (/ (sqrt k) (* (/ (/ 2 (sqrt t)) (sin k)) (cbrt l))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (sqrt k) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt k) (* (/ (/ 2 t) (sin k)) (cbrt l))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (sqrt k) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt k) (* (/ (/ 2 t) (sin k)) (cbrt l))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (cbrt l)) (/ 1 (* (cbrt (sin k)) t))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (sqrt k) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) 2) (* (/ (/ (sqrt k) (cbrt l)) (/ 1 t)) (sin k)) (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt k) (* (/ (/ 2 t) (sin k)) (cbrt l))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) 2) t) (/ (/ (sqrt k) (cbrt l)) (/ 1 (sin k))) (/ (/ (/ (sqrt k) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt k) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt k) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt k) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt k) (sqrt l)) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (* (/ (/ (sqrt k) (sqrt l)) (cbrt (/ 2 t))) (cbrt (sin k))) (/ (/ (sqrt k) (sqrt l)) (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t))))) (* (/ (/ (sqrt k) (sqrt l)) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (/ (sqrt k) (sqrt l)) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (* (/ (/ (sqrt k) (sqrt l)) (cbrt (/ 2 t))) (sin k)) (/ (/ (sqrt k) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (sqrt k) (sqrt l)) (sqrt (/ 2 t))) (cbrt (sin k))) (* (/ (/ (sqrt k) (sqrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (* (/ (/ (sqrt k) (sqrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (/ (sqrt k) (sqrt l)) (sqrt (/ 2 t))) (/ (/ (sqrt k) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (sqrt k) (sqrt l)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (sqrt k) (sqrt l)) (/ (cbrt 2) (cbrt t))) (cbrt (sin k))) (/ (/ (sqrt k) (sqrt l)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (* (/ (/ (sqrt k) (sqrt l)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ (/ (sqrt k) (sqrt l)) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (/ (/ (sqrt k) (sqrt l)) (/ (cbrt 2) (cbrt t))) (sin k)) (/ (/ (sqrt k) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt k) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (/ (/ (sqrt k) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt k) (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ (sqrt k) (sqrt l)) (/ (cbrt 2) (* (sin k) (sqrt t)))) (* (/ (/ (sqrt k) (sqrt l)) (* (cbrt 2) (cbrt 2))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (sqrt l)) (/ (cbrt 2) t)) (cbrt (sin k))) (* (/ (/ (sqrt k) (sqrt l)) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (/ (/ (sqrt k) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (sqrt k) (sqrt l)) (* (cbrt 2) (cbrt 2))) (* (/ (/ (sqrt k) (sqrt l)) (/ (cbrt 2) t)) (sin k)) (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) (* (* (cbrt (sin k)) (cbrt (sin k))) (* (cbrt t) (cbrt t))))) (* (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) (cbrt t))) (cbrt (sin k))) (* (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (sqrt (sin k))) (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) (* (sin k) (cbrt t)))) (* (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) (sqrt t))) (* (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) (sqrt t))) (sin k)) (* (/ (/ (sqrt k) (sqrt l)) (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (* (/ (/ (sqrt k) (sqrt l)) (sqrt 2)) (sqrt (sin k))) (* (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) t)) (sqrt (sin k))) (/ (/ (sqrt k) (sqrt l)) (sqrt 2)) (* (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) t)) (sin k)) (/ (/ (sqrt k) (sqrt l)) (/ (/ (/ 1 (cbrt t)) (cbrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt k) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (sqrt k) (sqrt l)) (/ (/ (/ 1 (cbrt t)) (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt k) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt k) (sqrt l)) (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ (sqrt k) (sqrt l)) (/ 2 (cbrt t))) (sin k)) (* (/ (/ (sqrt k) (sqrt l)) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (sqrt l)) (/ 1 (sqrt t))) (sqrt (sin k))) (/ (/ (sqrt k) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt k) (sqrt l)) (/ 1 (sqrt t))) (* (/ (/ (sqrt k) (sqrt l)) (/ 2 (sqrt t))) (sin k)) (* (/ (/ (sqrt k) (sqrt l)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ (sqrt k) (sqrt l)) 1) (sqrt (sin k))) (* (/ (/ (sqrt k) (sqrt l)) (/ 2 t)) (sqrt (sin k))) (/ (sqrt k) (sqrt l)) (* (/ (/ (sqrt k) (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (sqrt l)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ (sqrt k) (sqrt l)) 1) (sqrt (sin k))) (* (/ (/ (sqrt k) (sqrt l)) (/ 2 t)) (sqrt (sin k))) (/ (sqrt k) (sqrt l)) (* (/ (/ (sqrt k) (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (sqrt l)) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (sqrt l)) (/ 1 t)) (cbrt (sin k))) (/ (/ (sqrt k) (sqrt l)) (/ 2 (sqrt (sin k)))) (* (/ (/ (sqrt k) (sqrt l)) (/ 1 t)) (sqrt (sin k))) (/ (/ (sqrt k) (sqrt l)) 2) (/ (/ (sqrt k) (sqrt l)) (/ 1 (* t (sin k)))) (/ (sqrt k) (sqrt l)) (* (/ (/ (sqrt k) (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (sqrt l)) 2) t) (* (/ (/ (sqrt k) (sqrt l)) 1) (sin k)) (/ (/ (sqrt k) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt k) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (sqrt k) (sqrt (/ (/ 2 t) (sin k)))) (/ (sqrt k) (* (sqrt (/ (/ 2 t) (sin k))) l)) (/ (sqrt k) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (* (/ (/ (sqrt k) l) (cbrt (/ 2 t))) (cbrt (sin k))) (/ (sqrt k) (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t))))) (/ (/ (sqrt k) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (sqrt k) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ (sqrt k) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (sqrt k) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt k) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (* (/ (sqrt k) (sqrt (/ 2 t))) (sqrt (sin k))) (* (/ (/ (sqrt k) l) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (sqrt k) (sqrt (/ 2 t))) (/ (/ (sqrt k) l) (/ (sqrt (/ 2 t)) (sin k))) (* (/ (sqrt k) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (sqrt k) l) (/ (cbrt 2) (cbrt t))) (cbrt (sin k))) (/ (sqrt k) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (* (/ (/ (sqrt k) l) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ (sqrt k) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (/ (/ (sqrt k) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (sqrt k) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt k) (* (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) l)) (* (/ (sqrt k) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (/ (sqrt k) (* (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))) l)) (/ (sqrt k) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (/ (/ (sqrt k) l) (/ (cbrt 2) (sqrt t))) (sin k)) (* (/ (sqrt k) (* (cbrt 2) (cbrt 2))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (sqrt k) l) (/ (cbrt 2) t)) (cbrt (sin k))) (* (/ (sqrt k) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (* (/ (/ (sqrt k) l) (/ (cbrt 2) t)) (sqrt (sin k))) (/ (sqrt k) (* (cbrt 2) (cbrt 2))) (* (/ (/ (sqrt k) l) (/ (cbrt 2) t)) (sin k)) (* (/ (sqrt k) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (sqrt k) (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ (/ (sqrt k) l) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ (sqrt k) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (sqrt k) (* (/ (sqrt 2) (* (sin k) (cbrt t))) l)) (/ (sqrt k) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (sqrt k) l) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (/ (sqrt k) (/ (sqrt 2) (* (sqrt (sin k)) (sqrt t)))) (* (/ (/ (sqrt k) l) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (sqrt k) (/ (sqrt 2) (sqrt t))) (/ (/ (sqrt k) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (* (/ (sqrt k) (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (sqrt k) l) (/ (sqrt 2) t)) (cbrt (sin k))) (* (/ (sqrt k) (sqrt 2)) (sqrt (sin k))) (* (/ (/ (sqrt k) l) (/ (sqrt 2) t)) (sqrt (sin k))) (/ (sqrt k) (sqrt 2)) (* (/ (/ (sqrt k) l) (/ (sqrt 2) t)) (sin k)) (* (/ (sqrt k) (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (sqrt k) (* (/ (/ 2 (cbrt t)) (cbrt (sin k))) l)) (* (/ (sqrt k) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (/ (/ (sqrt k) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (sqrt k) (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ (sqrt k) l) (/ 2 (cbrt t))) (sin k)) (/ (sqrt k) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (sqrt k) l) (/ 2 (sqrt t))) (cbrt (sin k))) (* (/ (sqrt k) (/ 1 (sqrt t))) (sqrt (sin k))) (/ (/ (sqrt k) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (sqrt k) (/ 1 (sqrt t))) (* (/ (/ (sqrt k) l) (/ 2 (sqrt t))) (sin k)) (/ (sqrt k) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt k) l) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (sqrt k) 1) (sqrt (sin k))) (/ (/ (sqrt k) l) (/ (/ 2 t) (sqrt (sin k)))) (sqrt k) (/ (/ (sqrt k) l) (/ (/ 2 t) (sin k))) (/ (sqrt k) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt k) l) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (sqrt k) 1) (sqrt (sin k))) (/ (/ (sqrt k) l) (/ (/ 2 t) (sqrt (sin k)))) (sqrt k) (/ (/ (sqrt k) l) (/ (/ 2 t) (sin k))) (* (/ (sqrt k) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) l) (/ 1 (* (cbrt (sin k)) t))) (* (/ (sqrt k) 2) (sqrt (sin k))) (/ (/ (sqrt k) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (sqrt k) 2) (/ (/ (sqrt k) l) (/ 1 (* t (sin k)))) (sqrt k) (/ (/ (sqrt k) l) (/ (/ 2 t) (sin k))) (* (/ (sqrt k) 2) t) (/ (/ (sqrt k) l) (/ 1 (sin k))) (/ (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (cbrt k) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt l))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (cbrt k) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (* (/ (/ (cbrt k) (cbrt l)) (cbrt (/ 2 t))) (cbrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t))))) (* (/ (/ (cbrt k) (cbrt l)) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ (cbrt k) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (sqrt (/ 2 t))) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (sqrt (/ 2 t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (sqrt (/ 2 t))) (* (/ (/ (cbrt k) (cbrt l)) (sqrt (/ 2 t))) (sin k)) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt k) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) (cbrt t))) (sin k)) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) (sqrt t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) (sqrt t))) (sin k)) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (cbrt 2) (cbrt 2))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (cbrt k) (* (/ (/ (cbrt 2) t) (cbrt (sin k))) (cbrt l))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) t)) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (cbrt 2) (cbrt 2))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) t)) (sin k)) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (* (* (cbrt (sin k)) (cbrt (sin k))) (* (cbrt t) (cbrt t))))) (* (/ (/ (cbrt k) (cbrt l)) (/ (sqrt 2) (cbrt t))) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (sqrt (sin k))) (/ (cbrt k) (* (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t))) (cbrt l))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (cbrt k) (* (/ (sqrt 2) (* (sin k) (cbrt t))) (cbrt l))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (sqrt t))) (* (/ (/ (cbrt k) (cbrt l)) (/ (sqrt 2) (sqrt t))) (sin k)) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (cbrt k) (cbrt l)) (/ (sqrt 2) t)) (cbrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (sqrt (sin k)))) (/ (/ (cbrt k) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (sqrt 2)) (/ (/ (cbrt k) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 (cbrt t))) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 (cbrt t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (/ (/ (cbrt k) (cbrt l)) (/ 2 (* (sin k) (cbrt t)))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt k) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 (sqrt t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ 1 (sqrt t))) (/ (cbrt k) (* (/ (/ 2 (sqrt t)) (sin k)) (cbrt l))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 t)) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) 1) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 t)) (sqrt (sin k))) (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ (cbrt k) (cbrt l)) (/ (/ 2 t) (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 t)) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) 1) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 t)) (sqrt (sin k))) (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ (cbrt k) (cbrt l)) (/ (/ 2 t) (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ 1 t)) (cbrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ 2 (sqrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ 1 t)) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) 2) (* (/ (/ (cbrt k) (cbrt l)) (/ 1 t)) (sin k)) (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ (cbrt k) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ 2 t)) (/ (/ (cbrt k) (cbrt l)) (/ 1 (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (cbrt k) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (* (cbrt k) (cbrt k)) (* (sqrt (/ (/ 2 t) (sin k))) (sqrt l))) (/ (/ (cbrt k) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t))))) (/ (cbrt k) (* (/ (cbrt (/ 2 t)) (sqrt (sin k))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ (cbrt k) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (sqrt l)) (sqrt (/ 2 t))) (cbrt (sin k))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (sqrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (* (sqrt (/ 2 t)) (sqrt l))) (/ (/ (cbrt k) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))) (sqrt l))) (/ (* (cbrt k) (cbrt k)) (* (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (sqrt l))) (/ (cbrt k) (* (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (/ (/ (cbrt k) (sqrt l)) (/ (cbrt 2) (cbrt t))) (sin k)) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) (sqrt l))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (sqrt l)) (/ (cbrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ (cbrt k) (sqrt l)) (/ (cbrt 2) (* (sin k) (sqrt t)))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt k) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (/ (cbrt k) (* (/ (/ (cbrt 2) t) (sqrt (sin k))) (sqrt l))) (/ (* (cbrt k) (cbrt k)) (* (* (cbrt 2) (cbrt 2)) (sqrt l))) (* (/ (/ (cbrt k) (sqrt l)) (/ (cbrt 2) t)) (sin k)) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (sqrt l)) (/ (sqrt 2) (cbrt t))) (cbrt (sin k))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (sqrt (sin k))) (/ (cbrt k) (* (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t))) (sqrt l))) (/ (* (cbrt k) (cbrt k)) (* (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt l))) (/ (cbrt k) (* (/ (sqrt 2) (* (sin k) (cbrt t))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (cbrt k) (sqrt l)) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (* (sqrt (sin k)) (sqrt t)))) (* (/ (/ (cbrt k) (sqrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (sqrt t))) (* (/ (/ (cbrt k) (sqrt l)) (/ (sqrt 2) (sqrt t))) (sin k)) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (/ (sqrt 2) t) (cbrt (sin k))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (sqrt (sin k)))) (/ (cbrt k) (* (/ (/ (sqrt 2) t) (sqrt (sin k))) (sqrt l))) (/ (* (cbrt k) (cbrt k)) (* (sqrt 2) (sqrt l))) (/ (cbrt k) (* (/ (/ (sqrt 2) t) (sin k)) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (/ (/ 1 (cbrt t)) (cbrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 (cbrt t))) (cbrt (sin k))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 (cbrt t))) (sqrt (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 (cbrt t))) (sin k)) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 (sqrt t))) (cbrt (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (cbrt k) (* (/ (/ 2 (sqrt t)) (sqrt (sin k))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ 1 (sqrt t))) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 (sqrt t))) (sin k)) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (cbrt k) (* (/ (/ 2 t) (cbrt (sin k))) (sqrt l))) (/ (* (cbrt k) (cbrt k)) (* (/ 1 (sqrt (sin k))) (sqrt l))) (/ (/ (cbrt k) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (cbrt k) (* (/ (/ 2 t) (cbrt (sin k))) (sqrt l))) (/ (* (cbrt k) (cbrt k)) (* (/ 1 (sqrt (sin k))) (sqrt l))) (/ (/ (cbrt k) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (cbrt k) (* (/ 1 (* (cbrt (sin k)) t)) (sqrt l))) (/ (* (cbrt k) (cbrt k)) (* (/ 2 (sqrt (sin k))) (sqrt l))) (* (/ (/ (cbrt k) (sqrt l)) (/ 1 t)) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (* 2 (sqrt l))) (/ (cbrt k) (* (/ 1 (* t (sin k))) (sqrt l))) (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 t)) (sin k)) (/ (* (cbrt k) (cbrt k)) (* (/ 2 t) (sqrt l))) (/ (cbrt k) (* (/ 1 (sin k)) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (cbrt k) (* (cbrt (/ (/ 2 t) (sin k))) l)) (/ (* (cbrt k) (cbrt k)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (cbrt k) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (* (cbrt k) (cbrt k)) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (/ (cbrt k) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (* (/ (* (cbrt k) (cbrt k)) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (sqrt (sin k))) (* (/ (/ (cbrt k) l) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (cbrt k) (* (/ (cbrt (/ 2 t)) (sin k)) l)) (* (/ (* (cbrt k) (cbrt k)) (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) l) (sqrt (/ 2 t))) (cbrt (sin k))) (* (/ (* (cbrt k) (cbrt k)) (sqrt (/ 2 t))) (sqrt (sin k))) (* (/ (/ (cbrt k) l) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (sqrt (/ 2 t))) (* (/ (/ (cbrt k) l) (sqrt (/ 2 t))) (sin k)) (* (/ (* (cbrt k) (cbrt k)) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) l) (/ (cbrt 2) (cbrt t))) (cbrt (sin k))) (/ (* (cbrt k) (cbrt k)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (* (/ (/ (cbrt k) l) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (/ (/ (cbrt k) l) (/ (cbrt 2) (cbrt t))) (sin k)) (/ (* (cbrt k) (cbrt k)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) l)) (* (/ (* (cbrt k) (cbrt k)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (/ (cbrt k) (* (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))) l)) (/ (* (cbrt k) (cbrt k)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ (cbrt k) l) (/ (cbrt 2) (* (sin k) (sqrt t)))) (/ (* (cbrt k) (cbrt k)) (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (/ (cbrt 2) t) (cbrt (sin k))) l)) (* (/ (* (cbrt k) (cbrt k)) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (* (/ (/ (cbrt k) l) (/ (cbrt 2) t)) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (* (cbrt 2) (cbrt 2))) (* (/ (/ (cbrt k) l) (/ (cbrt 2) t)) (sin k)) (* (/ (* (cbrt k) (cbrt k)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt k) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (* (cbrt k) (cbrt k)) (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ (/ (cbrt k) l) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ (* (cbrt k) (cbrt k)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (/ (cbrt k) l) (/ (sqrt 2) (* (sin k) (cbrt t)))) (/ (* (cbrt k) (cbrt k)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (cbrt k) l) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (* (cbrt k) (cbrt k)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (/ (cbrt k) l) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (/ (sqrt 2) (sqrt t))) (* (/ (/ (cbrt k) l) (/ (sqrt 2) (sqrt t))) (sin k)) (* (/ (* (cbrt k) (cbrt k)) (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) l) (/ (sqrt 2) t)) (cbrt (sin k))) (/ (* (cbrt k) (cbrt k)) (/ (sqrt 2) (sqrt (sin k)))) (* (/ (/ (cbrt k) l) (/ (sqrt 2) t)) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (sqrt 2)) (/ (/ (cbrt k) l) (/ (/ (sqrt 2) t) (sin k))) (/ (* (cbrt k) (cbrt k)) (/ (/ (/ 1 (cbrt t)) (cbrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (/ 2 (cbrt t)) (cbrt (sin k))) l)) (* (/ (* (cbrt k) (cbrt k)) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (/ (/ (cbrt k) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (* (cbrt k) (cbrt k)) (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ (cbrt k) l) (/ 2 (cbrt t))) (sin k)) (* (/ (* (cbrt k) (cbrt k)) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt k) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (* (/ (* (cbrt k) (cbrt k)) (/ 1 (sqrt t))) (sqrt (sin k))) (/ (/ (cbrt k) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (* (cbrt k) (cbrt k)) (/ 1 (sqrt t))) (/ (/ (cbrt k) l) (/ (/ 2 (sqrt t)) (sin k))) (* (* (cbrt k) (cbrt k)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt k) l) (/ (/ 2 t) (cbrt (sin k)))) (* (* (cbrt k) (cbrt k)) (sqrt (sin k))) (/ (cbrt k) (* (/ (/ 2 t) (sqrt (sin k))) l)) (* (cbrt k) (cbrt k)) (/ (cbrt k) (* (/ (/ 2 t) (sin k)) l)) (* (* (cbrt k) (cbrt k)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt k) l) (/ (/ 2 t) (cbrt (sin k)))) (* (* (cbrt k) (cbrt k)) (sqrt (sin k))) (/ (cbrt k) (* (/ (/ 2 t) (sqrt (sin k))) l)) (* (cbrt k) (cbrt k)) (/ (cbrt k) (* (/ (/ 2 t) (sin k)) l)) (* (/ (* (cbrt k) (cbrt k)) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) l) (/ 1 t)) (cbrt (sin k))) (* (/ (* (cbrt k) (cbrt k)) 2) (sqrt (sin k))) (/ (/ (cbrt k) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (* (cbrt k) (cbrt k)) 2) (/ (/ (cbrt k) l) (/ 1 (* t (sin k)))) (* (cbrt k) (cbrt k)) (/ (cbrt k) (* (/ (/ 2 t) (sin k)) l)) (/ (* (cbrt k) (cbrt k)) (/ 2 t)) (/ (/ (cbrt k) l) (/ 1 (sin k))) (/ (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (cbrt k) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt l))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (cbrt k) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (* (/ (/ (cbrt k) (cbrt l)) (cbrt (/ 2 t))) (cbrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t))))) (* (/ (/ (cbrt k) (cbrt l)) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ (cbrt k) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (sqrt (/ 2 t))) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (sqrt (/ 2 t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (sqrt (/ 2 t))) (* (/ (/ (cbrt k) (cbrt l)) (sqrt (/ 2 t))) (sin k)) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt k) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) (cbrt t))) (sin k)) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) (sqrt t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) (sqrt t))) (sin k)) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (cbrt 2) (cbrt 2))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (cbrt k) (* (/ (/ (cbrt 2) t) (cbrt (sin k))) (cbrt l))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) t)) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (cbrt 2) (cbrt 2))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) t)) (sin k)) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (* (* (cbrt (sin k)) (cbrt (sin k))) (* (cbrt t) (cbrt t))))) (* (/ (/ (cbrt k) (cbrt l)) (/ (sqrt 2) (cbrt t))) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (sqrt (sin k))) (/ (cbrt k) (* (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t))) (cbrt l))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (cbrt k) (* (/ (sqrt 2) (* (sin k) (cbrt t))) (cbrt l))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (sqrt t))) (* (/ (/ (cbrt k) (cbrt l)) (/ (sqrt 2) (sqrt t))) (sin k)) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (cbrt k) (cbrt l)) (/ (sqrt 2) t)) (cbrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (sqrt (sin k)))) (/ (/ (cbrt k) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (sqrt 2)) (/ (/ (cbrt k) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 (cbrt t))) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 (cbrt t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (/ (/ (cbrt k) (cbrt l)) (/ 2 (* (sin k) (cbrt t)))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt k) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 (sqrt t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ 1 (sqrt t))) (/ (cbrt k) (* (/ (/ 2 (sqrt t)) (sin k)) (cbrt l))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 t)) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) 1) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 t)) (sqrt (sin k))) (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ (cbrt k) (cbrt l)) (/ (/ 2 t) (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 t)) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) 1) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 t)) (sqrt (sin k))) (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ (cbrt k) (cbrt l)) (/ (/ 2 t) (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ 1 t)) (cbrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ 2 (sqrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ 1 t)) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) 2) (* (/ (/ (cbrt k) (cbrt l)) (/ 1 t)) (sin k)) (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ (cbrt k) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ 2 t)) (/ (/ (cbrt k) (cbrt l)) (/ 1 (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (cbrt k) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (* (cbrt k) (cbrt k)) (* (sqrt (/ (/ 2 t) (sin k))) (sqrt l))) (/ (/ (cbrt k) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t))))) (/ (cbrt k) (* (/ (cbrt (/ 2 t)) (sqrt (sin k))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ (cbrt k) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (sqrt l)) (sqrt (/ 2 t))) (cbrt (sin k))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (sqrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (* (sqrt (/ 2 t)) (sqrt l))) (/ (/ (cbrt k) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))) (sqrt l))) (/ (* (cbrt k) (cbrt k)) (* (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (sqrt l))) (/ (cbrt k) (* (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))) (sqrt l))) (/ (* (cbrt k) (cbrt k)) (* (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt l))) (* (/ (/ (cbrt k) (sqrt l)) (/ (cbrt 2) (cbrt t))) (sin k)) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) (sqrt l))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (sqrt l)) (/ (cbrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ (cbrt k) (sqrt l)) (/ (cbrt 2) (* (sin k) (sqrt t)))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt k) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (/ (cbrt k) (* (/ (/ (cbrt 2) t) (sqrt (sin k))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (cbrt 2) (cbrt 2))) (* (/ (/ (cbrt k) (sqrt l)) (/ (cbrt 2) t)) (sin k)) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (sqrt l)) (/ (sqrt 2) (cbrt t))) (cbrt (sin k))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (sqrt (sin k))) (/ (cbrt k) (* (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (cbrt k) (* (/ (sqrt 2) (* (sin k) (cbrt t))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (cbrt k) (sqrt l)) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (* (sqrt (sin k)) (sqrt t)))) (* (/ (/ (cbrt k) (sqrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (sqrt t))) (* (/ (/ (cbrt k) (sqrt l)) (/ (sqrt 2) (sqrt t))) (sin k)) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (/ (sqrt 2) t) (cbrt (sin k))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (sqrt (sin k)))) (/ (cbrt k) (* (/ (/ (sqrt 2) t) (sqrt (sin k))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (sqrt 2)) (/ (cbrt k) (* (/ (/ (sqrt 2) t) (sin k)) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (/ (/ 1 (cbrt t)) (cbrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 (cbrt t))) (cbrt (sin k))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 (cbrt t))) (sqrt (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 (cbrt t))) (sin k)) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 (sqrt t))) (cbrt (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (cbrt k) (* (/ (/ 2 (sqrt t)) (sqrt (sin k))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ 1 (sqrt t))) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 (sqrt t))) (sin k)) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (cbrt k) (* (/ (/ 2 t) (cbrt (sin k))) (sqrt l))) (/ (* (cbrt k) (cbrt k)) (* (/ 1 (sqrt (sin k))) (sqrt l))) (/ (/ (cbrt k) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (cbrt k) (* (/ (/ 2 t) (cbrt (sin k))) (sqrt l))) (/ (* (cbrt k) (cbrt k)) (* (/ 1 (sqrt (sin k))) (sqrt l))) (/ (/ (cbrt k) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (cbrt k) (* (/ 1 (* (cbrt (sin k)) t)) (sqrt l))) (/ (* (cbrt k) (cbrt k)) (* (/ 2 (sqrt (sin k))) (sqrt l))) (* (/ (/ (cbrt k) (sqrt l)) (/ 1 t)) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (* 2 (sqrt l))) (/ (cbrt k) (* (/ 1 (* t (sin k))) (sqrt l))) (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 t)) (sin k)) (/ (* (cbrt k) (cbrt k)) (* (/ 2 t) (sqrt l))) (/ (cbrt k) (* (/ 1 (sin k)) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (cbrt k) (* (cbrt (/ (/ 2 t) (sin k))) l)) (/ (* (cbrt k) (cbrt k)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (cbrt k) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (* (cbrt k) (cbrt k)) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (/ (cbrt k) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (* (/ (* (cbrt k) (cbrt k)) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (sqrt (sin k))) (* (/ (/ (cbrt k) l) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (cbrt k) (* (/ (cbrt (/ 2 t)) (sin k)) l)) (* (/ (* (cbrt k) (cbrt k)) (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) l) (sqrt (/ 2 t))) (cbrt (sin k))) (* (/ (* (cbrt k) (cbrt k)) (sqrt (/ 2 t))) (sqrt (sin k))) (* (/ (/ (cbrt k) l) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (sqrt (/ 2 t))) (* (/ (/ (cbrt k) l) (sqrt (/ 2 t))) (sin k)) (* (/ (* (cbrt k) (cbrt k)) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) l) (/ (cbrt 2) (cbrt t))) (cbrt (sin k))) (/ (* (cbrt k) (cbrt k)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (* (/ (/ (cbrt k) l) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (/ (/ (cbrt k) l) (/ (cbrt 2) (cbrt t))) (sin k)) (/ (* (cbrt k) (cbrt k)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) l)) (* (/ (* (cbrt k) (cbrt k)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (/ (cbrt k) (* (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))) l)) (/ (* (cbrt k) (cbrt k)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ (cbrt k) l) (/ (cbrt 2) (* (sin k) (sqrt t)))) (/ (* (cbrt k) (cbrt k)) (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (/ (cbrt 2) t) (cbrt (sin k))) l)) (* (/ (* (cbrt k) (cbrt k)) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (* (/ (/ (cbrt k) l) (/ (cbrt 2) t)) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (* (cbrt 2) (cbrt 2))) (* (/ (/ (cbrt k) l) (/ (cbrt 2) t)) (sin k)) (* (/ (* (cbrt k) (cbrt k)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt k) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (* (cbrt k) (cbrt k)) (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ (/ (cbrt k) l) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ (* (cbrt k) (cbrt k)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (/ (cbrt k) l) (/ (sqrt 2) (* (sin k) (cbrt t)))) (/ (* (cbrt k) (cbrt k)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (cbrt k) l) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (* (cbrt k) (cbrt k)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (/ (cbrt k) l) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (/ (sqrt 2) (sqrt t))) (* (/ (/ (cbrt k) l) (/ (sqrt 2) (sqrt t))) (sin k)) (* (/ (* (cbrt k) (cbrt k)) (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) l) (/ (sqrt 2) t)) (cbrt (sin k))) (/ (* (cbrt k) (cbrt k)) (/ (sqrt 2) (sqrt (sin k)))) (* (/ (/ (cbrt k) l) (/ (sqrt 2) t)) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (sqrt 2)) (/ (/ (cbrt k) l) (/ (/ (sqrt 2) t) (sin k))) (/ (* (cbrt k) (cbrt k)) (/ (/ (/ 1 (cbrt t)) (cbrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (/ 2 (cbrt t)) (cbrt (sin k))) l)) (* (/ (* (cbrt k) (cbrt k)) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (/ (/ (cbrt k) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (* (cbrt k) (cbrt k)) (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ (cbrt k) l) (/ 2 (cbrt t))) (sin k)) (* (/ (* (cbrt k) (cbrt k)) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt k) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (* (/ (* (cbrt k) (cbrt k)) (/ 1 (sqrt t))) (sqrt (sin k))) (/ (/ (cbrt k) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (* (cbrt k) (cbrt k)) (/ 1 (sqrt t))) (/ (/ (cbrt k) l) (/ (/ 2 (sqrt t)) (sin k))) (* (* (cbrt k) (cbrt k)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt k) l) (/ (/ 2 t) (cbrt (sin k)))) (* (* (cbrt k) (cbrt k)) (sqrt (sin k))) (/ (cbrt k) (* (/ (/ 2 t) (sqrt (sin k))) l)) (* (cbrt k) (cbrt k)) (/ (cbrt k) (* (/ (/ 2 t) (sin k)) l)) (* (* (cbrt k) (cbrt k)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt k) l) (/ (/ 2 t) (cbrt (sin k)))) (* (* (cbrt k) (cbrt k)) (sqrt (sin k))) (/ (cbrt k) (* (/ (/ 2 t) (sqrt (sin k))) l)) (* (cbrt k) (cbrt k)) (/ (cbrt k) (* (/ (/ 2 t) (sin k)) l)) (* (/ (* (cbrt k) (cbrt k)) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) l) (/ 1 t)) (cbrt (sin k))) (* (/ (* (cbrt k) (cbrt k)) 2) (sqrt (sin k))) (/ (/ (cbrt k) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (* (cbrt k) (cbrt k)) 2) (/ (/ (cbrt k) l) (/ 1 (* t (sin k)))) (* (cbrt k) (cbrt k)) (/ (cbrt k) (* (/ (/ 2 t) (sin k)) l)) (/ (* (cbrt k) (cbrt k)) (/ 2 t)) (/ (/ (cbrt k) l) (/ 1 (sin k))) (/ (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (cbrt k) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt l))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (cbrt k) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (* (/ (/ (cbrt k) (cbrt l)) (cbrt (/ 2 t))) (cbrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t))))) (* (/ (/ (cbrt k) (cbrt l)) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ (cbrt k) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (sqrt (/ 2 t))) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (sqrt (/ 2 t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (sqrt (/ 2 t))) (* (/ (/ (cbrt k) (cbrt l)) (sqrt (/ 2 t))) (sin k)) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt k) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) (cbrt t))) (sin k)) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) (sqrt t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) (sqrt t))) (sin k)) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (cbrt 2) (cbrt 2))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (cbrt k) (* (/ (/ (cbrt 2) t) (cbrt (sin k))) (cbrt l))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) t)) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (* (cbrt 2) (cbrt 2))) (* (/ (/ (cbrt k) (cbrt l)) (/ (cbrt 2) t)) (sin k)) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (* (* (cbrt (sin k)) (cbrt (sin k))) (* (cbrt t) (cbrt t))))) (* (/ (/ (cbrt k) (cbrt l)) (/ (sqrt 2) (cbrt t))) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (sqrt (sin k))) (/ (cbrt k) (* (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t))) (cbrt l))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (cbrt k) (* (/ (sqrt 2) (* (sin k) (cbrt t))) (cbrt l))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (sqrt t))) (* (/ (/ (cbrt k) (cbrt l)) (/ (sqrt 2) (sqrt t))) (sin k)) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (cbrt k) (cbrt l)) (/ (sqrt 2) t)) (cbrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (sqrt 2) (sqrt (sin k)))) (/ (/ (cbrt k) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (sqrt 2)) (/ (/ (cbrt k) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 (cbrt t))) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 (cbrt t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (/ (/ (cbrt k) (cbrt l)) (/ 2 (* (sin k) (cbrt t)))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt k) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 (sqrt t))) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ 1 (sqrt t))) (/ (cbrt k) (* (/ (/ 2 (sqrt t)) (sin k)) (cbrt l))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 t)) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) 1) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 t)) (sqrt (sin k))) (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ (cbrt k) (cbrt l)) (/ (/ 2 t) (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 t)) (cbrt (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) 1) (sqrt (sin k))) (* (/ (/ (cbrt k) (cbrt l)) (/ 2 t)) (sqrt (sin k))) (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ (cbrt k) (cbrt l)) (/ (/ 2 t) (sin k))) (* (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ 1 t)) (cbrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ 2 (sqrt (sin k)))) (* (/ (/ (cbrt k) (cbrt l)) (/ 1 t)) (sqrt (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) 2) (* (/ (/ (cbrt k) (cbrt l)) (/ 1 t)) (sin k)) (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ (/ (cbrt k) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (* (/ (cbrt k) (cbrt l)) (/ (cbrt k) (cbrt l))) (/ 2 t)) (/ (/ (cbrt k) (cbrt l)) (/ 1 (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (cbrt k) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (* (cbrt k) (cbrt k)) (* (sqrt (/ (/ 2 t) (sin k))) (sqrt l))) (/ (/ (cbrt k) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t))))) (/ (cbrt k) (* (/ (cbrt (/ 2 t)) (sqrt (sin k))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ (cbrt k) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (sqrt l)) (sqrt (/ 2 t))) (cbrt (sin k))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (sqrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (sqrt (/ 2 t))) (/ (/ (cbrt k) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))) (sqrt l))) (/ (* (cbrt k) (cbrt k)) (* (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (sqrt l))) (/ (cbrt k) (* (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (/ (/ (cbrt k) (sqrt l)) (/ (cbrt 2) (cbrt t))) (sin k)) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) (sqrt l))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (sqrt l)) (/ (cbrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ (cbrt k) (sqrt l)) (/ (cbrt 2) (* (sin k) (sqrt t)))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt k) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (/ (cbrt k) (* (/ (/ (cbrt 2) t) (sqrt (sin k))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (cbrt 2) (cbrt 2))) (* (/ (/ (cbrt k) (sqrt l)) (/ (cbrt 2) t)) (sin k)) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (sqrt l)) (/ (sqrt 2) (cbrt t))) (cbrt (sin k))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (sqrt (sin k))) (/ (cbrt k) (* (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (cbrt k) (* (/ (sqrt 2) (* (sin k) (cbrt t))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (cbrt k) (sqrt l)) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (* (sqrt (sin k)) (sqrt t)))) (* (/ (/ (cbrt k) (sqrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (sqrt t))) (* (/ (/ (cbrt k) (sqrt l)) (/ (sqrt 2) (sqrt t))) (sin k)) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (/ (sqrt 2) t) (cbrt (sin k))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (sqrt 2) (sqrt (sin k)))) (/ (cbrt k) (* (/ (/ (sqrt 2) t) (sqrt (sin k))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (sqrt 2)) (/ (cbrt k) (* (/ (/ (sqrt 2) t) (sin k)) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (/ (/ 1 (cbrt t)) (cbrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 (cbrt t))) (cbrt (sin k))) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 (cbrt t))) (sqrt (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 (cbrt t))) (sin k)) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 (sqrt t))) (cbrt (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (cbrt k) (* (/ (/ 2 (sqrt t)) (sqrt (sin k))) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) (/ 1 (sqrt t))) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 (sqrt t))) (sin k)) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (cbrt k) (* (/ (/ 2 t) (cbrt (sin k))) (sqrt l))) (/ (* (cbrt k) (cbrt k)) (* (/ 1 (sqrt (sin k))) (sqrt l))) (/ (/ (cbrt k) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (cbrt k) (* (/ (/ 2 t) (cbrt (sin k))) (sqrt l))) (/ (* (cbrt k) (cbrt k)) (* (/ 1 (sqrt (sin k))) (sqrt l))) (/ (/ (cbrt k) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (cbrt k) (* (/ 1 (* (cbrt (sin k)) t)) (sqrt l))) (/ (* (cbrt k) (cbrt k)) (* (/ 2 (sqrt (sin k))) (sqrt l))) (* (/ (/ (cbrt k) (sqrt l)) (/ 1 t)) (sqrt (sin k))) (/ (/ (* (cbrt k) (cbrt k)) (sqrt l)) 2) (/ (cbrt k) (* (/ 1 (* t (sin k))) (sqrt l))) (/ (* (cbrt k) (cbrt k)) (sqrt l)) (* (/ (/ (cbrt k) (sqrt l)) (/ 2 t)) (sin k)) (/ (* (cbrt k) (cbrt k)) (* (/ 2 t) (sqrt l))) (/ (cbrt k) (* (/ 1 (sin k)) (sqrt l))) (/ (/ (* (cbrt k) (cbrt k)) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (cbrt k) (* (cbrt (/ (/ 2 t) (sin k))) l)) (/ (* (cbrt k) (cbrt k)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (cbrt k) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (* (cbrt k) (cbrt k)) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (/ (cbrt k) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (* (/ (* (cbrt k) (cbrt k)) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (sqrt (sin k))) (* (/ (/ (cbrt k) l) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (cbrt k) (* (/ (cbrt (/ 2 t)) (sin k)) l)) (* (/ (* (cbrt k) (cbrt k)) (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) l) (sqrt (/ 2 t))) (cbrt (sin k))) (* (/ (* (cbrt k) (cbrt k)) (sqrt (/ 2 t))) (sqrt (sin k))) (* (/ (/ (cbrt k) l) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (sqrt (/ 2 t))) (* (/ (/ (cbrt k) l) (sqrt (/ 2 t))) (sin k)) (* (/ (* (cbrt k) (cbrt k)) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) l) (/ (cbrt 2) (cbrt t))) (cbrt (sin k))) (/ (* (cbrt k) (cbrt k)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (* (/ (/ (cbrt k) l) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (/ (/ (cbrt k) l) (/ (cbrt 2) (cbrt t))) (sin k)) (/ (* (cbrt k) (cbrt k)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) l)) (* (/ (* (cbrt k) (cbrt k)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (/ (cbrt k) (* (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))) l)) (/ (* (cbrt k) (cbrt k)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ (cbrt k) l) (/ (cbrt 2) (* (sin k) (sqrt t)))) (/ (* (cbrt k) (cbrt k)) (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (/ (cbrt 2) t) (cbrt (sin k))) l)) (* (/ (* (cbrt k) (cbrt k)) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (* (/ (/ (cbrt k) l) (/ (cbrt 2) t)) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (* (cbrt 2) (cbrt 2))) (* (/ (/ (cbrt k) l) (/ (cbrt 2) t)) (sin k)) (* (/ (* (cbrt k) (cbrt k)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt k) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (* (cbrt k) (cbrt k)) (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ (/ (cbrt k) l) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ (* (cbrt k) (cbrt k)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (/ (cbrt k) l) (/ (sqrt 2) (* (sin k) (cbrt t)))) (/ (* (cbrt k) (cbrt k)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (cbrt k) l) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (* (cbrt k) (cbrt k)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (/ (cbrt k) l) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (/ (sqrt 2) (sqrt t))) (* (/ (/ (cbrt k) l) (/ (sqrt 2) (sqrt t))) (sin k)) (* (/ (* (cbrt k) (cbrt k)) (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) l) (/ (sqrt 2) t)) (cbrt (sin k))) (/ (* (cbrt k) (cbrt k)) (/ (sqrt 2) (sqrt (sin k)))) (* (/ (/ (cbrt k) l) (/ (sqrt 2) t)) (sqrt (sin k))) (/ (* (cbrt k) (cbrt k)) (sqrt 2)) (/ (/ (cbrt k) l) (/ (/ (sqrt 2) t) (sin k))) (/ (* (cbrt k) (cbrt k)) (/ (/ (/ 1 (cbrt t)) (cbrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt k) (* (/ (/ 2 (cbrt t)) (cbrt (sin k))) l)) (* (/ (* (cbrt k) (cbrt k)) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (/ (/ (cbrt k) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (* (cbrt k) (cbrt k)) (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ (cbrt k) l) (/ 2 (cbrt t))) (sin k)) (* (/ (* (cbrt k) (cbrt k)) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt k) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (* (/ (* (cbrt k) (cbrt k)) (/ 1 (sqrt t))) (sqrt (sin k))) (/ (/ (cbrt k) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (* (cbrt k) (cbrt k)) (/ 1 (sqrt t))) (/ (/ (cbrt k) l) (/ (/ 2 (sqrt t)) (sin k))) (* (* (cbrt k) (cbrt k)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt k) l) (/ (/ 2 t) (cbrt (sin k)))) (* (* (cbrt k) (cbrt k)) (sqrt (sin k))) (/ (cbrt k) (* (/ (/ 2 t) (sqrt (sin k))) l)) (* (cbrt k) (cbrt k)) (/ (cbrt k) (* (/ (/ 2 t) (sin k)) l)) (* (* (cbrt k) (cbrt k)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt k) l) (/ (/ 2 t) (cbrt (sin k)))) (* (* (cbrt k) (cbrt k)) (sqrt (sin k))) (/ (cbrt k) (* (/ (/ 2 t) (sqrt (sin k))) l)) (* (cbrt k) (cbrt k)) (/ (cbrt k) (* (/ (/ 2 t) (sin k)) l)) (* (/ (* (cbrt k) (cbrt k)) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (cbrt k) l) (/ 1 t)) (cbrt (sin k))) (* (/ (* (cbrt k) (cbrt k)) 2) (sqrt (sin k))) (/ (/ (cbrt k) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (* (cbrt k) (cbrt k)) 2) (/ (/ (cbrt k) l) (/ 1 (* t (sin k)))) (* (cbrt k) (cbrt k)) (/ (cbrt k) (* (/ (/ 2 t) (sin k)) l)) (/ (* (cbrt k) (cbrt k)) (/ 2 t)) (/ (/ (cbrt k) l) (/ 1 (sin k))) (/ (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt k) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt l))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (/ (sqrt k) 1) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (cbrt l))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t))))) (* (/ (/ (/ (sqrt k) 1) (cbrt l)) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (/ (sqrt k) 1) (* (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt l) (cbrt l)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt k) 1) (* (sqrt (/ 2 t)) (* (cbrt l) (cbrt l)))) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (cbrt 2) (cbrt t))) (cbrt (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (* (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (cbrt 2) (cbrt t))) (sin k)) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (* (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (cbrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ (sqrt k) 1) (* (/ (cbrt 2) (* (sin k) (sqrt t))) (cbrt l))) (/ (/ (sqrt k) 1) (* (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (* (cbrt l) (cbrt l)))) (/ (/ (sqrt k) 1) (* (/ (/ (cbrt 2) t) (cbrt (sin k))) (cbrt l))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (* (cbrt 2) (cbrt 2))) (* (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (cbrt 2) t)) (sin k)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (* (cbrt (sin k)) (cbrt (sin k))) (* (cbrt t) (cbrt t))))) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (sqrt (sin k))) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ (/ (sqrt k) 1) (* (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt l) (cbrt l)))) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (sqrt 2) (* (sin k) (cbrt t)))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt t))) (/ (/ (sqrt k) 1) (* (/ (/ (sqrt 2) (sqrt t)) (sin k)) (cbrt l))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (sqrt 2) t)) (cbrt (sin k))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (sqrt 2)) (sqrt (sin k))) (* (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt 2) t)) (sqrt (sin k))) (/ (/ (sqrt k) 1) (* (sqrt 2) (* (cbrt l) (cbrt l)))) (* (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt 2) t)) (sin k)) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (* (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ 2 (cbrt t))) (sqrt (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ 2 (cbrt t))) (sin k)) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 1 (sqrt t))) (sqrt (sin k))) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt k) 1) (* (/ 1 (sqrt t)) (* (cbrt l) (cbrt l)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) 1) (sqrt (sin k))) (/ (/ (sqrt k) 1) (* (/ (/ 2 t) (sqrt (sin k))) (cbrt l))) (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt k) 1) (* (/ (/ 2 t) (sin k)) (cbrt l))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) 1) (sqrt (sin k))) (/ (/ (sqrt k) 1) (* (/ (/ 2 t) (sqrt (sin k))) (cbrt l))) (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt k) 1) (* (/ (/ 2 t) (sin k)) (cbrt l))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) 1) (* (/ 1 (* (cbrt (sin k)) t)) (cbrt l))) (/ (/ (sqrt k) 1) (* (/ 2 (sqrt (sin k))) (* (cbrt l) (cbrt l)))) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) 2) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ 1 (* t (sin k)))) (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt k) 1) (* (/ (/ 2 t) (sin k)) (cbrt l))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (sqrt k) 1) (* (/ 1 (sin k)) (cbrt l))) (/ (/ (/ (sqrt k) (* (sqrt l) 1)) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt k) 1) (* (sqrt (/ (/ 2 t) (sin k))) (sqrt l))) (/ (/ (sqrt k) 1) (* (sqrt (/ (/ 2 t) (sin k))) (sqrt l))) (/ (/ (sqrt k) (* (sqrt l) 1)) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (cbrt (/ 2 t))) (cbrt (sin k))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t))))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (/ (sqrt k) (* (sqrt l) 1)) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (sqrt (/ 2 t))) (cbrt (sin k))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt k) 1) (* (sqrt (/ 2 t)) (sqrt l))) (/ (/ (sqrt k) 1) (* (/ (sqrt (/ 2 t)) (sin k)) (sqrt l))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (sqrt k) 1) (* (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (sqrt l))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) 1) (* (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) (sqrt l))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (* (cbrt 2) (cbrt 2)) (* (sqrt (sin k)) (sqrt t)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (cbrt 2) (* (sin k) (sqrt t)))) (/ (/ (sqrt k) 1) (* (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (sqrt l))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (/ (/ (sqrt k) 1) (* (/ (/ (cbrt 2) t) (sqrt (sin k))) (sqrt l))) (/ (/ (sqrt k) (* (sqrt l) 1)) (* (cbrt 2) (cbrt 2))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (cbrt 2) (* t (sin k)))) (/ (/ (sqrt k) 1) (* (/ (sqrt 2) (* (* (cbrt (sin k)) (cbrt (sin k))) (* (cbrt t) (cbrt t)))) (sqrt l))) (/ (/ (sqrt k) 1) (* (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))) (sqrt l))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (sqrt (sin k))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ (/ (sqrt k) 1) (* (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt l))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt 2) (* (sin k) (cbrt t)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt k) 1) (* (/ (sqrt 2) (* (cbrt (sin k)) (sqrt t))) (sqrt l))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt 2) (* (sqrt (sin k)) (sqrt t)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt 2) (* (sqrt (sin k)) (sqrt t)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt 2) (sqrt t))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt 2) (sqrt t))) (sin k)) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt 2) t)) (cbrt (sin k))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt 2) (sqrt (sin k)))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt 2) t)) (sqrt (sin k))) (/ (/ (sqrt k) (* (sqrt l) 1)) (sqrt 2)) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt 2) t)) (sin k)) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 2 (cbrt t))) (cbrt (sin k))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 2 (cbrt t))) (sqrt (sin k))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 2 (cbrt t))) (sin k)) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 1 (sqrt t))) (sqrt (sin k))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 2 (sqrt t))) (sqrt (sin k))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 1 (sqrt t))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 2 (sqrt t))) (sin k)) (* (/ (/ (sqrt k) (* (sqrt l) 1)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) 1) (sqrt (sin k))) (/ (/ (sqrt k) 1) (* (/ (/ 2 t) (sqrt (sin k))) (sqrt l))) (/ (sqrt k) (* (sqrt l) 1)) (/ (/ (sqrt k) 1) (* (/ (/ 2 t) (sin k)) (sqrt l))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) 1) (sqrt (sin k))) (/ (/ (sqrt k) 1) (* (/ (/ 2 t) (sqrt (sin k))) (sqrt l))) (/ (sqrt k) (* (sqrt l) 1)) (/ (/ (sqrt k) 1) (* (/ (/ 2 t) (sin k)) (sqrt l))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 1 (* (cbrt (sin k)) t))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 2 (sqrt (sin k)))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 1 t)) (sqrt (sin k))) (/ (/ (sqrt k) 1) (* 2 (sqrt l))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 1 t)) (sin k)) (/ (sqrt k) (* (sqrt l) 1)) (/ (/ (sqrt k) 1) (* (/ (/ 2 t) (sin k)) (sqrt l))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 2 t)) (* (/ (/ (sqrt k) (* (sqrt l) 1)) 1) (sin k)) (/ (/ (/ (sqrt k) 1) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt k) 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt k) 1) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (* (/ (/ (sqrt k) 1) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (sqrt (sin k))) (/ (/ (/ (sqrt k) 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt k) 1) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ (/ (sqrt k) 1) l) (/ (cbrt (/ 2 t)) (sin k))) (* (/ (/ (sqrt k) 1) (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (* (/ (/ (sqrt k) 1) (sqrt (/ 2 t))) (sqrt (sin k))) (* (/ (/ (/ (sqrt k) 1) l) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (/ (sqrt k) 1) (sqrt (/ 2 t))) (/ (/ (sqrt k) 1) (* (/ (sqrt (/ 2 t)) (sin k)) l)) (/ (/ (sqrt k) 1) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (/ (sqrt k) 1) l) (/ (cbrt 2) (cbrt t))) (cbrt (sin k))) (/ (/ (sqrt k) 1) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt k) 1) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (sqrt k) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (* (/ (/ (sqrt k) 1) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (* (/ (/ (/ (sqrt k) 1) l) (/ (cbrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ (sqrt k) 1) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ (sqrt k) 1) (* (/ (cbrt 2) (* (sin k) (sqrt t))) l)) (/ (/ (sqrt k) 1) (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt k) 1) (* (/ (/ (cbrt 2) t) (cbrt (sin k))) l)) (* (/ (/ (sqrt k) 1) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (* (/ (/ (/ (sqrt k) 1) l) (/ (cbrt 2) t)) (sqrt (sin k))) (/ (/ (sqrt k) 1) (* (cbrt 2) (cbrt 2))) (* (/ (/ (/ (sqrt k) 1) l) (/ (cbrt 2) t)) (sin k)) (/ (/ (sqrt k) 1) (/ (sqrt 2) (* (* (cbrt (sin k)) (cbrt (sin k))) (* (cbrt t) (cbrt t))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (* (/ (/ (sqrt k) 1) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (sqrt (sin k))) (/ (/ (/ (sqrt k) 1) l) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ (/ (sqrt k) 1) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (/ (/ (sqrt k) 1) l) (/ (sqrt 2) (* (sin k) (cbrt t)))) (* (/ (/ (sqrt k) 1) (/ (sqrt 2) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (/ (sqrt k) 1) l) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (/ (sqrt k) 1) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (/ (/ (sqrt k) 1) l) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ (sqrt k) 1) (/ (sqrt 2) (sqrt t))) (* (/ (/ (/ (sqrt k) 1) l) (/ (sqrt 2) (sqrt t))) (sin k)) (* (/ (/ (sqrt k) 1) (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (/ (sqrt k) 1) l) (/ (sqrt 2) t)) (cbrt (sin k))) (/ (/ (sqrt k) 1) (/ (sqrt 2) (sqrt (sin k)))) (* (/ (/ (/ (sqrt k) 1) l) (/ (sqrt 2) t)) (sqrt (sin k))) (/ (/ (sqrt k) 1) (sqrt 2)) (/ (/ (sqrt k) 1) (* (/ (/ (sqrt 2) t) (sin k)) l)) (/ (/ (sqrt k) 1) (/ (/ (/ 1 (cbrt t)) (cbrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (/ (sqrt k) 1) l) (/ 2 (cbrt t))) (cbrt (sin k))) (/ (/ (sqrt k) 1) (/ (/ (/ 1 (cbrt t)) (cbrt t)) (sqrt (sin k)))) (* (/ (/ (/ (sqrt k) 1) l) (/ 2 (cbrt t))) (sqrt (sin k))) (/ (/ (sqrt k) 1) (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ (/ (sqrt k) 1) l) (/ 2 (cbrt t))) (sin k)) (* (/ (/ (sqrt k) 1) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (* (/ (/ (sqrt k) 1) (/ 1 (sqrt t))) (sqrt (sin k))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt k) 1) (/ 1 (sqrt t))) (* (/ (/ (/ (sqrt k) 1) l) (/ 2 (sqrt t))) (sin k)) (* (/ (/ (sqrt k) 1) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ (sqrt k) 1) 1) (sqrt (sin k))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (sqrt k) 1) (/ (/ (sqrt k) 1) (* (/ (/ 2 t) (sin k)) l)) (* (/ (/ (sqrt k) 1) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ (sqrt k) 1) 1) (sqrt (sin k))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (sqrt k) 1) (/ (/ (sqrt k) 1) (* (/ (/ 2 t) (sin k)) l)) (* (/ (/ (sqrt k) 1) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (/ (sqrt k) 1) l) (/ 1 t)) (cbrt (sin k))) (/ (/ (sqrt k) 1) (/ 2 (sqrt (sin k)))) (* (/ (/ (/ (sqrt k) 1) l) (/ 1 t)) (sqrt (sin k))) (/ (/ (sqrt k) 1) 2) (/ (/ (sqrt k) 1) (* (/ 1 (* t (sin k))) l)) (/ (sqrt k) 1) (/ (/ (sqrt k) 1) (* (/ (/ 2 t) (sin k)) l)) (/ (/ (sqrt k) 1) (/ 2 t)) (/ (/ (sqrt k) 1) (* (/ 1 (sin k)) l)) (/ (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt k) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt l))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (/ (sqrt k) 1) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (cbrt l))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t))))) (* (/ (/ (/ (sqrt k) 1) (cbrt l)) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (sqrt (/ 2 t))) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (cbrt 2) (cbrt t))) (cbrt (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (* (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (cbrt 2) (cbrt t))) (sin k)) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (* (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (cbrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ (sqrt k) 1) (* (/ (cbrt 2) (* (sin k) (sqrt t))) (cbrt l))) (/ (/ (sqrt k) 1) (* (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (* (cbrt l) (cbrt l)))) (/ (/ (sqrt k) 1) (* (/ (/ (cbrt 2) t) (cbrt (sin k))) (cbrt l))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (sqrt k) 1) (* (* (cbrt 2) (cbrt 2)) (* (cbrt l) (cbrt l)))) (* (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (cbrt 2) t)) (sin k)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (* (cbrt (sin k)) (cbrt (sin k))) (* (cbrt t) (cbrt t))))) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (sqrt (sin k))) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ (/ (sqrt k) 1) (* (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt l) (cbrt l)))) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (sqrt 2) (* (sin k) (cbrt t)))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ (sqrt k) 1) (* (/ (sqrt 2) (sqrt t)) (* (cbrt l) (cbrt l)))) (/ (/ (sqrt k) 1) (* (/ (/ (sqrt 2) (sqrt t)) (sin k)) (cbrt l))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (sqrt 2) t)) (cbrt (sin k))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (sqrt 2)) (sqrt (sin k))) (* (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt 2) t)) (sqrt (sin k))) (/ (/ (sqrt k) 1) (* (sqrt 2) (* (cbrt l) (cbrt l)))) (* (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt 2) t)) (sin k)) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (* (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ 2 (cbrt t))) (sqrt (sin k))) (/ (/ (sqrt k) 1) (* (/ (/ 1 (cbrt t)) (cbrt t)) (* (cbrt l) (cbrt l)))) (* (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ 2 (cbrt t))) (sin k)) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 1 (sqrt t))) (sqrt (sin k))) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 1 (sqrt t))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) 1) (sqrt (sin k))) (/ (/ (sqrt k) 1) (* (/ (/ 2 t) (sqrt (sin k))) (cbrt l))) (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) 1) (sqrt (sin k))) (/ (/ (sqrt k) 1) (* (/ (/ 2 t) (sqrt (sin k))) (cbrt l))) (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k))) (* (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) 1) (* (/ 1 (* (cbrt (sin k)) t)) (cbrt l))) (/ (/ (sqrt k) 1) (* (/ 2 (sqrt (sin k))) (* (cbrt l) (cbrt l)))) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) 2) (/ (/ (sqrt k) (* (cbrt l) 1)) (/ 1 (* t (sin k)))) (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (sqrt k) 1) (* (/ 1 (sin k)) (cbrt l))) (/ (/ (/ (sqrt k) (* (sqrt l) 1)) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt k) 1) (* (sqrt (/ (/ 2 t) (sin k))) (sqrt l))) (/ (/ (sqrt k) 1) (* (sqrt (/ (/ 2 t) (sin k))) (sqrt l))) (/ (/ (sqrt k) (* (sqrt l) 1)) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (cbrt (/ 2 t))) (cbrt (sin k))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t))))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (/ (sqrt k) (* (sqrt l) 1)) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (sqrt (/ 2 t))) (cbrt (sin k))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt k) 1) (* (sqrt (/ 2 t)) (sqrt l))) (/ (/ (sqrt k) 1) (* (/ (sqrt (/ 2 t)) (sin k)) (sqrt l))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (sqrt k) 1) (* (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (sqrt l))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt k) 1) (* (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt l))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) 1) (* (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) (sqrt l))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (* (cbrt 2) (cbrt 2)) (* (sqrt (sin k)) (sqrt t)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt k) 1) (* (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt l))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (cbrt 2) (* (sin k) (sqrt t)))) (/ (/ (sqrt k) 1) (* (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (sqrt l))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (/ (/ (sqrt k) 1) (* (/ (/ (cbrt 2) t) (sqrt (sin k))) (sqrt l))) (/ (/ (sqrt k) (* (sqrt l) 1)) (* (cbrt 2) (cbrt 2))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (cbrt 2) (* t (sin k)))) (/ (/ (sqrt k) 1) (* (/ (sqrt 2) (* (* (cbrt (sin k)) (cbrt (sin k))) (* (cbrt t) (cbrt t)))) (sqrt l))) (/ (/ (sqrt k) 1) (* (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))) (sqrt l))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (sqrt (sin k))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt 2) (* (sin k) (cbrt t)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt k) 1) (* (/ (sqrt 2) (* (cbrt (sin k)) (sqrt t))) (sqrt l))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt 2) (* (sqrt (sin k)) (sqrt t)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt 2) (* (sqrt (sin k)) (sqrt t)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt 2) (sqrt t))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt 2) (sqrt t))) (sin k)) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt 2) t)) (cbrt (sin k))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt 2) (sqrt (sin k)))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt 2) t)) (sqrt (sin k))) (/ (/ (sqrt k) 1) (* (sqrt 2) (sqrt l))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (sqrt 2) t)) (sin k)) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 2 (cbrt t))) (cbrt (sin k))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 2 (cbrt t))) (sqrt (sin k))) (/ (/ (sqrt k) 1) (* (/ (/ 1 (cbrt t)) (cbrt t)) (sqrt l))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 2 (cbrt t))) (sin k)) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 1 (sqrt t))) (sqrt (sin k))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 2 (sqrt t))) (sqrt (sin k))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 1 (sqrt t))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 2 (sqrt t))) (sin k)) (* (/ (/ (sqrt k) (* (sqrt l) 1)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) 1) (sqrt (sin k))) (/ (/ (sqrt k) 1) (* (/ (/ 2 t) (sqrt (sin k))) (sqrt l))) (/ (sqrt k) (* (sqrt l) 1)) (/ (/ (sqrt k) 1) (* (/ (/ 2 t) (sin k)) (sqrt l))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) 1) (sqrt (sin k))) (/ (/ (sqrt k) 1) (* (/ (/ 2 t) (sqrt (sin k))) (sqrt l))) (/ (sqrt k) (* (sqrt l) 1)) (/ (/ (sqrt k) 1) (* (/ (/ 2 t) (sin k)) (sqrt l))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 1 (* (cbrt (sin k)) t))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 2 (sqrt (sin k)))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 1 t)) (sqrt (sin k))) (/ (/ (sqrt k) 1) (* 2 (sqrt l))) (* (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 1 t)) (sin k)) (/ (sqrt k) (* (sqrt l) 1)) (/ (/ (sqrt k) 1) (* (/ (/ 2 t) (sin k)) (sqrt l))) (/ (/ (sqrt k) (* (sqrt l) 1)) (/ 2 t)) (* (/ (/ (sqrt k) (* (sqrt l) 1)) 1) (sin k)) (/ (/ (/ (sqrt k) 1) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt k) 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt k) 1) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (* (/ (/ (sqrt k) 1) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (sqrt (sin k))) (/ (/ (/ (sqrt k) 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt k) 1) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ (/ (sqrt k) 1) l) (/ (cbrt (/ 2 t)) (sin k))) (* (/ (/ (sqrt k) 1) (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (* (/ (/ (sqrt k) 1) (sqrt (/ 2 t))) (sqrt (sin k))) (* (/ (/ (/ (sqrt k) 1) l) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (/ (sqrt k) 1) (sqrt (/ 2 t))) (/ (/ (sqrt k) 1) (* (/ (sqrt (/ 2 t)) (sin k)) l)) (/ (/ (sqrt k) 1) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (/ (sqrt k) 1) l) (/ (cbrt 2) (cbrt t))) (cbrt (sin k))) (/ (/ (sqrt k) 1) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt k) 1) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (sqrt k) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (* (/ (/ (sqrt k) 1) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (* (/ (/ (/ (sqrt k) 1) l) (/ (cbrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ (sqrt k) 1) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ (sqrt k) 1) (* (/ (cbrt 2) (* (sin k) (sqrt t))) l)) (/ (/ (sqrt k) 1) (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt k) 1) (* (/ (/ (cbrt 2) t) (cbrt (sin k))) l)) (* (/ (/ (sqrt k) 1) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (* (/ (/ (/ (sqrt k) 1) l) (/ (cbrt 2) t)) (sqrt (sin k))) (/ (/ (sqrt k) 1) (* (cbrt 2) (cbrt 2))) (* (/ (/ (/ (sqrt k) 1) l) (/ (cbrt 2) t)) (sin k)) (/ (/ (sqrt k) 1) (/ (sqrt 2) (* (* (cbrt (sin k)) (cbrt (sin k))) (* (cbrt t) (cbrt t))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (* (/ (/ (sqrt k) 1) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (sqrt (sin k))) (/ (/ (/ (sqrt k) 1) l) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ (/ (sqrt k) 1) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (/ (/ (sqrt k) 1) l) (/ (sqrt 2) (* (sin k) (cbrt t)))) (* (/ (/ (sqrt k) 1) (/ (sqrt 2) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (/ (sqrt k) 1) l) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (/ (sqrt k) 1) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (/ (/ (sqrt k) 1) l) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ (sqrt k) 1) (/ (sqrt 2) (sqrt t))) (* (/ (/ (/ (sqrt k) 1) l) (/ (sqrt 2) (sqrt t))) (sin k)) (* (/ (/ (sqrt k) 1) (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (/ (sqrt k) 1) l) (/ (sqrt 2) t)) (cbrt (sin k))) (/ (/ (sqrt k) 1) (/ (sqrt 2) (sqrt (sin k)))) (* (/ (/ (/ (sqrt k) 1) l) (/ (sqrt 2) t)) (sqrt (sin k))) (/ (/ (sqrt k) 1) (sqrt 2)) (/ (/ (sqrt k) 1) (* (/ (/ (sqrt 2) t) (sin k)) l)) (/ (/ (sqrt k) 1) (/ (/ (/ 1 (cbrt t)) (cbrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (/ (sqrt k) 1) l) (/ 2 (cbrt t))) (cbrt (sin k))) (/ (/ (sqrt k) 1) (/ (/ (/ 1 (cbrt t)) (cbrt t)) (sqrt (sin k)))) (* (/ (/ (/ (sqrt k) 1) l) (/ 2 (cbrt t))) (sqrt (sin k))) (/ (/ (sqrt k) 1) (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ (/ (sqrt k) 1) l) (/ 2 (cbrt t))) (sin k)) (* (/ (/ (sqrt k) 1) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (* (/ (/ (sqrt k) 1) (/ 1 (sqrt t))) (sqrt (sin k))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt k) 1) (/ 1 (sqrt t))) (* (/ (/ (/ (sqrt k) 1) l) (/ 2 (sqrt t))) (sin k)) (* (/ (/ (sqrt k) 1) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ (sqrt k) 1) 1) (sqrt (sin k))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (sqrt k) 1) (/ (/ (sqrt k) 1) (* (/ (/ 2 t) (sin k)) l)) (* (/ (/ (sqrt k) 1) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ (sqrt k) 1) 1) (sqrt (sin k))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (sqrt k) 1) (/ (/ (sqrt k) 1) (* (/ (/ 2 t) (sin k)) l)) (* (/ (/ (sqrt k) 1) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (/ (sqrt k) 1) l) (/ 1 t)) (cbrt (sin k))) (/ (/ (sqrt k) 1) (/ 2 (sqrt (sin k)))) (* (/ (/ (/ (sqrt k) 1) l) (/ 1 t)) (sqrt (sin k))) (/ (/ (sqrt k) 1) 2) (/ (/ (sqrt k) 1) (* (/ 1 (* t (sin k))) l)) (/ (sqrt k) 1) (/ (/ (sqrt k) 1) (* (/ (/ 2 t) (sin k)) l)) (/ (/ (sqrt k) 1) (/ 2 t)) (/ (/ (sqrt k) 1) (* (/ 1 (sin k)) l)) (/ (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (sqrt k) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt l))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt k) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (/ (sqrt k) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (sqrt (sin k))) (* (/ (/ (sqrt k) (cbrt l)) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (sqrt k) (* (/ (cbrt (/ 2 t)) (sin k)) (cbrt l))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt k) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (sqrt (/ 2 t))) (sqrt (sin k))) (* (/ (/ (sqrt k) (cbrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (sqrt (/ 2 t))) (/ (/ (sqrt k) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt k) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (sqrt (sin k))) (/ (/ (sqrt k) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (/ (/ (sqrt k) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (/ (/ (sqrt k) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ (sqrt k) (cbrt l)) (/ (cbrt 2) (* (sin k) (sqrt t)))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (sqrt k) (cbrt l)) (/ (cbrt 2) t)) (cbrt (sin k))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (/ (/ (sqrt k) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (* (cbrt 2) (cbrt 2))) (* (/ (/ (sqrt k) (cbrt l)) (/ (cbrt 2) t)) (sin k)) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (sqrt k) (* (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))) (cbrt l))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ (/ (sqrt k) (cbrt l)) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (/ (sqrt k) (cbrt l)) (/ (sqrt 2) (* (sin k) (cbrt t)))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (sqrt k) (cbrt l)) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (/ (sqrt k) (cbrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt t))) (/ (sqrt k) (* (/ (/ (sqrt 2) (sqrt t)) (sin k)) (cbrt l))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt k) (* (/ (/ (sqrt 2) t) (cbrt (sin k))) (cbrt l))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt (sin k)))) (* (/ (/ (sqrt k) (cbrt l)) (/ (sqrt 2) t)) (sqrt (sin k))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (sqrt 2)) (/ (sqrt k) (* (/ (/ (sqrt 2) t) (sin k)) (cbrt l))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (cbrt l)) (/ 2 (cbrt t))) (cbrt (sin k))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (* (/ (/ (sqrt k) (cbrt l)) (/ 2 (cbrt t))) (sqrt (sin k))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ (sqrt k) (cbrt l)) (/ 2 (cbrt t))) (sin k)) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (sqrt k) (* (/ (/ 2 (sqrt t)) (cbrt (sin k))) (cbrt l))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ 1 (sqrt t))) (sqrt (sin k))) (/ (/ (sqrt k) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ 1 (sqrt t))) (/ (sqrt k) (* (/ (/ 2 (sqrt t)) (sin k)) (cbrt l))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (sqrt k) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt k) (* (/ (/ 2 t) (sin k)) (cbrt l))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (sqrt k) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt k) (* (/ (/ 2 t) (sin k)) (cbrt l))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (cbrt l)) (/ 1 (* (cbrt (sin k)) t))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (sqrt k) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) 2) (* (/ (/ (sqrt k) (cbrt l)) (/ 1 t)) (sin k)) (/ (sqrt k) (* (cbrt l) (cbrt l))) (/ (sqrt k) (* (/ (/ 2 t) (sin k)) (cbrt l))) (* (/ (/ (sqrt k) (* (cbrt l) (cbrt l))) 2) t) (/ (/ (sqrt k) (cbrt l)) (/ 1 (sin k))) (/ (/ (/ (sqrt k) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt k) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt k) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt k) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt k) (sqrt l)) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (* (/ (/ (sqrt k) (sqrt l)) (cbrt (/ 2 t))) (cbrt (sin k))) (/ (/ (sqrt k) (sqrt l)) (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t))))) (* (/ (/ (sqrt k) (sqrt l)) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (/ (sqrt k) (sqrt l)) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (* (/ (/ (sqrt k) (sqrt l)) (cbrt (/ 2 t))) (sin k)) (/ (/ (sqrt k) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (sqrt k) (sqrt l)) (sqrt (/ 2 t))) (cbrt (sin k))) (* (/ (/ (sqrt k) (sqrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (* (/ (/ (sqrt k) (sqrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (/ (sqrt k) (sqrt l)) (sqrt (/ 2 t))) (/ (/ (sqrt k) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (sqrt k) (sqrt l)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (sqrt k) (sqrt l)) (/ (cbrt 2) (cbrt t))) (cbrt (sin k))) (/ (/ (sqrt k) (sqrt l)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (* (/ (/ (sqrt k) (sqrt l)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ (/ (sqrt k) (sqrt l)) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (/ (/ (sqrt k) (sqrt l)) (/ (cbrt 2) (cbrt t))) (sin k)) (/ (/ (sqrt k) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt k) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (/ (/ (sqrt k) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt k) (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ (sqrt k) (sqrt l)) (/ (cbrt 2) (* (sin k) (sqrt t)))) (* (/ (/ (sqrt k) (sqrt l)) (* (cbrt 2) (cbrt 2))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (sqrt l)) (/ (cbrt 2) t)) (cbrt (sin k))) (* (/ (/ (sqrt k) (sqrt l)) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (/ (/ (sqrt k) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (sqrt k) (sqrt l)) (* (cbrt 2) (cbrt 2))) (* (/ (/ (sqrt k) (sqrt l)) (/ (cbrt 2) t)) (sin k)) (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) (* (* (cbrt (sin k)) (cbrt (sin k))) (* (cbrt t) (cbrt t))))) (* (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) (cbrt t))) (cbrt (sin k))) (* (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (sqrt (sin k))) (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) (* (sin k) (cbrt t)))) (* (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) (sqrt t))) (* (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) (sqrt t))) (sin k)) (* (/ (/ (sqrt k) (sqrt l)) (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (* (/ (/ (sqrt k) (sqrt l)) (sqrt 2)) (sqrt (sin k))) (* (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) t)) (sqrt (sin k))) (/ (/ (sqrt k) (sqrt l)) (sqrt 2)) (* (/ (/ (sqrt k) (sqrt l)) (/ (sqrt 2) t)) (sin k)) (/ (/ (sqrt k) (sqrt l)) (/ (/ (/ 1 (cbrt t)) (cbrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt k) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (sqrt k) (sqrt l)) (/ (/ (/ 1 (cbrt t)) (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt k) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt k) (sqrt l)) (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ (sqrt k) (sqrt l)) (/ 2 (cbrt t))) (sin k)) (* (/ (/ (sqrt k) (sqrt l)) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (sqrt l)) (/ 1 (sqrt t))) (sqrt (sin k))) (/ (/ (sqrt k) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt k) (sqrt l)) (/ 1 (sqrt t))) (* (/ (/ (sqrt k) (sqrt l)) (/ 2 (sqrt t))) (sin k)) (* (/ (/ (sqrt k) (sqrt l)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ (sqrt k) (sqrt l)) 1) (sqrt (sin k))) (* (/ (/ (sqrt k) (sqrt l)) (/ 2 t)) (sqrt (sin k))) (/ (sqrt k) (sqrt l)) (* (/ (/ (sqrt k) (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (sqrt l)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ (sqrt k) (sqrt l)) 1) (sqrt (sin k))) (* (/ (/ (sqrt k) (sqrt l)) (/ 2 t)) (sqrt (sin k))) (/ (sqrt k) (sqrt l)) (* (/ (/ (sqrt k) (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (sqrt l)) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (sqrt k) (sqrt l)) (/ 1 t)) (cbrt (sin k))) (/ (/ (sqrt k) (sqrt l)) (/ 2 (sqrt (sin k)))) (* (/ (/ (sqrt k) (sqrt l)) (/ 1 t)) (sqrt (sin k))) (/ (/ (sqrt k) (sqrt l)) 2) (/ (/ (sqrt k) (sqrt l)) (/ 1 (* t (sin k)))) (/ (sqrt k) (sqrt l)) (* (/ (/ (sqrt k) (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ (sqrt k) (sqrt l)) 2) t) (* (/ (/ (sqrt k) (sqrt l)) 1) (sin k)) (/ (/ (sqrt k) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt k) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (sqrt k) (sqrt (/ (/ 2 t) (sin k)))) (/ (sqrt k) (* (sqrt (/ (/ 2 t) (sin k))) l)) (/ (sqrt k) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (* (/ (/ (sqrt k) l) (cbrt (/ 2 t))) (cbrt (sin k))) (/ (sqrt k) (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t))))) (/ (/ (sqrt k) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (sqrt k) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ (sqrt k) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (sqrt k) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt k) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (* (/ (sqrt k) (sqrt (/ 2 t))) (sqrt (sin k))) (* (/ (/ (sqrt k) l) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (sqrt k) (sqrt (/ 2 t))) (/ (/ (sqrt k) l) (/ (sqrt (/ 2 t)) (sin k))) (* (/ (sqrt k) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (sqrt k) l) (/ (cbrt 2) (cbrt t))) (cbrt (sin k))) (/ (sqrt k) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (* (/ (/ (sqrt k) l) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ (sqrt k) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (/ (/ (sqrt k) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (sqrt k) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt k) (* (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) l)) (* (/ (sqrt k) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (/ (sqrt k) (* (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))) l)) (/ (sqrt k) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (/ (/ (sqrt k) l) (/ (cbrt 2) (sqrt t))) (sin k)) (* (/ (sqrt k) (* (cbrt 2) (cbrt 2))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (sqrt k) l) (/ (cbrt 2) t)) (cbrt (sin k))) (* (/ (sqrt k) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (* (/ (/ (sqrt k) l) (/ (cbrt 2) t)) (sqrt (sin k))) (/ (sqrt k) (* (cbrt 2) (cbrt 2))) (* (/ (/ (sqrt k) l) (/ (cbrt 2) t)) (sin k)) (* (/ (sqrt k) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (sqrt k) (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ (/ (sqrt k) l) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ (sqrt k) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (sqrt k) (* (/ (sqrt 2) (* (sin k) (cbrt t))) l)) (/ (sqrt k) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (sqrt k) l) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (/ (sqrt k) (/ (sqrt 2) (* (sqrt (sin k)) (sqrt t)))) (* (/ (/ (sqrt k) l) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (sqrt k) (/ (sqrt 2) (sqrt t))) (/ (/ (sqrt k) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (* (/ (sqrt k) (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (sqrt k) l) (/ (sqrt 2) t)) (cbrt (sin k))) (* (/ (sqrt k) (sqrt 2)) (sqrt (sin k))) (* (/ (/ (sqrt k) l) (/ (sqrt 2) t)) (sqrt (sin k))) (/ (sqrt k) (sqrt 2)) (* (/ (/ (sqrt k) l) (/ (sqrt 2) t)) (sin k)) (* (/ (sqrt k) (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (sqrt k) (* (/ (/ 2 (cbrt t)) (cbrt (sin k))) l)) (* (/ (sqrt k) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (/ (/ (sqrt k) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (sqrt k) (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ (sqrt k) l) (/ 2 (cbrt t))) (sin k)) (/ (sqrt k) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (sqrt k) l) (/ 2 (sqrt t))) (cbrt (sin k))) (* (/ (sqrt k) (/ 1 (sqrt t))) (sqrt (sin k))) (/ (/ (sqrt k) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (sqrt k) (/ 1 (sqrt t))) (* (/ (/ (sqrt k) l) (/ 2 (sqrt t))) (sin k)) (/ (sqrt k) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt k) l) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (sqrt k) 1) (sqrt (sin k))) (/ (/ (sqrt k) l) (/ (/ 2 t) (sqrt (sin k)))) (sqrt k) (/ (/ (sqrt k) l) (/ (/ 2 t) (sin k))) (/ (sqrt k) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt k) l) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (sqrt k) 1) (sqrt (sin k))) (/ (/ (sqrt k) l) (/ (/ 2 t) (sqrt (sin k)))) (sqrt k) (/ (/ (sqrt k) l) (/ (/ 2 t) (sin k))) (* (/ (sqrt k) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt k) l) (/ 1 (* (cbrt (sin k)) t))) (* (/ (sqrt k) 2) (sqrt (sin k))) (/ (/ (sqrt k) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (sqrt k) 2) (/ (/ (sqrt k) l) (/ 1 (* t (sin k)))) (sqrt k) (/ (/ (sqrt k) l) (/ (/ 2 t) (sin k))) (* (/ (sqrt k) 2) t) (/ (/ (sqrt k) l) (/ 1 (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (* (/ (/ (/ k 1) (cbrt l)) (cbrt (/ 2 t))) (cbrt (sin k))) (/ 1 (* (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t)))) (* (cbrt l) (cbrt l)))) (* (/ (/ (/ k 1) (cbrt l)) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (/ k 1) (cbrt l)) (sqrt (/ 2 t))) (cbrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (* (/ (/ (/ k 1) (cbrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (/ 1 (* (sqrt (/ 2 t)) (* (cbrt l) (cbrt l)))) (* (/ (/ (/ k 1) (cbrt l)) (sqrt (/ 2 t))) (sin k)) (/ 1 (* (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (cbrt l) (cbrt l)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (* (/ (/ (/ k 1) (cbrt l)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (/ (/ (/ k 1) (cbrt l)) (/ (cbrt 2) (cbrt t))) (sin k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k 1) (* (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) (cbrt l))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (* (/ (/ (/ k 1) (cbrt l)) (/ (cbrt 2) (sqrt t))) (sqrt (sin k))) (/ 1 (* (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt l) (cbrt l)))) (* (/ (/ (/ k 1) (cbrt l)) (/ (cbrt 2) (sqrt t))) (sin k)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (* (cbrt 2) (cbrt 2))) (* (/ (/ (/ k 1) (cbrt l)) (/ (cbrt 2) t)) (sin k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (/ k 1) (cbrt l)) (/ (sqrt 2) (cbrt t))) (cbrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (* (/ (/ (/ k 1) (cbrt l)) (/ (sqrt 2) (cbrt t))) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt 2) (* (sin k) (cbrt t)))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (/ k 1) (cbrt l)) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (/ (/ k 1) (cbrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt t))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (/ k 1) (cbrt l)) (/ (sqrt 2) t)) (cbrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt (sin k)))) (* (/ (/ (/ k 1) (cbrt l)) (/ (sqrt 2) t)) (sqrt (sin k))) (/ 1 (* (sqrt 2) (* (cbrt l) (cbrt l)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (* (/ (/ (/ k 1) (cbrt l)) (/ 2 (cbrt t))) (sqrt (sin k))) (/ 1 (* (/ (/ 1 (cbrt t)) (cbrt t)) (* (cbrt l) (cbrt l)))) (* (/ (/ (/ k 1) (cbrt l)) (/ 2 (cbrt t))) (sin k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (/ k 1) (cbrt l)) (/ 2 (sqrt t))) (cbrt (sin k))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 (sqrt t))) (sqrt (sin k))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 (sqrt t))) (/ (/ k 1) (* (/ (/ 2 (sqrt t)) (sin k)) (cbrt l))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) 1) (sqrt (sin k))) (* (/ (/ (/ k 1) (cbrt l)) (/ 2 t)) (sqrt (sin k))) (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) 1) (sqrt (sin k))) (* (/ (/ (/ k 1) (cbrt l)) (/ 2 t)) (sqrt (sin k))) (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (/ k 1) (cbrt l)) (/ 1 t)) (cbrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (* (/ (/ (/ k 1) (cbrt l)) (/ 1 t)) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) 2) (* (/ (/ (/ k 1) (cbrt l)) (/ 1 t)) (sin k)) (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ 1 (* (/ 2 t) (* (cbrt l) (cbrt l)))) (/ (/ k 1) (* (/ 1 (sin k)) (cbrt l))) (/ (/ (/ 1 (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ k 1) (* (cbrt (/ (/ 2 t) (sin k))) (sqrt l))) (/ (/ 1 (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ k 1) (* (sqrt (/ (/ 2 t) (sin k))) (sqrt l))) (/ (/ 1 (sqrt l)) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (/ k 1) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (sqrt l))) (* (/ (/ 1 (sqrt l)) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (sqrt (sin k))) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ k 1) (* (/ (cbrt (/ 2 t)) (sin k)) (sqrt l))) (/ (/ 1 (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (* (/ (/ 1 (sqrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (sqrt (/ 2 t))) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ 1 (sqrt l)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (* (/ (/ (/ k 1) (sqrt l)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ (/ 1 (sqrt l)) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (/ (/ (/ k 1) (sqrt l)) (/ (cbrt 2) (cbrt t))) (sin k)) (* (/ (/ 1 (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (/ k 1) (sqrt l)) (/ (cbrt 2) (sqrt t))) (cbrt (sin k))) (/ 1 (* (/ (* (cbrt 2) (cbrt 2)) (* (sqrt (sin k)) (sqrt t))) (sqrt l))) (/ (/ k 1) (* (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))) (sqrt l))) (/ (/ 1 (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt 2) (* (sin k) (sqrt t)))) (* (/ (/ 1 (sqrt l)) (* (cbrt 2) (cbrt 2))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (* (/ (/ 1 (sqrt l)) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (/ (/ k 1) (* (/ (/ (cbrt 2) t) (sqrt (sin k))) (sqrt l))) (/ (/ 1 (sqrt l)) (* (cbrt 2) (cbrt 2))) (* (/ (/ (/ k 1) (sqrt l)) (/ (cbrt 2) t)) (sin k)) (* (/ (/ 1 (sqrt l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k 1) (* (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))) (sqrt l))) (/ (/ 1 (sqrt l)) (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ (/ k 1) (* (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t))) (sqrt l))) (/ (/ 1 (sqrt l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt 2) (* (sin k) (cbrt t)))) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (/ k 1) (sqrt l)) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (/ 1 (sqrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (/ (/ k 1) (sqrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ 1 (sqrt l)) (/ (sqrt 2) (sqrt t))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (* (/ (/ 1 (sqrt l)) (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (* (/ (/ 1 (sqrt l)) (sqrt 2)) (sqrt (sin k))) (/ (/ k 1) (* (/ (/ (sqrt 2) t) (sqrt (sin k))) (sqrt l))) (/ 1 (* (sqrt 2) (sqrt l))) (* (/ (/ (/ k 1) (sqrt l)) (/ (sqrt 2) t)) (sin k)) (* (/ (/ 1 (sqrt l)) (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (* (/ (/ 1 (sqrt l)) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (/ (/ k 1) (* (/ (/ 2 (cbrt t)) (sqrt (sin k))) (sqrt l))) (/ (/ 1 (sqrt l)) (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ (/ k 1) (sqrt l)) (/ 2 (cbrt t))) (sin k)) (* (/ (/ 1 (sqrt l)) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (* (/ (/ 1 (sqrt l)) (/ 1 (sqrt t))) (sqrt (sin k))) (* (/ (/ (/ k 1) (sqrt l)) (/ 2 (sqrt t))) (sqrt (sin k))) (/ (/ 1 (sqrt l)) (/ 1 (sqrt t))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (* (/ (/ 1 (sqrt l)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ 1 (sqrt l)) 1) (sqrt (sin k))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ 1 (sqrt l)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k))) (* (/ (/ 1 (sqrt l)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ 1 (sqrt l)) 1) (sqrt (sin k))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ 1 (sqrt l)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k))) (* (/ (/ 1 (sqrt l)) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (/ k 1) (sqrt l)) (/ 1 t)) (cbrt (sin k))) (* (/ (/ 1 (sqrt l)) 2) (sqrt (sin k))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) 2) (/ (/ (/ k 1) (sqrt l)) (/ 1 (* t (sin k)))) (/ 1 (sqrt l)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ 1 (sqrt l)) (/ 2 t)) (/ (/ (/ k 1) (sqrt l)) (/ 1 (sin k))) (/ 1 (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k 1) l) (cbrt (/ (/ 2 t) (sin k)))) (/ 1 (sqrt (/ (/ 2 t) (sin k)))) (/ (/ k 1) (* (sqrt (/ (/ 2 t) (sin k))) l)) (/ 1 (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (* (/ (/ (/ k 1) l) (cbrt (/ 2 t))) (cbrt (sin k))) (/ 1 (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t))))) (* (/ (/ (/ k 1) l) (cbrt (/ 2 t))) (sqrt (sin k))) (/ 1 (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ k 1) (* (/ (cbrt (/ 2 t)) (sin k)) l)) (* (/ 1 (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k 1) (* (/ (sqrt (/ 2 t)) (cbrt (sin k))) l)) (* (/ 1 (sqrt (/ 2 t))) (sqrt (sin k))) (* (/ (/ (/ k 1) l) (sqrt (/ 2 t))) (sqrt (sin k))) (/ 1 (sqrt (/ 2 t))) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sin k))) (/ 1 (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (/ k 1) l) (/ (cbrt 2) (cbrt t))) (cbrt (sin k))) (/ 1 (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (* (/ (/ (/ k 1) l) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ 1 (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (* (/ 1 (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (* (/ 1 (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ 1 (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (/ (/ (/ k 1) l) (/ (cbrt 2) (sqrt t))) (sin k)) (* (/ 1 (* (cbrt 2) (cbrt 2))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (/ k 1) l) (/ (cbrt 2) t)) (cbrt (sin k))) (* (/ 1 (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (* (/ (/ (/ k 1) l) (/ (cbrt 2) t)) (sqrt (sin k))) (/ 1 (* (cbrt 2) (cbrt 2))) (/ (/ (/ k 1) l) (/ (cbrt 2) (* t (sin k)))) (* (/ 1 (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ 1 (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ (/ (/ k 1) l) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ 1 (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (/ (/ k 1) l) (/ (sqrt 2) (* (sin k) (cbrt t)))) (/ 1 (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ k 1) (* (/ (sqrt 2) (* (cbrt (sin k)) (sqrt t))) l)) (* (/ 1 (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (/ (/ k 1) l) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ 1 (/ (sqrt 2) (sqrt t))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (* (/ 1 (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (/ k 1) l) (/ (sqrt 2) t)) (cbrt (sin k))) (/ 1 (/ (sqrt 2) (sqrt (sin k)))) (* (/ (/ (/ k 1) l) (/ (sqrt 2) t)) (sqrt (sin k))) (/ 1 (sqrt 2)) (/ (/ k 1) (* (/ (/ (sqrt 2) t) (sin k)) l)) (* (/ 1 (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (* (/ 1 (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (/ (/ k 1) (* (/ (/ 2 (cbrt t)) (sqrt (sin k))) l)) (/ 1 (/ (/ 1 (cbrt t)) (cbrt t))) (/ (/ (/ k 1) l) (/ 2 (* (sin k) (cbrt t)))) (* (/ 1 (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (* (/ 1 (/ 1 (sqrt t))) (sqrt (sin k))) (* (/ (/ (/ k 1) l) (/ 2 (sqrt t))) (sqrt (sin k))) (/ 1 (/ 1 (sqrt t))) (* (/ (/ (/ k 1) l) (/ 2 (sqrt t))) (sin k)) (* (cbrt (sin k)) (cbrt (sin k))) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k)))) (sqrt (sin k)) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k)))) 1 (/ (/ k 1) (* (/ (/ 2 t) (sin k)) l)) (* (cbrt (sin k)) (cbrt (sin k))) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k)))) (sqrt (sin k)) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k)))) 1 (/ (/ k 1) (* (/ (/ 2 t) (sin k)) l)) (* 1/2 (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (/ k 1) l) (/ 1 t)) (cbrt (sin k))) (* 1/2 (sqrt (sin k))) (* (/ (/ (/ k 1) l) (/ 1 t)) (sqrt (sin k))) 1/2 (/ (/ k 1) (* (/ 1 (* t (sin k))) l)) 1 (/ (/ k 1) (* (/ (/ 2 t) (sin k)) l)) (* 1/2 t) (* (/ (/ (/ k 1) l) 1) (sin k)) (/ (/ 1 (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (* (/ (/ (/ k 1) (cbrt l)) (cbrt (/ 2 t))) (cbrt (sin k))) (/ 1 (* (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t)))) (* (cbrt l) (cbrt l)))) (* (/ (/ (/ k 1) (cbrt l)) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (/ k 1) (cbrt l)) (sqrt (/ 2 t))) (cbrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (* (/ (/ (/ k 1) (cbrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (sqrt (/ 2 t))) (* (/ (/ (/ k 1) (cbrt l)) (sqrt (/ 2 t))) (sin k)) (/ 1 (* (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (cbrt l) (cbrt l)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (* (/ (/ (/ k 1) (cbrt l)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (/ (/ (/ k 1) (cbrt l)) (/ (cbrt 2) (cbrt t))) (sin k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k 1) (* (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) (cbrt l))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (* (/ (/ (/ k 1) (cbrt l)) (/ (cbrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (/ (/ (/ k 1) (cbrt l)) (/ (cbrt 2) (sqrt t))) (sin k)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (* (cbrt 2) (cbrt 2))) (* (/ (/ (/ k 1) (cbrt l)) (/ (cbrt 2) t)) (sin k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (/ k 1) (cbrt l)) (/ (sqrt 2) (cbrt t))) (cbrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (* (/ (/ (/ k 1) (cbrt l)) (/ (sqrt 2) (cbrt t))) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt 2) (* (sin k) (cbrt t)))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (/ k 1) (cbrt l)) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (/ (/ k 1) (cbrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt t))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (/ k 1) (cbrt l)) (/ (sqrt 2) t)) (cbrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt (sin k)))) (* (/ (/ (/ k 1) (cbrt l)) (/ (sqrt 2) t)) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (sqrt 2)) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (* (/ (/ (/ k 1) (cbrt l)) (/ 2 (cbrt t))) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ (/ k 1) (cbrt l)) (/ 2 (cbrt t))) (sin k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (/ k 1) (cbrt l)) (/ 2 (sqrt t))) (cbrt (sin k))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 (sqrt t))) (sqrt (sin k))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 (sqrt t))) (/ (/ k 1) (* (/ (/ 2 (sqrt t)) (sin k)) (cbrt l))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) 1) (sqrt (sin k))) (* (/ (/ (/ k 1) (cbrt l)) (/ 2 t)) (sqrt (sin k))) (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) 1) (sqrt (sin k))) (* (/ (/ (/ k 1) (cbrt l)) (/ 2 t)) (sqrt (sin k))) (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (/ k 1) (cbrt l)) (/ 1 t)) (cbrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (* (/ (/ (/ k 1) (cbrt l)) (/ 1 t)) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) 2) (* (/ (/ (/ k 1) (cbrt l)) (/ 1 t)) (sin k)) (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ 1 (* (/ 2 t) (* (cbrt l) (cbrt l)))) (/ (/ k 1) (* (/ 1 (sin k)) (cbrt l))) (/ (/ (/ 1 1) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ k 1) (* (cbrt (/ (/ 2 t) (sin k))) (sqrt l))) (/ (/ (/ 1 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ k 1) (* (sqrt (/ (/ 2 t) (sin k))) (sqrt l))) (/ (/ 1 1) (* (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (sqrt l))) (/ (/ k 1) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (sqrt l))) (/ (/ (/ 1 1) (sqrt l)) (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t))))) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ k 1) (* (/ (cbrt (/ 2 t)) (sin k)) (sqrt l))) (* (/ (/ (/ 1 1) (sqrt l)) (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (* (/ (/ (/ 1 1) (sqrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ 1 1) (* (sqrt (/ 2 t)) (sqrt l))) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ 1 1) (* (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (sqrt l))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (* (/ (/ (/ 1 1) (sqrt l)) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (sqrt (sin k))) (* (/ (/ (/ k 1) (sqrt l)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ (/ (/ 1 1) (sqrt l)) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (/ (/ (/ k 1) (sqrt l)) (/ (cbrt 2) (cbrt t))) (sin k)) (* (/ (/ (/ 1 1) (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (/ k 1) (sqrt l)) (/ (cbrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (/ (/ 1 1) (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (/ (/ k 1) (* (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))) (sqrt l))) (/ (/ 1 1) (* (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt l))) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt 2) (* (sin k) (sqrt t)))) (/ (/ 1 1) (* (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (sqrt l))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (* (/ (/ (/ 1 1) (sqrt l)) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (/ (/ k 1) (* (/ (/ (cbrt 2) t) (sqrt (sin k))) (sqrt l))) (/ (/ (/ 1 1) (sqrt l)) (* (cbrt 2) (cbrt 2))) (* (/ (/ (/ k 1) (sqrt l)) (/ (cbrt 2) t)) (sin k)) (* (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k 1) (* (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))) (sqrt l))) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ (/ k 1) (* (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t))) (sqrt l))) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt 2) (* (sin k) (cbrt t)))) (/ (/ 1 1) (* (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))) (sqrt l))) (* (/ (/ (/ k 1) (sqrt l)) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt 2) (* (sqrt (sin k)) (sqrt t)))) (* (/ (/ (/ k 1) (sqrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ 1 1) (* (/ (sqrt 2) (sqrt t)) (sqrt l))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (* (/ (/ (/ 1 1) (sqrt l)) (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt 2) (sqrt (sin k)))) (/ (/ k 1) (* (/ (/ (sqrt 2) t) (sqrt (sin k))) (sqrt l))) (/ (/ (/ 1 1) (sqrt l)) (sqrt 2)) (* (/ (/ (/ k 1) (sqrt l)) (/ (sqrt 2) t)) (sin k)) (* (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ 1 1) (* (/ (/ (/ 1 (cbrt t)) (cbrt t)) (sqrt (sin k))) (sqrt l))) (/ (/ k 1) (* (/ (/ 2 (cbrt t)) (sqrt (sin k))) (sqrt l))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ (/ k 1) (sqrt l)) (/ 2 (cbrt t))) (sin k)) (* (/ (/ (/ 1 1) (sqrt l)) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (* (/ (/ (/ 1 1) (sqrt l)) (/ 1 (sqrt t))) (sqrt (sin k))) (* (/ (/ (/ k 1) (sqrt l)) (/ 2 (sqrt t))) (sqrt (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ 1 (sqrt t))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (* (/ (/ (/ 1 1) (sqrt l)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ 1 1) (sqrt l)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k))) (* (/ (/ (/ 1 1) (sqrt l)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ 1 1) (sqrt l)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k))) (* (/ (/ (/ 1 1) (sqrt l)) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (/ k 1) (sqrt l)) (/ 1 t)) (cbrt (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ 1 1) (* 2 (sqrt l))) (/ (/ (/ k 1) (sqrt l)) (/ 1 (* t (sin k)))) (/ (/ 1 1) (sqrt l)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k))) (* (/ (/ (/ 1 1) (sqrt l)) 2) t) (/ (/ (/ k 1) (sqrt l)) (/ 1 (sin k))) (/ (/ 1 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k 1) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ 1 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ k 1) (* (sqrt (/ (/ 2 t) (sin k))) l)) (/ (/ 1 1) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (* (/ (/ (/ k 1) l) (cbrt (/ 2 t))) (cbrt (sin k))) (/ (/ 1 1) (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t))))) (* (/ (/ (/ k 1) l) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (/ 1 1) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ k 1) (* (/ (cbrt (/ 2 t)) (sin k)) l)) (* (/ (/ 1 1) (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k 1) (* (/ (sqrt (/ 2 t)) (cbrt (sin k))) l)) (* (/ (/ 1 1) (sqrt (/ 2 t))) (sqrt (sin k))) (* (/ (/ (/ k 1) l) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (/ 1 1) (sqrt (/ 2 t))) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ 1 1) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (/ k 1) l) (/ (cbrt 2) (cbrt t))) (cbrt (sin k))) (/ (/ 1 1) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (* (/ (/ (/ k 1) l) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ (/ 1 1) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ 1 1) (/ (* (cbrt 2) (cbrt 2)) (* (sqrt (sin k)) (sqrt t)))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ 1 1) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (/ (/ (/ k 1) l) (/ (cbrt 2) (sqrt t))) (sin k)) (/ (/ 1 1) (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ (/ k 1) l) (/ (cbrt 2) t)) (cbrt (sin k))) (* (/ (/ 1 1) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (* (/ (/ (/ k 1) l) (/ (cbrt 2) t)) (sqrt (sin k))) (/ (/ 1 1) (* (cbrt 2) (cbrt 2))) (/ (/ (/ k 1) l) (/ (cbrt 2) (* t (sin k)))) (/ (/ 1 1) (/ (sqrt 2) (* (* (cbrt (sin k)) (cbrt (sin k))) (* (cbrt t) (cbrt t))))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ 1 1) (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ (/ (/ k 1) l) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ (/ 1 1) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (/ (/ k 1) l) (/ (sqrt 2) (* (sin k) (cbrt t)))) (* (/ (/ 1 1) (/ (sqrt 2) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k 1) (* (/ (sqrt 2) (* (cbrt (sin k)) (sqrt t))) l)) (/ (/ 1 1) (/ (sqrt 2) (* (sqrt (sin k)) (sqrt t)))) (* (/ (/ (/ k 1) l) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ 1 1) (/ (sqrt 2) (sqrt t))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (* (/ (/ 1 1) (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (/ k 1) l) (/ (sqrt 2) t)) (cbrt (sin k))) (* (/ (/ 1 1) (sqrt 2)) (sqrt (sin k))) (* (/ (/ (/ k 1) l) (/ (sqrt 2) t)) (sqrt (sin k))) (/ (/ 1 1) (sqrt 2)) (/ (/ k 1) (* (/ (/ (sqrt 2) t) (sin k)) l)) (* (/ (/ 1 1) (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ 1 1) (/ (/ (/ 1 (cbrt t)) (cbrt t)) (sqrt (sin k)))) (/ (/ k 1) (* (/ (/ 2 (cbrt t)) (sqrt (sin k))) l)) (/ (/ 1 1) (/ (/ 1 (cbrt t)) (cbrt t))) (/ (/ (/ k 1) l) (/ 2 (* (sin k) (cbrt t)))) (* (/ (/ 1 1) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (* (/ (/ 1 1) (/ 1 (sqrt t))) (sqrt (sin k))) (* (/ (/ (/ k 1) l) (/ 2 (sqrt t))) (sqrt (sin k))) (/ (/ 1 1) (/ 1 (sqrt t))) (* (/ (/ (/ k 1) l) (/ 2 (sqrt t))) (sin k)) (* (/ (/ 1 1) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ 1 1) 1) (sqrt (sin k))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ 1 1) (/ (/ k 1) (* (/ (/ 2 t) (sin k)) l)) (* (/ (/ 1 1) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ 1 1) 1) (sqrt (sin k))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ 1 1) (/ (/ k 1) (* (/ (/ 2 t) (sin k)) l)) (* (/ (/ 1 1) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ (/ k 1) l) (/ 1 t)) (cbrt (sin k))) (* (/ (/ 1 1) 2) (sqrt (sin k))) (* (/ (/ (/ k 1) l) (/ 1 t)) (sqrt (sin k))) (/ (/ 1 1) 2) (/ (/ k 1) (* (/ 1 (* t (sin k))) l)) (/ 1 1) (/ (/ k 1) (* (/ (/ 2 t) (sin k)) l)) (* (/ (/ 1 1) 2) t) (* (/ (/ (/ k 1) l) 1) (sin k)) (/ (/ 1 (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ k (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ k (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (/ k (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ 1 (* (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t)))) (* (cbrt l) (cbrt l)))) (* (/ (/ k (cbrt l)) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (* (/ (/ k (cbrt l)) (cbrt (/ 2 t))) (sin k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k (cbrt l)) (sqrt (/ 2 t))) (cbrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ k (* (/ (sqrt (/ 2 t)) (sqrt (sin k))) (cbrt l))) (/ (/ 1 (* (cbrt l) (cbrt l))) (sqrt (/ 2 t))) (/ (/ k (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ 1 (* (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (cbrt l) (cbrt l)))) (* (/ (/ k (cbrt l)) (/ (cbrt 2) (cbrt t))) (cbrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (/ (/ k (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (/ (/ k (cbrt l)) (/ (cbrt 2) (cbrt t))) (sin k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (/ (/ k (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ k (cbrt l)) (/ (cbrt 2) (* (sin k) (sqrt t)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ k (cbrt l)) (/ (cbrt 2) t)) (cbrt (sin k))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (* (/ (/ k (cbrt l)) (/ (cbrt 2) t)) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (* (cbrt 2) (cbrt 2))) (* (/ (/ k (cbrt l)) (/ (cbrt 2) t)) (sin k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k (cbrt l)) (/ (sqrt 2) (cbrt t))) (cbrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ (/ k (cbrt l)) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ k (* (/ (sqrt 2) (* (sin k) (cbrt t))) (cbrt l))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ k (* (/ (sqrt 2) (* (cbrt (sin k)) (sqrt t))) (cbrt l))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (/ k (cbrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt t))) (/ k (* (/ (/ (sqrt 2) (sqrt t)) (sin k)) (cbrt l))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ k (cbrt l)) (/ (sqrt 2) t)) (cbrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt (sin k)))) (* (/ (/ k (cbrt l)) (/ (sqrt 2) t)) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (sqrt 2)) (* (/ (/ k (cbrt l)) (/ (sqrt 2) t)) (sin k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ k (* (/ (/ 2 (cbrt t)) (cbrt (sin k))) (cbrt l))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (/ (/ k (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ k (cbrt l)) (/ 2 (cbrt t))) (sin k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k (cbrt l)) (/ 2 (sqrt t))) (cbrt (sin k))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 (sqrt t))) (sqrt (sin k))) (* (/ (/ k (cbrt l)) (/ 2 (sqrt t))) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 (sqrt t))) (* (/ (/ k (cbrt l)) (/ 2 (sqrt t))) (sin k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k (cbrt l)) (/ 2 t)) (cbrt (sin k))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) 1) (sqrt (sin k))) (* (/ (/ k (cbrt l)) (/ 2 t)) (sqrt (sin k))) (/ 1 (* (cbrt l) (cbrt l))) (* (/ (/ k (cbrt l)) (/ 2 t)) (sin k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k (cbrt l)) (/ 2 t)) (cbrt (sin k))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) 1) (sqrt (sin k))) (* (/ (/ k (cbrt l)) (/ 2 t)) (sqrt (sin k))) (/ 1 (* (cbrt l) (cbrt l))) (* (/ (/ k (cbrt l)) (/ 2 t)) (sin k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k (cbrt l)) (/ 1 (* (cbrt (sin k)) t))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (* (/ (/ k (cbrt l)) (/ 1 t)) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) 2) (* (/ (/ k (cbrt l)) (/ 1 t)) (sin k)) (/ 1 (* (cbrt l) (cbrt l))) (* (/ (/ k (cbrt l)) (/ 2 t)) (sin k)) (/ 1 (* (/ 2 t) (* (cbrt l) (cbrt l)))) (/ k (* (/ 1 (sin k)) (cbrt l))) (/ (/ (/ 1 (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ k (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ 1 (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ k (* (sqrt (/ (/ 2 t) (sin k))) (sqrt l))) (/ (/ 1 (sqrt l)) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ k (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (sqrt l))) (* (/ (/ 1 (sqrt l)) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (sqrt (sin k))) (/ k (* (/ (cbrt (/ 2 t)) (sqrt (sin k))) (sqrt l))) (/ (/ 1 (sqrt l)) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ k (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ 1 (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ k (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (* (/ (/ 1 (sqrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (* (/ (/ k (sqrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (/ 1 (sqrt l)) (sqrt (/ 2 t))) (* (/ (/ k (sqrt l)) (sqrt (/ 2 t))) (sin k)) (/ (/ 1 (sqrt l)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ k (* (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))) (sqrt l))) (/ (/ 1 (sqrt l)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (* (/ (/ k (sqrt l)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ (/ 1 (sqrt l)) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (/ (/ k (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (* (/ (/ 1 (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ k (* (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) (sqrt l))) (/ 1 (* (/ (* (cbrt 2) (cbrt 2)) (* (sqrt (sin k)) (sqrt t))) (sqrt l))) (/ k (* (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))) (sqrt l))) (/ (/ 1 (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (/ (/ k (sqrt l)) (/ (cbrt 2) (sqrt t))) (sin k)) (* (/ (/ 1 (sqrt l)) (* (cbrt 2) (cbrt 2))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (* (/ (/ 1 (sqrt l)) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (/ k (* (/ (/ (cbrt 2) t) (sqrt (sin k))) (sqrt l))) (/ (/ 1 (sqrt l)) (* (cbrt 2) (cbrt 2))) (* (/ (/ k (sqrt l)) (/ (cbrt 2) t)) (sin k)) (* (/ (/ 1 (sqrt l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ (/ k (sqrt l)) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ (/ 1 (sqrt l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (/ (/ k (sqrt l)) (/ (sqrt 2) (cbrt t))) (sin k)) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ k (sqrt l)) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (/ 1 (sqrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (/ k (sqrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ 1 (sqrt l)) (/ (sqrt 2) (sqrt t))) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (* (/ (/ 1 (sqrt l)) (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k (sqrt l)) (/ (sqrt 2) t)) (cbrt (sin k))) (* (/ (/ 1 (sqrt l)) (sqrt 2)) (sqrt (sin k))) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (sqrt 2)) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (* (/ (/ 1 (sqrt l)) (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (* (/ (/ 1 (sqrt l)) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (* (/ (/ k (sqrt l)) (/ 2 (cbrt t))) (sqrt (sin k))) (/ (/ 1 (sqrt l)) (/ (/ 1 (cbrt t)) (cbrt t))) (/ (/ k (sqrt l)) (/ 2 (* (sin k) (cbrt t)))) (* (/ (/ 1 (sqrt l)) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (* (/ (/ 1 (sqrt l)) (/ 1 (sqrt t))) (sqrt (sin k))) (/ k (* (/ (/ 2 (sqrt t)) (sqrt (sin k))) (sqrt l))) (/ (/ 1 (sqrt l)) (/ 1 (sqrt t))) (/ (/ k (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (* (/ (/ 1 (sqrt l)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ 1 (sqrt l)) 1) (sqrt (sin k))) (/ (/ k (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ 1 (sqrt l)) (* (/ (/ k (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ 1 (sqrt l)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ 1 (sqrt l)) 1) (sqrt (sin k))) (/ (/ k (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ 1 (sqrt l)) (* (/ (/ k (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ 1 (sqrt l)) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k (sqrt l)) (/ 1 t)) (cbrt (sin k))) (* (/ (/ 1 (sqrt l)) 2) (sqrt (sin k))) (* (/ (/ k (sqrt l)) (/ 1 t)) (sqrt (sin k))) (/ (/ 1 (sqrt l)) 2) (/ k (* (/ 1 (* t (sin k))) (sqrt l))) (/ 1 (sqrt l)) (* (/ (/ k (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ 1 (sqrt l)) 2) t) (/ (/ k (sqrt l)) (/ 1 (sin k))) (/ 1 (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ k l) (cbrt (/ (/ 2 t) (sin k)))) (/ 1 (sqrt (/ (/ 2 t) (sin k)))) (/ (/ k l) (sqrt (/ (/ 2 t) (sin k)))) (/ 1 (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (/ k l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ 1 (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t))))) (* (/ (/ k l) (cbrt (/ 2 t))) (sqrt (sin k))) (/ 1 (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ k l) (/ (cbrt (/ 2 t)) (sin k))) (* (/ 1 (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k l) (sqrt (/ 2 t))) (cbrt (sin k))) (* (/ 1 (sqrt (/ 2 t))) (sqrt (sin k))) (/ k (* (/ (sqrt (/ 2 t)) (sqrt (sin k))) l)) (/ 1 (sqrt (/ 2 t))) (/ (/ k l) (/ (sqrt (/ 2 t)) (sin k))) (/ 1 (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ k l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ 1 (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (* (/ (/ k l) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ 1 (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (/ k (* (/ (/ (cbrt 2) (cbrt t)) (sin k)) l)) (* (/ 1 (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ k (* (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) l)) (* (/ 1 (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (/ k (* (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))) l)) (/ 1 (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ k l) (/ (cbrt 2) (* (sin k) (sqrt t)))) (* (/ 1 (* (cbrt 2) (cbrt 2))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (* (/ 1 (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (/ (/ k l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ 1 (* (cbrt 2) (cbrt 2))) (* (/ (/ k l) (/ (cbrt 2) t)) (sin k)) (* (/ 1 (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ 1 (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ (/ k l) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ 1 (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (/ k l) (/ (sqrt 2) (* (sin k) (cbrt t)))) (/ 1 (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ k l) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ 1 (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ k l) (/ (sqrt 2) (* (sqrt (sin k)) (sqrt t)))) (/ 1 (/ (sqrt 2) (sqrt t))) (* (/ (/ k l) (/ (sqrt 2) (sqrt t))) (sin k)) (* (/ 1 (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k l) (/ (sqrt 2) t)) (cbrt (sin k))) (/ 1 (/ (sqrt 2) (sqrt (sin k)))) (* (/ (/ k l) (/ (sqrt 2) t)) (sqrt (sin k))) (/ 1 (sqrt 2)) (* (/ (/ k l) (/ (sqrt 2) t)) (sin k)) (* (/ 1 (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k l) (/ 2 (cbrt t))) (cbrt (sin k))) (* (/ 1 (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (* (/ (/ k l) (/ 2 (cbrt t))) (sqrt (sin k))) (/ 1 (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ k l) (/ 2 (cbrt t))) (sin k)) (* (/ 1 (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k l) (/ 2 (sqrt t))) (cbrt (sin k))) (* (/ 1 (/ 1 (sqrt t))) (sqrt (sin k))) (/ k (* (/ (/ 2 (sqrt t)) (sqrt (sin k))) l)) (/ 1 (/ 1 (sqrt t))) (* (/ (/ k l) (/ 2 (sqrt t))) (sin k)) (* (cbrt (sin k)) (cbrt (sin k))) (/ (/ k l) (/ (/ 2 t) (cbrt (sin k)))) (sqrt (sin k)) (/ (/ k l) (/ (/ 2 t) (sqrt (sin k)))) 1 (* (/ (/ k l) (/ 2 t)) (sin k)) (* (cbrt (sin k)) (cbrt (sin k))) (/ (/ k l) (/ (/ 2 t) (cbrt (sin k)))) (sqrt (sin k)) (/ (/ k l) (/ (/ 2 t) (sqrt (sin k)))) 1 (* (/ (/ k l) (/ 2 t)) (sin k)) (* 1/2 (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k l) (/ 1 (* (cbrt (sin k)) t))) (* 1/2 (sqrt (sin k))) (* (/ (/ k l) (/ 1 t)) (sqrt (sin k))) 1/2 (/ (/ k l) (/ 1 (* t (sin k)))) 1 (* (/ (/ k l) (/ 2 t)) (sin k)) (* 1/2 t) (* (/ (/ k l) 1) (sin k)) (/ (/ 1 (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ k (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ k (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (/ k (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ 1 (* (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t)))) (* (cbrt l) (cbrt l)))) (* (/ (/ k (cbrt l)) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (* (/ (/ k (cbrt l)) (cbrt (/ 2 t))) (sin k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k (cbrt l)) (sqrt (/ 2 t))) (cbrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ k (* (/ (sqrt (/ 2 t)) (sqrt (sin k))) (cbrt l))) (/ (/ 1 (* (cbrt l) (cbrt l))) (sqrt (/ 2 t))) (/ (/ k (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ 1 (* (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (cbrt l) (cbrt l)))) (* (/ (/ k (cbrt l)) (/ (cbrt 2) (cbrt t))) (cbrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (/ (/ k (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (/ (/ k (cbrt l)) (/ (cbrt 2) (cbrt t))) (sin k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (/ (/ k (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ k (cbrt l)) (/ (cbrt 2) (* (sin k) (sqrt t)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ k (cbrt l)) (/ (cbrt 2) t)) (cbrt (sin k))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (* (/ (/ k (cbrt l)) (/ (cbrt 2) t)) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (* (cbrt 2) (cbrt 2))) (* (/ (/ k (cbrt l)) (/ (cbrt 2) t)) (sin k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k (cbrt l)) (/ (sqrt 2) (cbrt t))) (cbrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ (/ k (cbrt l)) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ k (* (/ (sqrt 2) (* (sin k) (cbrt t))) (cbrt l))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ k (* (/ (sqrt 2) (* (cbrt (sin k)) (sqrt t))) (cbrt l))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (/ k (cbrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt t))) (/ k (* (/ (/ (sqrt 2) (sqrt t)) (sin k)) (cbrt l))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ k (cbrt l)) (/ (sqrt 2) t)) (cbrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt 2) (sqrt (sin k)))) (* (/ (/ k (cbrt l)) (/ (sqrt 2) t)) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (sqrt 2)) (* (/ (/ k (cbrt l)) (/ (sqrt 2) t)) (sin k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ k (* (/ (/ 2 (cbrt t)) (cbrt (sin k))) (cbrt l))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (/ (/ k (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ k (cbrt l)) (/ 2 (cbrt t))) (sin k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k (cbrt l)) (/ 2 (sqrt t))) (cbrt (sin k))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 (sqrt t))) (sqrt (sin k))) (* (/ (/ k (cbrt l)) (/ 2 (sqrt t))) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 (sqrt t))) (* (/ (/ k (cbrt l)) (/ 2 (sqrt t))) (sin k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k (cbrt l)) (/ 2 t)) (cbrt (sin k))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) 1) (sqrt (sin k))) (* (/ (/ k (cbrt l)) (/ 2 t)) (sqrt (sin k))) (/ 1 (* (cbrt l) (cbrt l))) (* (/ (/ k (cbrt l)) (/ 2 t)) (sin k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k (cbrt l)) (/ 2 t)) (cbrt (sin k))) (* (/ (/ 1 (* (cbrt l) (cbrt l))) 1) (sqrt (sin k))) (* (/ (/ k (cbrt l)) (/ 2 t)) (sqrt (sin k))) (/ 1 (* (cbrt l) (cbrt l))) (* (/ (/ k (cbrt l)) (/ 2 t)) (sin k)) (* (/ (/ 1 (* (cbrt l) (cbrt l))) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k (cbrt l)) (/ 1 (* (cbrt (sin k)) t))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (* (/ (/ k (cbrt l)) (/ 1 t)) (sqrt (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) 2) (* (/ (/ k (cbrt l)) (/ 1 t)) (sin k)) (/ 1 (* (cbrt l) (cbrt l))) (* (/ (/ k (cbrt l)) (/ 2 t)) (sin k)) (/ 1 (* (/ 2 t) (* (cbrt l) (cbrt l)))) (/ k (* (/ 1 (sin k)) (cbrt l))) (/ (/ (/ 1 (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ k (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ 1 (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ k (* (sqrt (/ (/ 2 t) (sin k))) (sqrt l))) (/ (/ 1 (sqrt l)) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ k (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (sqrt l))) (* (/ (/ 1 (sqrt l)) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (sqrt (sin k))) (/ k (* (/ (cbrt (/ 2 t)) (sqrt (sin k))) (sqrt l))) (/ (/ 1 (sqrt l)) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ k (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ 1 (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ k (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (* (/ (/ 1 (sqrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (* (/ (/ k (sqrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (/ 1 (sqrt l)) (sqrt (/ 2 t))) (* (/ (/ k (sqrt l)) (sqrt (/ 2 t))) (sin k)) (/ (/ 1 (sqrt l)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ k (* (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))) (sqrt l))) (/ (/ 1 (sqrt l)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (* (/ (/ k (sqrt l)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ (/ 1 (sqrt l)) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (/ (/ k (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (* (/ (/ 1 (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ k (* (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) (sqrt l))) (/ 1 (* (/ (* (cbrt 2) (cbrt 2)) (* (sqrt (sin k)) (sqrt t))) (sqrt l))) (/ k (* (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))) (sqrt l))) (/ (/ 1 (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (/ (/ k (sqrt l)) (/ (cbrt 2) (sqrt t))) (sin k)) (* (/ (/ 1 (sqrt l)) (* (cbrt 2) (cbrt 2))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (* (/ (/ 1 (sqrt l)) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (/ k (* (/ (/ (cbrt 2) t) (sqrt (sin k))) (sqrt l))) (/ (/ 1 (sqrt l)) (* (cbrt 2) (cbrt 2))) (* (/ (/ k (sqrt l)) (/ (cbrt 2) t)) (sin k)) (* (/ (/ 1 (sqrt l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ (/ k (sqrt l)) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ (/ 1 (sqrt l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (/ (/ k (sqrt l)) (/ (sqrt 2) (cbrt t))) (sin k)) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ k (sqrt l)) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (/ 1 (sqrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (/ k (sqrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ 1 (sqrt l)) (/ (sqrt 2) (sqrt t))) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (* (/ (/ 1 (sqrt l)) (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k (sqrt l)) (/ (sqrt 2) t)) (cbrt (sin k))) (* (/ (/ 1 (sqrt l)) (sqrt 2)) (sqrt (sin k))) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (sqrt 2)) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (* (/ (/ 1 (sqrt l)) (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (* (/ (/ 1 (sqrt l)) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (* (/ (/ k (sqrt l)) (/ 2 (cbrt t))) (sqrt (sin k))) (/ (/ 1 (sqrt l)) (/ (/ 1 (cbrt t)) (cbrt t))) (/ (/ k (sqrt l)) (/ 2 (* (sin k) (cbrt t)))) (* (/ (/ 1 (sqrt l)) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (* (/ (/ 1 (sqrt l)) (/ 1 (sqrt t))) (sqrt (sin k))) (/ k (* (/ (/ 2 (sqrt t)) (sqrt (sin k))) (sqrt l))) (/ (/ 1 (sqrt l)) (/ 1 (sqrt t))) (/ (/ k (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (* (/ (/ 1 (sqrt l)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ 1 (sqrt l)) 1) (sqrt (sin k))) (/ (/ k (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ 1 (sqrt l)) (* (/ (/ k (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ 1 (sqrt l)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (* (/ (/ 1 (sqrt l)) 1) (sqrt (sin k))) (/ (/ k (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ 1 (sqrt l)) (* (/ (/ k (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ 1 (sqrt l)) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k (sqrt l)) (/ 1 t)) (cbrt (sin k))) (* (/ (/ 1 (sqrt l)) 2) (sqrt (sin k))) (* (/ (/ k (sqrt l)) (/ 1 t)) (sqrt (sin k))) (/ (/ 1 (sqrt l)) 2) (/ k (* (/ 1 (* t (sin k))) (sqrt l))) (/ 1 (sqrt l)) (* (/ (/ k (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ 1 (sqrt l)) 2) t) (/ (/ k (sqrt l)) (/ 1 (sin k))) (/ 1 (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ k l) (cbrt (/ (/ 2 t) (sin k)))) (/ 1 (sqrt (/ (/ 2 t) (sin k)))) (/ (/ k l) (sqrt (/ (/ 2 t) (sin k)))) (/ 1 (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (/ k l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ 1 (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t))))) (* (/ (/ k l) (cbrt (/ 2 t))) (sqrt (sin k))) (/ 1 (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ k l) (/ (cbrt (/ 2 t)) (sin k))) (* (/ 1 (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k l) (sqrt (/ 2 t))) (cbrt (sin k))) (* (/ 1 (sqrt (/ 2 t))) (sqrt (sin k))) (/ k (* (/ (sqrt (/ 2 t)) (sqrt (sin k))) l)) (/ 1 (sqrt (/ 2 t))) (/ (/ k l) (/ (sqrt (/ 2 t)) (sin k))) (/ 1 (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ k l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ 1 (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (* (/ (/ k l) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ 1 (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (/ k (* (/ (/ (cbrt 2) (cbrt t)) (sin k)) l)) (* (/ 1 (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ k (* (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) l)) (* (/ 1 (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (/ k (* (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))) l)) (/ 1 (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ k l) (/ (cbrt 2) (* (sin k) (sqrt t)))) (* (/ 1 (* (cbrt 2) (cbrt 2))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (* (/ 1 (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (/ (/ k l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ 1 (* (cbrt 2) (cbrt 2))) (* (/ (/ k l) (/ (cbrt 2) t)) (sin k)) (* (/ 1 (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ 1 (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ (/ k l) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ 1 (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (/ k l) (/ (sqrt 2) (* (sin k) (cbrt t)))) (/ 1 (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ k l) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ 1 (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ k l) (/ (sqrt 2) (* (sqrt (sin k)) (sqrt t)))) (/ 1 (/ (sqrt 2) (sqrt t))) (* (/ (/ k l) (/ (sqrt 2) (sqrt t))) (sin k)) (* (/ 1 (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k l) (/ (sqrt 2) t)) (cbrt (sin k))) (/ 1 (/ (sqrt 2) (sqrt (sin k)))) (* (/ (/ k l) (/ (sqrt 2) t)) (sqrt (sin k))) (/ 1 (sqrt 2)) (* (/ (/ k l) (/ (sqrt 2) t)) (sin k)) (* (/ 1 (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k l) (/ 2 (cbrt t))) (cbrt (sin k))) (* (/ 1 (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (* (/ (/ k l) (/ 2 (cbrt t))) (sqrt (sin k))) (/ 1 (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ k l) (/ 2 (cbrt t))) (sin k)) (* (/ 1 (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k l) (/ 2 (sqrt t))) (cbrt (sin k))) (* (/ 1 (/ 1 (sqrt t))) (sqrt (sin k))) (/ k (* (/ (/ 2 (sqrt t)) (sqrt (sin k))) l)) (/ 1 (/ 1 (sqrt t))) (* (/ (/ k l) (/ 2 (sqrt t))) (sin k)) (* (cbrt (sin k)) (cbrt (sin k))) (/ (/ k l) (/ (/ 2 t) (cbrt (sin k)))) (sqrt (sin k)) (/ (/ k l) (/ (/ 2 t) (sqrt (sin k)))) 1 (* (/ (/ k l) (/ 2 t)) (sin k)) (* (cbrt (sin k)) (cbrt (sin k))) (/ (/ k l) (/ (/ 2 t) (cbrt (sin k)))) (sqrt (sin k)) (/ (/ k l) (/ (/ 2 t) (sqrt (sin k)))) 1 (* (/ (/ k l) (/ 2 t)) (sin k)) (* 1/2 (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k l) (/ 1 (* (cbrt (sin k)) t))) (* 1/2 (sqrt (sin k))) (* (/ (/ k l) (/ 1 t)) (sqrt (sin k))) 1/2 (/ (/ k l) (/ 1 (* t (sin k)))) 1 (* (/ (/ k l) (/ 2 t)) (sin k)) (* 1/2 t) (* (/ (/ k l) 1) (sin k)) (/ (/ (/ (/ k (cbrt l)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ 1 (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ k (* (sqrt (/ (/ 2 t) (sin k))) (* (cbrt l) (cbrt l)))) (/ (/ 1 (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ k (* (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (* (cbrt l) (cbrt l)))) (* (/ (/ 1 (cbrt l)) (cbrt (/ 2 t))) (cbrt (sin k))) (/ k (* (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t)))) (* (cbrt l) (cbrt l)))) (* (/ (/ 1 (cbrt l)) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (/ (/ k (cbrt l)) (cbrt l)) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ 1 (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (* (/ (/ (/ k (cbrt l)) (cbrt l)) (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ 1 (cbrt l)) (sqrt (/ 2 t))) (cbrt (sin k))) (/ (/ (/ k (cbrt l)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (* (/ (/ 1 (cbrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (/ k (* (sqrt (/ 2 t)) (* (cbrt l) (cbrt l)))) (* (/ (/ 1 (cbrt l)) (sqrt (/ 2 t))) (sin k)) (/ (/ (/ k (cbrt l)) (cbrt l)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ k (cbrt l)) (cbrt l)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (/ (/ 1 (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ k (* (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt l) (cbrt l)))) (/ (/ 1 (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ k (cbrt l)) (cbrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ 1 (cbrt l)) (/ (cbrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (/ (/ k (cbrt l)) (cbrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (/ 1 (* (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))) (cbrt l))) (/ (/ (/ k (cbrt l)) (cbrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ 1 (* (/ (cbrt 2) (* (sin k) (sqrt t))) (cbrt l))) (/ k (* (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (* (cbrt l) (cbrt l)))) (/ (/ 1 (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ k (cbrt l)) (cbrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt (sin k)))) (/ (/ 1 (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ k (* (* (cbrt 2) (cbrt 2)) (* (cbrt l) (cbrt l)))) (* (/ (/ 1 (cbrt l)) (/ (cbrt 2) t)) (sin k)) (* (/ (/ (/ k (cbrt l)) (cbrt l)) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 1 (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ k (cbrt l)) (cbrt l)) (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ (/ 1 (cbrt l)) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ k (* (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt l) (cbrt l)))) (/ (/ 1 (cbrt l)) (/ (sqrt 2) (* (sin k) (cbrt t)))) (/ (/ (/ k (cbrt l)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 (cbrt l)) (/ (sqrt 2) (* (cbrt (sin k)) (sqrt t)))) (/ (/ (/ k (cbrt l)) (cbrt l)) (/ (sqrt 2) (* (sqrt (sin k)) (sqrt t)))) (* (/ (/ 1 (cbrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ k (* (/ (sqrt 2) (sqrt t)) (* (cbrt l) (cbrt l)))) (/ (/ 1 (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ k (cbrt l)) (cbrt l)) (/ (sqrt 2) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ k (cbrt l)) (cbrt l)) (/ (sqrt 2) (sqrt (sin k)))) (/ (/ 1 (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ k (* (sqrt 2) (* (cbrt l) (cbrt l)))) (/ (/ 1 (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (* (/ (/ (/ k (cbrt l)) (cbrt l)) (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 1 (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (* (/ (/ (/ k (cbrt l)) (cbrt l)) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (* (/ (/ 1 (cbrt l)) (/ 2 (cbrt t))) (sqrt (sin k))) (/ k (* (/ (/ 1 (cbrt t)) (cbrt t)) (* (cbrt l) (cbrt l)))) (* (/ (/ 1 (cbrt l)) (/ 2 (cbrt t))) (sin k)) (/ k (* (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))) (* (cbrt l) (cbrt l)))) (* (/ (/ 1 (cbrt l)) (/ 2 (sqrt t))) (cbrt (sin k))) (/ k (* (/ (/ 1 (sqrt t)) (sqrt (sin k))) (* (cbrt l) (cbrt l)))) (* (/ (/ 1 (cbrt l)) (/ 2 (sqrt t))) (sqrt (sin k))) (/ (/ (/ k (cbrt l)) (cbrt l)) (/ 1 (sqrt t))) (* (/ (/ 1 (cbrt l)) (/ 2 (sqrt t))) (sin k)) (* (/ (/ (/ k (cbrt l)) (cbrt l)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 1 (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ k (cbrt l)) (cbrt l)) (/ 1 (sqrt (sin k)))) (/ 1 (* (/ (/ 2 t) (sqrt (sin k))) (cbrt l))) (/ (/ k (cbrt l)) (cbrt l)) (/ (/ 1 (cbrt l)) (/ (/ 2 t) (sin k))) (* (/ (/ (/ k (cbrt l)) (cbrt l)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 1 (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ k (cbrt l)) (cbrt l)) (/ 1 (sqrt (sin k)))) (/ 1 (* (/ (/ 2 t) (sqrt (sin k))) (cbrt l))) (/ (/ k (cbrt l)) (cbrt l)) (/ (/ 1 (cbrt l)) (/ (/ 2 t) (sin k))) (* (/ (/ (/ k (cbrt l)) (cbrt l)) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ 1 (cbrt l)) (/ 1 t)) (cbrt (sin k))) (/ (/ (/ k (cbrt l)) (cbrt l)) (/ 2 (sqrt (sin k)))) (* (/ (/ 1 (cbrt l)) (/ 1 t)) (sqrt (sin k))) (/ k (* 2 (* (cbrt l) (cbrt l)))) (* (/ (/ 1 (cbrt l)) (/ 1 t)) (sin k)) (/ (/ k (cbrt l)) (cbrt l)) (/ (/ 1 (cbrt l)) (/ (/ 2 t) (sin k))) (/ k (* (/ 2 t) (* (cbrt l) (cbrt l)))) (/ 1 (* (/ 1 (sin k)) (cbrt l))) (/ (/ (/ k (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ 1 (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ k (* (sqrt (/ (/ 2 t) (sin k))) (sqrt l))) (/ (/ 1 (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ k (sqrt l)) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (/ 1 (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ k (* (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t)))) (sqrt l))) (* (/ (/ 1 (sqrt l)) (cbrt (/ 2 t))) (sqrt (sin k))) (/ k (* (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt l))) (/ (/ 1 (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (* (/ (/ k (sqrt l)) (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ 1 (sqrt l)) (sqrt (/ 2 t))) (cbrt (sin k))) (* (/ (/ k (sqrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (* (/ (/ 1 (sqrt l)) (sqrt (/ 2 t))) (sqrt (sin k))) (/ (/ k (sqrt l)) (sqrt (/ 2 t))) (* (/ (/ 1 (sqrt l)) (sqrt (/ 2 t))) (sin k)) (/ (/ k (sqrt l)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (* (/ (/ 1 (sqrt l)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ (/ k (sqrt l)) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (/ (/ 1 (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (* (/ (/ k (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (* (sqrt (sin k)) (sqrt t)))) (/ (/ 1 (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ 1 (sqrt l)) (/ (cbrt 2) (* (sin k) (sqrt t)))) (/ (/ k (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (* (cbrt 2) (cbrt 2)) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ k (* (* (cbrt 2) (cbrt 2)) (sqrt l))) (/ (/ 1 (sqrt l)) (/ (cbrt 2) (* t (sin k)))) (/ (/ k (sqrt l)) (/ (sqrt 2) (* (* (cbrt (sin k)) (cbrt (sin k))) (* (cbrt t) (cbrt t))))) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ (/ 1 (sqrt l)) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ k (* (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt l))) (* (/ (/ 1 (sqrt l)) (/ (sqrt 2) (cbrt t))) (sin k)) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ 1 (sqrt l)) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ (/ k (sqrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (* (/ (/ 1 (sqrt l)) (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ k (sqrt l)) (/ (sqrt 2) (sqrt t))) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (* (/ (/ k (sqrt l)) (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ 1 (sqrt l)) (/ (sqrt 2) t)) (cbrt (sin k))) (/ (/ k (sqrt l)) (/ (sqrt 2) (sqrt (sin k)))) (* (/ (/ 1 (sqrt l)) (/ (sqrt 2) t)) (sqrt (sin k))) (/ k (* (sqrt 2) (sqrt l))) (* (/ (/ 1 (sqrt l)) (/ (sqrt 2) t)) (sin k)) (/ (/ k (sqrt l)) (/ (/ (/ 1 (cbrt t)) (cbrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ 1 (sqrt l)) (/ 2 (cbrt t))) (cbrt (sin k))) (* (/ (/ k (sqrt l)) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (/ (/ 1 (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ 1 (sqrt l)) (/ 2 (cbrt t))) (sin k)) (* (/ (/ k (sqrt l)) (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ 1 (sqrt l)) (/ 2 (sqrt t))) (cbrt (sin k))) (* (/ (/ k (sqrt l)) (/ 1 (sqrt t))) (sqrt (sin k))) (/ (/ 1 (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ k (* (/ 1 (sqrt t)) (sqrt l))) (* (/ (/ 1 (sqrt l)) (/ 2 (sqrt t))) (sin k)) (* (/ (/ k (sqrt l)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ 1 (sqrt l)) (/ 2 t)) (cbrt (sin k))) (/ (/ k (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ k (sqrt l)) (* (/ (/ 1 (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ k (sqrt l)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ 1 (sqrt l)) (/ 2 t)) (cbrt (sin k))) (/ (/ k (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ k (sqrt l)) (* (/ (/ 1 (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ k (sqrt l)) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ 1 (sqrt l)) (/ 1 t)) (cbrt (sin k))) (* (/ (/ k (sqrt l)) 2) (sqrt (sin k))) (* (/ (/ 1 (sqrt l)) (/ 1 t)) (sqrt (sin k))) (/ k (* 2 (sqrt l))) (* (/ (/ 1 (sqrt l)) (/ 1 t)) (sin k)) (/ k (sqrt l)) (* (/ (/ 1 (sqrt l)) (/ 2 t)) (sin k)) (* (/ (/ k (sqrt l)) 2) t) (/ (/ 1 (sqrt l)) (/ 1 (sin k))) (/ (/ k (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ 1 l) (cbrt (/ (/ 2 t) (sin k)))) (/ k (sqrt (/ (/ 2 t) (sin k)))) (/ 1 (* (sqrt (/ (/ 2 t) (sin k))) l)) (/ k (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (* (/ (/ 1 l) (cbrt (/ 2 t))) (cbrt (sin k))) (/ k (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t))))) (* (/ (/ 1 l) (cbrt (/ 2 t))) (sqrt (sin k))) (/ k (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ 1 l) (/ (cbrt (/ 2 t)) (sin k))) (* (/ k (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 1 l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ k (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (* (/ (/ 1 l) (sqrt (/ 2 t))) (sqrt (sin k))) (/ k (sqrt (/ 2 t))) (/ (/ 1 l) (/ (sqrt (/ 2 t)) (sin k))) (* (/ k (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ 1 l) (/ (cbrt 2) (cbrt t))) (cbrt (sin k))) (* (/ k (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (sqrt (sin k))) (* (/ (/ 1 l) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ k (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (/ (/ 1 l) (/ (cbrt 2) (cbrt t))) (sin k)) (/ k (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ 1 (* (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) l)) (* (/ k (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (/ 1 (* (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))) l)) (/ k (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ 1 l) (/ (cbrt 2) (* (sin k) (sqrt t)))) (* (/ k (* (cbrt 2) (cbrt 2))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ 1 l) (/ (cbrt 2) t)) (cbrt (sin k))) (* (/ k (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (/ (/ 1 l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ k (* (cbrt 2) (cbrt 2))) (* (/ (/ 1 l) (/ (cbrt 2) t)) (sin k)) (* (/ k (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ 1 l) (/ (sqrt 2) (cbrt t))) (cbrt (sin k))) (/ k (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ 1 (* (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t))) l)) (/ k (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (/ 1 l) (/ (sqrt 2) (* (sin k) (cbrt t)))) (/ k (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (sqrt 2) (* (cbrt (sin k)) (sqrt t)))) (* (/ k (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ 1 l) (/ (sqrt 2) (* (sqrt (sin k)) (sqrt t)))) (/ k (/ (sqrt 2) (sqrt t))) (* (/ (/ 1 l) (/ (sqrt 2) (sqrt t))) (sin k)) (* (/ k (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ 1 l) (/ (sqrt 2) t)) (cbrt (sin k))) (/ k (/ (sqrt 2) (sqrt (sin k)))) (* (/ (/ 1 l) (/ (sqrt 2) t)) (sqrt (sin k))) (/ k (sqrt 2)) (/ (/ 1 l) (/ (/ (sqrt 2) t) (sin k))) (* (/ k (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ 1 l) (/ 2 (cbrt t))) (cbrt (sin k))) (* (/ k (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (* (/ (/ 1 l) (/ 2 (cbrt t))) (sqrt (sin k))) (/ k (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ 1 l) (/ 2 (cbrt t))) (sin k)) (* (/ k (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ 1 l) (/ 2 (sqrt t))) (cbrt (sin k))) (/ k (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ 1 l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ k (/ 1 (sqrt t))) (* (/ (/ 1 l) (/ 2 (sqrt t))) (sin k)) (* (/ k 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ 1 (* (/ (/ 2 t) (cbrt (sin k))) l)) (/ k (/ 1 (sqrt (sin k)))) (* (/ (/ 1 l) (/ 2 t)) (sqrt (sin k))) k (* (/ (/ 1 l) (/ 2 t)) (sin k)) (* (/ k 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ 1 (* (/ (/ 2 t) (cbrt (sin k))) l)) (/ k (/ 1 (sqrt (sin k)))) (* (/ (/ 1 l) (/ 2 t)) (sqrt (sin k))) k (* (/ (/ 1 l) (/ 2 t)) (sin k)) (* (/ k 2) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ 1 l) (/ 1 t)) (cbrt (sin k))) (* (/ k 2) (sqrt (sin k))) (* (/ (/ 1 l) (/ 1 t)) (sqrt (sin k))) (/ k 2) (/ (/ 1 l) (/ 1 (* t (sin k)))) k (* (/ (/ 1 l) (/ 2 t)) (sin k)) (/ k (/ 2 t)) (/ (/ 1 l) (/ 1 (sin k))) (/ 1 (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ k l) (cbrt (/ (/ 2 t) (sin k)))) (/ 1 (sqrt (/ (/ 2 t) (sin k)))) (/ (/ k l) (sqrt (/ (/ 2 t) (sin k)))) (/ 1 (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (/ k l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ 1 (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t))))) (* (/ (/ k l) (cbrt (/ 2 t))) (sqrt (sin k))) (/ 1 (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ k l) (/ (cbrt (/ 2 t)) (sin k))) (* (/ 1 (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k l) (sqrt (/ 2 t))) (cbrt (sin k))) (* (/ 1 (sqrt (/ 2 t))) (sqrt (sin k))) (/ k (* (/ (sqrt (/ 2 t)) (sqrt (sin k))) l)) (/ 1 (sqrt (/ 2 t))) (/ (/ k l) (/ (sqrt (/ 2 t)) (sin k))) (/ 1 (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ k l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ 1 (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (* (/ (/ k l) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ 1 (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (/ k (* (/ (/ (cbrt 2) (cbrt t)) (sin k)) l)) (* (/ 1 (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ k (* (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) l)) (* (/ 1 (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (/ k (* (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))) l)) (/ 1 (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ k l) (/ (cbrt 2) (* (sin k) (sqrt t)))) (* (/ 1 (* (cbrt 2) (cbrt 2))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (* (/ 1 (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (/ (/ k l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ 1 (* (cbrt 2) (cbrt 2))) (* (/ (/ k l) (/ (cbrt 2) t)) (sin k)) (* (/ 1 (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ 1 (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ (/ k l) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t)))) (/ 1 (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (/ k l) (/ (sqrt 2) (* (sin k) (cbrt t)))) (/ 1 (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ k l) (/ (sqrt 2) (sqrt t))) (cbrt (sin k))) (* (/ 1 (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ k l) (/ (sqrt 2) (* (sqrt (sin k)) (sqrt t)))) (/ 1 (/ (sqrt 2) (sqrt t))) (* (/ (/ k l) (/ (sqrt 2) (sqrt t))) (sin k)) (* (/ 1 (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k l) (/ (sqrt 2) t)) (cbrt (sin k))) (/ 1 (/ (sqrt 2) (sqrt (sin k)))) (* (/ (/ k l) (/ (sqrt 2) t)) (sqrt (sin k))) (/ 1 (sqrt 2)) (* (/ (/ k l) (/ (sqrt 2) t)) (sin k)) (* (/ 1 (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k l) (/ 2 (cbrt t))) (cbrt (sin k))) (* (/ 1 (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (* (/ (/ k l) (/ 2 (cbrt t))) (sqrt (sin k))) (/ 1 (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ k l) (/ 2 (cbrt t))) (sin k)) (* (/ 1 (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k l) (/ 2 (sqrt t))) (cbrt (sin k))) (* (/ 1 (/ 1 (sqrt t))) (sqrt (sin k))) (/ k (* (/ (/ 2 (sqrt t)) (sqrt (sin k))) l)) (/ 1 (/ 1 (sqrt t))) (* (/ (/ k l) (/ 2 (sqrt t))) (sin k)) (* (cbrt (sin k)) (cbrt (sin k))) (/ (/ k l) (/ (/ 2 t) (cbrt (sin k)))) (sqrt (sin k)) (/ (/ k l) (/ (/ 2 t) (sqrt (sin k)))) 1 (* (/ (/ k l) (/ 2 t)) (sin k)) (* (cbrt (sin k)) (cbrt (sin k))) (/ (/ k l) (/ (/ 2 t) (cbrt (sin k)))) (sqrt (sin k)) (/ (/ k l) (/ (/ 2 t) (sqrt (sin k)))) 1 (* (/ (/ k l) (/ 2 t)) (sin k)) (* 1/2 (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k l) (/ 1 (* (cbrt (sin k)) t))) (* 1/2 (sqrt (sin k))) (* (/ (/ k l) (/ 1 t)) (sqrt (sin k))) 1/2 (/ (/ k l) (/ 1 (* t (sin k)))) 1 (* (/ (/ k l) (/ 2 t)) (sin k)) (* 1/2 t) (* (/ (/ k l) 1) (sin k)) (/ (/ k (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ 1 l) (cbrt (/ (/ 2 t) (sin k)))) (/ k (sqrt (/ (/ 2 t) (sin k)))) (/ 1 (* (sqrt (/ (/ 2 t) (sin k))) l)) (/ k (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (* (/ (/ 1 l) (cbrt (/ 2 t))) (cbrt (sin k))) (/ k (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t))))) (* (/ (/ 1 l) (cbrt (/ 2 t))) (sqrt (sin k))) (/ k (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ (/ 1 l) (/ (cbrt (/ 2 t)) (sin k))) (* (/ k (sqrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 1 l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ k (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (* (/ (/ 1 l) (sqrt (/ 2 t))) (sqrt (sin k))) (/ k (sqrt (/ 2 t))) (/ (/ 1 l) (/ (sqrt (/ 2 t)) (sin k))) (* (/ k (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ 1 l) (/ (cbrt 2) (cbrt t))) (cbrt (sin k))) (* (/ k (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (sqrt (sin k))) (* (/ (/ 1 l) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ k (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (/ (/ 1 l) (/ (cbrt 2) (cbrt t))) (sin k)) (/ k (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ 1 (* (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) l)) (* (/ k (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (/ 1 (* (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))) l)) (/ k (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ (/ 1 l) (/ (cbrt 2) (* (sin k) (sqrt t)))) (* (/ k (* (cbrt 2) (cbrt 2))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ 1 l) (/ (cbrt 2) t)) (cbrt (sin k))) (* (/ k (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (/ (/ 1 l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ k (* (cbrt 2) (cbrt 2))) (* (/ (/ 1 l) (/ (cbrt 2) t)) (sin k)) (* (/ k (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ 1 l) (/ (sqrt 2) (cbrt t))) (cbrt (sin k))) (/ k (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ 1 (* (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t))) l)) (/ k (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (/ 1 l) (/ (sqrt 2) (* (sin k) (cbrt t)))) (/ k (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (sqrt 2) (* (cbrt (sin k)) (sqrt t)))) (* (/ k (/ (sqrt 2) (sqrt t))) (sqrt (sin k))) (/ (/ 1 l) (/ (sqrt 2) (* (sqrt (sin k)) (sqrt t)))) (/ k (/ (sqrt 2) (sqrt t))) (* (/ (/ 1 l) (/ (sqrt 2) (sqrt t))) (sin k)) (* (/ k (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ 1 l) (/ (sqrt 2) t)) (cbrt (sin k))) (/ k (/ (sqrt 2) (sqrt (sin k)))) (* (/ (/ 1 l) (/ (sqrt 2) t)) (sqrt (sin k))) (/ k (sqrt 2)) (/ (/ 1 l) (/ (/ (sqrt 2) t) (sin k))) (* (/ k (/ (/ 1 (cbrt t)) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ 1 l) (/ 2 (cbrt t))) (cbrt (sin k))) (* (/ k (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (* (/ (/ 1 l) (/ 2 (cbrt t))) (sqrt (sin k))) (/ k (/ (/ 1 (cbrt t)) (cbrt t))) (* (/ (/ 1 l) (/ 2 (cbrt t))) (sin k)) (* (/ k (/ 1 (sqrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ 1 l) (/ 2 (sqrt t))) (cbrt (sin k))) (/ k (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ 1 l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ k (/ 1 (sqrt t))) (* (/ (/ 1 l) (/ 2 (sqrt t))) (sin k)) (* (/ k 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ 1 (* (/ (/ 2 t) (cbrt (sin k))) l)) (/ k (/ 1 (sqrt (sin k)))) (* (/ (/ 1 l) (/ 2 t)) (sqrt (sin k))) k (* (/ (/ 1 l) (/ 2 t)) (sin k)) (* (/ k 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ 1 (* (/ (/ 2 t) (cbrt (sin k))) l)) (/ k (/ 1 (sqrt (sin k)))) (* (/ (/ 1 l) (/ 2 t)) (sqrt (sin k))) k (* (/ (/ 1 l) (/ 2 t)) (sin k)) (* (/ k 2) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ 1 l) (/ 1 t)) (cbrt (sin k))) (* (/ k 2) (sqrt (sin k))) (* (/ (/ 1 l) (/ 1 t)) (sqrt (sin k))) (/ k 2) (/ (/ 1 l) (/ 1 (* t (sin k)))) k (* (/ (/ 1 l) (/ 2 t)) (sin k)) (/ k (/ 2 t)) (/ (/ 1 l) (/ 1 (sin k))) (* (* 1/2 t) (sin k)) (/ (/ (/ 2 t) (sin k)) (/ k l)) (/ (/ (/ k l) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ k l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ k l) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ k (* (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t)))) l)) (/ (/ k l) (* (cbrt (/ 2 t)) (cbrt (/ 2 t)))) (/ k (* (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))) l)) (/ k (* (/ (sqrt (/ 2 t)) (sqrt (sin k))) l)) (/ (/ k l) (sqrt (/ 2 t))) (* (/ (/ k l) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k l) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k)))) (/ (/ k l) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t)))) (/ (/ k l) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ k l) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (sqrt (sin k))) (/ (/ k l) (/ (* (cbrt 2) (cbrt 2)) (sqrt t))) (/ k (* (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) l)) (* (/ (/ k l) (* (cbrt 2) (cbrt 2))) (sqrt (sin k))) (/ (/ k l) (* (cbrt 2) (cbrt 2))) (* (/ (/ k l) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k l) (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t))))) (/ (/ k l) (/ (sqrt 2) (* (cbrt t) (cbrt t)))) (/ (/ k l) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ k l) (/ (sqrt 2) (* (sqrt (sin k)) (sqrt t)))) (/ (/ k l) (/ (sqrt 2) (sqrt t))) (* (/ (/ k l) (sqrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k l) (sqrt 2)) (sqrt (sin k))) (/ k (* (sqrt 2) l)) (/ (/ k l) (/ (/ (/ 1 (cbrt t)) (cbrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (* (/ (/ k l) (/ (/ 1 (cbrt t)) (cbrt t))) (sqrt (sin k))) (/ (/ k l) (/ (/ 1 (cbrt t)) (cbrt t))) (/ k (* (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))) l)) (* (/ (/ k l) (/ 1 (sqrt t))) (sqrt (sin k))) (/ (/ k l) (/ 1 (sqrt t))) (* (/ (/ k l) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k l) 1) (sqrt (sin k))) (/ k l) (* (/ (/ k l) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (* (/ (/ k l) 1) (sqrt (sin k))) (/ k l) (* (/ (/ k l) 2) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ k l) (/ 2 (sqrt (sin k)))) (/ (/ k l) 2) (/ k l) (* (/ (/ k l) 2) t) (/ (/ 2 t) (* (cbrt (/ k l)) (sin k))) (/ (/ (/ 2 t) (sin k)) (sqrt (/ k l))) (/ (/ (/ 2 t) (sin k)) (/ (cbrt k) (cbrt l))) (* (/ (/ (/ 2 t) (sin k)) (cbrt k)) (sqrt l)) (* (/ (/ (/ 2 t) (sin k)) (cbrt k)) l) (/ (/ (/ 2 t) (sin k)) (/ (sqrt k) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (sqrt k) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (sqrt k) l)) (/ (/ (/ 2 t) (sin k)) (/ (cbrt k) (cbrt l))) (* (/ (/ (/ 2 t) (sin k)) (cbrt k)) (sqrt l)) (* (/ (/ (/ 2 t) (sin k)) (cbrt k)) l) (/ (/ (/ 2 t) (sin k)) (/ (cbrt k) (cbrt l))) (* (/ (/ (/ 2 t) (sin k)) (cbrt k)) (sqrt l)) (* (/ (/ (/ 2 t) (sin k)) (cbrt k)) l) (/ (/ (/ 2 t) (sin k)) (/ (cbrt k) (cbrt l))) (* (/ (/ (/ 2 t) (sin k)) (cbrt k)) (sqrt l)) (* (/ (/ (/ 2 t) (sin k)) (cbrt k)) l) (* (/ (/ (/ 2 t) (sin k)) (/ (sqrt k) 1)) (cbrt l)) (* (/ (/ (/ 2 t) (sin k)) (/ (sqrt k) 1)) (sqrt l)) (/ (/ (/ 2 t) (sin k)) (/ (/ (sqrt k) 1) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ (sqrt k) 1) (cbrt l))) (* (/ (/ (/ 2 t) (sin k)) (/ (sqrt k) 1)) (sqrt l)) (/ (/ (/ 2 t) (sin k)) (/ (/ (sqrt k) 1) l)) (/ (/ (/ 2 t) (sin k)) (/ (sqrt k) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (sqrt k) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (sqrt k) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ k 1) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ k 1) (sqrt l))) (* (/ (/ (/ 2 t) (sin k)) (/ k 1)) l) (/ (/ (/ 2 t) (sin k)) (/ (/ k 1) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ k 1) (sqrt l))) (* (/ (/ (/ 2 t) (sin k)) (/ k 1)) l) (/ (/ 2 t) (* (/ k (cbrt l)) (sin k))) (/ (/ 2 t) (* (/ k (sqrt l)) (sin k))) (/ (/ (/ 2 t) (sin k)) (/ k l)) (/ (/ 2 t) (* (/ k (cbrt l)) (sin k))) (/ (/ 2 t) (* (/ k (sqrt l)) (sin k))) (/ (/ (/ 2 t) (sin k)) (/ k l)) (/ (/ (/ 2 t) (sin k)) (/ 1 (cbrt l))) (/ (/ 2 t) (* (/ 1 (sqrt l)) (sin k))) (/ (/ 2 t) (* (/ 1 l) (sin k))) (/ (/ (/ 2 t) (sin k)) (/ k l)) (/ (/ 2 t) (* (/ 1 l) (sin k))) (* (/ (/ k l) 2) t) (/ (* (/ 2 t) l) (sin k)) (log (/ (/ 2 t) (sin k))) (log (/ (/ 2 t) (sin k))) (log (/ (/ 2 t) (sin k))) (exp (/ (/ 2 t) (sin k))) (/ (/ 8 (* (* t t) t)) (* (sin k) (* (sin k) (sin k)))) (/ (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (sin k) (sin k))) (sin k)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k))) (* (/ (/ 2 t) (sin k)) (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k)))) (sqrt (/ (/ 2 t) (sin k))) (sqrt (/ (/ 2 t) (sin k))) (/ -2 t) (- (sin k)) (* (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (cbrt (/ 2 t)) (/ (sqrt (sin k)) (cbrt (/ 2 t)))) (/ (cbrt (/ 2 t)) (sqrt (sin k))) (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (/ (cbrt (/ 2 t)) (sin k)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (sqrt (/ 2 t)) (cbrt (sin k))) (/ (sqrt (/ 2 t)) (sqrt (sin k))) (/ (sqrt (/ 2 t)) (sqrt (sin k))) (sqrt (/ 2 t)) (/ (sqrt (/ 2 t)) (sin k)) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))) (/ (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (sqrt (sin k))) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))) (* (/ (cbrt 2) (cbrt t)) (/ (cbrt 2) (cbrt t))) (/ (/ (cbrt 2) (cbrt t)) (sin k)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) (/ (* (cbrt 2) (cbrt 2)) (* (sqrt (sin k)) (sqrt t))) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))) (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (/ (cbrt 2) (* (sin k) (sqrt t))) (/ (* (cbrt 2) (cbrt 2)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt 2) t) (cbrt (sin k))) (/ (* (cbrt 2) (cbrt 2)) (sqrt (sin k))) (/ (/ (cbrt 2) t) (sqrt (sin k))) (* (cbrt 2) (cbrt 2)) (/ (cbrt 2) (* t (sin k))) (/ (sqrt 2) (* (* (cbrt (sin k)) (cbrt (sin k))) (* (cbrt t) (cbrt t)))) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))) (/ (sqrt 2) (* (sqrt (sin k)) (* (cbrt t) (cbrt t)))) (/ (sqrt 2) (* (sqrt (sin k)) (cbrt t))) (/ (sqrt 2) (* (cbrt t) (cbrt t))) (/ (sqrt 2) (* (sin k) (cbrt t))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (sqrt 2) (* (cbrt (sin k)) (sqrt t))) (/ (sqrt 2) (* (sqrt (sin k)) (sqrt t))) (/ (sqrt 2) (* (sqrt (sin k)) (sqrt t))) (/ (sqrt 2) (sqrt t)) (/ (/ (sqrt 2) (sqrt t)) (sin k)) (/ (sqrt 2) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt 2) t) (cbrt (sin k))) (/ (sqrt 2) (sqrt (sin k))) (/ (/ (sqrt 2) t) (sqrt (sin k))) (sqrt 2) (/ (/ (sqrt 2) t) (sin k)) (/ (/ (/ 1 (cbrt t)) (cbrt t)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 2 (cbrt t)) (cbrt (sin k))) (/ (/ (/ 1 (cbrt t)) (cbrt t)) (sqrt (sin k))) (/ (/ 2 (cbrt t)) (sqrt (sin k))) (/ (/ 1 (cbrt t)) (cbrt t)) (/ 2 (* (sin k) (cbrt t))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 2 (sqrt t)) (cbrt (sin k))) (/ (/ 1 (sqrt t)) (sqrt (sin k))) (/ (/ 2 (sqrt t)) (sqrt (sin k))) (/ 1 (sqrt t)) (/ (/ 2 (sqrt t)) (sin k)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 2 t) (cbrt (sin k))) (/ 1 (sqrt (sin k))) (/ (/ 2 t) (sqrt (sin k))) 1 (/ (/ 2 t) (sin k)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 2 t) (cbrt (sin k))) (/ 1 (sqrt (sin k))) (/ (/ 2 t) (sqrt (sin k))) 1 (/ (/ 2 t) (sin k)) (/ (/ 2 (cbrt (sin k))) (cbrt (sin k))) (/ 1 (* (cbrt (sin k)) t)) (/ 2 (sqrt (sin k))) (/ (/ 1 t) (sqrt (sin k))) 2 (/ 1 (* t (sin k))) (/ 1 (sin k)) (* (/ (sin k) 2) t) (/ (/ 2 t) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 2 t) (sqrt (sin k))) (/ 2 t) (/ (sin k) (cbrt (/ 2 t))) (/ (sin k) (sqrt (/ 2 t))) (* (/ (sin k) (cbrt 2)) (cbrt t)) (/ (sin k) (/ (cbrt 2) (sqrt t))) (/ (sin k) (/ (cbrt 2) t)) (* (/ (sin k) (sqrt 2)) (cbrt t)) (/ (sin k) (/ (sqrt 2) (sqrt t))) (* (/ (sin k) (sqrt 2)) t) (/ (sin k) (/ 2 (cbrt t))) (* (/ (sin k) 2) (sqrt t)) (* (/ (sin k) 2) t) (* (/ (sin k) 2) t) (/ (sin k) (/ 1 t)) (* t (sin k)) (log (/ l (tan k))) (log (/ l (tan k))) (exp (/ l (tan k))) (* (/ (* l l) (* (tan k) (tan k))) (/ l (tan k))) (* (cbrt (/ l (tan k))) (cbrt (/ l (tan k)))) (cbrt (/ l (tan k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))) (sqrt (/ l (tan k))) (sqrt (/ l (tan k))) (- l) (- (tan k)) (* (/ (cbrt l) (cbrt (tan k))) (/ (cbrt l) (cbrt (tan k)))) (/ (cbrt l) (cbrt (tan k))) (/ (* (cbrt l) (cbrt l)) (sqrt (tan k))) (/ (cbrt l) (sqrt (tan k))) (* (cbrt l) (cbrt l)) (/ (cbrt l) (tan k)) (/ (sqrt l) (* (cbrt (tan k)) (cbrt (tan k)))) (/ (sqrt l) (cbrt (tan k))) (/ (sqrt l) (sqrt (tan k))) (/ (sqrt l) (sqrt (tan k))) (sqrt l) (/ (sqrt l) (tan k)) (/ 1 (* (cbrt (tan k)) (cbrt (tan k)))) (/ l (cbrt (tan k))) (/ 1 (sqrt (tan k))) (/ l (sqrt (tan k))) 1 (/ l (tan k)) (/ 1 (tan k)) (/ (tan k) l) (/ (/ l (cbrt (tan k))) (cbrt (tan k))) (/ l (sqrt (tan k))) l (/ (tan k) (cbrt l)) (/ (tan k) (sqrt l)) (/ (tan k) l) (/ l (sin k)) -1 -1 (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (- (log (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))))) (exp (/ (* (/ 1 (/ k l)) (/ (/ 2 t) (sin k))) (/ k (/ l (tan k))))) (/ 1 (/ (* (/ (/ (* (* k k) k) 1) (* (/ (/ 8 (* (* t t) t)) (* (sin k) (* (sin k) (sin k)))) (* (* l l) l))) (/ (* (* k k) k) 1)) (* (/ (* l l) (* (tan k) (tan k))) (/ l (tan k))))) (/ 1 (/ (* (/ (/ (* (* k k) k) 1) (* (/ (/ 8 (* (* t t) t)) (* (sin k) (* (sin k) (sin k)))) (* (* l l) l))) (/ (* (* k k) k) 1)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ 1 (* (/ (/ (* (* k k) k) 1) (* (/ (/ 8 (* (* t t) t)) (* (sin k) (* (sin k) (sin k)))) (* (* l l) l))) (/ (* (* k k) k) (* (/ (* l l) (* (tan k) (tan k))) (/ l (tan k)))))) (/ 1 (/ (* (/ (/ (* (* k k) k) 1) (* (* l l) l)) (/ (* (* k k) k) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ (/ 8 (* (* t t) t)) (* (sin k) (* (sin k) (sin k)))))) (/ 1 (/ (* (/ (/ (* (* k k) k) 1) (* (* l l) l)) (* (* (/ k (/ l (tan k))) (/ k (/ l (tan k)))) (/ k (/ l (tan k))))) (/ (/ 8 (* (* t t) t)) (* (sin k) (* (sin k) (sin k)))))) (/ 1 (* (/ (/ (* (* k k) k) 1) (* (/ (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (sin k) (sin k))) (sin k)) (* (* l l) l))) (/ (/ (* (* k k) k) 1) (* (/ (* l l) (* (tan k) (tan k))) (/ l (tan k)))))) (/ 1 (/ (* (/ (/ (* (* k k) k) 1) (* (/ (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (sin k) (sin k))) (sin k)) (* (* l l) l))) (/ (* (* k k) k) 1)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ (/ 1 (/ (/ (* (* k k) k) 1) (* (/ (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (sin k) (sin k))) (sin k)) (* (* l l) l)))) (/ (* (* k k) k) (* (/ (* l l) (* (tan k) (tan k))) (/ l (tan k))))) (/ (/ 1 (/ (/ (* (* k k) k) 1) (* (/ (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (sin k) (sin k))) (sin k)) (* (* l l) l)))) (/ (* (* k k) k) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ 1 (* (* (* (/ k (/ l (tan k))) (/ k (/ l (tan k)))) (/ k (/ l (tan k)))) (/ (/ (* (* k k) k) 1) (* (/ (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (sin k) (sin k))) (sin k)) (* (* l l) l))))) (/ (/ 1 (/ (/ (* (* k k) k) 1) (* (* (/ (/ 2 t) (sin k)) (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k)))) (* (* l l) l)))) (/ (/ (* (* k k) k) 1) (* (/ (* l l) (* (tan k) (tan k))) (/ l (tan k))))) (/ 1 (/ (* (/ (/ (* (* k k) k) 1) (* (* (/ (/ 2 t) (sin k)) (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k)))) (* (* l l) l))) (/ (* (* k k) k) 1)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ 1 (/ (* (/ (/ (* (* k k) k) 1) (* (* l l) l)) (/ (* (* k k) k) (* (/ (* l l) (* (tan k) (tan k))) (/ l (tan k))))) (* (/ (/ 2 t) (sin k)) (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k)))))) (/ 1 (/ (* (/ (/ (* (* k k) k) 1) (* (* l l) l)) (/ (* (* k k) k) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (* (/ (/ 2 t) (sin k)) (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k)))))) (/ 1 (/ (* (/ (/ (* (* k k) k) 1) (* (* l l) l)) (* (* (/ k (/ l (tan k))) (/ k (/ l (tan k)))) (/ k (/ l (tan k))))) (* (/ (/ 2 t) (sin k)) (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k)))))) (/ 1 (/ (* (* (/ (* k k) (* l l)) (/ k l)) (/ (/ (* (* k k) k) 1) (* (/ (* l l) (* (tan k) (tan k))) (/ l (tan k))))) (/ (/ 8 (* (* t t) t)) (* (sin k) (* (sin k) (sin k)))))) (/ 1 (/ (* (* (/ (* (/ (* k k) (* l l)) (/ k l)) (/ 8 (* (* t t) t))) (* (sin k) (* (sin k) (sin k)))) (/ (* (* k k) k) 1)) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ 1 (/ (* (* (/ (* k k) (* l l)) (/ k l)) (/ (* (* k k) k) (* (/ (* l l) (* (tan k) (tan k))) (/ l (tan k))))) (/ (/ 8 (* (* t t) t)) (* (sin k) (* (sin k) (sin k)))))) (/ 1 (* (* (/ (* (/ (* k k) (* l l)) (/ k l)) (/ 8 (* (* t t) t))) (* (sin k) (* (sin k) (sin k)))) (/ (* (* k k) k) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))))) (/ (/ 1 (* (/ (* (/ (* k k) (* l l)) (/ k l)) (/ 8 (* (* t t) t))) (* (sin k) (* (sin k) (sin k))))) (* (* (/ k (/ l (tan k))) (/ k (/ l (tan k)))) (/ k (/ l (tan k))))) (/ (/ 1 (/ (* (* k k) k) (* (/ (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (sin k) (sin k))) (sin k)) (* (* l l) l)))) (/ (/ (* (* k k) k) 1) (* (/ (* l l) (* (tan k) (tan k))) (/ l (tan k))))) (/ (/ 1 (/ (* (* k k) k) (* (/ (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (sin k) (sin k))) (sin k)) (* (* l l) l)))) (/ (* (* k k) k) (* (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))) 1))) (/ 1 (* (/ (* (* k k) k) (* (/ (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (sin k) (sin k))) (sin k)) (* (* l l) l))) (/ (* (* k k) k) (* (/ (* l l) (* (tan k) (tan k))) (/ l (tan k)))))) (/ 1 (* (/ (* (* k k) k) (* (/ (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (sin k) (sin k))) (sin k)) (* (* l l) l))) (/ (* (* k k) k) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))))) (/ 1 (* (* (* (/ k (/ l (tan k))) (/ k (/ l (tan k)))) (/ k (/ l (tan k)))) (/ (* (* k k) k) (* (/ (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (sin k) (sin k))) (sin k)) (* (* l l) l))))) (/ 1 (* (/ (* (/ (* k k) (* l l)) (/ k l)) (* (/ (/ 2 t) (sin k)) (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))))) (/ (/ (* (* k k) k) 1) (* (/ (* l l) (* (tan k) (tan k))) (/ l (tan k)))))) (/ 1 (* (/ (* (* k k) k) (* (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))) 1)) (/ (* (/ (* k k) (* l l)) (/ k l)) (* (/ (/ 2 t) (sin k)) (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))))))) (/ (/ 1 (/ (* (/ (* k k) (* l l)) (/ k l)) (* (/ (/ 2 t) (sin k)) (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k)))))) (/ (* (* k k) k) (* (/ (* l l) (* (tan k) (tan k))) (/ l (tan k))))) (/ 1 (* (/ (* (* k k) k) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k)))) (/ (* (/ (* k k) (* l l)) (/ k l)) (* (/ (/ 2 t) (sin k)) (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))))))) (/ 1 (* (/ (* (/ (* k k) (* l l)) (/ k l)) (* (/ (/ 2 t) (sin k)) (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))))) (* (* (/ k (/ l (tan k))) (/ k (/ l (tan k)))) (/ k (/ l (tan k)))))) (/ (/ 1 (/ (* (/ k l) (* (/ k l) (/ k l))) (/ (/ 8 (* (* t t) t)) (* (sin k) (* (sin k) (sin k)))))) (/ (/ (* (* k k) k) 1) (* (/ (* l l) (* (tan k) (tan k))) (/ l (tan k))))) (/ (/ 1 (/ (* (/ k l) (* (/ k l) (/ k l))) (/ (/ 8 (* (* t t) t)) (* (sin k) (* (sin k) (sin k)))))) (/ (* (* k k) k) (* (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))) 1))) (/ (/ 1 (/ (* (/ k l) (* (/ k l) (/ k l))) (/ (/ 8 (* (* t t) t)) (* (sin k) (* (sin k) (sin k)))))) (/ (* (* k k) k) (* (/ (* l l) (* (tan k) (tan k))) (/ l (tan k))))) (/ (/ 1 (/ (* (/ k l) (* (/ k l) (/ k l))) (/ (/ 8 (* (* t t) t)) (* (sin k) (* (sin k) (sin k)))))) (/ (* (* k k) k) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ 1 (* (* (/ (* (/ k l) (* (/ k l) (/ k l))) (/ (/ 8 (* (* t t) t)) (* (sin k) (* (sin k) (sin k))))) (* (/ k (/ l (tan k))) (/ k (/ l (tan k))))) (/ k (/ l (tan k))))) (/ (/ 1 (/ (* (/ k l) (/ k l)) (/ (/ (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (sin k) (sin k))) (sin k)) (/ k l)))) (/ (/ (* (* k k) k) 1) (* (/ (* l l) (* (tan k) (tan k))) (/ l (tan k))))) (/ (/ 1 (/ (* (/ k l) (/ k l)) (/ (/ (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (sin k) (sin k))) (sin k)) (/ k l)))) (/ (* (* k k) k) (* (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))) 1))) (/ (/ 1 (/ (* (/ k l) (/ k l)) (/ (/ (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (sin k) (sin k))) (sin k)) (/ k l)))) (/ (* (* k k) k) (* (/ (* l l) (* (tan k) (tan k))) (/ l (tan k))))) (/ (/ 1 (/ (* (/ k l) (/ k l)) (/ (/ (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (sin k) (sin k))) (sin k)) (/ k l)))) (/ (* (* k k) k) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ 1 (* (/ (* (/ k l) (/ k l)) (/ (/ (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (sin k) (sin k))) (sin k)) (/ k l))) (* (* (/ k (/ l (tan k))) (/ k (/ l (tan k)))) (/ k (/ l (tan k)))))) (/ (/ 1 (/ (/ (* (/ k l) (* (/ k l) (/ k l))) (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k)))) (/ (/ 2 t) (sin k)))) (/ (/ (* (* k k) k) 1) (* (/ (* l l) (* (tan k) (tan k))) (/ l (tan k))))) (/ (/ 1 (/ (/ (* (/ k l) (* (/ k l) (/ k l))) (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k)))) (/ (/ 2 t) (sin k)))) (/ (* (* k k) k) (* (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))) 1))) (/ 1 (* (/ (/ (* (/ k l) (* (/ k l) (/ k l))) (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k)))) (/ (/ 2 t) (sin k))) (/ (* (* k k) k) (* (/ (* l l) (* (tan k) (tan k))) (/ l (tan k)))))) (/ (/ 1 (/ (/ (* (/ k l) (* (/ k l) (/ k l))) (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k)))) (/ (/ 2 t) (sin k)))) (/ (* (* k k) k) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ 1 (/ (* (* (/ k l) (* (/ k l) (/ k l))) (* (* (/ k (/ l (tan k))) (/ k (/ l (tan k)))) (/ k (/ l (tan k))))) (* (/ (/ 2 t) (sin k)) (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k)))))) (/ (/ 1 (* (* (/ (/ k l) (/ 2 t)) (sin k)) (* (* (/ (/ k l) (/ 2 t)) (sin k)) (* (/ (/ k l) (/ 2 t)) (sin k))))) (/ (/ (* (* k k) k) 1) (* (/ (* l l) (* (tan k) (tan k))) (/ l (tan k))))) (/ (/ 1 (* (* (/ (/ k l) (/ 2 t)) (sin k)) (* (* (/ (/ k l) (/ 2 t)) (sin k)) (* (/ (/ k l) (/ 2 t)) (sin k))))) (/ (* (* k k) k) (* (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))) 1))) (/ (/ 1 (* (* (/ (/ k l) (/ 2 t)) (sin k)) (* (* (/ (/ k l) (/ 2 t)) (sin k)) (* (/ (/ k l) (/ 2 t)) (sin k))))) (/ (* (* k k) k) (* (/ (* l l) (* (tan k) (tan k))) (/ l (tan k))))) (/ (/ 1 (* (* (/ (/ k l) (/ 2 t)) (sin k)) (* (* (/ (/ k l) (/ 2 t)) (sin k)) (* (/ (/ k l) (/ 2 t)) (sin k))))) (/ (* (* k k) k) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))))) (/ (/ 1 (* (* (/ (/ k l) (/ 2 t)) (sin k)) (* (* (/ (/ k l) (/ 2 t)) (sin k)) (* (/ (/ k l) (/ 2 t)) (sin k))))) (* (* (/ k (/ l (tan k))) (/ k (/ l (tan k)))) (/ k (/ l (tan k))))) (/ 1 (* (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))) (* (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))) (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k)))))) (* (cbrt (/ (* (/ 1 (/ k l)) (/ (/ 2 t) (sin k))) (/ k (/ l (tan k))))) (cbrt (/ (* (/ 1 (/ k l)) (/ (/ 2 t) (sin k))) (/ k (/ l (tan k)))))) (cbrt (/ (* (/ 1 (/ k l)) (/ (/ 2 t) (sin k))) (/ k (/ l (tan k))))) (* (/ (* (/ 1 (/ k l)) (/ (/ 2 t) (sin k))) (/ k (/ l (tan k)))) (* (/ (* (/ 1 (/ k l)) (/ (/ 2 t) (sin k))) (/ k (/ l (tan k)))) (/ (* (/ 1 (/ k l)) (/ (/ 2 t) (sin k))) (/ k (/ l (tan k)))))) (sqrt (/ (* (/ 1 (/ k l)) (/ (/ 2 t) (sin k))) (/ k (/ l (tan k))))) (sqrt (/ (* (/ 1 (/ k l)) (/ (/ 2 t) (sin k))) (/ k (/ l (tan k))))) -1 (- (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k)))) (* (/ 1 (/ k l)) (/ (/ 2 t) (sin k))) (* (/ 1 k) (/ l (tan k))) (* (/ 1 (/ k l)) (/ (/ 2 t) (sin k))) (* (/ 1 k) (/ l (tan k))) (* (/ 1 (/ k l)) (/ (/ 2 t) (sin k))) (* (/ 1 k) (/ l (tan k))) (/ (* (/ 1 (/ k l)) (/ (/ 2 t) (sin k))) (/ k (/ l (tan k)))) (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))) (* (/ 1 (/ k l)) (/ (/ 2 t) (sin k))) (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))) (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))) (/ (* (* (/ (/ k l) (/ 2 t)) (sin k)) k) (/ l (tan k))) (/ (/ 1 (/ k l)) k) (/ (* (/ 1 (/ k l)) (/ (/ 2 t) (sin k))) k) (/ (/ 1 (/ k l)) (/ k (/ l (tan k)))) (- (* (/ t (/ l (* k k))) 1/2) (* (/ (* t (* (* k k) (* k k))) l) 1/12)) (* (/ (* (* t (sin k)) k) l) 1/2) (* (/ (* (* t (sin k)) k) l) 1/2) (+ (/ (* 1/3 k) t) (/ 2 (* t k))) (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k)) (- (/ l k) (* 1/3 (* l k))) (/ l (/ (sin k) (cos k))) (/ l (/ (sin k) (cos k))) (- (/ (* 2 (* l l)) (* t (* (* k k) (* k k)))) (* 1/3 (/ (/ (* l l) t) (* k k)))) (* (* (/ (* l l) t) (/ (cos k) (* (* (sin k) (sin k)) (* k k)))) 2) (* (* (/ (* l l) t) (/ (cos k) (* (* (sin k) (sin k)) (* k k)))) 2) 103.367 * * * [progress]: adding candidates to table 139.895 * * [progress]: iteration 4 / 4 139.895 * * * [progress]: picking best candidate 139.942 * * * * [pick]: Picked # 139.942 * * * [progress]: localizing error 139.980 * * * [progress]: generating rewritten candidates 139.980 * * * * [progress]: [ 1 / 4 ] rewriting at (2 1 2) 139.995 * * * * [progress]: [ 2 / 4 ] rewriting at (2 1 2 2) 140.002 * * * * [progress]: [ 3 / 4 ] rewriting at (2 1) 140.046 * * * * [progress]: [ 4 / 4 ] rewriting at (2 2 2) 140.861 * * * [progress]: generating series expansions 140.861 * * * * [progress]: [ 1 / 4 ] generating series at (2 1 2) 140.861 * [backup-simplify]: Simplify (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) into (* 1/2 (/ (* t (* (sin k) k)) l)) 140.861 * [approximate]: Taking taylor expansion of (* 1/2 (/ (* t (* (sin k) k)) l)) in (k l t) around 0 140.861 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* t (* (sin k) k)) l)) in t 140.861 * [taylor]: Taking taylor expansion of 1/2 in t 140.861 * [backup-simplify]: Simplify 1/2 into 1/2 140.861 * [taylor]: Taking taylor expansion of (/ (* t (* (sin k) k)) l) in t 140.861 * [taylor]: Taking taylor expansion of (* t (* (sin k) k)) in t 140.861 * [taylor]: Taking taylor expansion of t in t 140.861 * [backup-simplify]: Simplify 0 into 0 140.861 * [backup-simplify]: Simplify 1 into 1 140.861 * [taylor]: Taking taylor expansion of (* (sin k) k) in t 140.861 * [taylor]: Taking taylor expansion of (sin k) in t 140.861 * [taylor]: Taking taylor expansion of k in t 140.861 * [backup-simplify]: Simplify k into k 140.862 * [backup-simplify]: Simplify (sin k) into (sin k) 140.862 * [backup-simplify]: Simplify (cos k) into (cos k) 140.862 * [taylor]: Taking taylor expansion of k in t 140.862 * [backup-simplify]: Simplify k into k 140.862 * [taylor]: Taking taylor expansion of l in t 140.862 * [backup-simplify]: Simplify l into l 140.862 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 140.862 * [backup-simplify]: Simplify (* (cos k) 0) into 0 140.862 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 140.862 * [backup-simplify]: Simplify (* (sin k) k) into (* (sin k) k) 140.862 * [backup-simplify]: Simplify (* 0 (* (sin k) k)) into 0 140.863 * [backup-simplify]: Simplify (+ 0) into 0 140.864 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 1)) into 0 140.864 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 140.865 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 0)) into 0 140.865 * [backup-simplify]: Simplify (+ 0 0) into 0 140.865 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 k)) into 0 140.866 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (* (sin k) k))) into (* (sin k) k) 140.866 * [backup-simplify]: Simplify (/ (* (sin k) k) l) into (/ (* (sin k) k) l) 140.866 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* t (* (sin k) k)) l)) in l 140.866 * [taylor]: Taking taylor expansion of 1/2 in l 140.866 * [backup-simplify]: Simplify 1/2 into 1/2 140.866 * [taylor]: Taking taylor expansion of (/ (* t (* (sin k) k)) l) in l 140.866 * [taylor]: Taking taylor expansion of (* t (* (sin k) k)) in l 140.866 * [taylor]: Taking taylor expansion of t in l 140.866 * [backup-simplify]: Simplify t into t 140.866 * [taylor]: Taking taylor expansion of (* (sin k) k) in l 140.866 * [taylor]: Taking taylor expansion of (sin k) in l 140.866 * [taylor]: Taking taylor expansion of k in l 140.866 * [backup-simplify]: Simplify k into k 140.866 * [backup-simplify]: Simplify (sin k) into (sin k) 140.866 * [backup-simplify]: Simplify (cos k) into (cos k) 140.866 * [taylor]: Taking taylor expansion of k in l 140.866 * [backup-simplify]: Simplify k into k 140.866 * [taylor]: Taking taylor expansion of l in l 140.866 * [backup-simplify]: Simplify 0 into 0 140.866 * [backup-simplify]: Simplify 1 into 1 140.867 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 140.867 * [backup-simplify]: Simplify (* (cos k) 0) into 0 140.867 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 140.867 * [backup-simplify]: Simplify (* (sin k) k) into (* (sin k) k) 140.867 * [backup-simplify]: Simplify (* t (* (sin k) k)) into (* t (* (sin k) k)) 140.867 * [backup-simplify]: Simplify (/ (* t (* (sin k) k)) 1) into (* t (* (sin k) k)) 140.867 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* t (* (sin k) k)) l)) in k 140.867 * [taylor]: Taking taylor expansion of 1/2 in k 140.867 * [backup-simplify]: Simplify 1/2 into 1/2 140.867 * [taylor]: Taking taylor expansion of (/ (* t (* (sin k) k)) l) in k 140.867 * [taylor]: Taking taylor expansion of (* t (* (sin k) k)) in k 140.867 * [taylor]: Taking taylor expansion of t in k 140.867 * [backup-simplify]: Simplify t into t 140.867 * [taylor]: Taking taylor expansion of (* (sin k) k) in k 140.867 * [taylor]: Taking taylor expansion of (sin k) in k 140.867 * [taylor]: Taking taylor expansion of k in k 140.867 * [backup-simplify]: Simplify 0 into 0 140.867 * [backup-simplify]: Simplify 1 into 1 140.867 * [taylor]: Taking taylor expansion of k in k 140.867 * [backup-simplify]: Simplify 0 into 0 140.867 * [backup-simplify]: Simplify 1 into 1 140.867 * [taylor]: Taking taylor expansion of l in k 140.867 * [backup-simplify]: Simplify l into l 140.868 * [backup-simplify]: Simplify (* 0 0) into 0 140.868 * [backup-simplify]: Simplify (* t 0) into 0 140.869 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 140.869 * [backup-simplify]: Simplify (+ (* 0 1) (* 1 0)) into 0 140.870 * [backup-simplify]: Simplify (+ (* t 0) (* 0 0)) into 0 140.870 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 140.871 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 1) (* 0 0))) into 1 140.872 * [backup-simplify]: Simplify (+ (* t 1) (+ (* 0 0) (* 0 0))) into t 140.872 * [backup-simplify]: Simplify (/ t l) into (/ t l) 140.872 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* t (* (sin k) k)) l)) in k 140.872 * [taylor]: Taking taylor expansion of 1/2 in k 140.872 * [backup-simplify]: Simplify 1/2 into 1/2 140.872 * [taylor]: Taking taylor expansion of (/ (* t (* (sin k) k)) l) in k 140.872 * [taylor]: Taking taylor expansion of (* t (* (sin k) k)) in k 140.872 * [taylor]: Taking taylor expansion of t in k 140.872 * [backup-simplify]: Simplify t into t 140.872 * [taylor]: Taking taylor expansion of (* (sin k) k) in k 140.872 * [taylor]: Taking taylor expansion of (sin k) in k 140.872 * [taylor]: Taking taylor expansion of k in k 140.872 * [backup-simplify]: Simplify 0 into 0 140.872 * [backup-simplify]: Simplify 1 into 1 140.872 * [taylor]: Taking taylor expansion of k in k 140.872 * [backup-simplify]: Simplify 0 into 0 140.872 * [backup-simplify]: Simplify 1 into 1 140.872 * [taylor]: Taking taylor expansion of l in k 140.872 * [backup-simplify]: Simplify l into l 140.873 * [backup-simplify]: Simplify (* 0 0) into 0 140.873 * [backup-simplify]: Simplify (* t 0) into 0 140.873 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 140.874 * [backup-simplify]: Simplify (+ (* 0 1) (* 1 0)) into 0 140.874 * [backup-simplify]: Simplify (+ (* t 0) (* 0 0)) into 0 140.875 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 140.876 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 1) (* 0 0))) into 1 140.877 * [backup-simplify]: Simplify (+ (* t 1) (+ (* 0 0) (* 0 0))) into t 140.877 * [backup-simplify]: Simplify (/ t l) into (/ t l) 140.877 * [backup-simplify]: Simplify (* 1/2 (/ t l)) into (* 1/2 (/ t l)) 140.877 * [taylor]: Taking taylor expansion of (* 1/2 (/ t l)) in l 140.877 * [taylor]: Taking taylor expansion of 1/2 in l 140.877 * [backup-simplify]: Simplify 1/2 into 1/2 140.877 * [taylor]: Taking taylor expansion of (/ t l) in l 140.877 * [taylor]: Taking taylor expansion of t in l 140.877 * [backup-simplify]: Simplify t into t 140.877 * [taylor]: Taking taylor expansion of l in l 140.877 * [backup-simplify]: Simplify 0 into 0 140.877 * [backup-simplify]: Simplify 1 into 1 140.877 * [backup-simplify]: Simplify (/ t 1) into t 140.877 * [backup-simplify]: Simplify (* 1/2 t) into (* 1/2 t) 140.877 * [taylor]: Taking taylor expansion of (* 1/2 t) in t 140.877 * [taylor]: Taking taylor expansion of 1/2 in t 140.877 * [backup-simplify]: Simplify 1/2 into 1/2 140.877 * [taylor]: Taking taylor expansion of t in t 140.877 * [backup-simplify]: Simplify 0 into 0 140.877 * [backup-simplify]: Simplify 1 into 1 140.878 * [backup-simplify]: Simplify (+ (* 1/2 1) (* 0 0)) into 1/2 140.878 * [backup-simplify]: Simplify 1/2 into 1/2 140.880 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 1 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into -1/6 140.881 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 1) (* -1/6 0)))) into 0 140.882 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 1) (+ (* 0 0) (* 0 0)))) into 0 140.902 * [backup-simplify]: Simplify (- (/ 0 l) (+ (* (/ t l) (/ 0 l)))) into 0 140.903 * [backup-simplify]: Simplify (+ (* 1/2 0) (* 0 (/ t l))) into 0 140.903 * [taylor]: Taking taylor expansion of 0 in l 140.903 * [backup-simplify]: Simplify 0 into 0 140.904 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* t (/ 0 1)))) into 0 140.905 * [backup-simplify]: Simplify (+ (* 1/2 0) (* 0 t)) into 0 140.905 * [taylor]: Taking taylor expansion of 0 in t 140.905 * [backup-simplify]: Simplify 0 into 0 140.905 * [backup-simplify]: Simplify 0 into 0 140.906 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 1) (* 0 0))) into 0 140.906 * [backup-simplify]: Simplify 0 into 0 140.908 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 1 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 140.909 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (+ (* -1/6 1) (* 0 0))))) into -1/6 140.910 * [backup-simplify]: Simplify (+ (* t -1/6) (+ (* 0 0) (+ (* 0 1) (+ (* 0 0) (* 0 0))))) into (- (* 1/6 t)) 140.910 * [backup-simplify]: Simplify (- (/ (- (* 1/6 t)) l) (+ (* (/ t l) (/ 0 l)) (* 0 (/ 0 l)))) into (- (* 1/6 (/ t l))) 140.911 * [backup-simplify]: Simplify (+ (* 1/2 (- (* 1/6 (/ t l)))) (+ (* 0 0) (* 0 (/ t l)))) into (- (* 1/12 (/ t l))) 140.911 * [taylor]: Taking taylor expansion of (- (* 1/12 (/ t l))) in l 140.911 * [taylor]: Taking taylor expansion of (* 1/12 (/ t l)) in l 140.911 * [taylor]: Taking taylor expansion of 1/12 in l 140.911 * [backup-simplify]: Simplify 1/12 into 1/12 140.911 * [taylor]: Taking taylor expansion of (/ t l) in l 140.911 * [taylor]: Taking taylor expansion of t in l 140.911 * [backup-simplify]: Simplify t into t 140.911 * [taylor]: Taking taylor expansion of l in l 140.911 * [backup-simplify]: Simplify 0 into 0 140.911 * [backup-simplify]: Simplify 1 into 1 140.911 * [backup-simplify]: Simplify (/ t 1) into t 140.911 * [backup-simplify]: Simplify (* 1/12 t) into (* 1/12 t) 140.911 * [backup-simplify]: Simplify (- (* 1/12 t)) into (- (* 1/12 t)) 140.911 * [taylor]: Taking taylor expansion of (- (* 1/12 t)) in t 140.911 * [taylor]: Taking taylor expansion of (* 1/12 t) in t 140.911 * [taylor]: Taking taylor expansion of 1/12 in t 140.911 * [backup-simplify]: Simplify 1/12 into 1/12 140.912 * [taylor]: Taking taylor expansion of t in t 140.912 * [backup-simplify]: Simplify 0 into 0 140.912 * [backup-simplify]: Simplify 1 into 1 140.912 * [backup-simplify]: Simplify (+ (* 1/12 1) (* 0 0)) into 1/12 140.913 * [backup-simplify]: Simplify (- 1/12) into -1/12 140.913 * [backup-simplify]: Simplify -1/12 into -1/12 140.913 * [taylor]: Taking taylor expansion of 0 in t 140.913 * [backup-simplify]: Simplify 0 into 0 140.913 * [backup-simplify]: Simplify 0 into 0 140.914 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* t (/ 0 1)) (* 0 (/ 0 1)))) into 0 140.915 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 0) (* 0 t))) into 0 140.915 * [taylor]: Taking taylor expansion of 0 in t 140.915 * [backup-simplify]: Simplify 0 into 0 140.915 * [backup-simplify]: Simplify 0 into 0 140.915 * [backup-simplify]: Simplify 0 into 0 140.916 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 0) (+ (* 0 1) (* 0 0)))) into 0 140.916 * [backup-simplify]: Simplify 0 into 0 140.920 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 5) 120)) 0 (* -1 (/ (pow 1 2) 2) (/ (pow 0 1) 1)) (* -1 (/ (pow 1 1) 1) (/ (pow 0 2) 2)) 0 0 (* 1 (/ (pow 0 1) 1))) into 1/120 140.922 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (+ (* -1/6 0) (+ (* 0 1) (* 1/120 0)))))) into 0 140.923 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 -1/6) (+ (* 0 0) (+ (* 0 1) (+ (* 0 0) (* 0 0)))))) into 0 140.924 * [backup-simplify]: Simplify (- (/ 0 l) (+ (* (/ t l) (/ 0 l)) (* 0 (/ 0 l)) (* (- (* 1/6 (/ t l))) (/ 0 l)))) into 0 140.925 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 (- (* 1/6 (/ t l)))) (+ (* 0 0) (* 0 (/ t l))))) into 0 140.925 * [taylor]: Taking taylor expansion of 0 in l 140.925 * [backup-simplify]: Simplify 0 into 0 140.926 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* t (/ 0 1)))) into 0 140.926 * [backup-simplify]: Simplify (+ (* 1/12 0) (* 0 t)) into 0 140.927 * [backup-simplify]: Simplify (- 0) into 0 140.927 * [taylor]: Taking taylor expansion of 0 in t 140.927 * [backup-simplify]: Simplify 0 into 0 140.927 * [backup-simplify]: Simplify 0 into 0 140.927 * [taylor]: Taking taylor expansion of 0 in t 140.927 * [backup-simplify]: Simplify 0 into 0 140.927 * [backup-simplify]: Simplify 0 into 0 140.927 * [backup-simplify]: Simplify (+ (* -1/12 (* t (* (/ 1 l) (pow k 4)))) (* 1/2 (* t (* (/ 1 l) (pow k 2))))) into (- (* 1/2 (/ (* t (pow k 2)) l)) (* 1/12 (/ (* t (pow k 4)) l))) 140.928 * [backup-simplify]: Simplify (/ (/ (/ (/ 1 k) 1) (/ 1 l)) (/ (/ 2 (/ 1 t)) (sin (/ 1 k)))) into (* 1/2 (/ (* (sin (/ 1 k)) l) (* t k))) 140.928 * [approximate]: Taking taylor expansion of (* 1/2 (/ (* (sin (/ 1 k)) l) (* t k))) in (k l t) around 0 140.928 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* (sin (/ 1 k)) l) (* t k))) in t 140.928 * [taylor]: Taking taylor expansion of 1/2 in t 140.928 * [backup-simplify]: Simplify 1/2 into 1/2 140.928 * [taylor]: Taking taylor expansion of (/ (* (sin (/ 1 k)) l) (* t k)) in t 140.928 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) l) in t 140.928 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 140.928 * [taylor]: Taking taylor expansion of (/ 1 k) in t 140.928 * [taylor]: Taking taylor expansion of k in t 140.928 * [backup-simplify]: Simplify k into k 140.928 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 140.928 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 140.928 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 140.928 * [taylor]: Taking taylor expansion of l in t 140.928 * [backup-simplify]: Simplify l into l 140.928 * [taylor]: Taking taylor expansion of (* t k) in t 140.928 * [taylor]: Taking taylor expansion of t in t 140.928 * [backup-simplify]: Simplify 0 into 0 140.928 * [backup-simplify]: Simplify 1 into 1 140.928 * [taylor]: Taking taylor expansion of k in t 140.928 * [backup-simplify]: Simplify k into k 140.928 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 140.928 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 140.929 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 140.929 * [backup-simplify]: Simplify (* (sin (/ 1 k)) l) into (* (sin (/ 1 k)) l) 140.929 * [backup-simplify]: Simplify (* 0 k) into 0 140.929 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 k)) into k 140.929 * [backup-simplify]: Simplify (/ (* (sin (/ 1 k)) l) k) into (/ (* (sin (/ 1 k)) l) k) 140.929 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* (sin (/ 1 k)) l) (* t k))) in l 140.930 * [taylor]: Taking taylor expansion of 1/2 in l 140.930 * [backup-simplify]: Simplify 1/2 into 1/2 140.930 * [taylor]: Taking taylor expansion of (/ (* (sin (/ 1 k)) l) (* t k)) in l 140.930 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) l) in l 140.930 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in l 140.930 * [taylor]: Taking taylor expansion of (/ 1 k) in l 140.930 * [taylor]: Taking taylor expansion of k in l 140.930 * [backup-simplify]: Simplify k into k 140.930 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 140.930 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 140.930 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 140.930 * [taylor]: Taking taylor expansion of l in l 140.930 * [backup-simplify]: Simplify 0 into 0 140.930 * [backup-simplify]: Simplify 1 into 1 140.930 * [taylor]: Taking taylor expansion of (* t k) in l 140.930 * [taylor]: Taking taylor expansion of t in l 140.930 * [backup-simplify]: Simplify t into t 140.930 * [taylor]: Taking taylor expansion of k in l 140.930 * [backup-simplify]: Simplify k into k 140.930 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 140.930 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 140.930 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 140.930 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 140.931 * [backup-simplify]: Simplify (+ 0) into 0 140.931 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 140.932 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 140.932 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 140.932 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 140.933 * [backup-simplify]: Simplify (+ 0 0) into 0 140.933 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 1) (* 0 0)) into (sin (/ 1 k)) 140.933 * [backup-simplify]: Simplify (* t k) into (* t k) 140.933 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (* t k)) into (/ (sin (/ 1 k)) (* t k)) 140.933 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* (sin (/ 1 k)) l) (* t k))) in k 140.933 * [taylor]: Taking taylor expansion of 1/2 in k 140.933 * [backup-simplify]: Simplify 1/2 into 1/2 140.933 * [taylor]: Taking taylor expansion of (/ (* (sin (/ 1 k)) l) (* t k)) in k 140.933 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) l) in k 140.933 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 140.933 * [taylor]: Taking taylor expansion of (/ 1 k) in k 140.933 * [taylor]: Taking taylor expansion of k in k 140.933 * [backup-simplify]: Simplify 0 into 0 140.933 * [backup-simplify]: Simplify 1 into 1 140.933 * [backup-simplify]: Simplify (/ 1 1) into 1 140.933 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 140.933 * [taylor]: Taking taylor expansion of l in k 140.934 * [backup-simplify]: Simplify l into l 140.934 * [taylor]: Taking taylor expansion of (* t k) in k 140.934 * [taylor]: Taking taylor expansion of t in k 140.934 * [backup-simplify]: Simplify t into t 140.934 * [taylor]: Taking taylor expansion of k in k 140.934 * [backup-simplify]: Simplify 0 into 0 140.934 * [backup-simplify]: Simplify 1 into 1 140.934 * [backup-simplify]: Simplify (* (sin (/ 1 k)) l) into (* (sin (/ 1 k)) l) 140.934 * [backup-simplify]: Simplify (* t 0) into 0 140.934 * [backup-simplify]: Simplify (+ (* t 1) (* 0 0)) into t 140.934 * [backup-simplify]: Simplify (/ (* (sin (/ 1 k)) l) t) into (/ (* (sin (/ 1 k)) l) t) 140.934 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* (sin (/ 1 k)) l) (* t k))) in k 140.934 * [taylor]: Taking taylor expansion of 1/2 in k 140.934 * [backup-simplify]: Simplify 1/2 into 1/2 140.934 * [taylor]: Taking taylor expansion of (/ (* (sin (/ 1 k)) l) (* t k)) in k 140.934 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) l) in k 140.934 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 140.934 * [taylor]: Taking taylor expansion of (/ 1 k) in k 140.934 * [taylor]: Taking taylor expansion of k in k 140.934 * [backup-simplify]: Simplify 0 into 0 140.934 * [backup-simplify]: Simplify 1 into 1 140.934 * [backup-simplify]: Simplify (/ 1 1) into 1 140.935 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 140.935 * [taylor]: Taking taylor expansion of l in k 140.935 * [backup-simplify]: Simplify l into l 140.935 * [taylor]: Taking taylor expansion of (* t k) in k 140.935 * [taylor]: Taking taylor expansion of t in k 140.935 * [backup-simplify]: Simplify t into t 140.935 * [taylor]: Taking taylor expansion of k in k 140.935 * [backup-simplify]: Simplify 0 into 0 140.935 * [backup-simplify]: Simplify 1 into 1 140.935 * [backup-simplify]: Simplify (* (sin (/ 1 k)) l) into (* (sin (/ 1 k)) l) 140.935 * [backup-simplify]: Simplify (* t 0) into 0 140.935 * [backup-simplify]: Simplify (+ (* t 1) (* 0 0)) into t 140.935 * [backup-simplify]: Simplify (/ (* (sin (/ 1 k)) l) t) into (/ (* (sin (/ 1 k)) l) t) 140.935 * [backup-simplify]: Simplify (* 1/2 (/ (* (sin (/ 1 k)) l) t)) into (* 1/2 (/ (* (sin (/ 1 k)) l) t)) 140.935 * [taylor]: Taking taylor expansion of (* 1/2 (/ (* (sin (/ 1 k)) l) t)) in l 140.935 * [taylor]: Taking taylor expansion of 1/2 in l 140.935 * [backup-simplify]: Simplify 1/2 into 1/2 140.935 * [taylor]: Taking taylor expansion of (/ (* (sin (/ 1 k)) l) t) in l 140.935 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) l) in l 140.935 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in l 140.935 * [taylor]: Taking taylor expansion of (/ 1 k) in l 140.935 * [taylor]: Taking taylor expansion of k in l 140.935 * [backup-simplify]: Simplify k into k 140.935 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 140.935 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 140.936 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 140.936 * [taylor]: Taking taylor expansion of l in l 140.936 * [backup-simplify]: Simplify 0 into 0 140.936 * [backup-simplify]: Simplify 1 into 1 140.936 * [taylor]: Taking taylor expansion of t in l 140.936 * [backup-simplify]: Simplify t into t 140.936 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 140.936 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 140.936 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 140.936 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 140.936 * [backup-simplify]: Simplify (+ 0) into 0 140.936 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 140.937 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 140.937 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 140.937 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 140.938 * [backup-simplify]: Simplify (+ 0 0) into 0 140.938 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 1) (* 0 0)) into (sin (/ 1 k)) 140.938 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) t) into (/ (sin (/ 1 k)) t) 140.938 * [backup-simplify]: Simplify (* 1/2 (/ (sin (/ 1 k)) t)) into (* 1/2 (/ (sin (/ 1 k)) t)) 140.938 * [taylor]: Taking taylor expansion of (* 1/2 (/ (sin (/ 1 k)) t)) in t 140.938 * [taylor]: Taking taylor expansion of 1/2 in t 140.938 * [backup-simplify]: Simplify 1/2 into 1/2 140.938 * [taylor]: Taking taylor expansion of (/ (sin (/ 1 k)) t) in t 140.938 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 140.938 * [taylor]: Taking taylor expansion of (/ 1 k) in t 140.938 * [taylor]: Taking taylor expansion of k in t 140.938 * [backup-simplify]: Simplify k into k 140.938 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 140.938 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 140.938 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 140.938 * [taylor]: Taking taylor expansion of t in t 140.938 * [backup-simplify]: Simplify 0 into 0 140.938 * [backup-simplify]: Simplify 1 into 1 140.938 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 140.938 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 140.938 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 140.938 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) 1) into (sin (/ 1 k)) 140.939 * [backup-simplify]: Simplify (* 1/2 (sin (/ 1 k))) into (* 1/2 (sin (/ 1 k))) 140.939 * [backup-simplify]: Simplify (* 1/2 (sin (/ 1 k))) into (* 1/2 (sin (/ 1 k))) 140.939 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 l)) into 0 140.939 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 1) (* 0 0))) into 0 140.939 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (* (sin (/ 1 k)) l) t) (/ 0 t)))) into 0 140.940 * [backup-simplify]: Simplify (+ (* 1/2 0) (* 0 (/ (* (sin (/ 1 k)) l) t))) into 0 140.940 * [taylor]: Taking taylor expansion of 0 in l 140.940 * [backup-simplify]: Simplify 0 into 0 140.940 * [taylor]: Taking taylor expansion of 0 in t 140.940 * [backup-simplify]: Simplify 0 into 0 140.940 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 140.941 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 140.941 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 140.941 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 140.942 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 140.942 * [backup-simplify]: Simplify (+ 0 0) into 0 140.942 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 1) (* 0 0))) into 0 140.942 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (sin (/ 1 k)) t) (/ 0 t)))) into 0 140.943 * [backup-simplify]: Simplify (+ (* 1/2 0) (* 0 (/ (sin (/ 1 k)) t))) into 0 140.943 * [taylor]: Taking taylor expansion of 0 in t 140.943 * [backup-simplify]: Simplify 0 into 0 140.943 * [backup-simplify]: Simplify (+ 0) into 0 140.943 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 140.943 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 140.944 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 140.944 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 140.944 * [backup-simplify]: Simplify (+ 0 0) into 0 140.945 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* (sin (/ 1 k)) (/ 0 1)))) into 0 140.945 * [backup-simplify]: Simplify (+ (* 1/2 0) (* 0 (sin (/ 1 k)))) into 0 140.945 * [backup-simplify]: Simplify 0 into 0 140.946 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 l))) into 0 140.946 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 0) (+ (* 0 1) (* 0 0)))) into 0 140.946 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (* (sin (/ 1 k)) l) t) (/ 0 t)) (* 0 (/ 0 t)))) into 0 140.947 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 0) (* 0 (/ (* (sin (/ 1 k)) l) t)))) into 0 140.947 * [taylor]: Taking taylor expansion of 0 in l 140.947 * [backup-simplify]: Simplify 0 into 0 140.947 * [taylor]: Taking taylor expansion of 0 in t 140.947 * [backup-simplify]: Simplify 0 into 0 140.947 * [taylor]: Taking taylor expansion of 0 in t 140.947 * [backup-simplify]: Simplify 0 into 0 140.948 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 140.948 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 140.948 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 140.949 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 140.950 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 140.950 * [backup-simplify]: Simplify (+ 0 0) into 0 140.950 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 1) (* 0 0)))) into 0 140.950 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (sin (/ 1 k)) t) (/ 0 t)) (* 0 (/ 0 t)))) into 0 140.951 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 0) (* 0 (/ (sin (/ 1 k)) t)))) into 0 140.951 * [taylor]: Taking taylor expansion of 0 in t 140.951 * [backup-simplify]: Simplify 0 into 0 140.951 * [backup-simplify]: Simplify 0 into 0 140.951 * [backup-simplify]: Simplify 0 into 0 140.952 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 140.952 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 140.952 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 140.953 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 140.953 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 140.954 * [backup-simplify]: Simplify (+ 0 0) into 0 140.955 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* (sin (/ 1 k)) (/ 0 1)) (* 0 (/ 0 1)))) into 0 140.955 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 0) (* 0 (sin (/ 1 k))))) into 0 140.955 * [backup-simplify]: Simplify 0 into 0 140.956 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 l)))) into 0 140.957 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 1) (* 0 0))))) into 0 140.957 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (* (sin (/ 1 k)) l) t) (/ 0 t)) (* 0 (/ 0 t)) (* 0 (/ 0 t)))) into 0 140.958 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (* (sin (/ 1 k)) l) t))))) into 0 140.958 * [taylor]: Taking taylor expansion of 0 in l 140.958 * [backup-simplify]: Simplify 0 into 0 140.958 * [taylor]: Taking taylor expansion of 0 in t 140.958 * [backup-simplify]: Simplify 0 into 0 140.958 * [taylor]: Taking taylor expansion of 0 in t 140.958 * [backup-simplify]: Simplify 0 into 0 140.958 * [taylor]: Taking taylor expansion of 0 in t 140.958 * [backup-simplify]: Simplify 0 into 0 140.959 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 140.960 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 140.961 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 140.962 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 140.963 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 140.964 * [backup-simplify]: Simplify (+ 0 0) into 0 140.965 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 1) (* 0 0))))) into 0 140.965 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (sin (/ 1 k)) t) (/ 0 t)) (* 0 (/ 0 t)) (* 0 (/ 0 t)))) into 0 140.966 * [backup-simplify]: Simplify (+ (* 1/2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (sin (/ 1 k)) t))))) into 0 140.966 * [taylor]: Taking taylor expansion of 0 in t 140.966 * [backup-simplify]: Simplify 0 into 0 140.966 * [backup-simplify]: Simplify 0 into 0 140.966 * [backup-simplify]: Simplify 0 into 0 140.967 * [backup-simplify]: Simplify (* (* 1/2 (sin (/ 1 (/ 1 k)))) (* (/ 1 (/ 1 t)) (* (/ 1 l) (/ 1 (/ 1 k))))) into (* 1/2 (/ (* t (* (sin k) k)) l)) 140.967 * [backup-simplify]: Simplify (/ (/ (/ (/ 1 (- k)) 1) (/ 1 (- l))) (/ (/ 2 (/ 1 (- t))) (sin (/ 1 (- k))))) into (* -1/2 (/ (* (sin (/ -1 k)) l) (* t k))) 140.967 * [approximate]: Taking taylor expansion of (* -1/2 (/ (* (sin (/ -1 k)) l) (* t k))) in (k l t) around 0 140.967 * [taylor]: Taking taylor expansion of (* -1/2 (/ (* (sin (/ -1 k)) l) (* t k))) in t 140.967 * [taylor]: Taking taylor expansion of -1/2 in t 140.967 * [backup-simplify]: Simplify -1/2 into -1/2 140.967 * [taylor]: Taking taylor expansion of (/ (* (sin (/ -1 k)) l) (* t k)) in t 140.967 * [taylor]: Taking taylor expansion of (* (sin (/ -1 k)) l) in t 140.967 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 140.967 * [taylor]: Taking taylor expansion of (/ -1 k) in t 140.967 * [taylor]: Taking taylor expansion of -1 in t 140.967 * [backup-simplify]: Simplify -1 into -1 140.967 * [taylor]: Taking taylor expansion of k in t 140.967 * [backup-simplify]: Simplify k into k 140.967 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 140.967 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 140.968 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 140.968 * [taylor]: Taking taylor expansion of l in t 140.968 * [backup-simplify]: Simplify l into l 140.968 * [taylor]: Taking taylor expansion of (* t k) in t 140.968 * [taylor]: Taking taylor expansion of t in t 140.968 * [backup-simplify]: Simplify 0 into 0 140.968 * [backup-simplify]: Simplify 1 into 1 140.968 * [taylor]: Taking taylor expansion of k in t 140.968 * [backup-simplify]: Simplify k into k 140.968 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 140.968 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 140.968 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 140.968 * [backup-simplify]: Simplify (* (sin (/ -1 k)) l) into (* l (sin (/ -1 k))) 140.968 * [backup-simplify]: Simplify (* 0 k) into 0 140.969 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 k)) into k 140.969 * [backup-simplify]: Simplify (/ (* l (sin (/ -1 k))) k) into (/ (* l (sin (/ -1 k))) k) 140.969 * [taylor]: Taking taylor expansion of (* -1/2 (/ (* (sin (/ -1 k)) l) (* t k))) in l 140.969 * [taylor]: Taking taylor expansion of -1/2 in l 140.969 * [backup-simplify]: Simplify -1/2 into -1/2 140.969 * [taylor]: Taking taylor expansion of (/ (* (sin (/ -1 k)) l) (* t k)) in l 140.969 * [taylor]: Taking taylor expansion of (* (sin (/ -1 k)) l) in l 140.969 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in l 140.969 * [taylor]: Taking taylor expansion of (/ -1 k) in l 140.969 * [taylor]: Taking taylor expansion of -1 in l 140.969 * [backup-simplify]: Simplify -1 into -1 140.969 * [taylor]: Taking taylor expansion of k in l 140.969 * [backup-simplify]: Simplify k into k 140.969 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 140.969 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 140.969 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 140.969 * [taylor]: Taking taylor expansion of l in l 140.969 * [backup-simplify]: Simplify 0 into 0 140.969 * [backup-simplify]: Simplify 1 into 1 140.969 * [taylor]: Taking taylor expansion of (* t k) in l 140.969 * [taylor]: Taking taylor expansion of t in l 140.969 * [backup-simplify]: Simplify t into t 140.969 * [taylor]: Taking taylor expansion of k in l 140.970 * [backup-simplify]: Simplify k into k 140.970 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 140.970 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 140.970 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 140.970 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 140.970 * [backup-simplify]: Simplify (+ 0) into 0 140.971 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 140.971 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 140.972 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 140.972 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 140.973 * [backup-simplify]: Simplify (+ 0 0) into 0 140.973 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 1) (* 0 0)) into (sin (/ -1 k)) 140.973 * [backup-simplify]: Simplify (* t k) into (* t k) 140.973 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (* t k)) into (/ (sin (/ -1 k)) (* t k)) 140.973 * [taylor]: Taking taylor expansion of (* -1/2 (/ (* (sin (/ -1 k)) l) (* t k))) in k 140.973 * [taylor]: Taking taylor expansion of -1/2 in k 140.973 * [backup-simplify]: Simplify -1/2 into -1/2 140.973 * [taylor]: Taking taylor expansion of (/ (* (sin (/ -1 k)) l) (* t k)) in k 140.973 * [taylor]: Taking taylor expansion of (* (sin (/ -1 k)) l) in k 140.973 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 140.973 * [taylor]: Taking taylor expansion of (/ -1 k) in k 140.973 * [taylor]: Taking taylor expansion of -1 in k 140.973 * [backup-simplify]: Simplify -1 into -1 140.974 * [taylor]: Taking taylor expansion of k in k 140.974 * [backup-simplify]: Simplify 0 into 0 140.974 * [backup-simplify]: Simplify 1 into 1 140.974 * [backup-simplify]: Simplify (/ -1 1) into -1 140.974 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 140.974 * [taylor]: Taking taylor expansion of l in k 140.974 * [backup-simplify]: Simplify l into l 140.974 * [taylor]: Taking taylor expansion of (* t k) in k 140.974 * [taylor]: Taking taylor expansion of t in k 140.974 * [backup-simplify]: Simplify t into t 140.974 * [taylor]: Taking taylor expansion of k in k 140.974 * [backup-simplify]: Simplify 0 into 0 140.974 * [backup-simplify]: Simplify 1 into 1 140.974 * [backup-simplify]: Simplify (* (sin (/ -1 k)) l) into (* l (sin (/ -1 k))) 140.974 * [backup-simplify]: Simplify (* t 0) into 0 140.975 * [backup-simplify]: Simplify (+ (* t 1) (* 0 0)) into t 140.975 * [backup-simplify]: Simplify (/ (* l (sin (/ -1 k))) t) into (/ (* l (sin (/ -1 k))) t) 140.975 * [taylor]: Taking taylor expansion of (* -1/2 (/ (* (sin (/ -1 k)) l) (* t k))) in k 140.975 * [taylor]: Taking taylor expansion of -1/2 in k 140.975 * [backup-simplify]: Simplify -1/2 into -1/2 140.975 * [taylor]: Taking taylor expansion of (/ (* (sin (/ -1 k)) l) (* t k)) in k 140.975 * [taylor]: Taking taylor expansion of (* (sin (/ -1 k)) l) in k 140.975 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 140.975 * [taylor]: Taking taylor expansion of (/ -1 k) in k 140.975 * [taylor]: Taking taylor expansion of -1 in k 140.975 * [backup-simplify]: Simplify -1 into -1 140.975 * [taylor]: Taking taylor expansion of k in k 140.975 * [backup-simplify]: Simplify 0 into 0 140.975 * [backup-simplify]: Simplify 1 into 1 140.976 * [backup-simplify]: Simplify (/ -1 1) into -1 140.976 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 140.976 * [taylor]: Taking taylor expansion of l in k 140.976 * [backup-simplify]: Simplify l into l 140.976 * [taylor]: Taking taylor expansion of (* t k) in k 140.976 * [taylor]: Taking taylor expansion of t in k 140.976 * [backup-simplify]: Simplify t into t 140.976 * [taylor]: Taking taylor expansion of k in k 140.976 * [backup-simplify]: Simplify 0 into 0 140.976 * [backup-simplify]: Simplify 1 into 1 140.976 * [backup-simplify]: Simplify (* (sin (/ -1 k)) l) into (* l (sin (/ -1 k))) 140.976 * [backup-simplify]: Simplify (* t 0) into 0 140.977 * [backup-simplify]: Simplify (+ (* t 1) (* 0 0)) into t 140.977 * [backup-simplify]: Simplify (/ (* l (sin (/ -1 k))) t) into (/ (* l (sin (/ -1 k))) t) 140.977 * [backup-simplify]: Simplify (* -1/2 (/ (* l (sin (/ -1 k))) t)) into (* -1/2 (/ (* (sin (/ -1 k)) l) t)) 140.977 * [taylor]: Taking taylor expansion of (* -1/2 (/ (* (sin (/ -1 k)) l) t)) in l 140.977 * [taylor]: Taking taylor expansion of -1/2 in l 140.977 * [backup-simplify]: Simplify -1/2 into -1/2 140.977 * [taylor]: Taking taylor expansion of (/ (* (sin (/ -1 k)) l) t) in l 140.977 * [taylor]: Taking taylor expansion of (* (sin (/ -1 k)) l) in l 140.977 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in l 140.977 * [taylor]: Taking taylor expansion of (/ -1 k) in l 140.977 * [taylor]: Taking taylor expansion of -1 in l 140.977 * [backup-simplify]: Simplify -1 into -1 140.977 * [taylor]: Taking taylor expansion of k in l 140.977 * [backup-simplify]: Simplify k into k 140.977 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 140.977 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 140.977 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 140.978 * [taylor]: Taking taylor expansion of l in l 140.978 * [backup-simplify]: Simplify 0 into 0 140.978 * [backup-simplify]: Simplify 1 into 1 140.978 * [taylor]: Taking taylor expansion of t in l 140.978 * [backup-simplify]: Simplify t into t 140.978 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 140.978 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 140.978 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 140.978 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 140.978 * [backup-simplify]: Simplify (+ 0) into 0 140.979 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 140.979 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 140.980 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 140.980 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 140.981 * [backup-simplify]: Simplify (+ 0 0) into 0 140.981 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 1) (* 0 0)) into (sin (/ -1 k)) 140.981 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) t) into (/ (sin (/ -1 k)) t) 140.981 * [backup-simplify]: Simplify (* -1/2 (/ (sin (/ -1 k)) t)) into (* -1/2 (/ (sin (/ -1 k)) t)) 140.981 * [taylor]: Taking taylor expansion of (* -1/2 (/ (sin (/ -1 k)) t)) in t 140.981 * [taylor]: Taking taylor expansion of -1/2 in t 140.982 * [backup-simplify]: Simplify -1/2 into -1/2 140.982 * [taylor]: Taking taylor expansion of (/ (sin (/ -1 k)) t) in t 140.982 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 140.982 * [taylor]: Taking taylor expansion of (/ -1 k) in t 140.982 * [taylor]: Taking taylor expansion of -1 in t 140.982 * [backup-simplify]: Simplify -1 into -1 140.982 * [taylor]: Taking taylor expansion of k in t 140.982 * [backup-simplify]: Simplify k into k 140.982 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 140.982 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 140.982 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 140.982 * [taylor]: Taking taylor expansion of t in t 140.982 * [backup-simplify]: Simplify 0 into 0 140.982 * [backup-simplify]: Simplify 1 into 1 140.982 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 140.982 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 140.982 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 140.982 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) 1) into (sin (/ -1 k)) 140.982 * [backup-simplify]: Simplify (* -1/2 (sin (/ -1 k))) into (* -1/2 (sin (/ -1 k))) 140.983 * [backup-simplify]: Simplify (* -1/2 (sin (/ -1 k))) into (* -1/2 (sin (/ -1 k))) 140.983 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 l)) into 0 140.983 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 1) (* 0 0))) into 0 140.984 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (* l (sin (/ -1 k))) t) (/ 0 t)))) into 0 140.984 * [backup-simplify]: Simplify (+ (* -1/2 0) (* 0 (/ (* l (sin (/ -1 k))) t))) into 0 140.984 * [taylor]: Taking taylor expansion of 0 in l 140.984 * [backup-simplify]: Simplify 0 into 0 140.984 * [taylor]: Taking taylor expansion of 0 in t 140.984 * [backup-simplify]: Simplify 0 into 0 140.985 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 140.986 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 140.986 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 140.987 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 140.988 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 140.988 * [backup-simplify]: Simplify (+ 0 0) into 0 140.989 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 1) (* 0 0))) into 0 140.989 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (sin (/ -1 k)) t) (/ 0 t)))) into 0 140.990 * [backup-simplify]: Simplify (+ (* -1/2 0) (* 0 (/ (sin (/ -1 k)) t))) into 0 140.990 * [taylor]: Taking taylor expansion of 0 in t 140.990 * [backup-simplify]: Simplify 0 into 0 140.990 * [backup-simplify]: Simplify (+ 0) into 0 140.991 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 140.991 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 140.992 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 140.992 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 140.992 * [backup-simplify]: Simplify (+ 0 0) into 0 140.993 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* (sin (/ -1 k)) (/ 0 1)))) into 0 140.994 * [backup-simplify]: Simplify (+ (* -1/2 0) (* 0 (sin (/ -1 k)))) into 0 140.994 * [backup-simplify]: Simplify 0 into 0 140.994 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 l))) into 0 140.995 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 0) (+ (* 0 1) (* 0 0)))) into 0 140.995 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (* l (sin (/ -1 k))) t) (/ 0 t)) (* 0 (/ 0 t)))) into 0 140.996 * [backup-simplify]: Simplify (+ (* -1/2 0) (+ (* 0 0) (* 0 (/ (* l (sin (/ -1 k))) t)))) into 0 140.996 * [taylor]: Taking taylor expansion of 0 in l 140.996 * [backup-simplify]: Simplify 0 into 0 140.996 * [taylor]: Taking taylor expansion of 0 in t 140.996 * [backup-simplify]: Simplify 0 into 0 140.996 * [taylor]: Taking taylor expansion of 0 in t 140.996 * [backup-simplify]: Simplify 0 into 0 140.997 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 140.997 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 140.997 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 140.998 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 140.999 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 140.999 * [backup-simplify]: Simplify (+ 0 0) into 0 140.999 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 1) (* 0 0)))) into 0 140.999 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (sin (/ -1 k)) t) (/ 0 t)) (* 0 (/ 0 t)))) into 0 141.000 * [backup-simplify]: Simplify (+ (* -1/2 0) (+ (* 0 0) (* 0 (/ (sin (/ -1 k)) t)))) into 0 141.000 * [taylor]: Taking taylor expansion of 0 in t 141.000 * [backup-simplify]: Simplify 0 into 0 141.000 * [backup-simplify]: Simplify 0 into 0 141.000 * [backup-simplify]: Simplify 0 into 0 141.001 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 141.001 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 141.001 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 141.002 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 141.002 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 141.002 * [backup-simplify]: Simplify (+ 0 0) into 0 141.003 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* (sin (/ -1 k)) (/ 0 1)) (* 0 (/ 0 1)))) into 0 141.004 * [backup-simplify]: Simplify (+ (* -1/2 0) (+ (* 0 0) (* 0 (sin (/ -1 k))))) into 0 141.004 * [backup-simplify]: Simplify 0 into 0 141.004 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 l)))) into 0 141.005 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 1) (* 0 0))))) into 0 141.005 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (* l (sin (/ -1 k))) t) (/ 0 t)) (* 0 (/ 0 t)) (* 0 (/ 0 t)))) into 0 141.006 * [backup-simplify]: Simplify (+ (* -1/2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (* l (sin (/ -1 k))) t))))) into 0 141.006 * [taylor]: Taking taylor expansion of 0 in l 141.006 * [backup-simplify]: Simplify 0 into 0 141.006 * [taylor]: Taking taylor expansion of 0 in t 141.006 * [backup-simplify]: Simplify 0 into 0 141.006 * [taylor]: Taking taylor expansion of 0 in t 141.006 * [backup-simplify]: Simplify 0 into 0 141.006 * [taylor]: Taking taylor expansion of 0 in t 141.006 * [backup-simplify]: Simplify 0 into 0 141.007 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 141.008 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 141.008 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 141.009 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 141.009 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 141.010 * [backup-simplify]: Simplify (+ 0 0) into 0 141.010 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 1) (* 0 0))))) into 0 141.010 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ (sin (/ -1 k)) t) (/ 0 t)) (* 0 (/ 0 t)) (* 0 (/ 0 t)))) into 0 141.011 * [backup-simplify]: Simplify (+ (* -1/2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ (sin (/ -1 k)) t))))) into 0 141.011 * [taylor]: Taking taylor expansion of 0 in t 141.011 * [backup-simplify]: Simplify 0 into 0 141.011 * [backup-simplify]: Simplify 0 into 0 141.011 * [backup-simplify]: Simplify 0 into 0 141.012 * [backup-simplify]: Simplify (* (* -1/2 (sin (/ -1 (/ 1 (- k))))) (* (/ 1 (/ 1 (- t))) (* (/ 1 (- l)) (/ 1 (/ 1 (- k)))))) into (* 1/2 (/ (* t (* (sin k) k)) l)) 141.012 * * * * [progress]: [ 2 / 4 ] generating series at (2 1 2 2) 141.012 * [backup-simplify]: Simplify (/ (/ 2 t) (sin k)) into (/ 2 (* t (sin k))) 141.012 * [approximate]: Taking taylor expansion of (/ 2 (* t (sin k))) in (t k) around 0 141.012 * [taylor]: Taking taylor expansion of (/ 2 (* t (sin k))) in k 141.012 * [taylor]: Taking taylor expansion of 2 in k 141.012 * [backup-simplify]: Simplify 2 into 2 141.012 * [taylor]: Taking taylor expansion of (* t (sin k)) in k 141.012 * [taylor]: Taking taylor expansion of t in k 141.012 * [backup-simplify]: Simplify t into t 141.012 * [taylor]: Taking taylor expansion of (sin k) in k 141.012 * [taylor]: Taking taylor expansion of k in k 141.012 * [backup-simplify]: Simplify 0 into 0 141.012 * [backup-simplify]: Simplify 1 into 1 141.012 * [backup-simplify]: Simplify (* t 0) into 0 141.012 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 141.013 * [backup-simplify]: Simplify (+ (* t 1) (* 0 0)) into t 141.013 * [backup-simplify]: Simplify (/ 2 t) into (/ 2 t) 141.013 * [taylor]: Taking taylor expansion of (/ 2 (* t (sin k))) in t 141.013 * [taylor]: Taking taylor expansion of 2 in t 141.013 * [backup-simplify]: Simplify 2 into 2 141.013 * [taylor]: Taking taylor expansion of (* t (sin k)) in t 141.013 * [taylor]: Taking taylor expansion of t in t 141.013 * [backup-simplify]: Simplify 0 into 0 141.013 * [backup-simplify]: Simplify 1 into 1 141.013 * [taylor]: Taking taylor expansion of (sin k) in t 141.013 * [taylor]: Taking taylor expansion of k in t 141.013 * [backup-simplify]: Simplify k into k 141.013 * [backup-simplify]: Simplify (sin k) into (sin k) 141.013 * [backup-simplify]: Simplify (cos k) into (cos k) 141.013 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 141.013 * [backup-simplify]: Simplify (* (cos k) 0) into 0 141.013 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 141.013 * [backup-simplify]: Simplify (* 0 (sin k)) into 0 141.013 * [backup-simplify]: Simplify (+ 0) into 0 141.014 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 1)) into 0 141.014 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 141.014 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 0)) into 0 141.015 * [backup-simplify]: Simplify (+ 0 0) into 0 141.016 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (sin k))) into (sin k) 141.016 * [backup-simplify]: Simplify (/ 2 (sin k)) into (/ 2 (sin k)) 141.016 * [taylor]: Taking taylor expansion of (/ 2 (* t (sin k))) in t 141.016 * [taylor]: Taking taylor expansion of 2 in t 141.016 * [backup-simplify]: Simplify 2 into 2 141.016 * [taylor]: Taking taylor expansion of (* t (sin k)) in t 141.016 * [taylor]: Taking taylor expansion of t in t 141.016 * [backup-simplify]: Simplify 0 into 0 141.016 * [backup-simplify]: Simplify 1 into 1 141.016 * [taylor]: Taking taylor expansion of (sin k) in t 141.016 * [taylor]: Taking taylor expansion of k in t 141.016 * [backup-simplify]: Simplify k into k 141.016 * [backup-simplify]: Simplify (sin k) into (sin k) 141.016 * [backup-simplify]: Simplify (cos k) into (cos k) 141.016 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 141.016 * [backup-simplify]: Simplify (* (cos k) 0) into 0 141.016 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 141.016 * [backup-simplify]: Simplify (* 0 (sin k)) into 0 141.016 * [backup-simplify]: Simplify (+ 0) into 0 141.017 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 1)) into 0 141.017 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 141.017 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 0)) into 0 141.017 * [backup-simplify]: Simplify (+ 0 0) into 0 141.018 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (sin k))) into (sin k) 141.018 * [backup-simplify]: Simplify (/ 2 (sin k)) into (/ 2 (sin k)) 141.018 * [taylor]: Taking taylor expansion of (/ 2 (sin k)) in k 141.018 * [taylor]: Taking taylor expansion of 2 in k 141.018 * [backup-simplify]: Simplify 2 into 2 141.018 * [taylor]: Taking taylor expansion of (sin k) in k 141.018 * [taylor]: Taking taylor expansion of k in k 141.018 * [backup-simplify]: Simplify 0 into 0 141.018 * [backup-simplify]: Simplify 1 into 1 141.018 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 141.019 * [backup-simplify]: Simplify (/ 2 1) into 2 141.019 * [backup-simplify]: Simplify 2 into 2 141.019 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 141.020 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (* 0 1))) into 0 141.020 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 141.021 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (* 0 0))) into 0 141.021 * [backup-simplify]: Simplify (+ 0 0) into 0 141.025 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (* 0 (sin k)))) into 0 141.025 * [backup-simplify]: Simplify (- (/ 0 (sin k)) (+ (* (/ 2 (sin k)) (/ 0 (sin k))))) into 0 141.025 * [taylor]: Taking taylor expansion of 0 in k 141.025 * [backup-simplify]: Simplify 0 into 0 141.026 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 141.027 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 2 (/ 0 1)))) into 0 141.027 * [backup-simplify]: Simplify 0 into 0 141.027 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 141.028 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 141.029 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 141.029 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 141.029 * [backup-simplify]: Simplify (+ 0 0) into 0 141.030 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (* 0 (sin k))))) into 0 141.030 * [backup-simplify]: Simplify (- (/ 0 (sin k)) (+ (* (/ 2 (sin k)) (/ 0 (sin k))) (* 0 (/ 0 (sin k))))) into 0 141.030 * [taylor]: Taking taylor expansion of 0 in k 141.030 * [backup-simplify]: Simplify 0 into 0 141.030 * [backup-simplify]: Simplify 0 into 0 141.031 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 1 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into -1/6 141.032 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 2 (/ -1/6 1)) (* 0 (/ 0 1)))) into 1/3 141.032 * [backup-simplify]: Simplify 1/3 into 1/3 141.033 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 141.034 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 141.035 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 141.035 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 141.036 * [backup-simplify]: Simplify (+ 0 0) into 0 141.037 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (* 0 (sin k)))))) into 0 141.037 * [backup-simplify]: Simplify (- (/ 0 (sin k)) (+ (* (/ 2 (sin k)) (/ 0 (sin k))) (* 0 (/ 0 (sin k))) (* 0 (/ 0 (sin k))))) into 0 141.037 * [taylor]: Taking taylor expansion of 0 in k 141.037 * [backup-simplify]: Simplify 0 into 0 141.037 * [backup-simplify]: Simplify 0 into 0 141.037 * [backup-simplify]: Simplify 0 into 0 141.038 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 1 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 141.039 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 2 (/ 0 1)) (* 0 (/ -1/6 1)) (* 1/3 (/ 0 1)))) into 0 141.039 * [backup-simplify]: Simplify 0 into 0 141.040 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 3) 6) (/ (pow 0 1) 1)) 0 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 141.040 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))))) into 0 141.042 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 5) 120)) 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 1) 1) (/ (pow 0 2) 2)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 141.042 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))))) into 0 141.043 * [backup-simplify]: Simplify (+ 0 0) into 0 141.044 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 (sin k))))))) into 0 141.044 * [backup-simplify]: Simplify (- (/ 0 (sin k)) (+ (* (/ 2 (sin k)) (/ 0 (sin k))) (* 0 (/ 0 (sin k))) (* 0 (/ 0 (sin k))) (* 0 (/ 0 (sin k))))) into 0 141.044 * [taylor]: Taking taylor expansion of 0 in k 141.044 * [backup-simplify]: Simplify 0 into 0 141.044 * [backup-simplify]: Simplify 0 into 0 141.044 * [backup-simplify]: Simplify 0 into 0 141.044 * [backup-simplify]: Simplify 0 into 0 141.044 * [backup-simplify]: Simplify (+ (* 1/3 (* k (/ 1 t))) (* 2 (* (/ 1 k) (/ 1 t)))) into (+ (* 2 (/ 1 (* t k))) (* 1/3 (/ k t))) 141.044 * [backup-simplify]: Simplify (/ (/ 2 (/ 1 t)) (sin (/ 1 k))) into (* 2 (/ t (sin (/ 1 k)))) 141.044 * [approximate]: Taking taylor expansion of (* 2 (/ t (sin (/ 1 k)))) in (t k) around 0 141.044 * [taylor]: Taking taylor expansion of (* 2 (/ t (sin (/ 1 k)))) in k 141.045 * [taylor]: Taking taylor expansion of 2 in k 141.045 * [backup-simplify]: Simplify 2 into 2 141.045 * [taylor]: Taking taylor expansion of (/ t (sin (/ 1 k))) in k 141.045 * [taylor]: Taking taylor expansion of t in k 141.045 * [backup-simplify]: Simplify t into t 141.045 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 141.045 * [taylor]: Taking taylor expansion of (/ 1 k) in k 141.045 * [taylor]: Taking taylor expansion of k in k 141.045 * [backup-simplify]: Simplify 0 into 0 141.045 * [backup-simplify]: Simplify 1 into 1 141.045 * [backup-simplify]: Simplify (/ 1 1) into 1 141.045 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 141.045 * [backup-simplify]: Simplify (/ t (sin (/ 1 k))) into (/ t (sin (/ 1 k))) 141.045 * [taylor]: Taking taylor expansion of (* 2 (/ t (sin (/ 1 k)))) in t 141.045 * [taylor]: Taking taylor expansion of 2 in t 141.045 * [backup-simplify]: Simplify 2 into 2 141.045 * [taylor]: Taking taylor expansion of (/ t (sin (/ 1 k))) in t 141.045 * [taylor]: Taking taylor expansion of t in t 141.045 * [backup-simplify]: Simplify 0 into 0 141.045 * [backup-simplify]: Simplify 1 into 1 141.045 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 141.045 * [taylor]: Taking taylor expansion of (/ 1 k) in t 141.045 * [taylor]: Taking taylor expansion of k in t 141.045 * [backup-simplify]: Simplify k into k 141.045 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 141.045 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 141.045 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 141.045 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 141.045 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 141.045 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 141.046 * [backup-simplify]: Simplify (/ 1 (sin (/ 1 k))) into (/ 1 (sin (/ 1 k))) 141.046 * [taylor]: Taking taylor expansion of (* 2 (/ t (sin (/ 1 k)))) in t 141.046 * [taylor]: Taking taylor expansion of 2 in t 141.046 * [backup-simplify]: Simplify 2 into 2 141.046 * [taylor]: Taking taylor expansion of (/ t (sin (/ 1 k))) in t 141.046 * [taylor]: Taking taylor expansion of t in t 141.046 * [backup-simplify]: Simplify 0 into 0 141.046 * [backup-simplify]: Simplify 1 into 1 141.046 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 141.046 * [taylor]: Taking taylor expansion of (/ 1 k) in t 141.046 * [taylor]: Taking taylor expansion of k in t 141.046 * [backup-simplify]: Simplify k into k 141.046 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 141.046 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 141.046 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 141.046 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 141.046 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 141.046 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 141.046 * [backup-simplify]: Simplify (/ 1 (sin (/ 1 k))) into (/ 1 (sin (/ 1 k))) 141.046 * [backup-simplify]: Simplify (* 2 (/ 1 (sin (/ 1 k)))) into (/ 2 (sin (/ 1 k))) 141.046 * [taylor]: Taking taylor expansion of (/ 2 (sin (/ 1 k))) in k 141.046 * [taylor]: Taking taylor expansion of 2 in k 141.046 * [backup-simplify]: Simplify 2 into 2 141.046 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 141.046 * [taylor]: Taking taylor expansion of (/ 1 k) in k 141.046 * [taylor]: Taking taylor expansion of k in k 141.046 * [backup-simplify]: Simplify 0 into 0 141.046 * [backup-simplify]: Simplify 1 into 1 141.047 * [backup-simplify]: Simplify (/ 1 1) into 1 141.047 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 141.047 * [backup-simplify]: Simplify (/ 2 (sin (/ 1 k))) into (/ 2 (sin (/ 1 k))) 141.047 * [backup-simplify]: Simplify (/ 2 (sin (/ 1 k))) into (/ 2 (sin (/ 1 k))) 141.047 * [backup-simplify]: Simplify (+ 0) into 0 141.048 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 141.048 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 141.048 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 141.049 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 141.049 * [backup-simplify]: Simplify (+ 0 0) into 0 141.049 * [backup-simplify]: Simplify (- (/ 0 (sin (/ 1 k))) (+ (* (/ 1 (sin (/ 1 k))) (/ 0 (sin (/ 1 k)))))) into 0 141.050 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 (/ 1 (sin (/ 1 k))))) into 0 141.050 * [taylor]: Taking taylor expansion of 0 in k 141.050 * [backup-simplify]: Simplify 0 into 0 141.050 * [backup-simplify]: Simplify 0 into 0 141.050 * [backup-simplify]: Simplify (- (/ 0 (sin (/ 1 k))) (+ (* (/ 2 (sin (/ 1 k))) (/ 0 (sin (/ 1 k)))))) into 0 141.050 * [backup-simplify]: Simplify 0 into 0 141.051 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 141.052 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 141.052 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 141.053 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 141.054 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 141.055 * [backup-simplify]: Simplify (+ 0 0) into 0 141.055 * [backup-simplify]: Simplify (- (/ 0 (sin (/ 1 k))) (+ (* (/ 1 (sin (/ 1 k))) (/ 0 (sin (/ 1 k)))) (* 0 (/ 0 (sin (/ 1 k)))))) into 0 141.056 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (* 0 (/ 1 (sin (/ 1 k)))))) into 0 141.056 * [taylor]: Taking taylor expansion of 0 in k 141.056 * [backup-simplify]: Simplify 0 into 0 141.056 * [backup-simplify]: Simplify 0 into 0 141.056 * [backup-simplify]: Simplify 0 into 0 141.056 * [backup-simplify]: Simplify (- (/ 0 (sin (/ 1 k))) (+ (* (/ 2 (sin (/ 1 k))) (/ 0 (sin (/ 1 k)))) (* 0 (/ 0 (sin (/ 1 k)))))) into 0 141.057 * [backup-simplify]: Simplify 0 into 0 141.057 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 141.058 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 141.058 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 141.060 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 141.060 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 141.061 * [backup-simplify]: Simplify (+ 0 0) into 0 141.061 * [backup-simplify]: Simplify (- (/ 0 (sin (/ 1 k))) (+ (* (/ 1 (sin (/ 1 k))) (/ 0 (sin (/ 1 k)))) (* 0 (/ 0 (sin (/ 1 k)))) (* 0 (/ 0 (sin (/ 1 k)))))) into 0 141.062 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ 1 (sin (/ 1 k))))))) into 0 141.062 * [taylor]: Taking taylor expansion of 0 in k 141.062 * [backup-simplify]: Simplify 0 into 0 141.062 * [backup-simplify]: Simplify 0 into 0 141.063 * [backup-simplify]: Simplify (* (/ 2 (sin (/ 1 (/ 1 k)))) (* 1 (/ 1 t))) into (/ 2 (* t (sin k))) 141.063 * [backup-simplify]: Simplify (/ (/ 2 (/ 1 (- t))) (sin (/ 1 (- k)))) into (* -2 (/ t (sin (/ -1 k)))) 141.063 * [approximate]: Taking taylor expansion of (* -2 (/ t (sin (/ -1 k)))) in (t k) around 0 141.063 * [taylor]: Taking taylor expansion of (* -2 (/ t (sin (/ -1 k)))) in k 141.063 * [taylor]: Taking taylor expansion of -2 in k 141.063 * [backup-simplify]: Simplify -2 into -2 141.063 * [taylor]: Taking taylor expansion of (/ t (sin (/ -1 k))) in k 141.063 * [taylor]: Taking taylor expansion of t in k 141.063 * [backup-simplify]: Simplify t into t 141.063 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 141.063 * [taylor]: Taking taylor expansion of (/ -1 k) in k 141.063 * [taylor]: Taking taylor expansion of -1 in k 141.063 * [backup-simplify]: Simplify -1 into -1 141.063 * [taylor]: Taking taylor expansion of k in k 141.063 * [backup-simplify]: Simplify 0 into 0 141.063 * [backup-simplify]: Simplify 1 into 1 141.063 * [backup-simplify]: Simplify (/ -1 1) into -1 141.064 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 141.064 * [backup-simplify]: Simplify (/ t (sin (/ -1 k))) into (/ t (sin (/ -1 k))) 141.064 * [taylor]: Taking taylor expansion of (* -2 (/ t (sin (/ -1 k)))) in t 141.064 * [taylor]: Taking taylor expansion of -2 in t 141.064 * [backup-simplify]: Simplify -2 into -2 141.064 * [taylor]: Taking taylor expansion of (/ t (sin (/ -1 k))) in t 141.064 * [taylor]: Taking taylor expansion of t in t 141.064 * [backup-simplify]: Simplify 0 into 0 141.064 * [backup-simplify]: Simplify 1 into 1 141.064 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 141.064 * [taylor]: Taking taylor expansion of (/ -1 k) in t 141.064 * [taylor]: Taking taylor expansion of -1 in t 141.064 * [backup-simplify]: Simplify -1 into -1 141.064 * [taylor]: Taking taylor expansion of k in t 141.064 * [backup-simplify]: Simplify k into k 141.064 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 141.064 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 141.064 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 141.064 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 141.064 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 141.064 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 141.064 * [backup-simplify]: Simplify (/ 1 (sin (/ -1 k))) into (/ 1 (sin (/ -1 k))) 141.064 * [taylor]: Taking taylor expansion of (* -2 (/ t (sin (/ -1 k)))) in t 141.064 * [taylor]: Taking taylor expansion of -2 in t 141.064 * [backup-simplify]: Simplify -2 into -2 141.065 * [taylor]: Taking taylor expansion of (/ t (sin (/ -1 k))) in t 141.065 * [taylor]: Taking taylor expansion of t in t 141.065 * [backup-simplify]: Simplify 0 into 0 141.065 * [backup-simplify]: Simplify 1 into 1 141.065 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 141.065 * [taylor]: Taking taylor expansion of (/ -1 k) in t 141.065 * [taylor]: Taking taylor expansion of -1 in t 141.065 * [backup-simplify]: Simplify -1 into -1 141.065 * [taylor]: Taking taylor expansion of k in t 141.065 * [backup-simplify]: Simplify k into k 141.065 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 141.065 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 141.065 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 141.065 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 141.065 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 141.065 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 141.065 * [backup-simplify]: Simplify (/ 1 (sin (/ -1 k))) into (/ 1 (sin (/ -1 k))) 141.065 * [backup-simplify]: Simplify (* -2 (/ 1 (sin (/ -1 k)))) into (/ -2 (sin (/ -1 k))) 141.065 * [taylor]: Taking taylor expansion of (/ -2 (sin (/ -1 k))) in k 141.065 * [taylor]: Taking taylor expansion of -2 in k 141.065 * [backup-simplify]: Simplify -2 into -2 141.065 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 141.065 * [taylor]: Taking taylor expansion of (/ -1 k) in k 141.065 * [taylor]: Taking taylor expansion of -1 in k 141.066 * [backup-simplify]: Simplify -1 into -1 141.066 * [taylor]: Taking taylor expansion of k in k 141.066 * [backup-simplify]: Simplify 0 into 0 141.066 * [backup-simplify]: Simplify 1 into 1 141.066 * [backup-simplify]: Simplify (/ -1 1) into -1 141.066 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 141.066 * [backup-simplify]: Simplify (/ -2 (sin (/ -1 k))) into (/ -2 (sin (/ -1 k))) 141.066 * [backup-simplify]: Simplify (/ -2 (sin (/ -1 k))) into (/ -2 (sin (/ -1 k))) 141.067 * [backup-simplify]: Simplify (+ 0) into 0 141.067 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 141.067 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 141.068 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 141.068 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 141.069 * [backup-simplify]: Simplify (+ 0 0) into 0 141.069 * [backup-simplify]: Simplify (- (/ 0 (sin (/ -1 k))) (+ (* (/ 1 (sin (/ -1 k))) (/ 0 (sin (/ -1 k)))))) into 0 141.070 * [backup-simplify]: Simplify (+ (* -2 0) (* 0 (/ 1 (sin (/ -1 k))))) into 0 141.070 * [taylor]: Taking taylor expansion of 0 in k 141.070 * [backup-simplify]: Simplify 0 into 0 141.070 * [backup-simplify]: Simplify 0 into 0 141.070 * [backup-simplify]: Simplify (- (/ 0 (sin (/ -1 k))) (+ (* (/ -2 (sin (/ -1 k))) (/ 0 (sin (/ -1 k)))))) into 0 141.070 * [backup-simplify]: Simplify 0 into 0 141.071 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 141.071 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 141.072 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 141.072 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 141.073 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 141.073 * [backup-simplify]: Simplify (+ 0 0) into 0 141.074 * [backup-simplify]: Simplify (- (/ 0 (sin (/ -1 k))) (+ (* (/ 1 (sin (/ -1 k))) (/ 0 (sin (/ -1 k)))) (* 0 (/ 0 (sin (/ -1 k)))))) into 0 141.075 * [backup-simplify]: Simplify (+ (* -2 0) (+ (* 0 0) (* 0 (/ 1 (sin (/ -1 k)))))) into 0 141.075 * [taylor]: Taking taylor expansion of 0 in k 141.075 * [backup-simplify]: Simplify 0 into 0 141.075 * [backup-simplify]: Simplify 0 into 0 141.075 * [backup-simplify]: Simplify 0 into 0 141.075 * [backup-simplify]: Simplify (- (/ 0 (sin (/ -1 k))) (+ (* (/ -2 (sin (/ -1 k))) (/ 0 (sin (/ -1 k)))) (* 0 (/ 0 (sin (/ -1 k)))))) into 0 141.075 * [backup-simplify]: Simplify 0 into 0 141.076 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 141.077 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 141.077 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 141.078 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 141.079 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 141.079 * [backup-simplify]: Simplify (+ 0 0) into 0 141.080 * [backup-simplify]: Simplify (- (/ 0 (sin (/ -1 k))) (+ (* (/ 1 (sin (/ -1 k))) (/ 0 (sin (/ -1 k)))) (* 0 (/ 0 (sin (/ -1 k)))) (* 0 (/ 0 (sin (/ -1 k)))))) into 0 141.081 * [backup-simplify]: Simplify (+ (* -2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ 1 (sin (/ -1 k))))))) into 0 141.081 * [taylor]: Taking taylor expansion of 0 in k 141.081 * [backup-simplify]: Simplify 0 into 0 141.081 * [backup-simplify]: Simplify 0 into 0 141.081 * [backup-simplify]: Simplify (* (/ -2 (sin (/ -1 (/ 1 (- k))))) (* 1 (/ 1 (- t)))) into (/ 2 (* t (sin k))) 141.081 * * * * [progress]: [ 3 / 4 ] generating series at (2 1) 141.081 * [backup-simplify]: Simplify (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) into (* 2 (/ l (* t (* (sin k) k)))) 141.081 * [approximate]: Taking taylor expansion of (* 2 (/ l (* t (* (sin k) k)))) in (k l t) around 0 141.081 * [taylor]: Taking taylor expansion of (* 2 (/ l (* t (* (sin k) k)))) in t 141.081 * [taylor]: Taking taylor expansion of 2 in t 141.081 * [backup-simplify]: Simplify 2 into 2 141.082 * [taylor]: Taking taylor expansion of (/ l (* t (* (sin k) k))) in t 141.082 * [taylor]: Taking taylor expansion of l in t 141.082 * [backup-simplify]: Simplify l into l 141.082 * [taylor]: Taking taylor expansion of (* t (* (sin k) k)) in t 141.082 * [taylor]: Taking taylor expansion of t in t 141.082 * [backup-simplify]: Simplify 0 into 0 141.082 * [backup-simplify]: Simplify 1 into 1 141.082 * [taylor]: Taking taylor expansion of (* (sin k) k) in t 141.082 * [taylor]: Taking taylor expansion of (sin k) in t 141.082 * [taylor]: Taking taylor expansion of k in t 141.082 * [backup-simplify]: Simplify k into k 141.082 * [backup-simplify]: Simplify (sin k) into (sin k) 141.082 * [backup-simplify]: Simplify (cos k) into (cos k) 141.082 * [taylor]: Taking taylor expansion of k in t 141.082 * [backup-simplify]: Simplify k into k 141.082 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 141.082 * [backup-simplify]: Simplify (* (cos k) 0) into 0 141.082 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 141.082 * [backup-simplify]: Simplify (* (sin k) k) into (* (sin k) k) 141.082 * [backup-simplify]: Simplify (* 0 (* (sin k) k)) into 0 141.083 * [backup-simplify]: Simplify (+ 0) into 0 141.083 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 1)) into 0 141.084 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 141.084 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 0)) into 0 141.085 * [backup-simplify]: Simplify (+ 0 0) into 0 141.085 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 k)) into 0 141.085 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (* (sin k) k))) into (* (sin k) k) 141.085 * [backup-simplify]: Simplify (/ l (* (sin k) k)) into (/ l (* k (sin k))) 141.085 * [taylor]: Taking taylor expansion of (* 2 (/ l (* t (* (sin k) k)))) in l 141.085 * [taylor]: Taking taylor expansion of 2 in l 141.085 * [backup-simplify]: Simplify 2 into 2 141.085 * [taylor]: Taking taylor expansion of (/ l (* t (* (sin k) k))) in l 141.085 * [taylor]: Taking taylor expansion of l in l 141.085 * [backup-simplify]: Simplify 0 into 0 141.085 * [backup-simplify]: Simplify 1 into 1 141.085 * [taylor]: Taking taylor expansion of (* t (* (sin k) k)) in l 141.085 * [taylor]: Taking taylor expansion of t in l 141.085 * [backup-simplify]: Simplify t into t 141.085 * [taylor]: Taking taylor expansion of (* (sin k) k) in l 141.085 * [taylor]: Taking taylor expansion of (sin k) in l 141.085 * [taylor]: Taking taylor expansion of k in l 141.085 * [backup-simplify]: Simplify k into k 141.086 * [backup-simplify]: Simplify (sin k) into (sin k) 141.086 * [backup-simplify]: Simplify (cos k) into (cos k) 141.086 * [taylor]: Taking taylor expansion of k in l 141.086 * [backup-simplify]: Simplify k into k 141.086 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 141.086 * [backup-simplify]: Simplify (* (cos k) 0) into 0 141.086 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 141.086 * [backup-simplify]: Simplify (* (sin k) k) into (* (sin k) k) 141.086 * [backup-simplify]: Simplify (* t (* (sin k) k)) into (* t (* (sin k) k)) 141.086 * [backup-simplify]: Simplify (/ 1 (* t (* (sin k) k))) into (/ 1 (* t (* (sin k) k))) 141.086 * [taylor]: Taking taylor expansion of (* 2 (/ l (* t (* (sin k) k)))) in k 141.086 * [taylor]: Taking taylor expansion of 2 in k 141.086 * [backup-simplify]: Simplify 2 into 2 141.086 * [taylor]: Taking taylor expansion of (/ l (* t (* (sin k) k))) in k 141.086 * [taylor]: Taking taylor expansion of l in k 141.086 * [backup-simplify]: Simplify l into l 141.086 * [taylor]: Taking taylor expansion of (* t (* (sin k) k)) in k 141.086 * [taylor]: Taking taylor expansion of t in k 141.086 * [backup-simplify]: Simplify t into t 141.086 * [taylor]: Taking taylor expansion of (* (sin k) k) in k 141.086 * [taylor]: Taking taylor expansion of (sin k) in k 141.086 * [taylor]: Taking taylor expansion of k in k 141.086 * [backup-simplify]: Simplify 0 into 0 141.086 * [backup-simplify]: Simplify 1 into 1 141.086 * [taylor]: Taking taylor expansion of k in k 141.086 * [backup-simplify]: Simplify 0 into 0 141.086 * [backup-simplify]: Simplify 1 into 1 141.087 * [backup-simplify]: Simplify (* 0 0) into 0 141.087 * [backup-simplify]: Simplify (* t 0) into 0 141.087 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 141.088 * [backup-simplify]: Simplify (+ (* 0 1) (* 1 0)) into 0 141.088 * [backup-simplify]: Simplify (+ (* t 0) (* 0 0)) into 0 141.089 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 141.090 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 1) (* 0 0))) into 1 141.090 * [backup-simplify]: Simplify (+ (* t 1) (+ (* 0 0) (* 0 0))) into t 141.090 * [backup-simplify]: Simplify (/ l t) into (/ l t) 141.090 * [taylor]: Taking taylor expansion of (* 2 (/ l (* t (* (sin k) k)))) in k 141.091 * [taylor]: Taking taylor expansion of 2 in k 141.091 * [backup-simplify]: Simplify 2 into 2 141.091 * [taylor]: Taking taylor expansion of (/ l (* t (* (sin k) k))) in k 141.091 * [taylor]: Taking taylor expansion of l in k 141.091 * [backup-simplify]: Simplify l into l 141.091 * [taylor]: Taking taylor expansion of (* t (* (sin k) k)) in k 141.091 * [taylor]: Taking taylor expansion of t in k 141.091 * [backup-simplify]: Simplify t into t 141.091 * [taylor]: Taking taylor expansion of (* (sin k) k) in k 141.091 * [taylor]: Taking taylor expansion of (sin k) in k 141.091 * [taylor]: Taking taylor expansion of k in k 141.091 * [backup-simplify]: Simplify 0 into 0 141.091 * [backup-simplify]: Simplify 1 into 1 141.091 * [taylor]: Taking taylor expansion of k in k 141.091 * [backup-simplify]: Simplify 0 into 0 141.091 * [backup-simplify]: Simplify 1 into 1 141.091 * [backup-simplify]: Simplify (* 0 0) into 0 141.091 * [backup-simplify]: Simplify (* t 0) into 0 141.092 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 141.092 * [backup-simplify]: Simplify (+ (* 0 1) (* 1 0)) into 0 141.093 * [backup-simplify]: Simplify (+ (* t 0) (* 0 0)) into 0 141.094 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 141.094 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 1) (* 0 0))) into 1 141.095 * [backup-simplify]: Simplify (+ (* t 1) (+ (* 0 0) (* 0 0))) into t 141.095 * [backup-simplify]: Simplify (/ l t) into (/ l t) 141.095 * [backup-simplify]: Simplify (* 2 (/ l t)) into (* 2 (/ l t)) 141.095 * [taylor]: Taking taylor expansion of (* 2 (/ l t)) in l 141.095 * [taylor]: Taking taylor expansion of 2 in l 141.095 * [backup-simplify]: Simplify 2 into 2 141.095 * [taylor]: Taking taylor expansion of (/ l t) in l 141.095 * [taylor]: Taking taylor expansion of l in l 141.095 * [backup-simplify]: Simplify 0 into 0 141.095 * [backup-simplify]: Simplify 1 into 1 141.095 * [taylor]: Taking taylor expansion of t in l 141.095 * [backup-simplify]: Simplify t into t 141.095 * [backup-simplify]: Simplify (/ 1 t) into (/ 1 t) 141.095 * [backup-simplify]: Simplify (* 2 (/ 1 t)) into (/ 2 t) 141.095 * [taylor]: Taking taylor expansion of (/ 2 t) in t 141.095 * [taylor]: Taking taylor expansion of 2 in t 141.095 * [backup-simplify]: Simplify 2 into 2 141.095 * [taylor]: Taking taylor expansion of t in t 141.096 * [backup-simplify]: Simplify 0 into 0 141.096 * [backup-simplify]: Simplify 1 into 1 141.096 * [backup-simplify]: Simplify (/ 2 1) into 2 141.096 * [backup-simplify]: Simplify 2 into 2 141.097 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 1 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into -1/6 141.099 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 1) (* -1/6 0)))) into 0 141.099 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 1) (+ (* 0 0) (* 0 0)))) into 0 141.100 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ l t) (/ 0 t)))) into 0 141.100 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 (/ l t))) into 0 141.100 * [taylor]: Taking taylor expansion of 0 in l 141.100 * [backup-simplify]: Simplify 0 into 0 141.100 * [taylor]: Taking taylor expansion of 0 in t 141.100 * [backup-simplify]: Simplify 0 into 0 141.100 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ 1 t) (/ 0 t)))) into 0 141.101 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 (/ 1 t))) into 0 141.101 * [taylor]: Taking taylor expansion of 0 in t 141.101 * [backup-simplify]: Simplify 0 into 0 141.102 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 2 (/ 0 1)))) into 0 141.102 * [backup-simplify]: Simplify 0 into 0 141.103 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 1 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 141.104 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (+ (* -1/6 1) (* 0 0))))) into -1/6 141.105 * [backup-simplify]: Simplify (+ (* t -1/6) (+ (* 0 0) (+ (* 0 1) (+ (* 0 0) (* 0 0))))) into (- (* 1/6 t)) 141.106 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ l t) (/ (- (* 1/6 t)) t)) (* 0 (/ 0 t)))) into (* 1/6 (/ l t)) 141.106 * [backup-simplify]: Simplify (+ (* 2 (* 1/6 (/ l t))) (+ (* 0 0) (* 0 (/ l t)))) into (* 1/3 (/ l t)) 141.106 * [taylor]: Taking taylor expansion of (* 1/3 (/ l t)) in l 141.106 * [taylor]: Taking taylor expansion of 1/3 in l 141.106 * [backup-simplify]: Simplify 1/3 into 1/3 141.106 * [taylor]: Taking taylor expansion of (/ l t) in l 141.106 * [taylor]: Taking taylor expansion of l in l 141.106 * [backup-simplify]: Simplify 0 into 0 141.106 * [backup-simplify]: Simplify 1 into 1 141.106 * [taylor]: Taking taylor expansion of t in l 141.106 * [backup-simplify]: Simplify t into t 141.106 * [backup-simplify]: Simplify (/ 1 t) into (/ 1 t) 141.106 * [backup-simplify]: Simplify (* 1/3 (/ 1 t)) into (/ 1/3 t) 141.106 * [taylor]: Taking taylor expansion of (/ 1/3 t) in t 141.106 * [taylor]: Taking taylor expansion of 1/3 in t 141.106 * [backup-simplify]: Simplify 1/3 into 1/3 141.106 * [taylor]: Taking taylor expansion of t in t 141.106 * [backup-simplify]: Simplify 0 into 0 141.107 * [backup-simplify]: Simplify 1 into 1 141.107 * [backup-simplify]: Simplify (/ 1/3 1) into 1/3 141.107 * [backup-simplify]: Simplify 1/3 into 1/3 141.107 * [taylor]: Taking taylor expansion of 0 in t 141.107 * [backup-simplify]: Simplify 0 into 0 141.107 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ 1 t) (/ 0 t)) (* 0 (/ 0 t)))) into 0 141.108 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (* 0 (/ 1 t)))) into 0 141.108 * [taylor]: Taking taylor expansion of 0 in t 141.108 * [backup-simplify]: Simplify 0 into 0 141.108 * [backup-simplify]: Simplify 0 into 0 141.108 * [backup-simplify]: Simplify 0 into 0 141.108 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 2 (/ 0 1)) (* 0 (/ 0 1)))) into 0 141.109 * [backup-simplify]: Simplify 0 into 0 141.110 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 5) 120)) 0 (* -1 (/ (pow 1 2) 2) (/ (pow 0 1) 1)) (* -1 (/ (pow 1 1) 1) (/ (pow 0 2) 2)) 0 0 (* 1 (/ (pow 0 1) 1))) into 1/120 141.112 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (+ (* -1/6 0) (+ (* 0 1) (* 1/120 0)))))) into 0 141.112 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 -1/6) (+ (* 0 0) (+ (* 0 1) (+ (* 0 0) (* 0 0)))))) into 0 141.113 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ l t) (/ 0 t)) (* 0 (/ (- (* 1/6 t)) t)) (* (* 1/6 (/ l t)) (/ 0 t)))) into 0 141.113 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 (* 1/6 (/ l t))) (+ (* 0 0) (* 0 (/ l t))))) into 0 141.113 * [taylor]: Taking taylor expansion of 0 in l 141.113 * [backup-simplify]: Simplify 0 into 0 141.113 * [taylor]: Taking taylor expansion of 0 in t 141.113 * [backup-simplify]: Simplify 0 into 0 141.113 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ 1 t) (/ 0 t)))) into 0 141.114 * [backup-simplify]: Simplify (+ (* 1/3 0) (* 0 (/ 1 t))) into 0 141.114 * [taylor]: Taking taylor expansion of 0 in t 141.114 * [backup-simplify]: Simplify 0 into 0 141.114 * [taylor]: Taking taylor expansion of 0 in t 141.114 * [backup-simplify]: Simplify 0 into 0 141.114 * [backup-simplify]: Simplify (- (/ 0 t) (+ (* (/ 1 t) (/ 0 t)) (* 0 (/ 0 t)) (* 0 (/ 0 t)))) into 0 141.115 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (+ (* 0 0) (* 0 (/ 1 t))))) into 0 141.115 * [taylor]: Taking taylor expansion of 0 in t 141.115 * [backup-simplify]: Simplify 0 into 0 141.115 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 1/3 (/ 0 1)))) into 0 141.115 * [backup-simplify]: Simplify 0 into 0 141.115 * [backup-simplify]: Simplify 0 into 0 141.115 * [backup-simplify]: Simplify 0 into 0 141.116 * [backup-simplify]: Simplify (+ (* 1/3 (* (/ 1 t) (* l 1))) (* 2 (* (/ 1 t) (* l (pow k -2))))) into (+ (* 2 (/ l (* t (pow k 2)))) (* 1/3 (/ l t))) 141.116 * [backup-simplify]: Simplify (/ 1 (/ (/ (/ (/ 1 k) 1) (/ 1 l)) (/ (/ 2 (/ 1 t)) (sin (/ 1 k))))) into (* 2 (/ (* t k) (* (sin (/ 1 k)) l))) 141.116 * [approximate]: Taking taylor expansion of (* 2 (/ (* t k) (* (sin (/ 1 k)) l))) in (k l t) around 0 141.116 * [taylor]: Taking taylor expansion of (* 2 (/ (* t k) (* (sin (/ 1 k)) l))) in t 141.116 * [taylor]: Taking taylor expansion of 2 in t 141.116 * [backup-simplify]: Simplify 2 into 2 141.116 * [taylor]: Taking taylor expansion of (/ (* t k) (* (sin (/ 1 k)) l)) in t 141.116 * [taylor]: Taking taylor expansion of (* t k) in t 141.116 * [taylor]: Taking taylor expansion of t in t 141.116 * [backup-simplify]: Simplify 0 into 0 141.116 * [backup-simplify]: Simplify 1 into 1 141.116 * [taylor]: Taking taylor expansion of k in t 141.116 * [backup-simplify]: Simplify k into k 141.116 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) l) in t 141.116 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 141.116 * [taylor]: Taking taylor expansion of (/ 1 k) in t 141.116 * [taylor]: Taking taylor expansion of k in t 141.116 * [backup-simplify]: Simplify k into k 141.116 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 141.116 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 141.116 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 141.116 * [taylor]: Taking taylor expansion of l in t 141.116 * [backup-simplify]: Simplify l into l 141.116 * [backup-simplify]: Simplify (* 0 k) into 0 141.116 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 k)) into k 141.117 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 141.117 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 141.117 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 141.117 * [backup-simplify]: Simplify (* (sin (/ 1 k)) l) into (* (sin (/ 1 k)) l) 141.117 * [backup-simplify]: Simplify (/ k (* (sin (/ 1 k)) l)) into (/ k (* (sin (/ 1 k)) l)) 141.117 * [taylor]: Taking taylor expansion of (* 2 (/ (* t k) (* (sin (/ 1 k)) l))) in l 141.117 * [taylor]: Taking taylor expansion of 2 in l 141.117 * [backup-simplify]: Simplify 2 into 2 141.117 * [taylor]: Taking taylor expansion of (/ (* t k) (* (sin (/ 1 k)) l)) in l 141.117 * [taylor]: Taking taylor expansion of (* t k) in l 141.117 * [taylor]: Taking taylor expansion of t in l 141.117 * [backup-simplify]: Simplify t into t 141.117 * [taylor]: Taking taylor expansion of k in l 141.117 * [backup-simplify]: Simplify k into k 141.117 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) l) in l 141.117 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in l 141.117 * [taylor]: Taking taylor expansion of (/ 1 k) in l 141.117 * [taylor]: Taking taylor expansion of k in l 141.117 * [backup-simplify]: Simplify k into k 141.117 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 141.117 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 141.117 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 141.117 * [taylor]: Taking taylor expansion of l in l 141.117 * [backup-simplify]: Simplify 0 into 0 141.117 * [backup-simplify]: Simplify 1 into 1 141.117 * [backup-simplify]: Simplify (* t k) into (* t k) 141.117 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 141.117 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 141.117 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 141.117 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 141.118 * [backup-simplify]: Simplify (+ 0) into 0 141.118 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 141.118 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 141.119 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 141.119 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 141.119 * [backup-simplify]: Simplify (+ 0 0) into 0 141.119 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 1) (* 0 0)) into (sin (/ 1 k)) 141.119 * [backup-simplify]: Simplify (/ (* t k) (sin (/ 1 k))) into (/ (* t k) (sin (/ 1 k))) 141.119 * [taylor]: Taking taylor expansion of (* 2 (/ (* t k) (* (sin (/ 1 k)) l))) in k 141.119 * [taylor]: Taking taylor expansion of 2 in k 141.119 * [backup-simplify]: Simplify 2 into 2 141.120 * [taylor]: Taking taylor expansion of (/ (* t k) (* (sin (/ 1 k)) l)) in k 141.120 * [taylor]: Taking taylor expansion of (* t k) in k 141.120 * [taylor]: Taking taylor expansion of t in k 141.120 * [backup-simplify]: Simplify t into t 141.120 * [taylor]: Taking taylor expansion of k in k 141.120 * [backup-simplify]: Simplify 0 into 0 141.120 * [backup-simplify]: Simplify 1 into 1 141.120 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) l) in k 141.120 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 141.120 * [taylor]: Taking taylor expansion of (/ 1 k) in k 141.120 * [taylor]: Taking taylor expansion of k in k 141.120 * [backup-simplify]: Simplify 0 into 0 141.120 * [backup-simplify]: Simplify 1 into 1 141.120 * [backup-simplify]: Simplify (/ 1 1) into 1 141.120 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 141.120 * [taylor]: Taking taylor expansion of l in k 141.120 * [backup-simplify]: Simplify l into l 141.120 * [backup-simplify]: Simplify (* t 0) into 0 141.120 * [backup-simplify]: Simplify (+ (* t 1) (* 0 0)) into t 141.120 * [backup-simplify]: Simplify (* (sin (/ 1 k)) l) into (* (sin (/ 1 k)) l) 141.120 * [backup-simplify]: Simplify (/ t (* (sin (/ 1 k)) l)) into (/ t (* (sin (/ 1 k)) l)) 141.120 * [taylor]: Taking taylor expansion of (* 2 (/ (* t k) (* (sin (/ 1 k)) l))) in k 141.120 * [taylor]: Taking taylor expansion of 2 in k 141.120 * [backup-simplify]: Simplify 2 into 2 141.120 * [taylor]: Taking taylor expansion of (/ (* t k) (* (sin (/ 1 k)) l)) in k 141.121 * [taylor]: Taking taylor expansion of (* t k) in k 141.121 * [taylor]: Taking taylor expansion of t in k 141.121 * [backup-simplify]: Simplify t into t 141.121 * [taylor]: Taking taylor expansion of k in k 141.121 * [backup-simplify]: Simplify 0 into 0 141.121 * [backup-simplify]: Simplify 1 into 1 141.121 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) l) in k 141.121 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 141.121 * [taylor]: Taking taylor expansion of (/ 1 k) in k 141.121 * [taylor]: Taking taylor expansion of k in k 141.121 * [backup-simplify]: Simplify 0 into 0 141.121 * [backup-simplify]: Simplify 1 into 1 141.121 * [backup-simplify]: Simplify (/ 1 1) into 1 141.121 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 141.121 * [taylor]: Taking taylor expansion of l in k 141.121 * [backup-simplify]: Simplify l into l 141.121 * [backup-simplify]: Simplify (* t 0) into 0 141.121 * [backup-simplify]: Simplify (+ (* t 1) (* 0 0)) into t 141.121 * [backup-simplify]: Simplify (* (sin (/ 1 k)) l) into (* (sin (/ 1 k)) l) 141.121 * [backup-simplify]: Simplify (/ t (* (sin (/ 1 k)) l)) into (/ t (* (sin (/ 1 k)) l)) 141.122 * [backup-simplify]: Simplify (* 2 (/ t (* (sin (/ 1 k)) l))) into (* 2 (/ t (* (sin (/ 1 k)) l))) 141.122 * [taylor]: Taking taylor expansion of (* 2 (/ t (* (sin (/ 1 k)) l))) in l 141.122 * [taylor]: Taking taylor expansion of 2 in l 141.122 * [backup-simplify]: Simplify 2 into 2 141.122 * [taylor]: Taking taylor expansion of (/ t (* (sin (/ 1 k)) l)) in l 141.122 * [taylor]: Taking taylor expansion of t in l 141.122 * [backup-simplify]: Simplify t into t 141.122 * [taylor]: Taking taylor expansion of (* (sin (/ 1 k)) l) in l 141.122 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in l 141.122 * [taylor]: Taking taylor expansion of (/ 1 k) in l 141.122 * [taylor]: Taking taylor expansion of k in l 141.122 * [backup-simplify]: Simplify k into k 141.122 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 141.122 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 141.122 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 141.122 * [taylor]: Taking taylor expansion of l in l 141.122 * [backup-simplify]: Simplify 0 into 0 141.122 * [backup-simplify]: Simplify 1 into 1 141.122 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 141.122 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 141.122 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 141.122 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 141.122 * [backup-simplify]: Simplify (+ 0) into 0 141.123 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 141.123 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 141.123 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 141.124 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 141.124 * [backup-simplify]: Simplify (+ 0 0) into 0 141.124 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 1) (* 0 0)) into (sin (/ 1 k)) 141.124 * [backup-simplify]: Simplify (/ t (sin (/ 1 k))) into (/ t (sin (/ 1 k))) 141.124 * [backup-simplify]: Simplify (* 2 (/ t (sin (/ 1 k)))) into (* 2 (/ t (sin (/ 1 k)))) 141.124 * [taylor]: Taking taylor expansion of (* 2 (/ t (sin (/ 1 k)))) in t 141.124 * [taylor]: Taking taylor expansion of 2 in t 141.124 * [backup-simplify]: Simplify 2 into 2 141.124 * [taylor]: Taking taylor expansion of (/ t (sin (/ 1 k))) in t 141.124 * [taylor]: Taking taylor expansion of t in t 141.124 * [backup-simplify]: Simplify 0 into 0 141.124 * [backup-simplify]: Simplify 1 into 1 141.124 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in t 141.124 * [taylor]: Taking taylor expansion of (/ 1 k) in t 141.124 * [taylor]: Taking taylor expansion of k in t 141.124 * [backup-simplify]: Simplify k into k 141.124 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 141.125 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 141.125 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 141.125 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 141.125 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 141.125 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 141.125 * [backup-simplify]: Simplify (/ 1 (sin (/ 1 k))) into (/ 1 (sin (/ 1 k))) 141.125 * [backup-simplify]: Simplify (* 2 (/ 1 (sin (/ 1 k)))) into (/ 2 (sin (/ 1 k))) 141.125 * [backup-simplify]: Simplify (/ 2 (sin (/ 1 k))) into (/ 2 (sin (/ 1 k))) 141.125 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 1) (* 0 0))) into 0 141.125 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 l)) into 0 141.126 * [backup-simplify]: Simplify (- (/ 0 (* (sin (/ 1 k)) l)) (+ (* (/ t (* (sin (/ 1 k)) l)) (/ 0 (* (sin (/ 1 k)) l))))) into 0 141.126 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 (/ t (* (sin (/ 1 k)) l)))) into 0 141.126 * [taylor]: Taking taylor expansion of 0 in l 141.126 * [backup-simplify]: Simplify 0 into 0 141.127 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 141.127 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 141.127 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 141.128 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 141.128 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 141.128 * [backup-simplify]: Simplify (+ 0 0) into 0 141.129 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 1) (* 0 0))) into 0 141.129 * [backup-simplify]: Simplify (- (/ 0 (sin (/ 1 k))) (+ (* (/ t (sin (/ 1 k))) (/ 0 (sin (/ 1 k)))))) into 0 141.129 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 (/ t (sin (/ 1 k))))) into 0 141.129 * [taylor]: Taking taylor expansion of 0 in t 141.129 * [backup-simplify]: Simplify 0 into 0 141.129 * [backup-simplify]: Simplify 0 into 0 141.129 * [backup-simplify]: Simplify (+ 0) into 0 141.130 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 141.130 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 141.130 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 141.131 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 141.131 * [backup-simplify]: Simplify (+ 0 0) into 0 141.131 * [backup-simplify]: Simplify (- (/ 0 (sin (/ 1 k))) (+ (* (/ 1 (sin (/ 1 k))) (/ 0 (sin (/ 1 k)))))) into 0 141.131 * [backup-simplify]: Simplify (+ (* 2 0) (* 0 (/ 1 (sin (/ 1 k))))) into 0 141.131 * [backup-simplify]: Simplify 0 into 0 141.132 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 0) (+ (* 0 1) (* 0 0)))) into 0 141.132 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 l))) into 0 141.132 * [backup-simplify]: Simplify (- (/ 0 (* (sin (/ 1 k)) l)) (+ (* (/ t (* (sin (/ 1 k)) l)) (/ 0 (* (sin (/ 1 k)) l))) (* 0 (/ 0 (* (sin (/ 1 k)) l))))) into 0 141.133 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (* 0 (/ t (* (sin (/ 1 k)) l))))) into 0 141.133 * [taylor]: Taking taylor expansion of 0 in l 141.133 * [backup-simplify]: Simplify 0 into 0 141.133 * [taylor]: Taking taylor expansion of 0 in t 141.133 * [backup-simplify]: Simplify 0 into 0 141.133 * [backup-simplify]: Simplify 0 into 0 141.134 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 141.134 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 141.134 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 141.135 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 141.136 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 141.136 * [backup-simplify]: Simplify (+ 0 0) into 0 141.136 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 1) (* 0 0)))) into 0 141.137 * [backup-simplify]: Simplify (- (/ 0 (sin (/ 1 k))) (+ (* (/ t (sin (/ 1 k))) (/ 0 (sin (/ 1 k)))) (* 0 (/ 0 (sin (/ 1 k)))))) into 0 141.141 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (* 0 (/ t (sin (/ 1 k)))))) into 0 141.141 * [taylor]: Taking taylor expansion of 0 in t 141.141 * [backup-simplify]: Simplify 0 into 0 141.141 * [backup-simplify]: Simplify 0 into 0 141.141 * [backup-simplify]: Simplify 0 into 0 141.142 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 141.143 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 141.143 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 141.144 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 141.144 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 141.145 * [backup-simplify]: Simplify (+ 0 0) into 0 141.145 * [backup-simplify]: Simplify (- (/ 0 (sin (/ 1 k))) (+ (* (/ 1 (sin (/ 1 k))) (/ 0 (sin (/ 1 k)))) (* 0 (/ 0 (sin (/ 1 k)))))) into 0 141.146 * [backup-simplify]: Simplify (+ (* 2 0) (+ (* 0 0) (* 0 (/ 1 (sin (/ 1 k)))))) into 0 141.146 * [backup-simplify]: Simplify 0 into 0 141.146 * [backup-simplify]: Simplify (* (/ 2 (sin (/ 1 (/ 1 k)))) (* (/ 1 t) (* (/ 1 (/ 1 l)) (/ 1 k)))) into (* 2 (/ l (* t (* (sin k) k)))) 141.147 * [backup-simplify]: Simplify (/ 1 (/ (/ (/ (/ 1 (- k)) 1) (/ 1 (- l))) (/ (/ 2 (/ 1 (- t))) (sin (/ 1 (- k)))))) into (* -2 (/ (* t k) (* l (sin (/ -1 k))))) 141.147 * [approximate]: Taking taylor expansion of (* -2 (/ (* t k) (* l (sin (/ -1 k))))) in (k l t) around 0 141.147 * [taylor]: Taking taylor expansion of (* -2 (/ (* t k) (* l (sin (/ -1 k))))) in t 141.147 * [taylor]: Taking taylor expansion of -2 in t 141.147 * [backup-simplify]: Simplify -2 into -2 141.147 * [taylor]: Taking taylor expansion of (/ (* t k) (* l (sin (/ -1 k)))) in t 141.147 * [taylor]: Taking taylor expansion of (* t k) in t 141.147 * [taylor]: Taking taylor expansion of t in t 141.147 * [backup-simplify]: Simplify 0 into 0 141.147 * [backup-simplify]: Simplify 1 into 1 141.147 * [taylor]: Taking taylor expansion of k in t 141.147 * [backup-simplify]: Simplify k into k 141.147 * [taylor]: Taking taylor expansion of (* l (sin (/ -1 k))) in t 141.147 * [taylor]: Taking taylor expansion of l in t 141.147 * [backup-simplify]: Simplify l into l 141.147 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 141.147 * [taylor]: Taking taylor expansion of (/ -1 k) in t 141.147 * [taylor]: Taking taylor expansion of -1 in t 141.147 * [backup-simplify]: Simplify -1 into -1 141.147 * [taylor]: Taking taylor expansion of k in t 141.147 * [backup-simplify]: Simplify k into k 141.147 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 141.147 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 141.147 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 141.147 * [backup-simplify]: Simplify (* 0 k) into 0 141.148 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 k)) into k 141.148 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 141.148 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 141.148 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 141.148 * [backup-simplify]: Simplify (* l (sin (/ -1 k))) into (* (sin (/ -1 k)) l) 141.148 * [backup-simplify]: Simplify (/ k (* (sin (/ -1 k)) l)) into (/ k (* (sin (/ -1 k)) l)) 141.148 * [taylor]: Taking taylor expansion of (* -2 (/ (* t k) (* l (sin (/ -1 k))))) in l 141.148 * [taylor]: Taking taylor expansion of -2 in l 141.148 * [backup-simplify]: Simplify -2 into -2 141.148 * [taylor]: Taking taylor expansion of (/ (* t k) (* l (sin (/ -1 k)))) in l 141.148 * [taylor]: Taking taylor expansion of (* t k) in l 141.148 * [taylor]: Taking taylor expansion of t in l 141.148 * [backup-simplify]: Simplify t into t 141.148 * [taylor]: Taking taylor expansion of k in l 141.148 * [backup-simplify]: Simplify k into k 141.148 * [taylor]: Taking taylor expansion of (* l (sin (/ -1 k))) in l 141.149 * [taylor]: Taking taylor expansion of l in l 141.149 * [backup-simplify]: Simplify 0 into 0 141.149 * [backup-simplify]: Simplify 1 into 1 141.149 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in l 141.149 * [taylor]: Taking taylor expansion of (/ -1 k) in l 141.149 * [taylor]: Taking taylor expansion of -1 in l 141.149 * [backup-simplify]: Simplify -1 into -1 141.149 * [taylor]: Taking taylor expansion of k in l 141.149 * [backup-simplify]: Simplify k into k 141.149 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 141.149 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 141.149 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 141.149 * [backup-simplify]: Simplify (* t k) into (* t k) 141.149 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 141.149 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 141.149 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 141.149 * [backup-simplify]: Simplify (* 0 (sin (/ -1 k))) into 0 141.150 * [backup-simplify]: Simplify (+ 0) into 0 141.150 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 141.150 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 141.151 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 141.152 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 141.152 * [backup-simplify]: Simplify (+ 0 0) into 0 141.152 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (sin (/ -1 k)))) into (sin (/ -1 k)) 141.152 * [backup-simplify]: Simplify (/ (* t k) (sin (/ -1 k))) into (/ (* t k) (sin (/ -1 k))) 141.152 * [taylor]: Taking taylor expansion of (* -2 (/ (* t k) (* l (sin (/ -1 k))))) in k 141.153 * [taylor]: Taking taylor expansion of -2 in k 141.153 * [backup-simplify]: Simplify -2 into -2 141.153 * [taylor]: Taking taylor expansion of (/ (* t k) (* l (sin (/ -1 k)))) in k 141.153 * [taylor]: Taking taylor expansion of (* t k) in k 141.153 * [taylor]: Taking taylor expansion of t in k 141.153 * [backup-simplify]: Simplify t into t 141.153 * [taylor]: Taking taylor expansion of k in k 141.153 * [backup-simplify]: Simplify 0 into 0 141.153 * [backup-simplify]: Simplify 1 into 1 141.153 * [taylor]: Taking taylor expansion of (* l (sin (/ -1 k))) in k 141.153 * [taylor]: Taking taylor expansion of l in k 141.153 * [backup-simplify]: Simplify l into l 141.153 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 141.153 * [taylor]: Taking taylor expansion of (/ -1 k) in k 141.153 * [taylor]: Taking taylor expansion of -1 in k 141.153 * [backup-simplify]: Simplify -1 into -1 141.153 * [taylor]: Taking taylor expansion of k in k 141.153 * [backup-simplify]: Simplify 0 into 0 141.153 * [backup-simplify]: Simplify 1 into 1 141.153 * [backup-simplify]: Simplify (/ -1 1) into -1 141.153 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 141.154 * [backup-simplify]: Simplify (* t 0) into 0 141.154 * [backup-simplify]: Simplify (+ (* t 1) (* 0 0)) into t 141.154 * [backup-simplify]: Simplify (* l (sin (/ -1 k))) into (* (sin (/ -1 k)) l) 141.154 * [backup-simplify]: Simplify (/ t (* (sin (/ -1 k)) l)) into (/ t (* (sin (/ -1 k)) l)) 141.154 * [taylor]: Taking taylor expansion of (* -2 (/ (* t k) (* l (sin (/ -1 k))))) in k 141.154 * [taylor]: Taking taylor expansion of -2 in k 141.154 * [backup-simplify]: Simplify -2 into -2 141.154 * [taylor]: Taking taylor expansion of (/ (* t k) (* l (sin (/ -1 k)))) in k 141.154 * [taylor]: Taking taylor expansion of (* t k) in k 141.154 * [taylor]: Taking taylor expansion of t in k 141.154 * [backup-simplify]: Simplify t into t 141.154 * [taylor]: Taking taylor expansion of k in k 141.154 * [backup-simplify]: Simplify 0 into 0 141.154 * [backup-simplify]: Simplify 1 into 1 141.154 * [taylor]: Taking taylor expansion of (* l (sin (/ -1 k))) in k 141.154 * [taylor]: Taking taylor expansion of l in k 141.155 * [backup-simplify]: Simplify l into l 141.155 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 141.155 * [taylor]: Taking taylor expansion of (/ -1 k) in k 141.155 * [taylor]: Taking taylor expansion of -1 in k 141.155 * [backup-simplify]: Simplify -1 into -1 141.155 * [taylor]: Taking taylor expansion of k in k 141.155 * [backup-simplify]: Simplify 0 into 0 141.155 * [backup-simplify]: Simplify 1 into 1 141.155 * [backup-simplify]: Simplify (/ -1 1) into -1 141.155 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 141.155 * [backup-simplify]: Simplify (* t 0) into 0 141.156 * [backup-simplify]: Simplify (+ (* t 1) (* 0 0)) into t 141.156 * [backup-simplify]: Simplify (* l (sin (/ -1 k))) into (* (sin (/ -1 k)) l) 141.156 * [backup-simplify]: Simplify (/ t (* (sin (/ -1 k)) l)) into (/ t (* (sin (/ -1 k)) l)) 141.156 * [backup-simplify]: Simplify (* -2 (/ t (* (sin (/ -1 k)) l))) into (* -2 (/ t (* l (sin (/ -1 k))))) 141.156 * [taylor]: Taking taylor expansion of (* -2 (/ t (* l (sin (/ -1 k))))) in l 141.156 * [taylor]: Taking taylor expansion of -2 in l 141.156 * [backup-simplify]: Simplify -2 into -2 141.156 * [taylor]: Taking taylor expansion of (/ t (* l (sin (/ -1 k)))) in l 141.156 * [taylor]: Taking taylor expansion of t in l 141.156 * [backup-simplify]: Simplify t into t 141.156 * [taylor]: Taking taylor expansion of (* l (sin (/ -1 k))) in l 141.156 * [taylor]: Taking taylor expansion of l in l 141.156 * [backup-simplify]: Simplify 0 into 0 141.156 * [backup-simplify]: Simplify 1 into 1 141.156 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in l 141.156 * [taylor]: Taking taylor expansion of (/ -1 k) in l 141.157 * [taylor]: Taking taylor expansion of -1 in l 141.157 * [backup-simplify]: Simplify -1 into -1 141.157 * [taylor]: Taking taylor expansion of k in l 141.157 * [backup-simplify]: Simplify k into k 141.157 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 141.157 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 141.157 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 141.157 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 141.157 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 141.157 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 141.157 * [backup-simplify]: Simplify (* 0 (sin (/ -1 k))) into 0 141.158 * [backup-simplify]: Simplify (+ 0) into 0 141.158 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 141.158 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 141.159 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 141.159 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 141.160 * [backup-simplify]: Simplify (+ 0 0) into 0 141.160 * [backup-simplify]: Simplify (+ (* 0 0) (* 1 (sin (/ -1 k)))) into (sin (/ -1 k)) 141.160 * [backup-simplify]: Simplify (/ t (sin (/ -1 k))) into (/ t (sin (/ -1 k))) 141.160 * [backup-simplify]: Simplify (* -2 (/ t (sin (/ -1 k)))) into (* -2 (/ t (sin (/ -1 k)))) 141.160 * [taylor]: Taking taylor expansion of (* -2 (/ t (sin (/ -1 k)))) in t 141.160 * [taylor]: Taking taylor expansion of -2 in t 141.161 * [backup-simplify]: Simplify -2 into -2 141.161 * [taylor]: Taking taylor expansion of (/ t (sin (/ -1 k))) in t 141.161 * [taylor]: Taking taylor expansion of t in t 141.161 * [backup-simplify]: Simplify 0 into 0 141.161 * [backup-simplify]: Simplify 1 into 1 141.161 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in t 141.161 * [taylor]: Taking taylor expansion of (/ -1 k) in t 141.161 * [taylor]: Taking taylor expansion of -1 in t 141.161 * [backup-simplify]: Simplify -1 into -1 141.161 * [taylor]: Taking taylor expansion of k in t 141.161 * [backup-simplify]: Simplify k into k 141.161 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 141.161 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 141.161 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 141.161 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 141.161 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 141.161 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 141.161 * [backup-simplify]: Simplify (/ 1 (sin (/ -1 k))) into (/ 1 (sin (/ -1 k))) 141.161 * [backup-simplify]: Simplify (* -2 (/ 1 (sin (/ -1 k)))) into (/ -2 (sin (/ -1 k))) 141.161 * [backup-simplify]: Simplify (/ -2 (sin (/ -1 k))) into (/ -2 (sin (/ -1 k))) 141.162 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 1) (* 0 0))) into 0 141.162 * [backup-simplify]: Simplify (+ (* l 0) (* 0 (sin (/ -1 k)))) into 0 141.163 * [backup-simplify]: Simplify (- (/ 0 (* (sin (/ -1 k)) l)) (+ (* (/ t (* (sin (/ -1 k)) l)) (/ 0 (* (sin (/ -1 k)) l))))) into 0 141.163 * [backup-simplify]: Simplify (+ (* -2 0) (* 0 (/ t (* (sin (/ -1 k)) l)))) into 0 141.163 * [taylor]: Taking taylor expansion of 0 in l 141.163 * [backup-simplify]: Simplify 0 into 0 141.164 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 141.165 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 141.166 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 141.166 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 141.167 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 141.167 * [backup-simplify]: Simplify (+ 0 0) into 0 141.168 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (* 0 (sin (/ -1 k))))) into 0 141.168 * [backup-simplify]: Simplify (- (/ 0 (sin (/ -1 k))) (+ (* (/ t (sin (/ -1 k))) (/ 0 (sin (/ -1 k)))))) into 0 141.169 * [backup-simplify]: Simplify (+ (* -2 0) (* 0 (/ t (sin (/ -1 k))))) into 0 141.169 * [taylor]: Taking taylor expansion of 0 in t 141.169 * [backup-simplify]: Simplify 0 into 0 141.169 * [backup-simplify]: Simplify 0 into 0 141.169 * [backup-simplify]: Simplify (+ 0) into 0 141.170 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 141.170 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 141.171 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 141.171 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 141.171 * [backup-simplify]: Simplify (+ 0 0) into 0 141.172 * [backup-simplify]: Simplify (- (/ 0 (sin (/ -1 k))) (+ (* (/ 1 (sin (/ -1 k))) (/ 0 (sin (/ -1 k)))))) into 0 141.172 * [backup-simplify]: Simplify (+ (* -2 0) (* 0 (/ 1 (sin (/ -1 k))))) into 0 141.172 * [backup-simplify]: Simplify 0 into 0 141.173 * [backup-simplify]: Simplify (+ (* t 0) (+ (* 0 0) (+ (* 0 1) (* 0 0)))) into 0 141.173 * [backup-simplify]: Simplify (+ (* l 0) (+ (* 0 0) (* 0 (sin (/ -1 k))))) into 0 141.174 * [backup-simplify]: Simplify (- (/ 0 (* (sin (/ -1 k)) l)) (+ (* (/ t (* (sin (/ -1 k)) l)) (/ 0 (* (sin (/ -1 k)) l))) (* 0 (/ 0 (* (sin (/ -1 k)) l))))) into 0 141.175 * [backup-simplify]: Simplify (+ (* -2 0) (+ (* 0 0) (* 0 (/ t (* (sin (/ -1 k)) l))))) into 0 141.175 * [taylor]: Taking taylor expansion of 0 in l 141.175 * [backup-simplify]: Simplify 0 into 0 141.175 * [taylor]: Taking taylor expansion of 0 in t 141.175 * [backup-simplify]: Simplify 0 into 0 141.175 * [backup-simplify]: Simplify 0 into 0 141.176 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 141.176 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 141.177 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 141.178 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 141.179 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 141.179 * [backup-simplify]: Simplify (+ 0 0) into 0 141.180 * [backup-simplify]: Simplify (+ (* 0 0) (+ (* 1 0) (+ (* 0 0) (* 0 (sin (/ -1 k)))))) into 0 141.181 * [backup-simplify]: Simplify (- (/ 0 (sin (/ -1 k))) (+ (* (/ t (sin (/ -1 k))) (/ 0 (sin (/ -1 k)))) (* 0 (/ 0 (sin (/ -1 k)))))) into 0 141.181 * [backup-simplify]: Simplify (+ (* -2 0) (+ (* 0 0) (* 0 (/ t (sin (/ -1 k)))))) into 0 141.182 * [taylor]: Taking taylor expansion of 0 in t 141.182 * [backup-simplify]: Simplify 0 into 0 141.182 * [backup-simplify]: Simplify 0 into 0 141.182 * [backup-simplify]: Simplify 0 into 0 141.182 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 141.183 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 141.183 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 141.184 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 141.185 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 141.185 * [backup-simplify]: Simplify (+ 0 0) into 0 141.185 * [backup-simplify]: Simplify (- (/ 0 (sin (/ -1 k))) (+ (* (/ 1 (sin (/ -1 k))) (/ 0 (sin (/ -1 k)))) (* 0 (/ 0 (sin (/ -1 k)))))) into 0 141.186 * [backup-simplify]: Simplify (+ (* -2 0) (+ (* 0 0) (* 0 (/ 1 (sin (/ -1 k)))))) into 0 141.186 * [backup-simplify]: Simplify 0 into 0 141.187 * [backup-simplify]: Simplify (* (/ -2 (sin (/ -1 (/ 1 (- k))))) (* (/ 1 (- t)) (* (/ 1 (/ 1 (- l))) (/ 1 (- k))))) into (* 2 (/ l (* t (* (sin k) k)))) 141.187 * * * * [progress]: [ 4 / 4 ] generating series at (2 2 2) 141.187 * [backup-simplify]: Simplify (/ l (tan k)) into (/ l (tan k)) 141.187 * [approximate]: Taking taylor expansion of (/ l (tan k)) in (l k) around 0 141.187 * [taylor]: Taking taylor expansion of (/ l (tan k)) in k 141.187 * [taylor]: Taking taylor expansion of l in k 141.187 * [backup-simplify]: Simplify l into l 141.187 * [taylor]: Taking taylor expansion of (tan k) in k 141.187 * [taylor]: Rewrote expression to (/ (sin k) (cos k)) 141.187 * [taylor]: Taking taylor expansion of (sin k) in k 141.187 * [taylor]: Taking taylor expansion of k in k 141.187 * [backup-simplify]: Simplify 0 into 0 141.187 * [backup-simplify]: Simplify 1 into 1 141.187 * [taylor]: Taking taylor expansion of (cos k) in k 141.187 * [taylor]: Taking taylor expansion of k in k 141.187 * [backup-simplify]: Simplify 0 into 0 141.187 * [backup-simplify]: Simplify 1 into 1 141.188 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 141.188 * [backup-simplify]: Simplify (/ 1 1) into 1 141.189 * [backup-simplify]: Simplify (/ l 1) into l 141.189 * [taylor]: Taking taylor expansion of (/ l (tan k)) in l 141.189 * [taylor]: Taking taylor expansion of l in l 141.189 * [backup-simplify]: Simplify 0 into 0 141.189 * [backup-simplify]: Simplify 1 into 1 141.189 * [taylor]: Taking taylor expansion of (tan k) in l 141.189 * [taylor]: Rewrote expression to (/ (sin k) (cos k)) 141.189 * [taylor]: Taking taylor expansion of (sin k) in l 141.189 * [taylor]: Taking taylor expansion of k in l 141.189 * [backup-simplify]: Simplify k into k 141.189 * [backup-simplify]: Simplify (sin k) into (sin k) 141.189 * [backup-simplify]: Simplify (cos k) into (cos k) 141.189 * [taylor]: Taking taylor expansion of (cos k) in l 141.189 * [taylor]: Taking taylor expansion of k in l 141.189 * [backup-simplify]: Simplify k into k 141.189 * [backup-simplify]: Simplify (cos k) into (cos k) 141.189 * [backup-simplify]: Simplify (sin k) into (sin k) 141.189 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 141.189 * [backup-simplify]: Simplify (* (cos k) 0) into 0 141.189 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 141.189 * [backup-simplify]: Simplify (* (cos k) 1) into (cos k) 141.189 * [backup-simplify]: Simplify (* (sin k) 0) into 0 141.190 * [backup-simplify]: Simplify (- 0) into 0 141.190 * [backup-simplify]: Simplify (+ (cos k) 0) into (cos k) 141.190 * [backup-simplify]: Simplify (/ (sin k) (cos k)) into (/ (sin k) (cos k)) 141.190 * [backup-simplify]: Simplify (/ 1 (/ (sin k) (cos k))) into (/ (cos k) (sin k)) 141.190 * [taylor]: Taking taylor expansion of (/ l (tan k)) in l 141.190 * [taylor]: Taking taylor expansion of l in l 141.190 * [backup-simplify]: Simplify 0 into 0 141.190 * [backup-simplify]: Simplify 1 into 1 141.190 * [taylor]: Taking taylor expansion of (tan k) in l 141.190 * [taylor]: Rewrote expression to (/ (sin k) (cos k)) 141.190 * [taylor]: Taking taylor expansion of (sin k) in l 141.190 * [taylor]: Taking taylor expansion of k in l 141.190 * [backup-simplify]: Simplify k into k 141.190 * [backup-simplify]: Simplify (sin k) into (sin k) 141.190 * [backup-simplify]: Simplify (cos k) into (cos k) 141.190 * [taylor]: Taking taylor expansion of (cos k) in l 141.190 * [taylor]: Taking taylor expansion of k in l 141.191 * [backup-simplify]: Simplify k into k 141.191 * [backup-simplify]: Simplify (cos k) into (cos k) 141.191 * [backup-simplify]: Simplify (sin k) into (sin k) 141.191 * [backup-simplify]: Simplify (* (sin k) 1) into (sin k) 141.191 * [backup-simplify]: Simplify (* (cos k) 0) into 0 141.191 * [backup-simplify]: Simplify (+ (sin k) 0) into (sin k) 141.191 * [backup-simplify]: Simplify (* (cos k) 1) into (cos k) 141.191 * [backup-simplify]: Simplify (* (sin k) 0) into 0 141.191 * [backup-simplify]: Simplify (- 0) into 0 141.191 * [backup-simplify]: Simplify (+ (cos k) 0) into (cos k) 141.192 * [backup-simplify]: Simplify (/ (sin k) (cos k)) into (/ (sin k) (cos k)) 141.192 * [backup-simplify]: Simplify (/ 1 (/ (sin k) (cos k))) into (/ (cos k) (sin k)) 141.192 * [taylor]: Taking taylor expansion of (/ (cos k) (sin k)) in k 141.192 * [taylor]: Taking taylor expansion of (cos k) in k 141.192 * [taylor]: Taking taylor expansion of k in k 141.192 * [backup-simplify]: Simplify 0 into 0 141.192 * [backup-simplify]: Simplify 1 into 1 141.192 * [taylor]: Taking taylor expansion of (sin k) in k 141.192 * [taylor]: Taking taylor expansion of k in k 141.192 * [backup-simplify]: Simplify 0 into 0 141.192 * [backup-simplify]: Simplify 1 into 1 141.193 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 1 1) 1))) into 1 141.193 * [backup-simplify]: Simplify (/ 1 1) into 1 141.193 * [backup-simplify]: Simplify 1 into 1 141.194 * [backup-simplify]: Simplify (+ 0) into 0 141.194 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 1)) into 0 141.195 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 141.195 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 0)) into 0 141.196 * [backup-simplify]: Simplify (+ 0 0) into 0 141.196 * [backup-simplify]: Simplify (+ 0) into 0 141.197 * [backup-simplify]: Simplify (+ (* (cos k) 0) (* 0 1)) into 0 141.197 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 141.198 * [backup-simplify]: Simplify (+ (* (sin k) 0) (* 0 0)) into 0 141.198 * [backup-simplify]: Simplify (- 0) into 0 141.198 * [backup-simplify]: Simplify (+ 0 0) into 0 141.199 * [backup-simplify]: Simplify (- (/ 0 (cos k)) (+ (* (/ (sin k) (cos k)) (/ 0 (cos k))))) into 0 141.199 * [backup-simplify]: Simplify (- (/ 0 (/ (sin k) (cos k))) (+ (* (/ (cos k) (sin k)) (/ 0 (/ (sin k) (cos k)))))) into 0 141.199 * [taylor]: Taking taylor expansion of 0 in k 141.199 * [backup-simplify]: Simplify 0 into 0 141.199 * [backup-simplify]: Simplify (+ 0) into 0 141.200 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 141.201 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 1 (/ 0 1)))) into 0 141.201 * [backup-simplify]: Simplify 0 into 0 141.202 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 141.203 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (* 0 1))) into 0 141.203 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 141.204 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (* 0 0))) into 0 141.204 * [backup-simplify]: Simplify (+ 0 0) into 0 141.205 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 141.206 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (* 0 1))) into 0 141.207 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 141.207 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (* 0 0))) into 0 141.207 * [backup-simplify]: Simplify (- 0) into 0 141.208 * [backup-simplify]: Simplify (+ 0 0) into 0 141.208 * [backup-simplify]: Simplify (- (/ 0 (cos k)) (+ (* (/ (sin k) (cos k)) (/ 0 (cos k))) (* 0 (/ 0 (cos k))))) into 0 141.208 * [backup-simplify]: Simplify (- (/ 0 (/ (sin k) (cos k))) (+ (* (/ (cos k) (sin k)) (/ 0 (/ (sin k) (cos k)))) (* 0 (/ 0 (/ (sin k) (cos k)))))) into 0 141.208 * [taylor]: Taking taylor expansion of 0 in k 141.208 * [backup-simplify]: Simplify 0 into 0 141.209 * [backup-simplify]: Simplify 0 into 0 141.209 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 1 2) 2)) 0) into -1/2 141.211 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 1 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into -1/6 141.212 * [backup-simplify]: Simplify (- (/ -1/2 1) (+ (* 1 (/ -1/6 1)) (* 0 (/ 0 1)))) into -1/3 141.212 * [backup-simplify]: Simplify -1/3 into -1/3 141.213 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 141.215 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 141.216 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 141.217 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 141.218 * [backup-simplify]: Simplify (+ 0 0) into 0 141.219 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 141.219 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 141.221 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 141.222 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 141.222 * [backup-simplify]: Simplify (- 0) into 0 141.223 * [backup-simplify]: Simplify (+ 0 0) into 0 141.223 * [backup-simplify]: Simplify (- (/ 0 (cos k)) (+ (* (/ (sin k) (cos k)) (/ 0 (cos k))) (* 0 (/ 0 (cos k))) (* 0 (/ 0 (cos k))))) into 0 141.223 * [backup-simplify]: Simplify (- (/ 0 (/ (sin k) (cos k))) (+ (* (/ (cos k) (sin k)) (/ 0 (/ (sin k) (cos k)))) (* 0 (/ 0 (/ (sin k) (cos k)))) (* 0 (/ 0 (/ (sin k) (cos k)))))) into 0 141.223 * [taylor]: Taking taylor expansion of 0 in k 141.223 * [backup-simplify]: Simplify 0 into 0 141.223 * [backup-simplify]: Simplify 0 into 0 141.224 * [backup-simplify]: Simplify 0 into 0 141.225 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 1 1) 1) (/ (pow 0 1) 1)) 0) into 0 141.226 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 1 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 141.228 * [backup-simplify]: Simplify (- (/ 0 1) (+ (* 1 (/ 0 1)) (* 0 (/ -1/6 1)) (* -1/3 (/ 0 1)))) into 0 141.228 * [backup-simplify]: Simplify 0 into 0 141.230 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 141.231 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 141.233 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 141.234 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 141.235 * [backup-simplify]: Simplify (+ 0 0) into 0 141.237 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 141.239 * [backup-simplify]: Simplify (+ (* (cos k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 141.241 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 141.242 * [backup-simplify]: Simplify (+ (* (sin k) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 141.242 * [backup-simplify]: Simplify (- 0) into 0 141.243 * [backup-simplify]: Simplify (+ 0 0) into 0 141.244 * [backup-simplify]: Simplify (- (/ 0 (cos k)) (+ (* (/ (sin k) (cos k)) (/ 0 (cos k))) (* 0 (/ 0 (cos k))) (* 0 (/ 0 (cos k))) (* 0 (/ 0 (cos k))))) into 0 141.244 * [backup-simplify]: Simplify (- (/ 0 (/ (sin k) (cos k))) (+ (* (/ (cos k) (sin k)) (/ 0 (/ (sin k) (cos k)))) (* 0 (/ 0 (/ (sin k) (cos k)))) (* 0 (/ 0 (/ (sin k) (cos k)))) (* 0 (/ 0 (/ (sin k) (cos k)))))) into 0 141.244 * [taylor]: Taking taylor expansion of 0 in k 141.244 * [backup-simplify]: Simplify 0 into 0 141.244 * [backup-simplify]: Simplify 0 into 0 141.245 * [backup-simplify]: Simplify 0 into 0 141.245 * [backup-simplify]: Simplify 0 into 0 141.245 * [backup-simplify]: Simplify (+ (* -1/3 (* k l)) (* 1 (* (/ 1 k) l))) into (- (/ l k) (* 1/3 (* l k))) 141.245 * [backup-simplify]: Simplify (/ (/ 1 l) (tan (/ 1 k))) into (/ 1 (* (tan (/ 1 k)) l)) 141.245 * [approximate]: Taking taylor expansion of (/ 1 (* (tan (/ 1 k)) l)) in (l k) around 0 141.245 * [taylor]: Taking taylor expansion of (/ 1 (* (tan (/ 1 k)) l)) in k 141.245 * [taylor]: Taking taylor expansion of (* (tan (/ 1 k)) l) in k 141.245 * [taylor]: Taking taylor expansion of (tan (/ 1 k)) in k 141.245 * [taylor]: Rewrote expression to (/ (sin (/ 1 k)) (cos (/ 1 k))) 141.245 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 141.245 * [taylor]: Taking taylor expansion of (/ 1 k) in k 141.245 * [taylor]: Taking taylor expansion of k in k 141.245 * [backup-simplify]: Simplify 0 into 0 141.245 * [backup-simplify]: Simplify 1 into 1 141.246 * [backup-simplify]: Simplify (/ 1 1) into 1 141.246 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 141.246 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in k 141.246 * [taylor]: Taking taylor expansion of (/ 1 k) in k 141.246 * [taylor]: Taking taylor expansion of k in k 141.246 * [backup-simplify]: Simplify 0 into 0 141.246 * [backup-simplify]: Simplify 1 into 1 141.247 * [backup-simplify]: Simplify (/ 1 1) into 1 141.247 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 141.247 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (cos (/ 1 k))) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 141.247 * [taylor]: Taking taylor expansion of l in k 141.247 * [backup-simplify]: Simplify l into l 141.247 * [backup-simplify]: Simplify (* (/ (sin (/ 1 k)) (cos (/ 1 k))) l) into (/ (* (sin (/ 1 k)) l) (cos (/ 1 k))) 141.247 * [backup-simplify]: Simplify (/ 1 (/ (* (sin (/ 1 k)) l) (cos (/ 1 k)))) into (/ (cos (/ 1 k)) (* (sin (/ 1 k)) l)) 141.247 * [taylor]: Taking taylor expansion of (/ 1 (* (tan (/ 1 k)) l)) in l 141.247 * [taylor]: Taking taylor expansion of (* (tan (/ 1 k)) l) in l 141.247 * [taylor]: Taking taylor expansion of (tan (/ 1 k)) in l 141.248 * [taylor]: Rewrote expression to (/ (sin (/ 1 k)) (cos (/ 1 k))) 141.248 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in l 141.248 * [taylor]: Taking taylor expansion of (/ 1 k) in l 141.248 * [taylor]: Taking taylor expansion of k in l 141.248 * [backup-simplify]: Simplify k into k 141.248 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 141.248 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 141.248 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 141.248 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in l 141.248 * [taylor]: Taking taylor expansion of (/ 1 k) in l 141.248 * [taylor]: Taking taylor expansion of k in l 141.248 * [backup-simplify]: Simplify k into k 141.248 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 141.248 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 141.248 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 141.248 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 141.248 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 141.248 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 141.249 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 1) into (cos (/ 1 k)) 141.249 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 141.249 * [backup-simplify]: Simplify (- 0) into 0 141.249 * [backup-simplify]: Simplify (+ (cos (/ 1 k)) 0) into (cos (/ 1 k)) 141.249 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (cos (/ 1 k))) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 141.249 * [taylor]: Taking taylor expansion of l in l 141.250 * [backup-simplify]: Simplify 0 into 0 141.250 * [backup-simplify]: Simplify 1 into 1 141.250 * [backup-simplify]: Simplify (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) into 0 141.250 * [backup-simplify]: Simplify (+ 0) into 0 141.251 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 141.251 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 141.252 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 141.252 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 141.253 * [backup-simplify]: Simplify (+ 0 0) into 0 141.253 * [backup-simplify]: Simplify (+ 0) into 0 141.254 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 1)) into 0 141.254 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 141.255 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 141.255 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 0)) into 0 141.255 * [backup-simplify]: Simplify (- 0) into 0 141.256 * [backup-simplify]: Simplify (+ 0 0) into 0 141.256 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))))) into 0 141.257 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 1) (* 0 0)) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 141.257 * [backup-simplify]: Simplify (/ 1 (/ (sin (/ 1 k)) (cos (/ 1 k)))) into (/ (cos (/ 1 k)) (sin (/ 1 k))) 141.257 * [taylor]: Taking taylor expansion of (/ 1 (* (tan (/ 1 k)) l)) in l 141.257 * [taylor]: Taking taylor expansion of (* (tan (/ 1 k)) l) in l 141.257 * [taylor]: Taking taylor expansion of (tan (/ 1 k)) in l 141.257 * [taylor]: Rewrote expression to (/ (sin (/ 1 k)) (cos (/ 1 k))) 141.257 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in l 141.257 * [taylor]: Taking taylor expansion of (/ 1 k) in l 141.257 * [taylor]: Taking taylor expansion of k in l 141.257 * [backup-simplify]: Simplify k into k 141.257 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 141.257 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 141.257 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 141.257 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in l 141.258 * [taylor]: Taking taylor expansion of (/ 1 k) in l 141.258 * [taylor]: Taking taylor expansion of k in l 141.258 * [backup-simplify]: Simplify k into k 141.258 * [backup-simplify]: Simplify (/ 1 k) into (/ 1 k) 141.258 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 141.258 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 141.258 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 1) into (sin (/ 1 k)) 141.258 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 0) into 0 141.258 * [backup-simplify]: Simplify (+ (sin (/ 1 k)) 0) into (sin (/ 1 k)) 141.258 * [backup-simplify]: Simplify (* (cos (/ 1 k)) 1) into (cos (/ 1 k)) 141.258 * [backup-simplify]: Simplify (* (sin (/ 1 k)) 0) into 0 141.259 * [backup-simplify]: Simplify (- 0) into 0 141.259 * [backup-simplify]: Simplify (+ (cos (/ 1 k)) 0) into (cos (/ 1 k)) 141.259 * [backup-simplify]: Simplify (/ (sin (/ 1 k)) (cos (/ 1 k))) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 141.259 * [taylor]: Taking taylor expansion of l in l 141.259 * [backup-simplify]: Simplify 0 into 0 141.259 * [backup-simplify]: Simplify 1 into 1 141.259 * [backup-simplify]: Simplify (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) into 0 141.260 * [backup-simplify]: Simplify (+ 0) into 0 141.260 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 1)) into 0 141.260 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 141.261 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 141.262 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 0)) into 0 141.262 * [backup-simplify]: Simplify (+ 0 0) into 0 141.262 * [backup-simplify]: Simplify (+ 0) into 0 141.263 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (* 0 1)) into 0 141.263 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)))) into 0 141.264 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 141.264 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (* 0 0)) into 0 141.265 * [backup-simplify]: Simplify (- 0) into 0 141.265 * [backup-simplify]: Simplify (+ 0 0) into 0 141.265 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))))) into 0 141.266 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 1) (* 0 0)) into (/ (sin (/ 1 k)) (cos (/ 1 k))) 141.266 * [backup-simplify]: Simplify (/ 1 (/ (sin (/ 1 k)) (cos (/ 1 k)))) into (/ (cos (/ 1 k)) (sin (/ 1 k))) 141.266 * [taylor]: Taking taylor expansion of (/ (cos (/ 1 k)) (sin (/ 1 k))) in k 141.266 * [taylor]: Taking taylor expansion of (cos (/ 1 k)) in k 141.266 * [taylor]: Taking taylor expansion of (/ 1 k) in k 141.266 * [taylor]: Taking taylor expansion of k in k 141.266 * [backup-simplify]: Simplify 0 into 0 141.266 * [backup-simplify]: Simplify 1 into 1 141.267 * [backup-simplify]: Simplify (/ 1 1) into 1 141.267 * [backup-simplify]: Simplify (cos (/ 1 k)) into (cos (/ 1 k)) 141.267 * [taylor]: Taking taylor expansion of (sin (/ 1 k)) in k 141.267 * [taylor]: Taking taylor expansion of (/ 1 k) in k 141.267 * [taylor]: Taking taylor expansion of k in k 141.267 * [backup-simplify]: Simplify 0 into 0 141.267 * [backup-simplify]: Simplify 1 into 1 141.267 * [backup-simplify]: Simplify (/ 1 1) into 1 141.267 * [backup-simplify]: Simplify (sin (/ 1 k)) into (sin (/ 1 k)) 141.268 * [backup-simplify]: Simplify (/ (cos (/ 1 k)) (sin (/ 1 k))) into (/ (cos (/ 1 k)) (sin (/ 1 k))) 141.268 * [backup-simplify]: Simplify (/ (cos (/ 1 k)) (sin (/ 1 k))) into (/ (cos (/ 1 k)) (sin (/ 1 k))) 141.269 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 141.270 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 141.270 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 141.271 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 141.271 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 141.272 * [backup-simplify]: Simplify (+ 0 0) into 0 141.273 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 141.273 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 141.274 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 141.275 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 141.275 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 141.276 * [backup-simplify]: Simplify (- 0) into 0 141.276 * [backup-simplify]: Simplify (+ 0 0) into 0 141.277 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))))) into 0 141.277 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) (+ (* 0 1) (* 0 0))) into 0 141.278 * [backup-simplify]: Simplify (- (+ (* (/ (cos (/ 1 k)) (sin (/ 1 k))) (/ 0 (/ (sin (/ 1 k)) (cos (/ 1 k))))))) into 0 141.278 * [taylor]: Taking taylor expansion of 0 in k 141.278 * [backup-simplify]: Simplify 0 into 0 141.278 * [backup-simplify]: Simplify 0 into 0 141.278 * [backup-simplify]: Simplify (- (/ 0 (sin (/ 1 k))) (+ (* (/ (cos (/ 1 k)) (sin (/ 1 k))) (/ 0 (sin (/ 1 k)))))) into 0 141.278 * [backup-simplify]: Simplify 0 into 0 141.279 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 141.280 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 141.281 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 141.282 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 141.283 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 141.283 * [backup-simplify]: Simplify (+ 0 0) into 0 141.284 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 141.285 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 141.286 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 141.287 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 141.288 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 141.288 * [backup-simplify]: Simplify (- 0) into 0 141.289 * [backup-simplify]: Simplify (+ 0 0) into 0 141.289 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))))) into 0 141.290 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) (+ (* 0 0) (+ (* 0 1) (* 0 0)))) into 0 141.291 * [backup-simplify]: Simplify (- (+ (* (/ (cos (/ 1 k)) (sin (/ 1 k))) (/ 0 (/ (sin (/ 1 k)) (cos (/ 1 k))))) (* 0 (/ 0 (/ (sin (/ 1 k)) (cos (/ 1 k))))))) into 0 141.291 * [taylor]: Taking taylor expansion of 0 in k 141.291 * [backup-simplify]: Simplify 0 into 0 141.291 * [backup-simplify]: Simplify 0 into 0 141.291 * [backup-simplify]: Simplify 0 into 0 141.291 * [backup-simplify]: Simplify (- (/ 0 (sin (/ 1 k))) (+ (* (/ (cos (/ 1 k)) (sin (/ 1 k))) (/ 0 (sin (/ 1 k)))) (* 0 (/ 0 (sin (/ 1 k)))))) into 0 141.291 * [backup-simplify]: Simplify 0 into 0 141.294 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 141.295 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 141.295 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 141.302 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 141.303 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 141.303 * [backup-simplify]: Simplify (+ 0 0) into 0 141.306 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 141.307 * [backup-simplify]: Simplify (+ (* (cos (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 141.307 * [backup-simplify]: Simplify (- (+ (* (/ 1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 141.309 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 141.310 * [backup-simplify]: Simplify (+ (* (sin (/ 1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 141.310 * [backup-simplify]: Simplify (- 0) into 0 141.311 * [backup-simplify]: Simplify (+ 0 0) into 0 141.311 * [backup-simplify]: Simplify (- (/ 0 (cos (/ 1 k))) (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))) (* 0 (/ 0 (cos (/ 1 k)))))) into 0 141.312 * [backup-simplify]: Simplify (+ (* (/ (sin (/ 1 k)) (cos (/ 1 k))) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 1) (* 0 0))))) into 0 141.313 * [backup-simplify]: Simplify (- (+ (* (/ (cos (/ 1 k)) (sin (/ 1 k))) (/ 0 (/ (sin (/ 1 k)) (cos (/ 1 k))))) (* 0 (/ 0 (/ (sin (/ 1 k)) (cos (/ 1 k))))) (* 0 (/ 0 (/ (sin (/ 1 k)) (cos (/ 1 k))))))) into 0 141.313 * [taylor]: Taking taylor expansion of 0 in k 141.313 * [backup-simplify]: Simplify 0 into 0 141.313 * [backup-simplify]: Simplify 0 into 0 141.313 * [backup-simplify]: Simplify (* (/ (cos (/ 1 (/ 1 k))) (sin (/ 1 (/ 1 k)))) (* 1 (/ 1 (/ 1 l)))) into (/ (* l (cos k)) (sin k)) 141.313 * [backup-simplify]: Simplify (/ (/ 1 (- l)) (tan (/ 1 (- k)))) into (/ -1 (* (tan (/ -1 k)) l)) 141.314 * [approximate]: Taking taylor expansion of (/ -1 (* (tan (/ -1 k)) l)) in (l k) around 0 141.314 * [taylor]: Taking taylor expansion of (/ -1 (* (tan (/ -1 k)) l)) in k 141.314 * [taylor]: Taking taylor expansion of -1 in k 141.314 * [backup-simplify]: Simplify -1 into -1 141.314 * [taylor]: Taking taylor expansion of (* (tan (/ -1 k)) l) in k 141.314 * [taylor]: Taking taylor expansion of (tan (/ -1 k)) in k 141.314 * [taylor]: Rewrote expression to (/ (sin (/ -1 k)) (cos (/ -1 k))) 141.314 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 141.314 * [taylor]: Taking taylor expansion of (/ -1 k) in k 141.314 * [taylor]: Taking taylor expansion of -1 in k 141.314 * [backup-simplify]: Simplify -1 into -1 141.314 * [taylor]: Taking taylor expansion of k in k 141.314 * [backup-simplify]: Simplify 0 into 0 141.314 * [backup-simplify]: Simplify 1 into 1 141.315 * [backup-simplify]: Simplify (/ -1 1) into -1 141.315 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 141.315 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in k 141.315 * [taylor]: Taking taylor expansion of (/ -1 k) in k 141.315 * [taylor]: Taking taylor expansion of -1 in k 141.315 * [backup-simplify]: Simplify -1 into -1 141.315 * [taylor]: Taking taylor expansion of k in k 141.315 * [backup-simplify]: Simplify 0 into 0 141.315 * [backup-simplify]: Simplify 1 into 1 141.315 * [backup-simplify]: Simplify (/ -1 1) into -1 141.315 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 141.315 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (cos (/ -1 k))) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 141.316 * [taylor]: Taking taylor expansion of l in k 141.316 * [backup-simplify]: Simplify l into l 141.316 * [backup-simplify]: Simplify (* (/ (sin (/ -1 k)) (cos (/ -1 k))) l) into (/ (* l (sin (/ -1 k))) (cos (/ -1 k))) 141.316 * [backup-simplify]: Simplify (/ -1 (/ (* l (sin (/ -1 k))) (cos (/ -1 k)))) into (* -1 (/ (cos (/ -1 k)) (* (sin (/ -1 k)) l))) 141.316 * [taylor]: Taking taylor expansion of (/ -1 (* (tan (/ -1 k)) l)) in l 141.316 * [taylor]: Taking taylor expansion of -1 in l 141.316 * [backup-simplify]: Simplify -1 into -1 141.316 * [taylor]: Taking taylor expansion of (* (tan (/ -1 k)) l) in l 141.316 * [taylor]: Taking taylor expansion of (tan (/ -1 k)) in l 141.316 * [taylor]: Rewrote expression to (/ (sin (/ -1 k)) (cos (/ -1 k))) 141.316 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in l 141.316 * [taylor]: Taking taylor expansion of (/ -1 k) in l 141.316 * [taylor]: Taking taylor expansion of -1 in l 141.316 * [backup-simplify]: Simplify -1 into -1 141.316 * [taylor]: Taking taylor expansion of k in l 141.316 * [backup-simplify]: Simplify k into k 141.316 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 141.316 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 141.316 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 141.317 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in l 141.317 * [taylor]: Taking taylor expansion of (/ -1 k) in l 141.317 * [taylor]: Taking taylor expansion of -1 in l 141.317 * [backup-simplify]: Simplify -1 into -1 141.317 * [taylor]: Taking taylor expansion of k in l 141.317 * [backup-simplify]: Simplify k into k 141.317 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 141.317 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 141.317 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 141.317 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 141.317 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 141.317 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 141.317 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 1) into (cos (/ -1 k)) 141.317 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 141.318 * [backup-simplify]: Simplify (- 0) into 0 141.318 * [backup-simplify]: Simplify (+ (cos (/ -1 k)) 0) into (cos (/ -1 k)) 141.318 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (cos (/ -1 k))) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 141.318 * [taylor]: Taking taylor expansion of l in l 141.318 * [backup-simplify]: Simplify 0 into 0 141.318 * [backup-simplify]: Simplify 1 into 1 141.318 * [backup-simplify]: Simplify (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) into 0 141.319 * [backup-simplify]: Simplify (+ 0) into 0 141.319 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 141.319 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 141.320 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 141.321 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 141.321 * [backup-simplify]: Simplify (+ 0 0) into 0 141.322 * [backup-simplify]: Simplify (+ 0) into 0 141.322 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 1)) into 0 141.322 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 141.323 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 141.323 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 0)) into 0 141.324 * [backup-simplify]: Simplify (- 0) into 0 141.324 * [backup-simplify]: Simplify (+ 0 0) into 0 141.324 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))))) into 0 141.324 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 1) (* 0 0)) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 141.325 * [backup-simplify]: Simplify (/ -1 (/ (sin (/ -1 k)) (cos (/ -1 k)))) into (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) 141.325 * [taylor]: Taking taylor expansion of (/ -1 (* (tan (/ -1 k)) l)) in l 141.325 * [taylor]: Taking taylor expansion of -1 in l 141.325 * [backup-simplify]: Simplify -1 into -1 141.325 * [taylor]: Taking taylor expansion of (* (tan (/ -1 k)) l) in l 141.325 * [taylor]: Taking taylor expansion of (tan (/ -1 k)) in l 141.325 * [taylor]: Rewrote expression to (/ (sin (/ -1 k)) (cos (/ -1 k))) 141.325 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in l 141.325 * [taylor]: Taking taylor expansion of (/ -1 k) in l 141.325 * [taylor]: Taking taylor expansion of -1 in l 141.325 * [backup-simplify]: Simplify -1 into -1 141.325 * [taylor]: Taking taylor expansion of k in l 141.325 * [backup-simplify]: Simplify k into k 141.325 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 141.325 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 141.325 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 141.325 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in l 141.325 * [taylor]: Taking taylor expansion of (/ -1 k) in l 141.325 * [taylor]: Taking taylor expansion of -1 in l 141.325 * [backup-simplify]: Simplify -1 into -1 141.325 * [taylor]: Taking taylor expansion of k in l 141.325 * [backup-simplify]: Simplify k into k 141.325 * [backup-simplify]: Simplify (/ -1 k) into (/ -1 k) 141.325 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 141.325 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 141.325 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 1) into (sin (/ -1 k)) 141.325 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 0) into 0 141.325 * [backup-simplify]: Simplify (+ (sin (/ -1 k)) 0) into (sin (/ -1 k)) 141.326 * [backup-simplify]: Simplify (* (cos (/ -1 k)) 1) into (cos (/ -1 k)) 141.326 * [backup-simplify]: Simplify (* (sin (/ -1 k)) 0) into 0 141.326 * [backup-simplify]: Simplify (- 0) into 0 141.326 * [backup-simplify]: Simplify (+ (cos (/ -1 k)) 0) into (cos (/ -1 k)) 141.326 * [backup-simplify]: Simplify (/ (sin (/ -1 k)) (cos (/ -1 k))) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 141.326 * [taylor]: Taking taylor expansion of l in l 141.326 * [backup-simplify]: Simplify 0 into 0 141.326 * [backup-simplify]: Simplify 1 into 1 141.326 * [backup-simplify]: Simplify (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) into 0 141.326 * [backup-simplify]: Simplify (+ 0) into 0 141.327 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 1)) into 0 141.327 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 141.327 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 141.328 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 0)) into 0 141.328 * [backup-simplify]: Simplify (+ 0 0) into 0 141.328 * [backup-simplify]: Simplify (+ 0) into 0 141.328 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (* 0 1)) into 0 141.329 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)))) into 0 141.329 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 1) 1))) into 0 141.329 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (* 0 0)) into 0 141.330 * [backup-simplify]: Simplify (- 0) into 0 141.330 * [backup-simplify]: Simplify (+ 0 0) into 0 141.330 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))))) into 0 141.330 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 1) (* 0 0)) into (/ (sin (/ -1 k)) (cos (/ -1 k))) 141.330 * [backup-simplify]: Simplify (/ -1 (/ (sin (/ -1 k)) (cos (/ -1 k)))) into (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) 141.330 * [taylor]: Taking taylor expansion of (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) in k 141.331 * [taylor]: Taking taylor expansion of -1 in k 141.331 * [backup-simplify]: Simplify -1 into -1 141.331 * [taylor]: Taking taylor expansion of (/ (cos (/ -1 k)) (sin (/ -1 k))) in k 141.331 * [taylor]: Taking taylor expansion of (cos (/ -1 k)) in k 141.331 * [taylor]: Taking taylor expansion of (/ -1 k) in k 141.331 * [taylor]: Taking taylor expansion of -1 in k 141.331 * [backup-simplify]: Simplify -1 into -1 141.331 * [taylor]: Taking taylor expansion of k in k 141.331 * [backup-simplify]: Simplify 0 into 0 141.331 * [backup-simplify]: Simplify 1 into 1 141.331 * [backup-simplify]: Simplify (/ -1 1) into -1 141.331 * [backup-simplify]: Simplify (cos (/ -1 k)) into (cos (/ -1 k)) 141.331 * [taylor]: Taking taylor expansion of (sin (/ -1 k)) in k 141.331 * [taylor]: Taking taylor expansion of (/ -1 k) in k 141.331 * [taylor]: Taking taylor expansion of -1 in k 141.331 * [backup-simplify]: Simplify -1 into -1 141.331 * [taylor]: Taking taylor expansion of k in k 141.331 * [backup-simplify]: Simplify 0 into 0 141.331 * [backup-simplify]: Simplify 1 into 1 141.331 * [backup-simplify]: Simplify (/ -1 1) into -1 141.332 * [backup-simplify]: Simplify (sin (/ -1 k)) into (sin (/ -1 k)) 141.332 * [backup-simplify]: Simplify (/ (cos (/ -1 k)) (sin (/ -1 k))) into (/ (cos (/ -1 k)) (sin (/ -1 k))) 141.332 * [backup-simplify]: Simplify (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) into (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) 141.332 * [backup-simplify]: Simplify (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) into (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) 141.333 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 141.333 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 141.333 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 141.334 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 141.334 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 141.334 * [backup-simplify]: Simplify (+ 0 0) into 0 141.335 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 2) 2)) 0) into 0 141.335 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (* 0 1))) into 0 141.336 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)))) into 0 141.336 * [backup-simplify]: Simplify (+ 0 (* 1 (/ (pow 0 1) 1))) into 0 141.337 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (* 0 0))) into 0 141.337 * [backup-simplify]: Simplify (- 0) into 0 141.337 * [backup-simplify]: Simplify (+ 0 0) into 0 141.337 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))))) into 0 141.338 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) (+ (* 0 1) (* 0 0))) into 0 141.338 * [backup-simplify]: Simplify (- (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k)))) (+ (* (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k))))))) into 0 141.338 * [taylor]: Taking taylor expansion of 0 in k 141.338 * [backup-simplify]: Simplify 0 into 0 141.338 * [backup-simplify]: Simplify 0 into 0 141.339 * [backup-simplify]: Simplify (- (/ 0 (sin (/ -1 k))) (+ (* (/ (cos (/ -1 k)) (sin (/ -1 k))) (/ 0 (sin (/ -1 k)))))) into 0 141.339 * [backup-simplify]: Simplify (+ (* -1 0) (* 0 (/ (cos (/ -1 k)) (sin (/ -1 k))))) into 0 141.339 * [backup-simplify]: Simplify 0 into 0 141.340 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 141.340 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 141.340 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 141.341 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 141.342 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 141.342 * [backup-simplify]: Simplify (+ 0 0) into 0 141.342 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) 0) into 0 141.343 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 1)))) into 0 141.343 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 141.344 * [backup-simplify]: Simplify (+ (* -1 (/ (pow 0 3) 6)) 0 (* 1 (/ (pow 0 1) 1))) into 0 141.344 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (* 0 0)))) into 0 141.345 * [backup-simplify]: Simplify (- 0) into 0 141.345 * [backup-simplify]: Simplify (+ 0 0) into 0 141.345 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))))) into 0 141.346 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) (+ (* 0 0) (+ (* 0 1) (* 0 0)))) into 0 141.346 * [backup-simplify]: Simplify (- (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k)))) (+ (* (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k))))) (* 0 (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k))))))) into 0 141.346 * [taylor]: Taking taylor expansion of 0 in k 141.346 * [backup-simplify]: Simplify 0 into 0 141.346 * [backup-simplify]: Simplify 0 into 0 141.346 * [backup-simplify]: Simplify 0 into 0 141.346 * [backup-simplify]: Simplify (- (/ 0 (sin (/ -1 k))) (+ (* (/ (cos (/ -1 k)) (sin (/ -1 k))) (/ 0 (sin (/ -1 k)))) (* 0 (/ 0 (sin (/ -1 k)))))) into 0 141.347 * [backup-simplify]: Simplify (+ (* -1 0) (+ (* 0 0) (* 0 (/ (cos (/ -1 k)) (sin (/ -1 k)))))) into 0 141.347 * [backup-simplify]: Simplify 0 into 0 141.348 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 141.349 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 141.349 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 141.350 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 141.350 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 141.351 * [backup-simplify]: Simplify (+ 0 0) into 0 141.352 * [backup-simplify]: Simplify (+ (* 1 (/ (pow 0 4) 24)) 0 (* -1 (/ (pow 0 1) 1) (/ (pow 0 1) 1)) (* -1 (/ (pow 0 2) 2)) 0) into 0 141.353 * [backup-simplify]: Simplify (+ (* (cos (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 1))))) into 0 141.353 * [backup-simplify]: Simplify (- (/ 0 k) (+ (* (/ -1 k) (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)) (* 0 (/ 0 k)))) into 0 141.354 * [backup-simplify]: Simplify (+ 0 (* -1 (/ (pow 0 2) 2) (/ (pow 0 1) 1)) 0 0 (* 1 (/ (pow 0 1) 1))) into 0 141.354 * [backup-simplify]: Simplify (+ (* (sin (/ -1 k)) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 0) (* 0 0))))) into 0 141.354 * [backup-simplify]: Simplify (- 0) into 0 141.355 * [backup-simplify]: Simplify (+ 0 0) into 0 141.355 * [backup-simplify]: Simplify (- (/ 0 (cos (/ -1 k))) (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))) (* 0 (/ 0 (cos (/ -1 k)))))) into 0 141.355 * [backup-simplify]: Simplify (+ (* (/ (sin (/ -1 k)) (cos (/ -1 k))) 0) (+ (* 0 0) (+ (* 0 0) (+ (* 0 1) (* 0 0))))) into 0 141.356 * [backup-simplify]: Simplify (- (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k)))) (+ (* (* -1 (/ (cos (/ -1 k)) (sin (/ -1 k)))) (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k))))) (* 0 (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k))))) (* 0 (/ 0 (/ (sin (/ -1 k)) (cos (/ -1 k))))))) into 0 141.356 * [taylor]: Taking taylor expansion of 0 in k 141.356 * [backup-simplify]: Simplify 0 into 0 141.356 * [backup-simplify]: Simplify 0 into 0 141.356 * [backup-simplify]: Simplify (* (* -1 (/ (cos (/ -1 (/ 1 (- k)))) (sin (/ -1 (/ 1 (- k)))))) (* 1 (/ 1 (/ 1 (- l))))) into (/ (* l (cos k)) (sin k)) 141.356 * * * [progress]: simplifying candidates 141.356 * * * * [progress]: [ 1 / 9559 ] simplifiying candidate # 141.357 * * * * [progress]: [ 2 / 9559 ] simplifiying candidate # 141.357 * * * * [progress]: [ 3 / 9559 ] simplifiying candidate # 141.357 * * * * [progress]: [ 4 / 9559 ] simplifiying candidate # 141.357 * * * * [progress]: [ 5 / 9559 ] simplifiying candidate # 141.357 * * * * [progress]: [ 6 / 9559 ] simplifiying candidate # 141.357 * * * * [progress]: [ 7 / 9559 ] simplifiying candidate # 141.357 * * * * [progress]: [ 8 / 9559 ] simplifiying candidate # 141.357 * * * * [progress]: [ 9 / 9559 ] simplifiying candidate # 141.357 * * * * [progress]: [ 10 / 9559 ] simplifiying candidate # 141.357 * * * * [progress]: [ 11 / 9559 ] simplifiying candidate # 141.357 * * * * [progress]: [ 12 / 9559 ] simplifiying candidate # 141.357 * * * * [progress]: [ 13 / 9559 ] simplifiying candidate # 141.357 * * * * [progress]: [ 14 / 9559 ] simplifiying candidate # 141.357 * * * * [progress]: [ 15 / 9559 ] simplifiying candidate # 141.357 * * * * [progress]: [ 16 / 9559 ] simplifiying candidate # 141.358 * * * * [progress]: [ 17 / 9559 ] simplifiying candidate # 141.358 * * * * [progress]: [ 18 / 9559 ] simplifiying candidate # 141.358 * * * * [progress]: [ 19 / 9559 ] simplifiying candidate # 141.358 * * * * [progress]: [ 20 / 9559 ] simplifiying candidate # 141.358 * * * * [progress]: [ 21 / 9559 ] simplifiying candidate # 141.358 * * * * [progress]: [ 22 / 9559 ] simplifiying candidate # 141.358 * * * * [progress]: [ 23 / 9559 ] simplifiying candidate # 141.358 * * * * [progress]: [ 24 / 9559 ] simplifiying candidate # 141.358 * * * * [progress]: [ 25 / 9559 ] simplifiying candidate # 141.358 * * * * [progress]: [ 26 / 9559 ] simplifiying candidate # 141.358 * * * * [progress]: [ 27 / 9559 ] simplifiying candidate # 141.358 * * * * [progress]: [ 28 / 9559 ] simplifiying candidate # 141.358 * * * * [progress]: [ 29 / 9559 ] simplifiying candidate # 141.358 * * * * [progress]: [ 30 / 9559 ] simplifiying candidate # 141.358 * * * * [progress]: [ 31 / 9559 ] simplifiying candidate # 141.358 * * * * [progress]: [ 32 / 9559 ] simplifiying candidate # 141.359 * * * * [progress]: [ 33 / 9559 ] simplifiying candidate # 141.359 * * * * [progress]: [ 34 / 9559 ] simplifiying candidate # 141.359 * * * * [progress]: [ 35 / 9559 ] simplifiying candidate # 141.359 * * * * [progress]: [ 36 / 9559 ] simplifiying candidate # 141.359 * * * * [progress]: [ 37 / 9559 ] simplifiying candidate # 141.359 * * * * [progress]: [ 38 / 9559 ] simplifiying candidate # 141.359 * * * * [progress]: [ 39 / 9559 ] simplifiying candidate # 141.359 * * * * [progress]: [ 40 / 9559 ] simplifiying candidate # 141.359 * * * * [progress]: [ 41 / 9559 ] simplifiying candidate # 141.359 * * * * [progress]: [ 42 / 9559 ] simplifiying candidate # 141.359 * * * * [progress]: [ 43 / 9559 ] simplifiying candidate # 141.359 * * * * [progress]: [ 44 / 9559 ] simplifiying candidate # 141.360 * * * * [progress]: [ 45 / 9559 ] simplifiying candidate # 141.360 * * * * [progress]: [ 46 / 9559 ] simplifiying candidate # 141.360 * * * * [progress]: [ 47 / 9559 ] simplifiying candidate # 141.360 * * * * [progress]: [ 48 / 9559 ] simplifiying candidate # 141.360 * * * * [progress]: [ 49 / 9559 ] simplifiying candidate # 141.360 * * * * [progress]: [ 50 / 9559 ] simplifiying candidate # 141.360 * * * * [progress]: [ 51 / 9559 ] simplifiying candidate # 141.360 * * * * [progress]: [ 52 / 9559 ] simplifiying candidate # 141.360 * * * * [progress]: [ 53 / 9559 ] simplifiying candidate # 141.361 * * * * [progress]: [ 54 / 9559 ] simplifiying candidate # 141.361 * * * * [progress]: [ 55 / 9559 ] simplifiying candidate # 141.361 * * * * [progress]: [ 56 / 9559 ] simplifiying candidate # 141.361 * * * * [progress]: [ 57 / 9559 ] simplifiying candidate # 141.361 * * * * [progress]: [ 58 / 9559 ] simplifiying candidate # 141.361 * * * * [progress]: [ 59 / 9559 ] simplifiying candidate # 141.361 * * * * [progress]: [ 60 / 9559 ] simplifiying candidate # 141.361 * * * * [progress]: [ 61 / 9559 ] simplifiying candidate # 141.361 * * * * [progress]: [ 62 / 9559 ] simplifiying candidate # 141.361 * * * * [progress]: [ 63 / 9559 ] simplifiying candidate # 141.362 * * * * [progress]: [ 64 / 9559 ] simplifiying candidate # 141.362 * * * * [progress]: [ 65 / 9559 ] simplifiying candidate # 141.362 * * * * [progress]: [ 66 / 9559 ] simplifiying candidate # 141.362 * * * * [progress]: [ 67 / 9559 ] simplifiying candidate # 141.362 * * * * [progress]: [ 68 / 9559 ] simplifiying candidate # 141.362 * * * * [progress]: [ 69 / 9559 ] simplifiying candidate # 141.362 * * * * [progress]: [ 70 / 9559 ] simplifiying candidate # 141.362 * * * * [progress]: [ 71 / 9559 ] simplifiying candidate # 141.362 * * * * [progress]: [ 72 / 9559 ] simplifiying candidate # 141.362 * * * * [progress]: [ 73 / 9559 ] simplifiying candidate # 141.363 * * * * [progress]: [ 74 / 9559 ] simplifiying candidate # 141.363 * * * * [progress]: [ 75 / 9559 ] simplifiying candidate # 141.363 * * * * [progress]: [ 76 / 9559 ] simplifiying candidate # 141.363 * * * * [progress]: [ 77 / 9559 ] simplifiying candidate # 141.363 * * * * [progress]: [ 78 / 9559 ] simplifiying candidate # 141.363 * * * * [progress]: [ 79 / 9559 ] simplifiying candidate # 141.363 * * * * [progress]: [ 80 / 9559 ] simplifiying candidate # 141.363 * * * * [progress]: [ 81 / 9559 ] simplifiying candidate # 141.363 * * * * [progress]: [ 82 / 9559 ] simplifiying candidate # 141.363 * * * * [progress]: [ 83 / 9559 ] simplifiying candidate # 141.364 * * * * [progress]: [ 84 / 9559 ] simplifiying candidate # 141.364 * * * * [progress]: [ 85 / 9559 ] simplifiying candidate # 141.364 * * * * [progress]: [ 86 / 9559 ] simplifiying candidate # 141.364 * * * * [progress]: [ 87 / 9559 ] simplifiying candidate # 141.364 * * * * [progress]: [ 88 / 9559 ] simplifiying candidate # 141.364 * * * * [progress]: [ 89 / 9559 ] simplifiying candidate # 141.364 * * * * [progress]: [ 90 / 9559 ] simplifiying candidate # 141.364 * * * * [progress]: [ 91 / 9559 ] simplifiying candidate # 141.364 * * * * [progress]: [ 92 / 9559 ] simplifiying candidate # 141.364 * * * * [progress]: [ 93 / 9559 ] simplifiying candidate # 141.365 * * * * [progress]: [ 94 / 9559 ] simplifiying candidate # 141.365 * * * * [progress]: [ 95 / 9559 ] simplifiying candidate # 141.365 * * * * [progress]: [ 96 / 9559 ] simplifiying candidate # 141.365 * * * * [progress]: [ 97 / 9559 ] simplifiying candidate # 141.365 * * * * [progress]: [ 98 / 9559 ] simplifiying candidate # 141.365 * * * * [progress]: [ 99 / 9559 ] simplifiying candidate # 141.365 * * * * [progress]: [ 100 / 9559 ] simplifiying candidate # 141.365 * * * * [progress]: [ 101 / 9559 ] simplifiying candidate # 141.365 * * * * [progress]: [ 102 / 9559 ] simplifiying candidate # 141.366 * * * * [progress]: [ 103 / 9559 ] simplifiying candidate # 141.366 * * * * [progress]: [ 104 / 9559 ] simplifiying candidate # 141.366 * * * * [progress]: [ 105 / 9559 ] simplifiying candidate # 141.366 * * * * [progress]: [ 106 / 9559 ] simplifiying candidate # 141.366 * * * * [progress]: [ 107 / 9559 ] simplifiying candidate # 141.366 * * * * [progress]: [ 108 / 9559 ] simplifiying candidate # 141.366 * * * * [progress]: [ 109 / 9559 ] simplifiying candidate # 141.366 * * * * [progress]: [ 110 / 9559 ] simplifiying candidate # 141.366 * * * * [progress]: [ 111 / 9559 ] simplifiying candidate # 141.366 * * * * [progress]: [ 112 / 9559 ] simplifiying candidate # 141.366 * * * * [progress]: [ 113 / 9559 ] simplifiying candidate # 141.367 * * * * [progress]: [ 114 / 9559 ] simplifiying candidate # 141.367 * * * * [progress]: [ 115 / 9559 ] simplifiying candidate # 141.367 * * * * [progress]: [ 116 / 9559 ] simplifiying candidate # 141.367 * * * * [progress]: [ 117 / 9559 ] simplifiying candidate # 141.367 * * * * [progress]: [ 118 / 9559 ] simplifiying candidate # 141.367 * * * * [progress]: [ 119 / 9559 ] simplifiying candidate # 141.367 * * * * [progress]: [ 120 / 9559 ] simplifiying candidate # 141.367 * * * * [progress]: [ 121 / 9559 ] simplifiying candidate # 141.367 * * * * [progress]: [ 122 / 9559 ] simplifiying candidate # 141.368 * * * * [progress]: [ 123 / 9559 ] simplifiying candidate # 141.368 * * * * [progress]: [ 124 / 9559 ] simplifiying candidate # 141.368 * * * * [progress]: [ 125 / 9559 ] simplifiying candidate # 141.368 * * * * [progress]: [ 126 / 9559 ] simplifiying candidate # 141.368 * * * * [progress]: [ 127 / 9559 ] simplifiying candidate # 141.368 * * * * [progress]: [ 128 / 9559 ] simplifiying candidate # 141.368 * * * * [progress]: [ 129 / 9559 ] simplifiying candidate # 141.368 * * * * [progress]: [ 130 / 9559 ] simplifiying candidate # 141.368 * * * * [progress]: [ 131 / 9559 ] simplifiying candidate # 141.368 * * * * [progress]: [ 132 / 9559 ] simplifiying candidate # 141.369 * * * * [progress]: [ 133 / 9559 ] simplifiying candidate # 141.369 * * * * [progress]: [ 134 / 9559 ] simplifiying candidate # 141.369 * * * * [progress]: [ 135 / 9559 ] simplifiying candidate # 141.369 * * * * [progress]: [ 136 / 9559 ] simplifiying candidate # 141.369 * * * * [progress]: [ 137 / 9559 ] simplifiying candidate # 141.369 * * * * [progress]: [ 138 / 9559 ] simplifiying candidate # 141.369 * * * * [progress]: [ 139 / 9559 ] simplifiying candidate # 141.369 * * * * [progress]: [ 140 / 9559 ] simplifiying candidate # 141.369 * * * * [progress]: [ 141 / 9559 ] simplifiying candidate # 141.370 * * * * [progress]: [ 142 / 9559 ] simplifiying candidate # 141.370 * * * * [progress]: [ 143 / 9559 ] simplifiying candidate # 141.370 * * * * [progress]: [ 144 / 9559 ] simplifiying candidate # 141.370 * * * * [progress]: [ 145 / 9559 ] simplifiying candidate # 141.370 * * * * [progress]: [ 146 / 9559 ] simplifiying candidate # 141.370 * * * * [progress]: [ 147 / 9559 ] simplifiying candidate # 141.370 * * * * [progress]: [ 148 / 9559 ] simplifiying candidate # 141.370 * * * * [progress]: [ 149 / 9559 ] simplifiying candidate # 141.370 * * * * [progress]: [ 150 / 9559 ] simplifiying candidate # 141.371 * * * * [progress]: [ 151 / 9559 ] simplifiying candidate # 141.371 * * * * [progress]: [ 152 / 9559 ] simplifiying candidate # 141.371 * * * * [progress]: [ 153 / 9559 ] simplifiying candidate # 141.371 * * * * [progress]: [ 154 / 9559 ] simplifiying candidate # 141.371 * * * * [progress]: [ 155 / 9559 ] simplifiying candidate # 141.371 * * * * [progress]: [ 156 / 9559 ] simplifiying candidate # 141.371 * * * * [progress]: [ 157 / 9559 ] simplifiying candidate # 141.371 * * * * [progress]: [ 158 / 9559 ] simplifiying candidate # 141.371 * * * * [progress]: [ 159 / 9559 ] simplifiying candidate # 141.371 * * * * [progress]: [ 160 / 9559 ] simplifiying candidate # 141.372 * * * * [progress]: [ 161 / 9559 ] simplifiying candidate # 141.372 * * * * [progress]: [ 162 / 9559 ] simplifiying candidate # 141.372 * * * * [progress]: [ 163 / 9559 ] simplifiying candidate # 141.372 * * * * [progress]: [ 164 / 9559 ] simplifiying candidate # 141.372 * * * * [progress]: [ 165 / 9559 ] simplifiying candidate # 141.372 * * * * [progress]: [ 166 / 9559 ] simplifiying candidate # 141.372 * * * * [progress]: [ 167 / 9559 ] simplifiying candidate # 141.372 * * * * [progress]: [ 168 / 9559 ] simplifiying candidate # 141.372 * * * * [progress]: [ 169 / 9559 ] simplifiying candidate # 141.372 * * * * [progress]: [ 170 / 9559 ] simplifiying candidate # 141.373 * * * * [progress]: [ 171 / 9559 ] simplifiying candidate # 141.373 * * * * [progress]: [ 172 / 9559 ] simplifiying candidate # 141.373 * * * * [progress]: [ 173 / 9559 ] simplifiying candidate # 141.373 * * * * [progress]: [ 174 / 9559 ] simplifiying candidate # 141.373 * * * * [progress]: [ 175 / 9559 ] simplifiying candidate # 141.373 * * * * [progress]: [ 176 / 9559 ] simplifiying candidate # 141.373 * * * * [progress]: [ 177 / 9559 ] simplifiying candidate # 141.373 * * * * [progress]: [ 178 / 9559 ] simplifiying candidate # 141.373 * * * * [progress]: [ 179 / 9559 ] simplifiying candidate # 141.374 * * * * [progress]: [ 180 / 9559 ] simplifiying candidate # 141.374 * * * * [progress]: [ 181 / 9559 ] simplifiying candidate # 141.374 * * * * [progress]: [ 182 / 9559 ] simplifiying candidate # 141.374 * * * * [progress]: [ 183 / 9559 ] simplifiying candidate # 141.374 * * * * [progress]: [ 184 / 9559 ] simplifiying candidate # 141.374 * * * * [progress]: [ 185 / 9559 ] simplifiying candidate # 141.374 * * * * [progress]: [ 186 / 9559 ] simplifiying candidate # 141.374 * * * * [progress]: [ 187 / 9559 ] simplifiying candidate # 141.374 * * * * [progress]: [ 188 / 9559 ] simplifiying candidate # 141.374 * * * * [progress]: [ 189 / 9559 ] simplifiying candidate # 141.375 * * * * [progress]: [ 190 / 9559 ] simplifiying candidate # 141.375 * * * * [progress]: [ 191 / 9559 ] simplifiying candidate # 141.375 * * * * [progress]: [ 192 / 9559 ] simplifiying candidate # 141.375 * * * * [progress]: [ 193 / 9559 ] simplifiying candidate # 141.375 * * * * [progress]: [ 194 / 9559 ] simplifiying candidate # 141.375 * * * * [progress]: [ 195 / 9559 ] simplifiying candidate # 141.376 * * * * [progress]: [ 196 / 9559 ] simplifiying candidate # 141.376 * * * * [progress]: [ 197 / 9559 ] simplifiying candidate # 141.376 * * * * [progress]: [ 198 / 9559 ] simplifiying candidate # 141.376 * * * * [progress]: [ 199 / 9559 ] simplifiying candidate # 141.376 * * * * [progress]: [ 200 / 9559 ] simplifiying candidate # 141.376 * * * * [progress]: [ 201 / 9559 ] simplifiying candidate # 141.376 * * * * [progress]: [ 202 / 9559 ] simplifiying candidate # 141.376 * * * * [progress]: [ 203 / 9559 ] simplifiying candidate # 141.376 * * * * [progress]: [ 204 / 9559 ] simplifiying candidate # 141.376 * * * * [progress]: [ 205 / 9559 ] simplifiying candidate # 141.377 * * * * [progress]: [ 206 / 9559 ] simplifiying candidate # 141.377 * * * * [progress]: [ 207 / 9559 ] simplifiying candidate # 141.377 * * * * [progress]: [ 208 / 9559 ] simplifiying candidate # 141.377 * * * * [progress]: [ 209 / 9559 ] simplifiying candidate # 141.377 * * * * [progress]: [ 210 / 9559 ] simplifiying candidate # 141.377 * * * * [progress]: [ 211 / 9559 ] simplifiying candidate # 141.377 * * * * [progress]: [ 212 / 9559 ] simplifiying candidate # 141.377 * * * * [progress]: [ 213 / 9559 ] simplifiying candidate # 141.377 * * * * [progress]: [ 214 / 9559 ] simplifiying candidate # 141.377 * * * * [progress]: [ 215 / 9559 ] simplifiying candidate # 141.378 * * * * [progress]: [ 216 / 9559 ] simplifiying candidate # 141.378 * * * * [progress]: [ 217 / 9559 ] simplifiying candidate # 141.378 * * * * [progress]: [ 218 / 9559 ] simplifiying candidate # 141.378 * * * * [progress]: [ 219 / 9559 ] simplifiying candidate # 141.378 * * * * [progress]: [ 220 / 9559 ] simplifiying candidate # 141.378 * * * * [progress]: [ 221 / 9559 ] simplifiying candidate # 141.378 * * * * [progress]: [ 222 / 9559 ] simplifiying candidate # 141.378 * * * * [progress]: [ 223 / 9559 ] simplifiying candidate # 141.378 * * * * [progress]: [ 224 / 9559 ] simplifiying candidate # 141.379 * * * * [progress]: [ 225 / 9559 ] simplifiying candidate # 141.379 * * * * [progress]: [ 226 / 9559 ] simplifiying candidate # 141.379 * * * * [progress]: [ 227 / 9559 ] simplifiying candidate # 141.379 * * * * [progress]: [ 228 / 9559 ] simplifiying candidate # 141.379 * * * * [progress]: [ 229 / 9559 ] simplifiying candidate # 141.379 * * * * [progress]: [ 230 / 9559 ] simplifiying candidate # 141.379 * * * * [progress]: [ 231 / 9559 ] simplifiying candidate # 141.379 * * * * [progress]: [ 232 / 9559 ] simplifiying candidate # 141.379 * * * * [progress]: [ 233 / 9559 ] simplifiying candidate # 141.379 * * * * [progress]: [ 234 / 9559 ] simplifiying candidate # 141.380 * * * * [progress]: [ 235 / 9559 ] simplifiying candidate # 141.380 * * * * [progress]: [ 236 / 9559 ] simplifiying candidate # 141.380 * * * * [progress]: [ 237 / 9559 ] simplifiying candidate # 141.380 * * * * [progress]: [ 238 / 9559 ] simplifiying candidate # 141.380 * * * * [progress]: [ 239 / 9559 ] simplifiying candidate # 141.380 * * * * [progress]: [ 240 / 9559 ] simplifiying candidate # 141.380 * * * * [progress]: [ 241 / 9559 ] simplifiying candidate # 141.380 * * * * [progress]: [ 242 / 9559 ] simplifiying candidate # 141.380 * * * * [progress]: [ 243 / 9559 ] simplifiying candidate # 141.380 * * * * [progress]: [ 244 / 9559 ] simplifiying candidate # 141.381 * * * * [progress]: [ 245 / 9559 ] simplifiying candidate # 141.381 * * * * [progress]: [ 246 / 9559 ] simplifiying candidate # 141.381 * * * * [progress]: [ 247 / 9559 ] simplifiying candidate # 141.381 * * * * [progress]: [ 248 / 9559 ] simplifiying candidate # 141.381 * * * * [progress]: [ 249 / 9559 ] simplifiying candidate # 141.381 * * * * [progress]: [ 250 / 9559 ] simplifiying candidate # 141.381 * * * * [progress]: [ 251 / 9559 ] simplifiying candidate # 141.381 * * * * [progress]: [ 252 / 9559 ] simplifiying candidate # 141.381 * * * * [progress]: [ 253 / 9559 ] simplifiying candidate # 141.382 * * * * [progress]: [ 254 / 9559 ] simplifiying candidate # 141.382 * * * * [progress]: [ 255 / 9559 ] simplifiying candidate # 141.382 * * * * [progress]: [ 256 / 9559 ] simplifiying candidate # 141.382 * * * * [progress]: [ 257 / 9559 ] simplifiying candidate # 141.382 * * * * [progress]: [ 258 / 9559 ] simplifiying candidate # 141.382 * * * * [progress]: [ 259 / 9559 ] simplifiying candidate # 141.382 * * * * [progress]: [ 260 / 9559 ] simplifiying candidate # 141.382 * * * * [progress]: [ 261 / 9559 ] simplifiying candidate # 141.383 * * * * [progress]: [ 262 / 9559 ] simplifiying candidate # 141.383 * * * * [progress]: [ 263 / 9559 ] simplifiying candidate # 141.383 * * * * [progress]: [ 264 / 9559 ] simplifiying candidate # 141.383 * * * * [progress]: [ 265 / 9559 ] simplifiying candidate # 141.383 * * * * [progress]: [ 266 / 9559 ] simplifiying candidate # 141.383 * * * * [progress]: [ 267 / 9559 ] simplifiying candidate # 141.383 * * * * [progress]: [ 268 / 9559 ] simplifiying candidate # 141.383 * * * * [progress]: [ 269 / 9559 ] simplifiying candidate # 141.383 * * * * [progress]: [ 270 / 9559 ] simplifiying candidate # 141.383 * * * * [progress]: [ 271 / 9559 ] simplifiying candidate # 141.384 * * * * [progress]: [ 272 / 9559 ] simplifiying candidate # 141.384 * * * * [progress]: [ 273 / 9559 ] simplifiying candidate # 141.384 * * * * [progress]: [ 274 / 9559 ] simplifiying candidate # 141.384 * * * * [progress]: [ 275 / 9559 ] simplifiying candidate # 141.384 * * * * [progress]: [ 276 / 9559 ] simplifiying candidate # 141.384 * * * * [progress]: [ 277 / 9559 ] simplifiying candidate # 141.384 * * * * [progress]: [ 278 / 9559 ] simplifiying candidate # 141.384 * * * * [progress]: [ 279 / 9559 ] simplifiying candidate # 141.384 * * * * [progress]: [ 280 / 9559 ] simplifiying candidate # 141.385 * * * * [progress]: [ 281 / 9559 ] simplifiying candidate # 141.385 * * * * [progress]: [ 282 / 9559 ] simplifiying candidate # 141.385 * * * * [progress]: [ 283 / 9559 ] simplifiying candidate # 141.385 * * * * [progress]: [ 284 / 9559 ] simplifiying candidate # 141.385 * * * * [progress]: [ 285 / 9559 ] simplifiying candidate # 141.385 * * * * [progress]: [ 286 / 9559 ] simplifiying candidate # 141.385 * * * * [progress]: [ 287 / 9559 ] simplifiying candidate # 141.385 * * * * [progress]: [ 288 / 9559 ] simplifiying candidate # 141.385 * * * * [progress]: [ 289 / 9559 ] simplifiying candidate # 141.386 * * * * [progress]: [ 290 / 9559 ] simplifiying candidate # 141.386 * * * * [progress]: [ 291 / 9559 ] simplifiying candidate # 141.386 * * * * [progress]: [ 292 / 9559 ] simplifiying candidate # 141.386 * * * * [progress]: [ 293 / 9559 ] simplifiying candidate # 141.386 * * * * [progress]: [ 294 / 9559 ] simplifiying candidate # 141.386 * * * * [progress]: [ 295 / 9559 ] simplifiying candidate # 141.386 * * * * [progress]: [ 296 / 9559 ] simplifiying candidate # 141.386 * * * * [progress]: [ 297 / 9559 ] simplifiying candidate # 141.386 * * * * [progress]: [ 298 / 9559 ] simplifiying candidate # 141.386 * * * * [progress]: [ 299 / 9559 ] simplifiying candidate # 141.387 * * * * [progress]: [ 300 / 9559 ] simplifiying candidate # 141.387 * * * * [progress]: [ 301 / 9559 ] simplifiying candidate # 141.387 * * * * [progress]: [ 302 / 9559 ] simplifiying candidate # 141.387 * * * * [progress]: [ 303 / 9559 ] simplifiying candidate # 141.387 * * * * [progress]: [ 304 / 9559 ] simplifiying candidate # 141.387 * * * * [progress]: [ 305 / 9559 ] simplifiying candidate # 141.387 * * * * [progress]: [ 306 / 9559 ] simplifiying candidate # 141.388 * * * * [progress]: [ 307 / 9559 ] simplifiying candidate # 141.388 * * * * [progress]: [ 308 / 9559 ] simplifiying candidate # 141.388 * * * * [progress]: [ 309 / 9559 ] simplifiying candidate # 141.388 * * * * [progress]: [ 310 / 9559 ] simplifiying candidate # 141.388 * * * * [progress]: [ 311 / 9559 ] simplifiying candidate # 141.388 * * * * [progress]: [ 312 / 9559 ] simplifiying candidate # 141.388 * * * * [progress]: [ 313 / 9559 ] simplifiying candidate # 141.388 * * * * [progress]: [ 314 / 9559 ] simplifiying candidate # 141.388 * * * * [progress]: [ 315 / 9559 ] simplifiying candidate # 141.389 * * * * [progress]: [ 316 / 9559 ] simplifiying candidate # 141.389 * * * * [progress]: [ 317 / 9559 ] simplifiying candidate # 141.389 * * * * [progress]: [ 318 / 9559 ] simplifiying candidate # 141.389 * * * * [progress]: [ 319 / 9559 ] simplifiying candidate # 141.389 * * * * [progress]: [ 320 / 9559 ] simplifiying candidate # 141.389 * * * * [progress]: [ 321 / 9559 ] simplifiying candidate # 141.389 * * * * [progress]: [ 322 / 9559 ] simplifiying candidate # 141.389 * * * * [progress]: [ 323 / 9559 ] simplifiying candidate # 141.389 * * * * [progress]: [ 324 / 9559 ] simplifiying candidate # 141.389 * * * * [progress]: [ 325 / 9559 ] simplifiying candidate # 141.390 * * * * [progress]: [ 326 / 9559 ] simplifiying candidate # 141.390 * * * * [progress]: [ 327 / 9559 ] simplifiying candidate # 141.390 * * * * [progress]: [ 328 / 9559 ] simplifiying candidate # 141.390 * * * * [progress]: [ 329 / 9559 ] simplifiying candidate # 141.390 * * * * [progress]: [ 330 / 9559 ] simplifiying candidate # 141.390 * * * * [progress]: [ 331 / 9559 ] simplifiying candidate # 141.390 * * * * [progress]: [ 332 / 9559 ] simplifiying candidate # 141.390 * * * * [progress]: [ 333 / 9559 ] simplifiying candidate # 141.390 * * * * [progress]: [ 334 / 9559 ] simplifiying candidate # 141.390 * * * * [progress]: [ 335 / 9559 ] simplifiying candidate # 141.391 * * * * [progress]: [ 336 / 9559 ] simplifiying candidate # 141.391 * * * * [progress]: [ 337 / 9559 ] simplifiying candidate # 141.391 * * * * [progress]: [ 338 / 9559 ] simplifiying candidate # 141.391 * * * * [progress]: [ 339 / 9559 ] simplifiying candidate # 141.391 * * * * [progress]: [ 340 / 9559 ] simplifiying candidate # 141.391 * * * * [progress]: [ 341 / 9559 ] simplifiying candidate # 141.391 * * * * [progress]: [ 342 / 9559 ] simplifiying candidate # 141.391 * * * * [progress]: [ 343 / 9559 ] simplifiying candidate # 141.391 * * * * [progress]: [ 344 / 9559 ] simplifiying candidate # 141.391 * * * * [progress]: [ 345 / 9559 ] simplifiying candidate # 141.392 * * * * [progress]: [ 346 / 9559 ] simplifiying candidate # 141.392 * * * * [progress]: [ 347 / 9559 ] simplifiying candidate # 141.392 * * * * [progress]: [ 348 / 9559 ] simplifiying candidate # 141.392 * * * * [progress]: [ 349 / 9559 ] simplifiying candidate # 141.392 * * * * [progress]: [ 350 / 9559 ] simplifiying candidate # 141.392 * * * * [progress]: [ 351 / 9559 ] simplifiying candidate # 141.392 * * * * [progress]: [ 352 / 9559 ] simplifiying candidate # 141.392 * * * * [progress]: [ 353 / 9559 ] simplifiying candidate # 141.393 * * * * [progress]: [ 354 / 9559 ] simplifiying candidate # 141.393 * * * * [progress]: [ 355 / 9559 ] simplifiying candidate # 141.393 * * * * [progress]: [ 356 / 9559 ] simplifiying candidate # 141.393 * * * * [progress]: [ 357 / 9559 ] simplifiying candidate # 141.393 * * * * [progress]: [ 358 / 9559 ] simplifiying candidate # 141.394 * * * * [progress]: [ 359 / 9559 ] simplifiying candidate # 141.394 * * * * [progress]: [ 360 / 9559 ] simplifiying candidate # 141.394 * * * * [progress]: [ 361 / 9559 ] simplifiying candidate # 141.394 * * * * [progress]: [ 362 / 9559 ] simplifiying candidate # 141.394 * * * * [progress]: [ 363 / 9559 ] simplifiying candidate # 141.394 * * * * [progress]: [ 364 / 9559 ] simplifiying candidate # 141.394 * * * * [progress]: [ 365 / 9559 ] simplifiying candidate # 141.394 * * * * [progress]: [ 366 / 9559 ] simplifiying candidate # 141.394 * * * * [progress]: [ 367 / 9559 ] simplifiying candidate # 141.394 * * * * [progress]: [ 368 / 9559 ] simplifiying candidate # 141.395 * * * * [progress]: [ 369 / 9559 ] simplifiying candidate # 141.395 * * * * [progress]: [ 370 / 9559 ] simplifiying candidate # 141.395 * * * * [progress]: [ 371 / 9559 ] simplifiying candidate # 141.395 * * * * [progress]: [ 372 / 9559 ] simplifiying candidate # 141.395 * * * * [progress]: [ 373 / 9559 ] simplifiying candidate # 141.395 * * * * [progress]: [ 374 / 9559 ] simplifiying candidate # 141.395 * * * * [progress]: [ 375 / 9559 ] simplifiying candidate # 141.395 * * * * [progress]: [ 376 / 9559 ] simplifiying candidate # 141.395 * * * * [progress]: [ 377 / 9559 ] simplifiying candidate # 141.395 * * * * [progress]: [ 378 / 9559 ] simplifiying candidate # 141.395 * * * * [progress]: [ 379 / 9559 ] simplifiying candidate # 141.395 * * * * [progress]: [ 380 / 9559 ] simplifiying candidate # 141.396 * * * * [progress]: [ 381 / 9559 ] simplifiying candidate # 141.396 * * * * [progress]: [ 382 / 9559 ] simplifiying candidate # 141.396 * * * * [progress]: [ 383 / 9559 ] simplifiying candidate # 141.396 * * * * [progress]: [ 384 / 9559 ] simplifiying candidate # 141.396 * * * * [progress]: [ 385 / 9559 ] simplifiying candidate # 141.396 * * * * [progress]: [ 386 / 9559 ] simplifiying candidate # 141.396 * * * * [progress]: [ 387 / 9559 ] simplifiying candidate # 141.396 * * * * [progress]: [ 388 / 9559 ] simplifiying candidate # 141.396 * * * * [progress]: [ 389 / 9559 ] simplifiying candidate # 141.396 * * * * [progress]: [ 390 / 9559 ] simplifiying candidate # 141.396 * * * * [progress]: [ 391 / 9559 ] simplifiying candidate # 141.396 * * * * [progress]: [ 392 / 9559 ] simplifiying candidate # 141.396 * * * * [progress]: [ 393 / 9559 ] simplifiying candidate # 141.396 * * * * [progress]: [ 394 / 9559 ] simplifiying candidate # 141.397 * * * * [progress]: [ 395 / 9559 ] simplifiying candidate # 141.397 * * * * [progress]: [ 396 / 9559 ] simplifiying candidate # 141.397 * * * * [progress]: [ 397 / 9559 ] simplifiying candidate # 141.397 * * * * [progress]: [ 398 / 9559 ] simplifiying candidate # 141.397 * * * * [progress]: [ 399 / 9559 ] simplifiying candidate # 141.397 * * * * [progress]: [ 400 / 9559 ] simplifiying candidate # 141.397 * * * * [progress]: [ 401 / 9559 ] simplifiying candidate # 141.397 * * * * [progress]: [ 402 / 9559 ] simplifiying candidate # 141.397 * * * * [progress]: [ 403 / 9559 ] simplifiying candidate # 141.397 * * * * [progress]: [ 404 / 9559 ] simplifiying candidate # 141.397 * * * * [progress]: [ 405 / 9559 ] simplifiying candidate # 141.397 * * * * [progress]: [ 406 / 9559 ] simplifiying candidate # 141.397 * * * * [progress]: [ 407 / 9559 ] simplifiying candidate # 141.397 * * * * [progress]: [ 408 / 9559 ] simplifiying candidate # 141.398 * * * * [progress]: [ 409 / 9559 ] simplifiying candidate # 141.398 * * * * [progress]: [ 410 / 9559 ] simplifiying candidate # 141.398 * * * * [progress]: [ 411 / 9559 ] simplifiying candidate # 141.398 * * * * [progress]: [ 412 / 9559 ] simplifiying candidate # 141.398 * * * * [progress]: [ 413 / 9559 ] simplifiying candidate # 141.398 * * * * [progress]: [ 414 / 9559 ] simplifiying candidate # 141.398 * * * * [progress]: [ 415 / 9559 ] simplifiying candidate # 141.398 * * * * [progress]: [ 416 / 9559 ] simplifiying candidate # 141.398 * * * * [progress]: [ 417 / 9559 ] simplifiying candidate # 141.398 * * * * [progress]: [ 418 / 9559 ] simplifiying candidate # 141.398 * * * * [progress]: [ 419 / 9559 ] simplifiying candidate # 141.398 * * * * [progress]: [ 420 / 9559 ] simplifiying candidate # 141.398 * * * * [progress]: [ 421 / 9559 ] simplifiying candidate # 141.398 * * * * [progress]: [ 422 / 9559 ] simplifiying candidate # 141.398 * * * * [progress]: [ 423 / 9559 ] simplifiying candidate # 141.399 * * * * [progress]: [ 424 / 9559 ] simplifiying candidate # 141.399 * * * * [progress]: [ 425 / 9559 ] simplifiying candidate # 141.399 * * * * [progress]: [ 426 / 9559 ] simplifiying candidate # 141.399 * * * * [progress]: [ 427 / 9559 ] simplifiying candidate # 141.399 * * * * [progress]: [ 428 / 9559 ] simplifiying candidate # 141.399 * * * * [progress]: [ 429 / 9559 ] simplifiying candidate # 141.399 * * * * [progress]: [ 430 / 9559 ] simplifiying candidate # 141.399 * * * * [progress]: [ 431 / 9559 ] simplifiying candidate # 141.399 * * * * [progress]: [ 432 / 9559 ] simplifiying candidate # 141.399 * * * * [progress]: [ 433 / 9559 ] simplifiying candidate # 141.399 * * * * [progress]: [ 434 / 9559 ] simplifiying candidate # 141.399 * * * * [progress]: [ 435 / 9559 ] simplifiying candidate # 141.399 * * * * [progress]: [ 436 / 9559 ] simplifiying candidate # 141.399 * * * * [progress]: [ 437 / 9559 ] simplifiying candidate # 141.400 * * * * [progress]: [ 438 / 9559 ] simplifiying candidate # 141.400 * * * * [progress]: [ 439 / 9559 ] simplifiying candidate # 141.400 * * * * [progress]: [ 440 / 9559 ] simplifiying candidate # 141.400 * * * * [progress]: [ 441 / 9559 ] simplifiying candidate # 141.400 * * * * [progress]: [ 442 / 9559 ] simplifiying candidate # 141.400 * * * * [progress]: [ 443 / 9559 ] simplifiying candidate # 141.400 * * * * [progress]: [ 444 / 9559 ] simplifiying candidate # 141.400 * * * * [progress]: [ 445 / 9559 ] simplifiying candidate # 141.400 * * * * [progress]: [ 446 / 9559 ] simplifiying candidate # 141.400 * * * * [progress]: [ 447 / 9559 ] simplifiying candidate # 141.400 * * * * [progress]: [ 448 / 9559 ] simplifiying candidate # 141.400 * * * * [progress]: [ 449 / 9559 ] simplifiying candidate # 141.400 * * * * [progress]: [ 450 / 9559 ] simplifiying candidate # 141.400 * * * * [progress]: [ 451 / 9559 ] simplifiying candidate # 141.400 * * * * [progress]: [ 452 / 9559 ] simplifiying candidate # 141.401 * * * * [progress]: [ 453 / 9559 ] simplifiying candidate # 141.401 * * * * [progress]: [ 454 / 9559 ] simplifiying candidate # 141.401 * * * * [progress]: [ 455 / 9559 ] simplifiying candidate # 141.401 * * * * [progress]: [ 456 / 9559 ] simplifiying candidate # 141.401 * * * * [progress]: [ 457 / 9559 ] simplifiying candidate # 141.401 * * * * [progress]: [ 458 / 9559 ] simplifiying candidate # 141.401 * * * * [progress]: [ 459 / 9559 ] simplifiying candidate # 141.401 * * * * [progress]: [ 460 / 9559 ] simplifiying candidate # 141.401 * * * * [progress]: [ 461 / 9559 ] simplifiying candidate # 141.401 * * * * [progress]: [ 462 / 9559 ] simplifiying candidate # 141.401 * * * * [progress]: [ 463 / 9559 ] simplifiying candidate # 141.401 * * * * [progress]: [ 464 / 9559 ] simplifiying candidate # 141.401 * * * * [progress]: [ 465 / 9559 ] simplifiying candidate # 141.401 * * * * [progress]: [ 466 / 9559 ] simplifiying candidate # 141.401 * * * * [progress]: [ 467 / 9559 ] simplifiying candidate # 141.401 * * * * [progress]: [ 468 / 9559 ] simplifiying candidate # 141.402 * * * * [progress]: [ 469 / 9559 ] simplifiying candidate # 141.402 * * * * [progress]: [ 470 / 9559 ] simplifiying candidate # 141.402 * * * * [progress]: [ 471 / 9559 ] simplifiying candidate # 141.402 * * * * [progress]: [ 472 / 9559 ] simplifiying candidate # 141.402 * * * * [progress]: [ 473 / 9559 ] simplifiying candidate # 141.402 * * * * [progress]: [ 474 / 9559 ] simplifiying candidate # 141.402 * * * * [progress]: [ 475 / 9559 ] simplifiying candidate # 141.402 * * * * [progress]: [ 476 / 9559 ] simplifiying candidate # 141.402 * * * * [progress]: [ 477 / 9559 ] simplifiying candidate # 141.402 * * * * [progress]: [ 478 / 9559 ] simplifiying candidate # 141.402 * * * * [progress]: [ 479 / 9559 ] simplifiying candidate # 141.402 * * * * [progress]: [ 480 / 9559 ] simplifiying candidate # 141.402 * * * * [progress]: [ 481 / 9559 ] simplifiying candidate # 141.402 * * * * [progress]: [ 482 / 9559 ] simplifiying candidate # 141.403 * * * * [progress]: [ 483 / 9559 ] simplifiying candidate # 141.403 * * * * [progress]: [ 484 / 9559 ] simplifiying candidate # 141.403 * * * * [progress]: [ 485 / 9559 ] simplifiying candidate # 141.403 * * * * [progress]: [ 486 / 9559 ] simplifiying candidate # 141.403 * * * * [progress]: [ 487 / 9559 ] simplifiying candidate # 141.403 * * * * [progress]: [ 488 / 9559 ] simplifiying candidate # 141.403 * * * * [progress]: [ 489 / 9559 ] simplifiying candidate # 141.403 * * * * [progress]: [ 490 / 9559 ] simplifiying candidate # 141.403 * * * * [progress]: [ 491 / 9559 ] simplifiying candidate # 141.403 * * * * [progress]: [ 492 / 9559 ] simplifiying candidate # 141.403 * * * * [progress]: [ 493 / 9559 ] simplifiying candidate # 141.403 * * * * [progress]: [ 494 / 9559 ] simplifiying candidate # 141.403 * * * * [progress]: [ 495 / 9559 ] simplifiying candidate # 141.403 * * * * [progress]: [ 496 / 9559 ] simplifiying candidate # 141.403 * * * * [progress]: [ 497 / 9559 ] simplifiying candidate # 141.403 * * * * [progress]: [ 498 / 9559 ] simplifiying candidate # 141.404 * * * * [progress]: [ 499 / 9559 ] simplifiying candidate # 141.404 * * * * [progress]: [ 500 / 9559 ] simplifiying candidate # 141.404 * * * * [progress]: [ 501 / 9559 ] simplifiying candidate # 141.404 * * * * [progress]: [ 502 / 9559 ] simplifiying candidate # 141.404 * * * * [progress]: [ 503 / 9559 ] simplifiying candidate # 141.404 * * * * [progress]: [ 504 / 9559 ] simplifiying candidate # 141.404 * * * * [progress]: [ 505 / 9559 ] simplifiying candidate # 141.404 * * * * [progress]: [ 506 / 9559 ] simplifiying candidate # 141.404 * * * * [progress]: [ 507 / 9559 ] simplifiying candidate # 141.404 * * * * [progress]: [ 508 / 9559 ] simplifiying candidate # 141.404 * * * * [progress]: [ 509 / 9559 ] simplifiying candidate # 141.404 * * * * [progress]: [ 510 / 9559 ] simplifiying candidate # 141.404 * * * * [progress]: [ 511 / 9559 ] simplifiying candidate # 141.404 * * * * [progress]: [ 512 / 9559 ] simplifiying candidate # 141.404 * * * * [progress]: [ 513 / 9559 ] simplifiying candidate # 141.405 * * * * [progress]: [ 514 / 9559 ] simplifiying candidate # 141.405 * * * * [progress]: [ 515 / 9559 ] simplifiying candidate # 141.405 * * * * [progress]: [ 516 / 9559 ] simplifiying candidate # 141.405 * * * * [progress]: [ 517 / 9559 ] simplifiying candidate # 141.405 * * * * [progress]: [ 518 / 9559 ] simplifiying candidate # 141.405 * * * * [progress]: [ 519 / 9559 ] simplifiying candidate # 141.405 * * * * [progress]: [ 520 / 9559 ] simplifiying candidate # 141.405 * * * * [progress]: [ 521 / 9559 ] simplifiying candidate # 141.405 * * * * [progress]: [ 522 / 9559 ] simplifiying candidate # 141.405 * * * * [progress]: [ 523 / 9559 ] simplifiying candidate # 141.405 * * * * [progress]: [ 524 / 9559 ] simplifiying candidate # 141.405 * * * * [progress]: [ 525 / 9559 ] simplifiying candidate # 141.405 * * * * [progress]: [ 526 / 9559 ] simplifiying candidate # 141.405 * * * * [progress]: [ 527 / 9559 ] simplifiying candidate # 141.406 * * * * [progress]: [ 528 / 9559 ] simplifiying candidate # 141.406 * * * * [progress]: [ 529 / 9559 ] simplifiying candidate # 141.406 * * * * [progress]: [ 530 / 9559 ] simplifiying candidate # 141.406 * * * * [progress]: [ 531 / 9559 ] simplifiying candidate # 141.406 * * * * [progress]: [ 532 / 9559 ] simplifiying candidate # 141.406 * * * * [progress]: [ 533 / 9559 ] simplifiying candidate # 141.406 * * * * [progress]: [ 534 / 9559 ] simplifiying candidate # 141.406 * * * * [progress]: [ 535 / 9559 ] simplifiying candidate # 141.406 * * * * [progress]: [ 536 / 9559 ] simplifiying candidate # 141.406 * * * * [progress]: [ 537 / 9559 ] simplifiying candidate # 141.406 * * * * [progress]: [ 538 / 9559 ] simplifiying candidate # 141.406 * * * * [progress]: [ 539 / 9559 ] simplifiying candidate # 141.406 * * * * [progress]: [ 540 / 9559 ] simplifiying candidate # 141.406 * * * * [progress]: [ 541 / 9559 ] simplifiying candidate # 141.406 * * * * [progress]: [ 542 / 9559 ] simplifiying candidate # 141.406 * * * * [progress]: [ 543 / 9559 ] simplifiying candidate # 141.407 * * * * [progress]: [ 544 / 9559 ] simplifiying candidate # 141.407 * * * * [progress]: [ 545 / 9559 ] simplifiying candidate # 141.407 * * * * [progress]: [ 546 / 9559 ] simplifiying candidate # 141.407 * * * * [progress]: [ 547 / 9559 ] simplifiying candidate # 141.407 * * * * [progress]: [ 548 / 9559 ] simplifiying candidate # 141.407 * * * * [progress]: [ 549 / 9559 ] simplifiying candidate # 141.407 * * * * [progress]: [ 550 / 9559 ] simplifiying candidate # 141.407 * * * * [progress]: [ 551 / 9559 ] simplifiying candidate # 141.407 * * * * [progress]: [ 552 / 9559 ] simplifiying candidate # 141.407 * * * * [progress]: [ 553 / 9559 ] simplifiying candidate # 141.407 * * * * [progress]: [ 554 / 9559 ] simplifiying candidate # 141.407 * * * * [progress]: [ 555 / 9559 ] simplifiying candidate # 141.407 * * * * [progress]: [ 556 / 9559 ] simplifiying candidate # 141.407 * * * * [progress]: [ 557 / 9559 ] simplifiying candidate # 141.407 * * * * [progress]: [ 558 / 9559 ] simplifiying candidate # 141.408 * * * * [progress]: [ 559 / 9559 ] simplifiying candidate # 141.408 * * * * [progress]: [ 560 / 9559 ] simplifiying candidate # 141.408 * * * * [progress]: [ 561 / 9559 ] simplifiying candidate # 141.408 * * * * [progress]: [ 562 / 9559 ] simplifiying candidate # 141.408 * * * * [progress]: [ 563 / 9559 ] simplifiying candidate # 141.408 * * * * [progress]: [ 564 / 9559 ] simplifiying candidate # 141.408 * * * * [progress]: [ 565 / 9559 ] simplifiying candidate # 141.408 * * * * [progress]: [ 566 / 9559 ] simplifiying candidate # 141.408 * * * * [progress]: [ 567 / 9559 ] simplifiying candidate # 141.408 * * * * [progress]: [ 568 / 9559 ] simplifiying candidate # 141.408 * * * * [progress]: [ 569 / 9559 ] simplifiying candidate # 141.408 * * * * [progress]: [ 570 / 9559 ] simplifiying candidate # 141.408 * * * * [progress]: [ 571 / 9559 ] simplifiying candidate # 141.408 * * * * [progress]: [ 572 / 9559 ] simplifiying candidate # 141.408 * * * * [progress]: [ 573 / 9559 ] simplifiying candidate # 141.409 * * * * [progress]: [ 574 / 9559 ] simplifiying candidate # 141.409 * * * * [progress]: [ 575 / 9559 ] simplifiying candidate # 141.409 * * * * [progress]: [ 576 / 9559 ] simplifiying candidate # 141.409 * * * * [progress]: [ 577 / 9559 ] simplifiying candidate # 141.409 * * * * [progress]: [ 578 / 9559 ] simplifiying candidate # 141.409 * * * * [progress]: [ 579 / 9559 ] simplifiying candidate # 141.409 * * * * [progress]: [ 580 / 9559 ] simplifiying candidate # 141.409 * * * * [progress]: [ 581 / 9559 ] simplifiying candidate # 141.409 * * * * [progress]: [ 582 / 9559 ] simplifiying candidate # 141.409 * * * * [progress]: [ 583 / 9559 ] simplifiying candidate # 141.409 * * * * [progress]: [ 584 / 9559 ] simplifiying candidate # 141.409 * * * * [progress]: [ 585 / 9559 ] simplifiying candidate # 141.409 * * * * [progress]: [ 586 / 9559 ] simplifiying candidate # 141.409 * * * * [progress]: [ 587 / 9559 ] simplifiying candidate # 141.409 * * * * [progress]: [ 588 / 9559 ] simplifiying candidate # 141.410 * * * * [progress]: [ 589 / 9559 ] simplifiying candidate # 141.410 * * * * [progress]: [ 590 / 9559 ] simplifiying candidate # 141.410 * * * * [progress]: [ 591 / 9559 ] simplifiying candidate # 141.410 * * * * [progress]: [ 592 / 9559 ] simplifiying candidate # 141.410 * * * * [progress]: [ 593 / 9559 ] simplifiying candidate # 141.410 * * * * [progress]: [ 594 / 9559 ] simplifiying candidate # 141.410 * * * * [progress]: [ 595 / 9559 ] simplifiying candidate # 141.410 * * * * [progress]: [ 596 / 9559 ] simplifiying candidate # 141.410 * * * * [progress]: [ 597 / 9559 ] simplifiying candidate # 141.410 * * * * [progress]: [ 598 / 9559 ] simplifiying candidate # 141.410 * * * * [progress]: [ 599 / 9559 ] simplifiying candidate # 141.410 * * * * [progress]: [ 600 / 9559 ] simplifiying candidate # 141.410 * * * * [progress]: [ 601 / 9559 ] simplifiying candidate # 141.410 * * * * [progress]: [ 602 / 9559 ] simplifiying candidate # 141.410 * * * * [progress]: [ 603 / 9559 ] simplifiying candidate # 141.410 * * * * [progress]: [ 604 / 9559 ] simplifiying candidate # 141.411 * * * * [progress]: [ 605 / 9559 ] simplifiying candidate # 141.411 * * * * [progress]: [ 606 / 9559 ] simplifiying candidate # 141.411 * * * * [progress]: [ 607 / 9559 ] simplifiying candidate # 141.411 * * * * [progress]: [ 608 / 9559 ] simplifiying candidate # 141.411 * * * * [progress]: [ 609 / 9559 ] simplifiying candidate # 141.411 * * * * [progress]: [ 610 / 9559 ] simplifiying candidate # 141.411 * * * * [progress]: [ 611 / 9559 ] simplifiying candidate # 141.411 * * * * [progress]: [ 612 / 9559 ] simplifiying candidate # 141.411 * * * * [progress]: [ 613 / 9559 ] simplifiying candidate # 141.411 * * * * [progress]: [ 614 / 9559 ] simplifiying candidate # 141.411 * * * * [progress]: [ 615 / 9559 ] simplifiying candidate # 141.411 * * * * [progress]: [ 616 / 9559 ] simplifiying candidate # 141.411 * * * * [progress]: [ 617 / 9559 ] simplifiying candidate # 141.411 * * * * [progress]: [ 618 / 9559 ] simplifiying candidate # 141.411 * * * * [progress]: [ 619 / 9559 ] simplifiying candidate # 141.412 * * * * [progress]: [ 620 / 9559 ] simplifiying candidate # 141.412 * * * * [progress]: [ 621 / 9559 ] simplifiying candidate # 141.412 * * * * [progress]: [ 622 / 9559 ] simplifiying candidate # 141.412 * * * * [progress]: [ 623 / 9559 ] simplifiying candidate # 141.412 * * * * [progress]: [ 624 / 9559 ] simplifiying candidate # 141.412 * * * * [progress]: [ 625 / 9559 ] simplifiying candidate # 141.412 * * * * [progress]: [ 626 / 9559 ] simplifiying candidate # 141.412 * * * * [progress]: [ 627 / 9559 ] simplifiying candidate # 141.412 * * * * [progress]: [ 628 / 9559 ] simplifiying candidate # 141.412 * * * * [progress]: [ 629 / 9559 ] simplifiying candidate # 141.412 * * * * [progress]: [ 630 / 9559 ] simplifiying candidate # 141.412 * * * * [progress]: [ 631 / 9559 ] simplifiying candidate # 141.412 * * * * [progress]: [ 632 / 9559 ] simplifiying candidate # 141.412 * * * * [progress]: [ 633 / 9559 ] simplifiying candidate # 141.412 * * * * [progress]: [ 634 / 9559 ] simplifiying candidate # 141.412 * * * * [progress]: [ 635 / 9559 ] simplifiying candidate # 141.413 * * * * [progress]: [ 636 / 9559 ] simplifiying candidate # 141.413 * * * * [progress]: [ 637 / 9559 ] simplifiying candidate # 141.413 * * * * [progress]: [ 638 / 9559 ] simplifiying candidate # 141.413 * * * * [progress]: [ 639 / 9559 ] simplifiying candidate # 141.413 * * * * [progress]: [ 640 / 9559 ] simplifiying candidate # 141.413 * * * * [progress]: [ 641 / 9559 ] simplifiying candidate # 141.413 * * * * [progress]: [ 642 / 9559 ] simplifiying candidate # 141.413 * * * * [progress]: [ 643 / 9559 ] simplifiying candidate # 141.413 * * * * [progress]: [ 644 / 9559 ] simplifiying candidate # 141.413 * * * * [progress]: [ 645 / 9559 ] simplifiying candidate # 141.413 * * * * [progress]: [ 646 / 9559 ] simplifiying candidate # 141.413 * * * * [progress]: [ 647 / 9559 ] simplifiying candidate # 141.413 * * * * [progress]: [ 648 / 9559 ] simplifiying candidate # 141.413 * * * * [progress]: [ 649 / 9559 ] simplifiying candidate # 141.413 * * * * [progress]: [ 650 / 9559 ] simplifiying candidate # 141.414 * * * * [progress]: [ 651 / 9559 ] simplifiying candidate # 141.414 * * * * [progress]: [ 652 / 9559 ] simplifiying candidate # 141.414 * * * * [progress]: [ 653 / 9559 ] simplifiying candidate # 141.414 * * * * [progress]: [ 654 / 9559 ] simplifiying candidate # 141.414 * * * * [progress]: [ 655 / 9559 ] simplifiying candidate # 141.414 * * * * [progress]: [ 656 / 9559 ] simplifiying candidate # 141.414 * * * * [progress]: [ 657 / 9559 ] simplifiying candidate # 141.414 * * * * [progress]: [ 658 / 9559 ] simplifiying candidate # 141.414 * * * * [progress]: [ 659 / 9559 ] simplifiying candidate # 141.414 * * * * [progress]: [ 660 / 9559 ] simplifiying candidate # 141.414 * * * * [progress]: [ 661 / 9559 ] simplifiying candidate # 141.414 * * * * [progress]: [ 662 / 9559 ] simplifiying candidate # 141.414 * * * * [progress]: [ 663 / 9559 ] simplifiying candidate # 141.414 * * * * [progress]: [ 664 / 9559 ] simplifiying candidate # 141.414 * * * * [progress]: [ 665 / 9559 ] simplifiying candidate # 141.415 * * * * [progress]: [ 666 / 9559 ] simplifiying candidate # 141.415 * * * * [progress]: [ 667 / 9559 ] simplifiying candidate # 141.415 * * * * [progress]: [ 668 / 9559 ] simplifiying candidate # 141.415 * * * * [progress]: [ 669 / 9559 ] simplifiying candidate # 141.415 * * * * [progress]: [ 670 / 9559 ] simplifiying candidate # 141.415 * * * * [progress]: [ 671 / 9559 ] simplifiying candidate # 141.415 * * * * [progress]: [ 672 / 9559 ] simplifiying candidate # 141.415 * * * * [progress]: [ 673 / 9559 ] simplifiying candidate # 141.415 * * * * [progress]: [ 674 / 9559 ] simplifiying candidate # 141.415 * * * * [progress]: [ 675 / 9559 ] simplifiying candidate # 141.415 * * * * [progress]: [ 676 / 9559 ] simplifiying candidate # 141.415 * * * * [progress]: [ 677 / 9559 ] simplifiying candidate # 141.415 * * * * [progress]: [ 678 / 9559 ] simplifiying candidate # 141.415 * * * * [progress]: [ 679 / 9559 ] simplifiying candidate # 141.416 * * * * [progress]: [ 680 / 9559 ] simplifiying candidate # 141.416 * * * * [progress]: [ 681 / 9559 ] simplifiying candidate # 141.416 * * * * [progress]: [ 682 / 9559 ] simplifiying candidate # 141.416 * * * * [progress]: [ 683 / 9559 ] simplifiying candidate # 141.416 * * * * [progress]: [ 684 / 9559 ] simplifiying candidate # 141.416 * * * * [progress]: [ 685 / 9559 ] simplifiying candidate # 141.416 * * * * [progress]: [ 686 / 9559 ] simplifiying candidate # 141.416 * * * * [progress]: [ 687 / 9559 ] simplifiying candidate # 141.416 * * * * [progress]: [ 688 / 9559 ] simplifiying candidate # 141.416 * * * * [progress]: [ 689 / 9559 ] simplifiying candidate # 141.416 * * * * [progress]: [ 690 / 9559 ] simplifiying candidate # 141.416 * * * * [progress]: [ 691 / 9559 ] simplifiying candidate # 141.416 * * * * [progress]: [ 692 / 9559 ] simplifiying candidate # 141.416 * * * * [progress]: [ 693 / 9559 ] simplifiying candidate # 141.416 * * * * [progress]: [ 694 / 9559 ] simplifiying candidate # 141.417 * * * * [progress]: [ 695 / 9559 ] simplifiying candidate # 141.417 * * * * [progress]: [ 696 / 9559 ] simplifiying candidate # 141.417 * * * * [progress]: [ 697 / 9559 ] simplifiying candidate # 141.417 * * * * [progress]: [ 698 / 9559 ] simplifiying candidate # 141.417 * * * * [progress]: [ 699 / 9559 ] simplifiying candidate # 141.417 * * * * [progress]: [ 700 / 9559 ] simplifiying candidate # 141.417 * * * * [progress]: [ 701 / 9559 ] simplifiying candidate # 141.417 * * * * [progress]: [ 702 / 9559 ] simplifiying candidate # 141.417 * * * * [progress]: [ 703 / 9559 ] simplifiying candidate # 141.417 * * * * [progress]: [ 704 / 9559 ] simplifiying candidate # 141.417 * * * * [progress]: [ 705 / 9559 ] simplifiying candidate # 141.417 * * * * [progress]: [ 706 / 9559 ] simplifiying candidate # 141.417 * * * * [progress]: [ 707 / 9559 ] simplifiying candidate # 141.417 * * * * [progress]: [ 708 / 9559 ] simplifiying candidate # 141.417 * * * * [progress]: [ 709 / 9559 ] simplifiying candidate # 141.417 * * * * [progress]: [ 710 / 9559 ] simplifiying candidate # 141.418 * * * * [progress]: [ 711 / 9559 ] simplifiying candidate # 141.418 * * * * [progress]: [ 712 / 9559 ] simplifiying candidate # 141.418 * * * * [progress]: [ 713 / 9559 ] simplifiying candidate # 141.418 * * * * [progress]: [ 714 / 9559 ] simplifiying candidate # 141.418 * * * * [progress]: [ 715 / 9559 ] simplifiying candidate # 141.418 * * * * [progress]: [ 716 / 9559 ] simplifiying candidate # 141.418 * * * * [progress]: [ 717 / 9559 ] simplifiying candidate # 141.418 * * * * [progress]: [ 718 / 9559 ] simplifiying candidate # 141.418 * * * * [progress]: [ 719 / 9559 ] simplifiying candidate # 141.418 * * * * [progress]: [ 720 / 9559 ] simplifiying candidate # 141.418 * * * * [progress]: [ 721 / 9559 ] simplifiying candidate # 141.418 * * * * [progress]: [ 722 / 9559 ] simplifiying candidate # 141.418 * * * * [progress]: [ 723 / 9559 ] simplifiying candidate # 141.418 * * * * [progress]: [ 724 / 9559 ] simplifiying candidate # 141.418 * * * * [progress]: [ 725 / 9559 ] simplifiying candidate # 141.419 * * * * [progress]: [ 726 / 9559 ] simplifiying candidate # 141.419 * * * * [progress]: [ 727 / 9559 ] simplifiying candidate # 141.419 * * * * [progress]: [ 728 / 9559 ] simplifiying candidate # 141.419 * * * * [progress]: [ 729 / 9559 ] simplifiying candidate # 141.419 * * * * [progress]: [ 730 / 9559 ] simplifiying candidate # 141.419 * * * * [progress]: [ 731 / 9559 ] simplifiying candidate # 141.419 * * * * [progress]: [ 732 / 9559 ] simplifiying candidate # 141.419 * * * * [progress]: [ 733 / 9559 ] simplifiying candidate # 141.419 * * * * [progress]: [ 734 / 9559 ] simplifiying candidate # 141.419 * * * * [progress]: [ 735 / 9559 ] simplifiying candidate # 141.419 * * * * [progress]: [ 736 / 9559 ] simplifiying candidate # 141.419 * * * * [progress]: [ 737 / 9559 ] simplifiying candidate # 141.419 * * * * [progress]: [ 738 / 9559 ] simplifiying candidate # 141.419 * * * * [progress]: [ 739 / 9559 ] simplifiying candidate # 141.419 * * * * [progress]: [ 740 / 9559 ] simplifiying candidate # 141.419 * * * * [progress]: [ 741 / 9559 ] simplifiying candidate # 141.420 * * * * [progress]: [ 742 / 9559 ] simplifiying candidate # 141.420 * * * * [progress]: [ 743 / 9559 ] simplifiying candidate # 141.420 * * * * [progress]: [ 744 / 9559 ] simplifiying candidate # 141.420 * * * * [progress]: [ 745 / 9559 ] simplifiying candidate # 141.420 * * * * [progress]: [ 746 / 9559 ] simplifiying candidate # 141.420 * * * * [progress]: [ 747 / 9559 ] simplifiying candidate # 141.420 * * * * [progress]: [ 748 / 9559 ] simplifiying candidate # 141.420 * * * * [progress]: [ 749 / 9559 ] simplifiying candidate # 141.420 * * * * [progress]: [ 750 / 9559 ] simplifiying candidate # 141.420 * * * * [progress]: [ 751 / 9559 ] simplifiying candidate # 141.420 * * * * [progress]: [ 752 / 9559 ] simplifiying candidate # 141.420 * * * * [progress]: [ 753 / 9559 ] simplifiying candidate # 141.420 * * * * [progress]: [ 754 / 9559 ] simplifiying candidate # 141.420 * * * * [progress]: [ 755 / 9559 ] simplifiying candidate # 141.420 * * * * [progress]: [ 756 / 9559 ] simplifiying candidate # 141.421 * * * * [progress]: [ 757 / 9559 ] simplifiying candidate # 141.421 * * * * [progress]: [ 758 / 9559 ] simplifiying candidate # 141.421 * * * * [progress]: [ 759 / 9559 ] simplifiying candidate # 141.421 * * * * [progress]: [ 760 / 9559 ] simplifiying candidate # 141.421 * * * * [progress]: [ 761 / 9559 ] simplifiying candidate # 141.421 * * * * [progress]: [ 762 / 9559 ] simplifiying candidate # 141.421 * * * * [progress]: [ 763 / 9559 ] simplifiying candidate # 141.421 * * * * [progress]: [ 764 / 9559 ] simplifiying candidate # 141.421 * * * * [progress]: [ 765 / 9559 ] simplifiying candidate # 141.421 * * * * [progress]: [ 766 / 9559 ] simplifiying candidate # 141.421 * * * * [progress]: [ 767 / 9559 ] simplifiying candidate # 141.421 * * * * [progress]: [ 768 / 9559 ] simplifiying candidate # 141.421 * * * * [progress]: [ 769 / 9559 ] simplifiying candidate # 141.421 * * * * [progress]: [ 770 / 9559 ] simplifiying candidate # 141.421 * * * * [progress]: [ 771 / 9559 ] simplifiying candidate # 141.422 * * * * [progress]: [ 772 / 9559 ] simplifiying candidate # 141.422 * * * * [progress]: [ 773 / 9559 ] simplifiying candidate # 141.422 * * * * [progress]: [ 774 / 9559 ] simplifiying candidate # 141.422 * * * * [progress]: [ 775 / 9559 ] simplifiying candidate # 141.422 * * * * [progress]: [ 776 / 9559 ] simplifiying candidate # 141.422 * * * * [progress]: [ 777 / 9559 ] simplifiying candidate # 141.422 * * * * [progress]: [ 778 / 9559 ] simplifiying candidate # 141.422 * * * * [progress]: [ 779 / 9559 ] simplifiying candidate # 141.422 * * * * [progress]: [ 780 / 9559 ] simplifiying candidate # 141.422 * * * * [progress]: [ 781 / 9559 ] simplifiying candidate # 141.422 * * * * [progress]: [ 782 / 9559 ] simplifiying candidate # 141.422 * * * * [progress]: [ 783 / 9559 ] simplifiying candidate # 141.422 * * * * [progress]: [ 784 / 9559 ] simplifiying candidate # 141.422 * * * * [progress]: [ 785 / 9559 ] simplifiying candidate # 141.422 * * * * [progress]: [ 786 / 9559 ] simplifiying candidate # 141.423 * * * * [progress]: [ 787 / 9559 ] simplifiying candidate # 141.423 * * * * [progress]: [ 788 / 9559 ] simplifiying candidate # 141.423 * * * * [progress]: [ 789 / 9559 ] simplifiying candidate # 141.423 * * * * [progress]: [ 790 / 9559 ] simplifiying candidate # 141.423 * * * * [progress]: [ 791 / 9559 ] simplifiying candidate # 141.423 * * * * [progress]: [ 792 / 9559 ] simplifiying candidate # 141.423 * * * * [progress]: [ 793 / 9559 ] simplifiying candidate # 141.423 * * * * [progress]: [ 794 / 9559 ] simplifiying candidate # 141.423 * * * * [progress]: [ 795 / 9559 ] simplifiying candidate # 141.423 * * * * [progress]: [ 796 / 9559 ] simplifiying candidate # 141.423 * * * * [progress]: [ 797 / 9559 ] simplifiying candidate # 141.423 * * * * [progress]: [ 798 / 9559 ] simplifiying candidate # 141.424 * * * * [progress]: [ 799 / 9559 ] simplifiying candidate # 141.424 * * * * [progress]: [ 800 / 9559 ] simplifiying candidate # 141.424 * * * * [progress]: [ 801 / 9559 ] simplifiying candidate # 141.424 * * * * [progress]: [ 802 / 9559 ] simplifiying candidate # 141.424 * * * * [progress]: [ 803 / 9559 ] simplifiying candidate # 141.424 * * * * [progress]: [ 804 / 9559 ] simplifiying candidate # 141.424 * * * * [progress]: [ 805 / 9559 ] simplifiying candidate # 141.424 * * * * [progress]: [ 806 / 9559 ] simplifiying candidate # 141.424 * * * * [progress]: [ 807 / 9559 ] simplifiying candidate # 141.424 * * * * [progress]: [ 808 / 9559 ] simplifiying candidate # 141.424 * * * * [progress]: [ 809 / 9559 ] simplifiying candidate # 141.425 * * * * [progress]: [ 810 / 9559 ] simplifiying candidate # 141.425 * * * * [progress]: [ 811 / 9559 ] simplifiying candidate # 141.425 * * * * [progress]: [ 812 / 9559 ] simplifiying candidate # 141.425 * * * * [progress]: [ 813 / 9559 ] simplifiying candidate # 141.425 * * * * [progress]: [ 814 / 9559 ] simplifiying candidate # 141.425 * * * * [progress]: [ 815 / 9559 ] simplifiying candidate # 141.425 * * * * [progress]: [ 816 / 9559 ] simplifiying candidate # 141.425 * * * * [progress]: [ 817 / 9559 ] simplifiying candidate # 141.426 * * * * [progress]: [ 818 / 9559 ] simplifiying candidate # 141.426 * * * * [progress]: [ 819 / 9559 ] simplifiying candidate # 141.426 * * * * [progress]: [ 820 / 9559 ] simplifiying candidate # 141.426 * * * * [progress]: [ 821 / 9559 ] simplifiying candidate # 141.426 * * * * [progress]: [ 822 / 9559 ] simplifiying candidate # 141.426 * * * * [progress]: [ 823 / 9559 ] simplifiying candidate # 141.426 * * * * [progress]: [ 824 / 9559 ] simplifiying candidate # 141.426 * * * * [progress]: [ 825 / 9559 ] simplifiying candidate # 141.426 * * * * [progress]: [ 826 / 9559 ] simplifiying candidate # 141.427 * * * * [progress]: [ 827 / 9559 ] simplifiying candidate # 141.427 * * * * [progress]: [ 828 / 9559 ] simplifiying candidate # 141.427 * * * * [progress]: [ 829 / 9559 ] simplifiying candidate # 141.427 * * * * [progress]: [ 830 / 9559 ] simplifiying candidate # 141.427 * * * * [progress]: [ 831 / 9559 ] simplifiying candidate # 141.427 * * * * [progress]: [ 832 / 9559 ] simplifiying candidate # 141.427 * * * * [progress]: [ 833 / 9559 ] simplifiying candidate # 141.427 * * * * [progress]: [ 834 / 9559 ] simplifiying candidate # 141.427 * * * * [progress]: [ 835 / 9559 ] simplifiying candidate # 141.427 * * * * [progress]: [ 836 / 9559 ] simplifiying candidate # 141.428 * * * * [progress]: [ 837 / 9559 ] simplifiying candidate # 141.428 * * * * [progress]: [ 838 / 9559 ] simplifiying candidate # 141.428 * * * * [progress]: [ 839 / 9559 ] simplifiying candidate # 141.428 * * * * [progress]: [ 840 / 9559 ] simplifiying candidate # 141.428 * * * * [progress]: [ 841 / 9559 ] simplifiying candidate # 141.428 * * * * [progress]: [ 842 / 9559 ] simplifiying candidate # 141.428 * * * * [progress]: [ 843 / 9559 ] simplifiying candidate # 141.428 * * * * [progress]: [ 844 / 9559 ] simplifiying candidate # 141.428 * * * * [progress]: [ 845 / 9559 ] simplifiying candidate # 141.428 * * * * [progress]: [ 846 / 9559 ] simplifiying candidate # 141.428 * * * * [progress]: [ 847 / 9559 ] simplifiying candidate # 141.429 * * * * [progress]: [ 848 / 9559 ] simplifiying candidate # 141.429 * * * * [progress]: [ 849 / 9559 ] simplifiying candidate # 141.429 * * * * [progress]: [ 850 / 9559 ] simplifiying candidate # 141.429 * * * * [progress]: [ 851 / 9559 ] simplifiying candidate # 141.429 * * * * [progress]: [ 852 / 9559 ] simplifiying candidate # 141.429 * * * * [progress]: [ 853 / 9559 ] simplifiying candidate # 141.429 * * * * [progress]: [ 854 / 9559 ] simplifiying candidate # 141.429 * * * * [progress]: [ 855 / 9559 ] simplifiying candidate # 141.429 * * * * [progress]: [ 856 / 9559 ] simplifiying candidate # 141.429 * * * * [progress]: [ 857 / 9559 ] simplifiying candidate # 141.430 * * * * [progress]: [ 858 / 9559 ] simplifiying candidate # 141.430 * * * * [progress]: [ 859 / 9559 ] simplifiying candidate # 141.430 * * * * [progress]: [ 860 / 9559 ] simplifiying candidate # 141.430 * * * * [progress]: [ 861 / 9559 ] simplifiying candidate # 141.430 * * * * [progress]: [ 862 / 9559 ] simplifiying candidate # 141.430 * * * * [progress]: [ 863 / 9559 ] simplifiying candidate # 141.430 * * * * [progress]: [ 864 / 9559 ] simplifiying candidate # 141.430 * * * * [progress]: [ 865 / 9559 ] simplifiying candidate # 141.430 * * * * [progress]: [ 866 / 9559 ] simplifiying candidate # 141.430 * * * * [progress]: [ 867 / 9559 ] simplifiying candidate # 141.431 * * * * [progress]: [ 868 / 9559 ] simplifiying candidate # 141.431 * * * * [progress]: [ 869 / 9559 ] simplifiying candidate # 141.431 * * * * [progress]: [ 870 / 9559 ] simplifiying candidate # 141.431 * * * * [progress]: [ 871 / 9559 ] simplifiying candidate # 141.431 * * * * [progress]: [ 872 / 9559 ] simplifiying candidate # 141.431 * * * * [progress]: [ 873 / 9559 ] simplifiying candidate # 141.431 * * * * [progress]: [ 874 / 9559 ] simplifiying candidate # 141.431 * * * * [progress]: [ 875 / 9559 ] simplifiying candidate # 141.431 * * * * [progress]: [ 876 / 9559 ] simplifiying candidate # 141.431 * * * * [progress]: [ 877 / 9559 ] simplifiying candidate # 141.432 * * * * [progress]: [ 878 / 9559 ] simplifiying candidate # 141.432 * * * * [progress]: [ 879 / 9559 ] simplifiying candidate # 141.432 * * * * [progress]: [ 880 / 9559 ] simplifiying candidate # 141.432 * * * * [progress]: [ 881 / 9559 ] simplifiying candidate # 141.432 * * * * [progress]: [ 882 / 9559 ] simplifiying candidate # 141.432 * * * * [progress]: [ 883 / 9559 ] simplifiying candidate # 141.432 * * * * [progress]: [ 884 / 9559 ] simplifiying candidate # 141.432 * * * * [progress]: [ 885 / 9559 ] simplifiying candidate # 141.432 * * * * [progress]: [ 886 / 9559 ] simplifiying candidate # 141.432 * * * * [progress]: [ 887 / 9559 ] simplifiying candidate # 141.432 * * * * [progress]: [ 888 / 9559 ] simplifiying candidate # 141.433 * * * * [progress]: [ 889 / 9559 ] simplifiying candidate # 141.433 * * * * [progress]: [ 890 / 9559 ] simplifiying candidate # 141.433 * * * * [progress]: [ 891 / 9559 ] simplifiying candidate # 141.433 * * * * [progress]: [ 892 / 9559 ] simplifiying candidate # 141.433 * * * * [progress]: [ 893 / 9559 ] simplifiying candidate # 141.433 * * * * [progress]: [ 894 / 9559 ] simplifiying candidate # 141.433 * * * * [progress]: [ 895 / 9559 ] simplifiying candidate # 141.433 * * * * [progress]: [ 896 / 9559 ] simplifiying candidate # 141.433 * * * * [progress]: [ 897 / 9559 ] simplifiying candidate # 141.433 * * * * [progress]: [ 898 / 9559 ] simplifiying candidate # 141.434 * * * * [progress]: [ 899 / 9559 ] simplifiying candidate # 141.434 * * * * [progress]: [ 900 / 9559 ] simplifiying candidate # 141.434 * * * * [progress]: [ 901 / 9559 ] simplifiying candidate # 141.434 * * * * [progress]: [ 902 / 9559 ] simplifiying candidate # 141.434 * * * * [progress]: [ 903 / 9559 ] simplifiying candidate # 141.434 * * * * [progress]: [ 904 / 9559 ] simplifiying candidate # 141.434 * * * * [progress]: [ 905 / 9559 ] simplifiying candidate # 141.434 * * * * [progress]: [ 906 / 9559 ] simplifiying candidate # 141.434 * * * * [progress]: [ 907 / 9559 ] simplifiying candidate # 141.435 * * * * [progress]: [ 908 / 9559 ] simplifiying candidate # 141.435 * * * * [progress]: [ 909 / 9559 ] simplifiying candidate # 141.435 * * * * [progress]: [ 910 / 9559 ] simplifiying candidate # 141.435 * * * * [progress]: [ 911 / 9559 ] simplifiying candidate # 141.435 * * * * [progress]: [ 912 / 9559 ] simplifiying candidate # 141.435 * * * * [progress]: [ 913 / 9559 ] simplifiying candidate # 141.435 * * * * [progress]: [ 914 / 9559 ] simplifiying candidate # 141.435 * * * * [progress]: [ 915 / 9559 ] simplifiying candidate # 141.435 * * * * [progress]: [ 916 / 9559 ] simplifiying candidate # 141.436 * * * * [progress]: [ 917 / 9559 ] simplifiying candidate # 141.436 * * * * [progress]: [ 918 / 9559 ] simplifiying candidate # 141.436 * * * * [progress]: [ 919 / 9559 ] simplifiying candidate # 141.436 * * * * [progress]: [ 920 / 9559 ] simplifiying candidate # 141.436 * * * * [progress]: [ 921 / 9559 ] simplifiying candidate # 141.436 * * * * [progress]: [ 922 / 9559 ] simplifiying candidate # 141.436 * * * * [progress]: [ 923 / 9559 ] simplifiying candidate # 141.436 * * * * [progress]: [ 924 / 9559 ] simplifiying candidate # 141.436 * * * * [progress]: [ 925 / 9559 ] simplifiying candidate # 141.436 * * * * [progress]: [ 926 / 9559 ] simplifiying candidate # 141.437 * * * * [progress]: [ 927 / 9559 ] simplifiying candidate # 141.437 * * * * [progress]: [ 928 / 9559 ] simplifiying candidate # 141.437 * * * * [progress]: [ 929 / 9559 ] simplifiying candidate # 141.437 * * * * [progress]: [ 930 / 9559 ] simplifiying candidate # 141.437 * * * * [progress]: [ 931 / 9559 ] simplifiying candidate # 141.437 * * * * [progress]: [ 932 / 9559 ] simplifiying candidate # 141.437 * * * * [progress]: [ 933 / 9559 ] simplifiying candidate # 141.437 * * * * [progress]: [ 934 / 9559 ] simplifiying candidate # 141.437 * * * * [progress]: [ 935 / 9559 ] simplifiying candidate # 141.437 * * * * [progress]: [ 936 / 9559 ] simplifiying candidate # 141.438 * * * * [progress]: [ 937 / 9559 ] simplifiying candidate # 141.438 * * * * [progress]: [ 938 / 9559 ] simplifiying candidate # 141.438 * * * * [progress]: [ 939 / 9559 ] simplifiying candidate # 141.438 * * * * [progress]: [ 940 / 9559 ] simplifiying candidate # 141.438 * * * * [progress]: [ 941 / 9559 ] simplifiying candidate # 141.438 * * * * [progress]: [ 942 / 9559 ] simplifiying candidate # 141.438 * * * * [progress]: [ 943 / 9559 ] simplifiying candidate # 141.438 * * * * [progress]: [ 944 / 9559 ] simplifiying candidate # 141.438 * * * * [progress]: [ 945 / 9559 ] simplifiying candidate # 141.439 * * * * [progress]: [ 946 / 9559 ] simplifiying candidate # 141.439 * * * * [progress]: [ 947 / 9559 ] simplifiying candidate # 141.439 * * * * [progress]: [ 948 / 9559 ] simplifiying candidate # 141.439 * * * * [progress]: [ 949 / 9559 ] simplifiying candidate # 141.439 * * * * [progress]: [ 950 / 9559 ] simplifiying candidate # 141.439 * * * * [progress]: [ 951 / 9559 ] simplifiying candidate # 141.439 * * * * [progress]: [ 952 / 9559 ] simplifiying candidate # 141.439 * * * * [progress]: [ 953 / 9559 ] simplifiying candidate # 141.439 * * * * [progress]: [ 954 / 9559 ] simplifiying candidate # 141.440 * * * * [progress]: [ 955 / 9559 ] simplifiying candidate # 141.440 * * * * [progress]: [ 956 / 9559 ] simplifiying candidate # 141.440 * * * * [progress]: [ 957 / 9559 ] simplifiying candidate # 141.440 * * * * [progress]: [ 958 / 9559 ] simplifiying candidate # 141.440 * * * * [progress]: [ 959 / 9559 ] simplifiying candidate # 141.440 * * * * [progress]: [ 960 / 9559 ] simplifiying candidate # 141.440 * * * * [progress]: [ 961 / 9559 ] simplifiying candidate # 141.441 * * * * [progress]: [ 962 / 9559 ] simplifiying candidate # 141.441 * * * * [progress]: [ 963 / 9559 ] simplifiying candidate # 141.441 * * * * [progress]: [ 964 / 9559 ] simplifiying candidate # 141.441 * * * * [progress]: [ 965 / 9559 ] simplifiying candidate # 141.441 * * * * [progress]: [ 966 / 9559 ] simplifiying candidate # 141.441 * * * * [progress]: [ 967 / 9559 ] simplifiying candidate # 141.441 * * * * [progress]: [ 968 / 9559 ] simplifiying candidate # 141.441 * * * * [progress]: [ 969 / 9559 ] simplifiying candidate # 141.441 * * * * [progress]: [ 970 / 9559 ] simplifiying candidate # 141.441 * * * * [progress]: [ 971 / 9559 ] simplifiying candidate # 141.442 * * * * [progress]: [ 972 / 9559 ] simplifiying candidate # 141.442 * * * * [progress]: [ 973 / 9559 ] simplifiying candidate # 141.442 * * * * [progress]: [ 974 / 9559 ] simplifiying candidate # 141.442 * * * * [progress]: [ 975 / 9559 ] simplifiying candidate # 141.442 * * * * [progress]: [ 976 / 9559 ] simplifiying candidate # 141.442 * * * * [progress]: [ 977 / 9559 ] simplifiying candidate # 141.442 * * * * [progress]: [ 978 / 9559 ] simplifiying candidate # 141.442 * * * * [progress]: [ 979 / 9559 ] simplifiying candidate # 141.442 * * * * [progress]: [ 980 / 9559 ] simplifiying candidate # 141.442 * * * * [progress]: [ 981 / 9559 ] simplifiying candidate # 141.443 * * * * [progress]: [ 982 / 9559 ] simplifiying candidate # 141.443 * * * * [progress]: [ 983 / 9559 ] simplifiying candidate # 141.443 * * * * [progress]: [ 984 / 9559 ] simplifiying candidate # 141.443 * * * * [progress]: [ 985 / 9559 ] simplifiying candidate # 141.443 * * * * [progress]: [ 986 / 9559 ] simplifiying candidate # 141.443 * * * * [progress]: [ 987 / 9559 ] simplifiying candidate # 141.443 * * * * [progress]: [ 988 / 9559 ] simplifiying candidate # 141.443 * * * * [progress]: [ 989 / 9559 ] simplifiying candidate # 141.443 * * * * [progress]: [ 990 / 9559 ] simplifiying candidate # 141.443 * * * * [progress]: [ 991 / 9559 ] simplifiying candidate # 141.443 * * * * [progress]: [ 992 / 9559 ] simplifiying candidate # 141.444 * * * * [progress]: [ 993 / 9559 ] simplifiying candidate # 141.444 * * * * [progress]: [ 994 / 9559 ] simplifiying candidate # 141.444 * * * * [progress]: [ 995 / 9559 ] simplifiying candidate # 141.444 * * * * [progress]: [ 996 / 9559 ] simplifiying candidate # 141.444 * * * * [progress]: [ 997 / 9559 ] simplifiying candidate # 141.444 * * * * [progress]: [ 998 / 9559 ] simplifiying candidate # 141.444 * * * * [progress]: [ 999 / 9559 ] simplifiying candidate # 141.444 * * * * [progress]: [ 1000 / 9559 ] simplifiying candidate # 141.444 * * * * [progress]: [ 1001 / 9559 ] simplifiying candidate # 141.444 * * * * [progress]: [ 1002 / 9559 ] simplifiying candidate # 141.445 * * * * [progress]: [ 1003 / 9559 ] simplifiying candidate # 141.445 * * * * [progress]: [ 1004 / 9559 ] simplifiying candidate # 141.445 * * * * [progress]: [ 1005 / 9559 ] simplifiying candidate # 141.445 * * * * [progress]: [ 1006 / 9559 ] simplifiying candidate # 141.445 * * * * [progress]: [ 1007 / 9559 ] simplifiying candidate # 141.445 * * * * [progress]: [ 1008 / 9559 ] simplifiying candidate # 141.445 * * * * [progress]: [ 1009 / 9559 ] simplifiying candidate # 141.445 * * * * [progress]: [ 1010 / 9559 ] simplifiying candidate # 141.445 * * * * [progress]: [ 1011 / 9559 ] simplifiying candidate # 141.445 * * * * [progress]: [ 1012 / 9559 ] simplifiying candidate # 141.446 * * * * [progress]: [ 1013 / 9559 ] simplifiying candidate # 141.446 * * * * [progress]: [ 1014 / 9559 ] simplifiying candidate # 141.446 * * * * [progress]: [ 1015 / 9559 ] simplifiying candidate # 141.446 * * * * [progress]: [ 1016 / 9559 ] simplifiying candidate # 141.446 * * * * [progress]: [ 1017 / 9559 ] simplifiying candidate # 141.446 * * * * [progress]: [ 1018 / 9559 ] simplifiying candidate # 141.446 * * * * [progress]: [ 1019 / 9559 ] simplifiying candidate # 141.446 * * * * [progress]: [ 1020 / 9559 ] simplifiying candidate # 141.446 * * * * [progress]: [ 1021 / 9559 ] simplifiying candidate # 141.446 * * * * [progress]: [ 1022 / 9559 ] simplifiying candidate # 141.446 * * * * [progress]: [ 1023 / 9559 ] simplifiying candidate # 141.447 * * * * [progress]: [ 1024 / 9559 ] simplifiying candidate # 141.447 * * * * [progress]: [ 1025 / 9559 ] simplifiying candidate # 141.447 * * * * [progress]: [ 1026 / 9559 ] simplifiying candidate # 141.447 * * * * [progress]: [ 1027 / 9559 ] simplifiying candidate # 141.447 * * * * [progress]: [ 1028 / 9559 ] simplifiying candidate # 141.447 * * * * [progress]: [ 1029 / 9559 ] simplifiying candidate # 141.447 * * * * [progress]: [ 1030 / 9559 ] simplifiying candidate # 141.447 * * * * [progress]: [ 1031 / 9559 ] simplifiying candidate # 141.447 * * * * [progress]: [ 1032 / 9559 ] simplifiying candidate # 141.447 * * * * [progress]: [ 1033 / 9559 ] simplifiying candidate # 141.448 * * * * [progress]: [ 1034 / 9559 ] simplifiying candidate # 141.448 * * * * [progress]: [ 1035 / 9559 ] simplifiying candidate # 141.448 * * * * [progress]: [ 1036 / 9559 ] simplifiying candidate # 141.448 * * * * [progress]: [ 1037 / 9559 ] simplifiying candidate # 141.448 * * * * [progress]: [ 1038 / 9559 ] simplifiying candidate # 141.448 * * * * [progress]: [ 1039 / 9559 ] simplifiying candidate # 141.448 * * * * [progress]: [ 1040 / 9559 ] simplifiying candidate # 141.448 * * * * [progress]: [ 1041 / 9559 ] simplifiying candidate # 141.448 * * * * [progress]: [ 1042 / 9559 ] simplifiying candidate # 141.448 * * * * [progress]: [ 1043 / 9559 ] simplifiying candidate # 141.448 * * * * [progress]: [ 1044 / 9559 ] simplifiying candidate # 141.449 * * * * [progress]: [ 1045 / 9559 ] simplifiying candidate # 141.449 * * * * [progress]: [ 1046 / 9559 ] simplifiying candidate # 141.449 * * * * [progress]: [ 1047 / 9559 ] simplifiying candidate # 141.449 * * * * [progress]: [ 1048 / 9559 ] simplifiying candidate # 141.449 * * * * [progress]: [ 1049 / 9559 ] simplifiying candidate # 141.449 * * * * [progress]: [ 1050 / 9559 ] simplifiying candidate # 141.449 * * * * [progress]: [ 1051 / 9559 ] simplifiying candidate # 141.449 * * * * [progress]: [ 1052 / 9559 ] simplifiying candidate # 141.449 * * * * [progress]: [ 1053 / 9559 ] simplifiying candidate # 141.449 * * * * [progress]: [ 1054 / 9559 ] simplifiying candidate # 141.450 * * * * [progress]: [ 1055 / 9559 ] simplifiying candidate # 141.450 * * * * [progress]: [ 1056 / 9559 ] simplifiying candidate # 141.450 * * * * [progress]: [ 1057 / 9559 ] simplifiying candidate # 141.450 * * * * [progress]: [ 1058 / 9559 ] simplifiying candidate # 141.450 * * * * [progress]: [ 1059 / 9559 ] simplifiying candidate # 141.450 * * * * [progress]: [ 1060 / 9559 ] simplifiying candidate # 141.450 * * * * [progress]: [ 1061 / 9559 ] simplifiying candidate # 141.450 * * * * [progress]: [ 1062 / 9559 ] simplifiying candidate # 141.450 * * * * [progress]: [ 1063 / 9559 ] simplifiying candidate # 141.450 * * * * [progress]: [ 1064 / 9559 ] simplifiying candidate # 141.450 * * * * [progress]: [ 1065 / 9559 ] simplifiying candidate # 141.451 * * * * [progress]: [ 1066 / 9559 ] simplifiying candidate # 141.451 * * * * [progress]: [ 1067 / 9559 ] simplifiying candidate # 141.451 * * * * [progress]: [ 1068 / 9559 ] simplifiying candidate # 141.451 * * * * [progress]: [ 1069 / 9559 ] simplifiying candidate # 141.451 * * * * [progress]: [ 1070 / 9559 ] simplifiying candidate # 141.451 * * * * [progress]: [ 1071 / 9559 ] simplifiying candidate # 141.451 * * * * [progress]: [ 1072 / 9559 ] simplifiying candidate # 141.451 * * * * [progress]: [ 1073 / 9559 ] simplifiying candidate # 141.451 * * * * [progress]: [ 1074 / 9559 ] simplifiying candidate # 141.451 * * * * [progress]: [ 1075 / 9559 ] simplifiying candidate # 141.452 * * * * [progress]: [ 1076 / 9559 ] simplifiying candidate # 141.452 * * * * [progress]: [ 1077 / 9559 ] simplifiying candidate # 141.452 * * * * [progress]: [ 1078 / 9559 ] simplifiying candidate # 141.452 * * * * [progress]: [ 1079 / 9559 ] simplifiying candidate # 141.452 * * * * [progress]: [ 1080 / 9559 ] simplifiying candidate # 141.452 * * * * [progress]: [ 1081 / 9559 ] simplifiying candidate # 141.452 * * * * [progress]: [ 1082 / 9559 ] simplifiying candidate # 141.452 * * * * [progress]: [ 1083 / 9559 ] simplifiying candidate # 141.452 * * * * [progress]: [ 1084 / 9559 ] simplifiying candidate # 141.452 * * * * [progress]: [ 1085 / 9559 ] simplifiying candidate # 141.453 * * * * [progress]: [ 1086 / 9559 ] simplifiying candidate # 141.453 * * * * [progress]: [ 1087 / 9559 ] simplifiying candidate # 141.453 * * * * [progress]: [ 1088 / 9559 ] simplifiying candidate # 141.453 * * * * [progress]: [ 1089 / 9559 ] simplifiying candidate # 141.453 * * * * [progress]: [ 1090 / 9559 ] simplifiying candidate # 141.453 * * * * [progress]: [ 1091 / 9559 ] simplifiying candidate # 141.453 * * * * [progress]: [ 1092 / 9559 ] simplifiying candidate # 141.453 * * * * [progress]: [ 1093 / 9559 ] simplifiying candidate # 141.453 * * * * [progress]: [ 1094 / 9559 ] simplifiying candidate # 141.453 * * * * [progress]: [ 1095 / 9559 ] simplifiying candidate # 141.453 * * * * [progress]: [ 1096 / 9559 ] simplifiying candidate # 141.454 * * * * [progress]: [ 1097 / 9559 ] simplifiying candidate # 141.454 * * * * [progress]: [ 1098 / 9559 ] simplifiying candidate # 141.454 * * * * [progress]: [ 1099 / 9559 ] simplifiying candidate # 141.454 * * * * [progress]: [ 1100 / 9559 ] simplifiying candidate # 141.454 * * * * [progress]: [ 1101 / 9559 ] simplifiying candidate # 141.454 * * * * [progress]: [ 1102 / 9559 ] simplifiying candidate # 141.454 * * * * [progress]: [ 1103 / 9559 ] simplifiying candidate # 141.454 * * * * [progress]: [ 1104 / 9559 ] simplifiying candidate # 141.454 * * * * [progress]: [ 1105 / 9559 ] simplifiying candidate # 141.454 * * * * [progress]: [ 1106 / 9559 ] simplifiying candidate # 141.454 * * * * [progress]: [ 1107 / 9559 ] simplifiying candidate # 141.455 * * * * [progress]: [ 1108 / 9559 ] simplifiying candidate # 141.455 * * * * [progress]: [ 1109 / 9559 ] simplifiying candidate # 141.455 * * * * [progress]: [ 1110 / 9559 ] simplifiying candidate # 141.456 * * * * [progress]: [ 1111 / 9559 ] simplifiying candidate # 141.456 * * * * [progress]: [ 1112 / 9559 ] simplifiying candidate # 141.456 * * * * [progress]: [ 1113 / 9559 ] simplifiying candidate # 141.456 * * * * [progress]: [ 1114 / 9559 ] simplifiying candidate # 141.456 * * * * [progress]: [ 1115 / 9559 ] simplifiying candidate # 141.456 * * * * [progress]: [ 1116 / 9559 ] simplifiying candidate # 141.457 * * * * [progress]: [ 1117 / 9559 ] simplifiying candidate # 141.457 * * * * [progress]: [ 1118 / 9559 ] simplifiying candidate # 141.457 * * * * [progress]: [ 1119 / 9559 ] simplifiying candidate # 141.457 * * * * [progress]: [ 1120 / 9559 ] simplifiying candidate # 141.457 * * * * [progress]: [ 1121 / 9559 ] simplifiying candidate # 141.457 * * * * [progress]: [ 1122 / 9559 ] simplifiying candidate # 141.457 * * * * [progress]: [ 1123 / 9559 ] simplifiying candidate # 141.457 * * * * [progress]: [ 1124 / 9559 ] simplifiying candidate # 141.457 * * * * [progress]: [ 1125 / 9559 ] simplifiying candidate # 141.458 * * * * [progress]: [ 1126 / 9559 ] simplifiying candidate # 141.458 * * * * [progress]: [ 1127 / 9559 ] simplifiying candidate # 141.458 * * * * [progress]: [ 1128 / 9559 ] simplifiying candidate # 141.458 * * * * [progress]: [ 1129 / 9559 ] simplifiying candidate # 141.458 * * * * [progress]: [ 1130 / 9559 ] simplifiying candidate # 141.458 * * * * [progress]: [ 1131 / 9559 ] simplifiying candidate # 141.458 * * * * [progress]: [ 1132 / 9559 ] simplifiying candidate # 141.458 * * * * [progress]: [ 1133 / 9559 ] simplifiying candidate # 141.458 * * * * [progress]: [ 1134 / 9559 ] simplifiying candidate # 141.459 * * * * [progress]: [ 1135 / 9559 ] simplifiying candidate # 141.459 * * * * [progress]: [ 1136 / 9559 ] simplifiying candidate # 141.459 * * * * [progress]: [ 1137 / 9559 ] simplifiying candidate # 141.459 * * * * [progress]: [ 1138 / 9559 ] simplifiying candidate # 141.459 * * * * [progress]: [ 1139 / 9559 ] simplifiying candidate # 141.459 * * * * [progress]: [ 1140 / 9559 ] simplifiying candidate # 141.459 * * * * [progress]: [ 1141 / 9559 ] simplifiying candidate # 141.459 * * * * [progress]: [ 1142 / 9559 ] simplifiying candidate # 141.459 * * * * [progress]: [ 1143 / 9559 ] simplifiying candidate # 141.459 * * * * [progress]: [ 1144 / 9559 ] simplifiying candidate # 141.459 * * * * [progress]: [ 1145 / 9559 ] simplifiying candidate # 141.460 * * * * [progress]: [ 1146 / 9559 ] simplifiying candidate # 141.460 * * * * [progress]: [ 1147 / 9559 ] simplifiying candidate # 141.460 * * * * [progress]: [ 1148 / 9559 ] simplifiying candidate # 141.460 * * * * [progress]: [ 1149 / 9559 ] simplifiying candidate # 141.460 * * * * [progress]: [ 1150 / 9559 ] simplifiying candidate # 141.460 * * * * [progress]: [ 1151 / 9559 ] simplifiying candidate # 141.460 * * * * [progress]: [ 1152 / 9559 ] simplifiying candidate # 141.460 * * * * [progress]: [ 1153 / 9559 ] simplifiying candidate # 141.460 * * * * [progress]: [ 1154 / 9559 ] simplifiying candidate # 141.460 * * * * [progress]: [ 1155 / 9559 ] simplifiying candidate # 141.461 * * * * [progress]: [ 1156 / 9559 ] simplifiying candidate # 141.461 * * * * [progress]: [ 1157 / 9559 ] simplifiying candidate # 141.461 * * * * [progress]: [ 1158 / 9559 ] simplifiying candidate # 141.461 * * * * [progress]: [ 1159 / 9559 ] simplifiying candidate # 141.461 * * * * [progress]: [ 1160 / 9559 ] simplifiying candidate # 141.461 * * * * [progress]: [ 1161 / 9559 ] simplifiying candidate # 141.461 * * * * [progress]: [ 1162 / 9559 ] simplifiying candidate # 141.461 * * * * [progress]: [ 1163 / 9559 ] simplifiying candidate # 141.461 * * * * [progress]: [ 1164 / 9559 ] simplifiying candidate # 141.461 * * * * [progress]: [ 1165 / 9559 ] simplifiying candidate # 141.462 * * * * [progress]: [ 1166 / 9559 ] simplifiying candidate # 141.462 * * * * [progress]: [ 1167 / 9559 ] simplifiying candidate # 141.462 * * * * [progress]: [ 1168 / 9559 ] simplifiying candidate # 141.462 * * * * [progress]: [ 1169 / 9559 ] simplifiying candidate # 141.462 * * * * [progress]: [ 1170 / 9559 ] simplifiying candidate # 141.462 * * * * [progress]: [ 1171 / 9559 ] simplifiying candidate # 141.462 * * * * [progress]: [ 1172 / 9559 ] simplifiying candidate # 141.462 * * * * [progress]: [ 1173 / 9559 ] simplifiying candidate # 141.462 * * * * [progress]: [ 1174 / 9559 ] simplifiying candidate # 141.462 * * * * [progress]: [ 1175 / 9559 ] simplifiying candidate # 141.463 * * * * [progress]: [ 1176 / 9559 ] simplifiying candidate # 141.463 * * * * [progress]: [ 1177 / 9559 ] simplifiying candidate # 141.463 * * * * [progress]: [ 1178 / 9559 ] simplifiying candidate # 141.463 * * * * [progress]: [ 1179 / 9559 ] simplifiying candidate # 141.463 * * * * [progress]: [ 1180 / 9559 ] simplifiying candidate # 141.463 * * * * [progress]: [ 1181 / 9559 ] simplifiying candidate # 141.463 * * * * [progress]: [ 1182 / 9559 ] simplifiying candidate # 141.463 * * * * [progress]: [ 1183 / 9559 ] simplifiying candidate # 141.463 * * * * [progress]: [ 1184 / 9559 ] simplifiying candidate # 141.463 * * * * [progress]: [ 1185 / 9559 ] simplifiying candidate # 141.463 * * * * [progress]: [ 1186 / 9559 ] simplifiying candidate # 141.464 * * * * [progress]: [ 1187 / 9559 ] simplifiying candidate # 141.464 * * * * [progress]: [ 1188 / 9559 ] simplifiying candidate # 141.464 * * * * [progress]: [ 1189 / 9559 ] simplifiying candidate # 141.464 * * * * [progress]: [ 1190 / 9559 ] simplifiying candidate # 141.464 * * * * [progress]: [ 1191 / 9559 ] simplifiying candidate # 141.464 * * * * [progress]: [ 1192 / 9559 ] simplifiying candidate # 141.464 * * * * [progress]: [ 1193 / 9559 ] simplifiying candidate # 141.464 * * * * [progress]: [ 1194 / 9559 ] simplifiying candidate # 141.464 * * * * [progress]: [ 1195 / 9559 ] simplifiying candidate # 141.464 * * * * [progress]: [ 1196 / 9559 ] simplifiying candidate # 141.465 * * * * [progress]: [ 1197 / 9559 ] simplifiying candidate # 141.465 * * * * [progress]: [ 1198 / 9559 ] simplifiying candidate # 141.465 * * * * [progress]: [ 1199 / 9559 ] simplifiying candidate # 141.465 * * * * [progress]: [ 1200 / 9559 ] simplifiying candidate # 141.465 * * * * [progress]: [ 1201 / 9559 ] simplifiying candidate # 141.465 * * * * [progress]: [ 1202 / 9559 ] simplifiying candidate # 141.465 * * * * [progress]: [ 1203 / 9559 ] simplifiying candidate # 141.466 * * * * [progress]: [ 1204 / 9559 ] simplifiying candidate # 141.466 * * * * [progress]: [ 1205 / 9559 ] simplifiying candidate # 141.466 * * * * [progress]: [ 1206 / 9559 ] simplifiying candidate # 141.466 * * * * [progress]: [ 1207 / 9559 ] simplifiying candidate # 141.466 * * * * [progress]: [ 1208 / 9559 ] simplifiying candidate # 141.466 * * * * [progress]: [ 1209 / 9559 ] simplifiying candidate # 141.466 * * * * [progress]: [ 1210 / 9559 ] simplifiying candidate # 141.466 * * * * [progress]: [ 1211 / 9559 ] simplifiying candidate # 141.467 * * * * [progress]: [ 1212 / 9559 ] simplifiying candidate # 141.467 * * * * [progress]: [ 1213 / 9559 ] simplifiying candidate # 141.467 * * * * [progress]: [ 1214 / 9559 ] simplifiying candidate # 141.467 * * * * [progress]: [ 1215 / 9559 ] simplifiying candidate # 141.467 * * * * [progress]: [ 1216 / 9559 ] simplifiying candidate # 141.467 * * * * [progress]: [ 1217 / 9559 ] simplifiying candidate # 141.467 * * * * [progress]: [ 1218 / 9559 ] simplifiying candidate # 141.467 * * * * [progress]: [ 1219 / 9559 ] simplifiying candidate # 141.467 * * * * [progress]: [ 1220 / 9559 ] simplifiying candidate # 141.467 * * * * [progress]: [ 1221 / 9559 ] simplifiying candidate # 141.467 * * * * [progress]: [ 1222 / 9559 ] simplifiying candidate # 141.468 * * * * [progress]: [ 1223 / 9559 ] simplifiying candidate # 141.468 * * * * [progress]: [ 1224 / 9559 ] simplifiying candidate # 141.468 * * * * [progress]: [ 1225 / 9559 ] simplifiying candidate # 141.468 * * * * [progress]: [ 1226 / 9559 ] simplifiying candidate # 141.468 * * * * [progress]: [ 1227 / 9559 ] simplifiying candidate # 141.468 * * * * [progress]: [ 1228 / 9559 ] simplifiying candidate # 141.468 * * * * [progress]: [ 1229 / 9559 ] simplifiying candidate # 141.468 * * * * [progress]: [ 1230 / 9559 ] simplifiying candidate # 141.468 * * * * [progress]: [ 1231 / 9559 ] simplifiying candidate # 141.468 * * * * [progress]: [ 1232 / 9559 ] simplifiying candidate # 141.468 * * * * [progress]: [ 1233 / 9559 ] simplifiying candidate # 141.469 * * * * [progress]: [ 1234 / 9559 ] simplifiying candidate # 141.469 * * * * [progress]: [ 1235 / 9559 ] simplifiying candidate # 141.469 * * * * [progress]: [ 1236 / 9559 ] simplifiying candidate # 141.469 * * * * [progress]: [ 1237 / 9559 ] simplifiying candidate # 141.469 * * * * [progress]: [ 1238 / 9559 ] simplifiying candidate # 141.469 * * * * [progress]: [ 1239 / 9559 ] simplifiying candidate # 141.469 * * * * [progress]: [ 1240 / 9559 ] simplifiying candidate # 141.469 * * * * [progress]: [ 1241 / 9559 ] simplifiying candidate # 141.469 * * * * [progress]: [ 1242 / 9559 ] simplifiying candidate # 141.469 * * * * [progress]: [ 1243 / 9559 ] simplifiying candidate # 141.470 * * * * [progress]: [ 1244 / 9559 ] simplifiying candidate # 141.470 * * * * [progress]: [ 1245 / 9559 ] simplifiying candidate # 141.470 * * * * [progress]: [ 1246 / 9559 ] simplifiying candidate # 141.470 * * * * [progress]: [ 1247 / 9559 ] simplifiying candidate # 141.470 * * * * [progress]: [ 1248 / 9559 ] simplifiying candidate # 141.470 * * * * [progress]: [ 1249 / 9559 ] simplifiying candidate # 141.470 * * * * [progress]: [ 1250 / 9559 ] simplifiying candidate # 141.470 * * * * [progress]: [ 1251 / 9559 ] simplifiying candidate # 141.470 * * * * [progress]: [ 1252 / 9559 ] simplifiying candidate # 141.470 * * * * [progress]: [ 1253 / 9559 ] simplifiying candidate # 141.470 * * * * [progress]: [ 1254 / 9559 ] simplifiying candidate # 141.471 * * * * [progress]: [ 1255 / 9559 ] simplifiying candidate # 141.471 * * * * [progress]: [ 1256 / 9559 ] simplifiying candidate # 141.471 * * * * [progress]: [ 1257 / 9559 ] simplifiying candidate # 141.471 * * * * [progress]: [ 1258 / 9559 ] simplifiying candidate # 141.471 * * * * [progress]: [ 1259 / 9559 ] simplifiying candidate # 141.471 * * * * [progress]: [ 1260 / 9559 ] simplifiying candidate # 141.471 * * * * [progress]: [ 1261 / 9559 ] simplifiying candidate # 141.471 * * * * [progress]: [ 1262 / 9559 ] simplifiying candidate # 141.471 * * * * [progress]: [ 1263 / 9559 ] simplifiying candidate # 141.471 * * * * [progress]: [ 1264 / 9559 ] simplifiying candidate # 141.472 * * * * [progress]: [ 1265 / 9559 ] simplifiying candidate # 141.472 * * * * [progress]: [ 1266 / 9559 ] simplifiying candidate # 141.472 * * * * [progress]: [ 1267 / 9559 ] simplifiying candidate # 141.472 * * * * [progress]: [ 1268 / 9559 ] simplifiying candidate # 141.472 * * * * [progress]: [ 1269 / 9559 ] simplifiying candidate # 141.472 * * * * [progress]: [ 1270 / 9559 ] simplifiying candidate # 141.472 * * * * [progress]: [ 1271 / 9559 ] simplifiying candidate # 141.472 * * * * [progress]: [ 1272 / 9559 ] simplifiying candidate # 141.472 * * * * [progress]: [ 1273 / 9559 ] simplifiying candidate # 141.472 * * * * [progress]: [ 1274 / 9559 ] simplifiying candidate # 141.472 * * * * [progress]: [ 1275 / 9559 ] simplifiying candidate # 141.473 * * * * [progress]: [ 1276 / 9559 ] simplifiying candidate # 141.473 * * * * [progress]: [ 1277 / 9559 ] simplifiying candidate # 141.473 * * * * [progress]: [ 1278 / 9559 ] simplifiying candidate # 141.473 * * * * [progress]: [ 1279 / 9559 ] simplifiying candidate # 141.473 * * * * [progress]: [ 1280 / 9559 ] simplifiying candidate # 141.473 * * * * [progress]: [ 1281 / 9559 ] simplifiying candidate # 141.473 * * * * [progress]: [ 1282 / 9559 ] simplifiying candidate # 141.473 * * * * [progress]: [ 1283 / 9559 ] simplifiying candidate # 141.473 * * * * [progress]: [ 1284 / 9559 ] simplifiying candidate # 141.473 * * * * [progress]: [ 1285 / 9559 ] simplifiying candidate # 141.474 * * * * [progress]: [ 1286 / 9559 ] simplifiying candidate # 141.474 * * * * [progress]: [ 1287 / 9559 ] simplifiying candidate # 141.474 * * * * [progress]: [ 1288 / 9559 ] simplifiying candidate # 141.474 * * * * [progress]: [ 1289 / 9559 ] simplifiying candidate # 141.474 * * * * [progress]: [ 1290 / 9559 ] simplifiying candidate # 141.474 * * * * [progress]: [ 1291 / 9559 ] simplifiying candidate # 141.474 * * * * [progress]: [ 1292 / 9559 ] simplifiying candidate # 141.474 * * * * [progress]: [ 1293 / 9559 ] simplifiying candidate # 141.474 * * * * [progress]: [ 1294 / 9559 ] simplifiying candidate # 141.474 * * * * [progress]: [ 1295 / 9559 ] simplifiying candidate # 141.474 * * * * [progress]: [ 1296 / 9559 ] simplifiying candidate # 141.475 * * * * [progress]: [ 1297 / 9559 ] simplifiying candidate # 141.475 * * * * [progress]: [ 1298 / 9559 ] simplifiying candidate # 141.475 * * * * [progress]: [ 1299 / 9559 ] simplifiying candidate # 141.475 * * * * [progress]: [ 1300 / 9559 ] simplifiying candidate # 141.475 * * * * [progress]: [ 1301 / 9559 ] simplifiying candidate # 141.475 * * * * [progress]: [ 1302 / 9559 ] simplifiying candidate # 141.475 * * * * [progress]: [ 1303 / 9559 ] simplifiying candidate # 141.475 * * * * [progress]: [ 1304 / 9559 ] simplifiying candidate # 141.475 * * * * [progress]: [ 1305 / 9559 ] simplifiying candidate # 141.476 * * * * [progress]: [ 1306 / 9559 ] simplifiying candidate # 141.476 * * * * [progress]: [ 1307 / 9559 ] simplifiying candidate # 141.476 * * * * [progress]: [ 1308 / 9559 ] simplifiying candidate # 141.476 * * * * [progress]: [ 1309 / 9559 ] simplifiying candidate # 141.476 * * * * [progress]: [ 1310 / 9559 ] simplifiying candidate # 141.476 * * * * [progress]: [ 1311 / 9559 ] simplifiying candidate # 141.476 * * * * [progress]: [ 1312 / 9559 ] simplifiying candidate # 141.476 * * * * [progress]: [ 1313 / 9559 ] simplifiying candidate # 141.476 * * * * [progress]: [ 1314 / 9559 ] simplifiying candidate # 141.477 * * * * [progress]: [ 1315 / 9559 ] simplifiying candidate # 141.477 * * * * [progress]: [ 1316 / 9559 ] simplifiying candidate # 141.477 * * * * [progress]: [ 1317 / 9559 ] simplifiying candidate # 141.477 * * * * [progress]: [ 1318 / 9559 ] simplifiying candidate # 141.477 * * * * [progress]: [ 1319 / 9559 ] simplifiying candidate # 141.477 * * * * [progress]: [ 1320 / 9559 ] simplifiying candidate # 141.477 * * * * [progress]: [ 1321 / 9559 ] simplifiying candidate # 141.477 * * * * [progress]: [ 1322 / 9559 ] simplifiying candidate # 141.477 * * * * [progress]: [ 1323 / 9559 ] simplifiying candidate # 141.477 * * * * [progress]: [ 1324 / 9559 ] simplifiying candidate # 141.477 * * * * [progress]: [ 1325 / 9559 ] simplifiying candidate # 141.478 * * * * [progress]: [ 1326 / 9559 ] simplifiying candidate # 141.478 * * * * [progress]: [ 1327 / 9559 ] simplifiying candidate # 141.478 * * * * [progress]: [ 1328 / 9559 ] simplifiying candidate # 141.478 * * * * [progress]: [ 1329 / 9559 ] simplifiying candidate # 141.478 * * * * [progress]: [ 1330 / 9559 ] simplifiying candidate # 141.478 * * * * [progress]: [ 1331 / 9559 ] simplifiying candidate # 141.478 * * * * [progress]: [ 1332 / 9559 ] simplifiying candidate # 141.478 * * * * [progress]: [ 1333 / 9559 ] simplifiying candidate # 141.478 * * * * [progress]: [ 1334 / 9559 ] simplifiying candidate # 141.478 * * * * [progress]: [ 1335 / 9559 ] simplifiying candidate # 141.478 * * * * [progress]: [ 1336 / 9559 ] simplifiying candidate # 141.479 * * * * [progress]: [ 1337 / 9559 ] simplifiying candidate # 141.479 * * * * [progress]: [ 1338 / 9559 ] simplifiying candidate # 141.479 * * * * [progress]: [ 1339 / 9559 ] simplifiying candidate # 141.479 * * * * [progress]: [ 1340 / 9559 ] simplifiying candidate # 141.479 * * * * [progress]: [ 1341 / 9559 ] simplifiying candidate # 141.479 * * * * [progress]: [ 1342 / 9559 ] simplifiying candidate # 141.479 * * * * [progress]: [ 1343 / 9559 ] simplifiying candidate # 141.479 * * * * [progress]: [ 1344 / 9559 ] simplifiying candidate # 141.479 * * * * [progress]: [ 1345 / 9559 ] simplifiying candidate # 141.479 * * * * [progress]: [ 1346 / 9559 ] simplifiying candidate # 141.492 * * * * [progress]: [ 1347 / 9559 ] simplifiying candidate # 141.492 * * * * [progress]: [ 1348 / 9559 ] simplifiying candidate # 141.493 * * * * [progress]: [ 1349 / 9559 ] simplifiying candidate # 141.493 * * * * [progress]: [ 1350 / 9559 ] simplifiying candidate # 141.493 * * * * [progress]: [ 1351 / 9559 ] simplifiying candidate # 141.493 * * * * [progress]: [ 1352 / 9559 ] simplifiying candidate # 141.493 * * * * [progress]: [ 1353 / 9559 ] simplifiying candidate # 141.493 * * * * [progress]: [ 1354 / 9559 ] simplifiying candidate # 141.493 * * * * [progress]: [ 1355 / 9559 ] simplifiying candidate # 141.493 * * * * [progress]: [ 1356 / 9559 ] simplifiying candidate # 141.493 * * * * [progress]: [ 1357 / 9559 ] simplifiying candidate # 141.493 * * * * [progress]: [ 1358 / 9559 ] simplifiying candidate # 141.493 * * * * [progress]: [ 1359 / 9559 ] simplifiying candidate # 141.494 * * * * [progress]: [ 1360 / 9559 ] simplifiying candidate # 141.494 * * * * [progress]: [ 1361 / 9559 ] simplifiying candidate # 141.494 * * * * [progress]: [ 1362 / 9559 ] simplifiying candidate # 141.494 * * * * [progress]: [ 1363 / 9559 ] simplifiying candidate # 141.494 * * * * [progress]: [ 1364 / 9559 ] simplifiying candidate # 141.494 * * * * [progress]: [ 1365 / 9559 ] simplifiying candidate # 141.494 * * * * [progress]: [ 1366 / 9559 ] simplifiying candidate # 141.494 * * * * [progress]: [ 1367 / 9559 ] simplifiying candidate # 141.494 * * * * [progress]: [ 1368 / 9559 ] simplifiying candidate # 141.494 * * * * [progress]: [ 1369 / 9559 ] simplifiying candidate # 141.494 * * * * [progress]: [ 1370 / 9559 ] simplifiying candidate # 141.495 * * * * [progress]: [ 1371 / 9559 ] simplifiying candidate # 141.495 * * * * [progress]: [ 1372 / 9559 ] simplifiying candidate # 141.495 * * * * [progress]: [ 1373 / 9559 ] simplifiying candidate # 141.495 * * * * [progress]: [ 1374 / 9559 ] simplifiying candidate # 141.495 * * * * [progress]: [ 1375 / 9559 ] simplifiying candidate # 141.495 * * * * [progress]: [ 1376 / 9559 ] simplifiying candidate # 141.495 * * * * [progress]: [ 1377 / 9559 ] simplifiying candidate # 141.495 * * * * [progress]: [ 1378 / 9559 ] simplifiying candidate # 141.495 * * * * [progress]: [ 1379 / 9559 ] simplifiying candidate # 141.495 * * * * [progress]: [ 1380 / 9559 ] simplifiying candidate # 141.496 * * * * [progress]: [ 1381 / 9559 ] simplifiying candidate # 141.496 * * * * [progress]: [ 1382 / 9559 ] simplifiying candidate # 141.496 * * * * [progress]: [ 1383 / 9559 ] simplifiying candidate # 141.496 * * * * [progress]: [ 1384 / 9559 ] simplifiying candidate # 141.496 * * * * [progress]: [ 1385 / 9559 ] simplifiying candidate # 141.496 * * * * [progress]: [ 1386 / 9559 ] simplifiying candidate # 141.496 * * * * [progress]: [ 1387 / 9559 ] simplifiying candidate # 141.496 * * * * [progress]: [ 1388 / 9559 ] simplifiying candidate # 141.496 * * * * [progress]: [ 1389 / 9559 ] simplifiying candidate # 141.496 * * * * [progress]: [ 1390 / 9559 ] simplifiying candidate # 141.497 * * * * [progress]: [ 1391 / 9559 ] simplifiying candidate # 141.497 * * * * [progress]: [ 1392 / 9559 ] simplifiying candidate # 141.497 * * * * [progress]: [ 1393 / 9559 ] simplifiying candidate # 141.497 * * * * [progress]: [ 1394 / 9559 ] simplifiying candidate # 141.497 * * * * [progress]: [ 1395 / 9559 ] simplifiying candidate # 141.497 * * * * [progress]: [ 1396 / 9559 ] simplifiying candidate # 141.497 * * * * [progress]: [ 1397 / 9559 ] simplifiying candidate # 141.497 * * * * [progress]: [ 1398 / 9559 ] simplifiying candidate # 141.497 * * * * [progress]: [ 1399 / 9559 ] simplifiying candidate # 141.497 * * * * [progress]: [ 1400 / 9559 ] simplifiying candidate # 141.497 * * * * [progress]: [ 1401 / 9559 ] simplifiying candidate # 141.498 * * * * [progress]: [ 1402 / 9559 ] simplifiying candidate # 141.498 * * * * [progress]: [ 1403 / 9559 ] simplifiying candidate # 141.498 * * * * [progress]: [ 1404 / 9559 ] simplifiying candidate # 141.498 * * * * [progress]: [ 1405 / 9559 ] simplifiying candidate # 141.498 * * * * [progress]: [ 1406 / 9559 ] simplifiying candidate # 141.498 * * * * [progress]: [ 1407 / 9559 ] simplifiying candidate # 141.498 * * * * [progress]: [ 1408 / 9559 ] simplifiying candidate # 141.498 * * * * [progress]: [ 1409 / 9559 ] simplifiying candidate # 141.498 * * * * [progress]: [ 1410 / 9559 ] simplifiying candidate # 141.498 * * * * [progress]: [ 1411 / 9559 ] simplifiying candidate # 141.498 * * * * [progress]: [ 1412 / 9559 ] simplifiying candidate # 141.499 * * * * [progress]: [ 1413 / 9559 ] simplifiying candidate # 141.499 * * * * [progress]: [ 1414 / 9559 ] simplifiying candidate # 141.499 * * * * [progress]: [ 1415 / 9559 ] simplifiying candidate # 141.499 * * * * [progress]: [ 1416 / 9559 ] simplifiying candidate # 141.499 * * * * [progress]: [ 1417 / 9559 ] simplifiying candidate # 141.499 * * * * [progress]: [ 1418 / 9559 ] simplifiying candidate # 141.499 * * * * [progress]: [ 1419 / 9559 ] simplifiying candidate # 141.499 * * * * [progress]: [ 1420 / 9559 ] simplifiying candidate # 141.499 * * * * [progress]: [ 1421 / 9559 ] simplifiying candidate # 141.499 * * * * [progress]: [ 1422 / 9559 ] simplifiying candidate # 141.500 * * * * [progress]: [ 1423 / 9559 ] simplifiying candidate # 141.500 * * * * [progress]: [ 1424 / 9559 ] simplifiying candidate # 141.500 * * * * [progress]: [ 1425 / 9559 ] simplifiying candidate # 141.500 * * * * [progress]: [ 1426 / 9559 ] simplifiying candidate # 141.500 * * * * [progress]: [ 1427 / 9559 ] simplifiying candidate # 141.500 * * * * [progress]: [ 1428 / 9559 ] simplifiying candidate # 141.500 * * * * [progress]: [ 1429 / 9559 ] simplifiying candidate # 141.500 * * * * [progress]: [ 1430 / 9559 ] simplifiying candidate # 141.500 * * * * [progress]: [ 1431 / 9559 ] simplifiying candidate # 141.500 * * * * [progress]: [ 1432 / 9559 ] simplifiying candidate # 141.501 * * * * [progress]: [ 1433 / 9559 ] simplifiying candidate # 141.501 * * * * [progress]: [ 1434 / 9559 ] simplifiying candidate # 141.501 * * * * [progress]: [ 1435 / 9559 ] simplifiying candidate # 141.501 * * * * [progress]: [ 1436 / 9559 ] simplifiying candidate # 141.501 * * * * [progress]: [ 1437 / 9559 ] simplifiying candidate # 141.501 * * * * [progress]: [ 1438 / 9559 ] simplifiying candidate # 141.501 * * * * [progress]: [ 1439 / 9559 ] simplifiying candidate # 141.501 * * * * [progress]: [ 1440 / 9559 ] simplifiying candidate # 141.501 * * * * [progress]: [ 1441 / 9559 ] simplifiying candidate # 141.501 * * * * [progress]: [ 1442 / 9559 ] simplifiying candidate # 141.501 * * * * [progress]: [ 1443 / 9559 ] simplifiying candidate # 141.502 * * * * [progress]: [ 1444 / 9559 ] simplifiying candidate # 141.502 * * * * [progress]: [ 1445 / 9559 ] simplifiying candidate # 141.502 * * * * [progress]: [ 1446 / 9559 ] simplifiying candidate # 141.502 * * * * [progress]: [ 1447 / 9559 ] simplifiying candidate # 141.502 * * * * [progress]: [ 1448 / 9559 ] simplifiying candidate # 141.502 * * * * [progress]: [ 1449 / 9559 ] simplifiying candidate # 141.502 * * * * [progress]: [ 1450 / 9559 ] simplifiying candidate # 141.502 * * * * [progress]: [ 1451 / 9559 ] simplifiying candidate # 141.502 * * * * [progress]: [ 1452 / 9559 ] simplifiying candidate # 141.502 * * * * [progress]: [ 1453 / 9559 ] simplifiying candidate # 141.502 * * * * [progress]: [ 1454 / 9559 ] simplifiying candidate # 141.503 * * * * [progress]: [ 1455 / 9559 ] simplifiying candidate # 141.503 * * * * [progress]: [ 1456 / 9559 ] simplifiying candidate # 141.503 * * * * [progress]: [ 1457 / 9559 ] simplifiying candidate # 141.503 * * * * [progress]: [ 1458 / 9559 ] simplifiying candidate # 141.503 * * * * [progress]: [ 1459 / 9559 ] simplifiying candidate # 141.503 * * * * [progress]: [ 1460 / 9559 ] simplifiying candidate # 141.503 * * * * [progress]: [ 1461 / 9559 ] simplifiying candidate # 141.503 * * * * [progress]: [ 1462 / 9559 ] simplifiying candidate # 141.503 * * * * [progress]: [ 1463 / 9559 ] simplifiying candidate # 141.503 * * * * [progress]: [ 1464 / 9559 ] simplifiying candidate # 141.504 * * * * [progress]: [ 1465 / 9559 ] simplifiying candidate # 141.504 * * * * [progress]: [ 1466 / 9559 ] simplifiying candidate # 141.504 * * * * [progress]: [ 1467 / 9559 ] simplifiying candidate # 141.504 * * * * [progress]: [ 1468 / 9559 ] simplifiying candidate # 141.504 * * * * [progress]: [ 1469 / 9559 ] simplifiying candidate # 141.504 * * * * [progress]: [ 1470 / 9559 ] simplifiying candidate # 141.504 * * * * [progress]: [ 1471 / 9559 ] simplifiying candidate # 141.504 * * * * [progress]: [ 1472 / 9559 ] simplifiying candidate # 141.504 * * * * [progress]: [ 1473 / 9559 ] simplifiying candidate # 141.504 * * * * [progress]: [ 1474 / 9559 ] simplifiying candidate # 141.504 * * * * [progress]: [ 1475 / 9559 ] simplifiying candidate # 141.505 * * * * [progress]: [ 1476 / 9559 ] simplifiying candidate # 141.505 * * * * [progress]: [ 1477 / 9559 ] simplifiying candidate # 141.505 * * * * [progress]: [ 1478 / 9559 ] simplifiying candidate # 141.505 * * * * [progress]: [ 1479 / 9559 ] simplifiying candidate # 141.505 * * * * [progress]: [ 1480 / 9559 ] simplifiying candidate # 141.505 * * * * [progress]: [ 1481 / 9559 ] simplifiying candidate # 141.505 * * * * [progress]: [ 1482 / 9559 ] simplifiying candidate # 141.505 * * * * [progress]: [ 1483 / 9559 ] simplifiying candidate # 141.505 * * * * [progress]: [ 1484 / 9559 ] simplifiying candidate # 141.505 * * * * [progress]: [ 1485 / 9559 ] simplifiying candidate # 141.505 * * * * [progress]: [ 1486 / 9559 ] simplifiying candidate # 141.506 * * * * [progress]: [ 1487 / 9559 ] simplifiying candidate # 141.506 * * * * [progress]: [ 1488 / 9559 ] simplifiying candidate # 141.506 * * * * [progress]: [ 1489 / 9559 ] simplifiying candidate # 141.506 * * * * [progress]: [ 1490 / 9559 ] simplifiying candidate # 141.506 * * * * [progress]: [ 1491 / 9559 ] simplifiying candidate # 141.506 * * * * [progress]: [ 1492 / 9559 ] simplifiying candidate # 141.506 * * * * [progress]: [ 1493 / 9559 ] simplifiying candidate # 141.506 * * * * [progress]: [ 1494 / 9559 ] simplifiying candidate # 141.506 * * * * [progress]: [ 1495 / 9559 ] simplifiying candidate # 141.506 * * * * [progress]: [ 1496 / 9559 ] simplifiying candidate # 141.506 * * * * [progress]: [ 1497 / 9559 ] simplifiying candidate # 141.507 * * * * [progress]: [ 1498 / 9559 ] simplifiying candidate # 141.507 * * * * [progress]: [ 1499 / 9559 ] simplifiying candidate # 141.507 * * * * [progress]: [ 1500 / 9559 ] simplifiying candidate # 141.507 * * * * [progress]: [ 1501 / 9559 ] simplifiying candidate # 141.507 * * * * [progress]: [ 1502 / 9559 ] simplifiying candidate # 141.507 * * * * [progress]: [ 1503 / 9559 ] simplifiying candidate # 141.507 * * * * [progress]: [ 1504 / 9559 ] simplifiying candidate # 141.507 * * * * [progress]: [ 1505 / 9559 ] simplifiying candidate # 141.507 * * * * [progress]: [ 1506 / 9559 ] simplifiying candidate # 141.507 * * * * [progress]: [ 1507 / 9559 ] simplifiying candidate # 141.507 * * * * [progress]: [ 1508 / 9559 ] simplifiying candidate # 141.508 * * * * [progress]: [ 1509 / 9559 ] simplifiying candidate # 141.508 * * * * [progress]: [ 1510 / 9559 ] simplifiying candidate # 141.508 * * * * [progress]: [ 1511 / 9559 ] simplifiying candidate # 141.508 * * * * [progress]: [ 1512 / 9559 ] simplifiying candidate # 141.508 * * * * [progress]: [ 1513 / 9559 ] simplifiying candidate # 141.508 * * * * [progress]: [ 1514 / 9559 ] simplifiying candidate # 141.508 * * * * [progress]: [ 1515 / 9559 ] simplifiying candidate # 141.508 * * * * [progress]: [ 1516 / 9559 ] simplifiying candidate # 141.508 * * * * [progress]: [ 1517 / 9559 ] simplifiying candidate # 141.508 * * * * [progress]: [ 1518 / 9559 ] simplifiying candidate # 141.509 * * * * [progress]: [ 1519 / 9559 ] simplifiying candidate # 141.509 * * * * [progress]: [ 1520 / 9559 ] simplifiying candidate # 141.509 * * * * [progress]: [ 1521 / 9559 ] simplifiying candidate # 141.509 * * * * [progress]: [ 1522 / 9559 ] simplifiying candidate # 141.509 * * * * [progress]: [ 1523 / 9559 ] simplifiying candidate # 141.509 * * * * [progress]: [ 1524 / 9559 ] simplifiying candidate # 141.509 * * * * [progress]: [ 1525 / 9559 ] simplifiying candidate # 141.509 * * * * [progress]: [ 1526 / 9559 ] simplifiying candidate # 141.509 * * * * [progress]: [ 1527 / 9559 ] simplifiying candidate # 141.509 * * * * [progress]: [ 1528 / 9559 ] simplifiying candidate # 141.510 * * * * [progress]: [ 1529 / 9559 ] simplifiying candidate # 141.510 * * * * [progress]: [ 1530 / 9559 ] simplifiying candidate # 141.510 * * * * [progress]: [ 1531 / 9559 ] simplifiying candidate # 141.510 * * * * [progress]: [ 1532 / 9559 ] simplifiying candidate # 141.510 * * * * [progress]: [ 1533 / 9559 ] simplifiying candidate # 141.510 * * * * [progress]: [ 1534 / 9559 ] simplifiying candidate # 141.510 * * * * [progress]: [ 1535 / 9559 ] simplifiying candidate # 141.511 * * * * [progress]: [ 1536 / 9559 ] simplifiying candidate # 141.511 * * * * [progress]: [ 1537 / 9559 ] simplifiying candidate # 141.511 * * * * [progress]: [ 1538 / 9559 ] simplifiying candidate # 141.511 * * * * [progress]: [ 1539 / 9559 ] simplifiying candidate # 141.511 * * * * [progress]: [ 1540 / 9559 ] simplifiying candidate # 141.511 * * * * [progress]: [ 1541 / 9559 ] simplifiying candidate # 141.511 * * * * [progress]: [ 1542 / 9559 ] simplifiying candidate # 141.511 * * * * [progress]: [ 1543 / 9559 ] simplifiying candidate # 141.511 * * * * [progress]: [ 1544 / 9559 ] simplifiying candidate # 141.511 * * * * [progress]: [ 1545 / 9559 ] simplifiying candidate # 141.512 * * * * [progress]: [ 1546 / 9559 ] simplifiying candidate # 141.512 * * * * [progress]: [ 1547 / 9559 ] simplifiying candidate # 141.512 * * * * [progress]: [ 1548 / 9559 ] simplifiying candidate # 141.512 * * * * [progress]: [ 1549 / 9559 ] simplifiying candidate # 141.512 * * * * [progress]: [ 1550 / 9559 ] simplifiying candidate # 141.512 * * * * [progress]: [ 1551 / 9559 ] simplifiying candidate # 141.512 * * * * [progress]: [ 1552 / 9559 ] simplifiying candidate # 141.512 * * * * [progress]: [ 1553 / 9559 ] simplifiying candidate # 141.513 * * * * [progress]: [ 1554 / 9559 ] simplifiying candidate # 141.513 * * * * [progress]: [ 1555 / 9559 ] simplifiying candidate # 141.513 * * * * [progress]: [ 1556 / 9559 ] simplifiying candidate # 141.513 * * * * [progress]: [ 1557 / 9559 ] simplifiying candidate # 141.513 * * * * [progress]: [ 1558 / 9559 ] simplifiying candidate # 141.513 * * * * [progress]: [ 1559 / 9559 ] simplifiying candidate # 141.513 * * * * [progress]: [ 1560 / 9559 ] simplifiying candidate # 141.513 * * * * [progress]: [ 1561 / 9559 ] simplifiying candidate # 141.513 * * * * [progress]: [ 1562 / 9559 ] simplifiying candidate # 141.513 * * * * [progress]: [ 1563 / 9559 ] simplifiying candidate # 141.514 * * * * [progress]: [ 1564 / 9559 ] simplifiying candidate # 141.514 * * * * [progress]: [ 1565 / 9559 ] simplifiying candidate # 141.514 * * * * [progress]: [ 1566 / 9559 ] simplifiying candidate # 141.514 * * * * [progress]: [ 1567 / 9559 ] simplifiying candidate # 141.514 * * * * [progress]: [ 1568 / 9559 ] simplifiying candidate # 141.514 * * * * [progress]: [ 1569 / 9559 ] simplifiying candidate # 141.514 * * * * [progress]: [ 1570 / 9559 ] simplifiying candidate # 141.514 * * * * [progress]: [ 1571 / 9559 ] simplifiying candidate # 141.514 * * * * [progress]: [ 1572 / 9559 ] simplifiying candidate # 141.514 * * * * [progress]: [ 1573 / 9559 ] simplifiying candidate # 141.514 * * * * [progress]: [ 1574 / 9559 ] simplifiying candidate # 141.515 * * * * [progress]: [ 1575 / 9559 ] simplifiying candidate # 141.515 * * * * [progress]: [ 1576 / 9559 ] simplifiying candidate # 141.515 * * * * [progress]: [ 1577 / 9559 ] simplifiying candidate # 141.515 * * * * [progress]: [ 1578 / 9559 ] simplifiying candidate # 141.515 * * * * [progress]: [ 1579 / 9559 ] simplifiying candidate # 141.515 * * * * [progress]: [ 1580 / 9559 ] simplifiying candidate # 141.515 * * * * [progress]: [ 1581 / 9559 ] simplifiying candidate # 141.515 * * * * [progress]: [ 1582 / 9559 ] simplifiying candidate # 141.515 * * * * [progress]: [ 1583 / 9559 ] simplifiying candidate # 141.515 * * * * [progress]: [ 1584 / 9559 ] simplifiying candidate # 141.515 * * * * [progress]: [ 1585 / 9559 ] simplifiying candidate # 141.516 * * * * [progress]: [ 1586 / 9559 ] simplifiying candidate # 141.516 * * * * [progress]: [ 1587 / 9559 ] simplifiying candidate # 141.516 * * * * [progress]: [ 1588 / 9559 ] simplifiying candidate # 141.516 * * * * [progress]: [ 1589 / 9559 ] simplifiying candidate # 141.516 * * * * [progress]: [ 1590 / 9559 ] simplifiying candidate # 141.516 * * * * [progress]: [ 1591 / 9559 ] simplifiying candidate # 141.516 * * * * [progress]: [ 1592 / 9559 ] simplifiying candidate # 141.516 * * * * [progress]: [ 1593 / 9559 ] simplifiying candidate # 141.516 * * * * [progress]: [ 1594 / 9559 ] simplifiying candidate # 141.516 * * * * [progress]: [ 1595 / 9559 ] simplifiying candidate # 141.517 * * * * [progress]: [ 1596 / 9559 ] simplifiying candidate # 141.517 * * * * [progress]: [ 1597 / 9559 ] simplifiying candidate # 141.517 * * * * [progress]: [ 1598 / 9559 ] simplifiying candidate # 141.517 * * * * [progress]: [ 1599 / 9559 ] simplifiying candidate # 141.517 * * * * [progress]: [ 1600 / 9559 ] simplifiying candidate # 141.517 * * * * [progress]: [ 1601 / 9559 ] simplifiying candidate # 141.517 * * * * [progress]: [ 1602 / 9559 ] simplifiying candidate # 141.517 * * * * [progress]: [ 1603 / 9559 ] simplifiying candidate # 141.517 * * * * [progress]: [ 1604 / 9559 ] simplifiying candidate # 141.517 * * * * [progress]: [ 1605 / 9559 ] simplifiying candidate # 141.517 * * * * [progress]: [ 1606 / 9559 ] simplifiying candidate # 141.518 * * * * [progress]: [ 1607 / 9559 ] simplifiying candidate # 141.518 * * * * [progress]: [ 1608 / 9559 ] simplifiying candidate # 141.518 * * * * [progress]: [ 1609 / 9559 ] simplifiying candidate # 141.518 * * * * [progress]: [ 1610 / 9559 ] simplifiying candidate # 141.518 * * * * [progress]: [ 1611 / 9559 ] simplifiying candidate # 141.518 * * * * [progress]: [ 1612 / 9559 ] simplifiying candidate # 141.518 * * * * [progress]: [ 1613 / 9559 ] simplifiying candidate # 141.518 * * * * [progress]: [ 1614 / 9559 ] simplifiying candidate # 141.518 * * * * [progress]: [ 1615 / 9559 ] simplifiying candidate # 141.518 * * * * [progress]: [ 1616 / 9559 ] simplifiying candidate # 141.518 * * * * [progress]: [ 1617 / 9559 ] simplifiying candidate # 141.519 * * * * [progress]: [ 1618 / 9559 ] simplifiying candidate # 141.519 * * * * [progress]: [ 1619 / 9559 ] simplifiying candidate # 141.519 * * * * [progress]: [ 1620 / 9559 ] simplifiying candidate # 141.519 * * * * [progress]: [ 1621 / 9559 ] simplifiying candidate # 141.519 * * * * [progress]: [ 1622 / 9559 ] simplifiying candidate # 141.519 * * * * [progress]: [ 1623 / 9559 ] simplifiying candidate # 141.519 * * * * [progress]: [ 1624 / 9559 ] simplifiying candidate # 141.519 * * * * [progress]: [ 1625 / 9559 ] simplifiying candidate # 141.519 * * * * [progress]: [ 1626 / 9559 ] simplifiying candidate # 141.519 * * * * [progress]: [ 1627 / 9559 ] simplifiying candidate # 141.519 * * * * [progress]: [ 1628 / 9559 ] simplifiying candidate # 141.520 * * * * [progress]: [ 1629 / 9559 ] simplifiying candidate # 141.520 * * * * [progress]: [ 1630 / 9559 ] simplifiying candidate # 141.520 * * * * [progress]: [ 1631 / 9559 ] simplifiying candidate # 141.520 * * * * [progress]: [ 1632 / 9559 ] simplifiying candidate # 141.520 * * * * [progress]: [ 1633 / 9559 ] simplifiying candidate # 141.520 * * * * [progress]: [ 1634 / 9559 ] simplifiying candidate # 141.520 * * * * [progress]: [ 1635 / 9559 ] simplifiying candidate # 141.520 * * * * [progress]: [ 1636 / 9559 ] simplifiying candidate # 141.520 * * * * [progress]: [ 1637 / 9559 ] simplifiying candidate # 141.520 * * * * [progress]: [ 1638 / 9559 ] simplifiying candidate # 141.520 * * * * [progress]: [ 1639 / 9559 ] simplifiying candidate # 141.521 * * * * [progress]: [ 1640 / 9559 ] simplifiying candidate # 141.521 * * * * [progress]: [ 1641 / 9559 ] simplifiying candidate # 141.521 * * * * [progress]: [ 1642 / 9559 ] simplifiying candidate # 141.521 * * * * [progress]: [ 1643 / 9559 ] simplifiying candidate # 141.521 * * * * [progress]: [ 1644 / 9559 ] simplifiying candidate # 141.521 * * * * [progress]: [ 1645 / 9559 ] simplifiying candidate # 141.521 * * * * [progress]: [ 1646 / 9559 ] simplifiying candidate # 141.521 * * * * [progress]: [ 1647 / 9559 ] simplifiying candidate # 141.521 * * * * [progress]: [ 1648 / 9559 ] simplifiying candidate # 141.521 * * * * [progress]: [ 1649 / 9559 ] simplifiying candidate # 141.521 * * * * [progress]: [ 1650 / 9559 ] simplifiying candidate # 141.522 * * * * [progress]: [ 1651 / 9559 ] simplifiying candidate # 141.522 * * * * [progress]: [ 1652 / 9559 ] simplifiying candidate # 141.522 * * * * [progress]: [ 1653 / 9559 ] simplifiying candidate # 141.522 * * * * [progress]: [ 1654 / 9559 ] simplifiying candidate # 141.522 * * * * [progress]: [ 1655 / 9559 ] simplifiying candidate # 141.522 * * * * [progress]: [ 1656 / 9559 ] simplifiying candidate # 141.522 * * * * [progress]: [ 1657 / 9559 ] simplifiying candidate # 141.522 * * * * [progress]: [ 1658 / 9559 ] simplifiying candidate # 141.522 * * * * [progress]: [ 1659 / 9559 ] simplifiying candidate # 141.522 * * * * [progress]: [ 1660 / 9559 ] simplifiying candidate # 141.522 * * * * [progress]: [ 1661 / 9559 ] simplifiying candidate # 141.523 * * * * [progress]: [ 1662 / 9559 ] simplifiying candidate # 141.523 * * * * [progress]: [ 1663 / 9559 ] simplifiying candidate # 141.523 * * * * [progress]: [ 1664 / 9559 ] simplifiying candidate # 141.523 * * * * [progress]: [ 1665 / 9559 ] simplifiying candidate # 141.523 * * * * [progress]: [ 1666 / 9559 ] simplifiying candidate # 141.523 * * * * [progress]: [ 1667 / 9559 ] simplifiying candidate # 141.523 * * * * [progress]: [ 1668 / 9559 ] simplifiying candidate # 141.523 * * * * [progress]: [ 1669 / 9559 ] simplifiying candidate # 141.523 * * * * [progress]: [ 1670 / 9559 ] simplifiying candidate # 141.523 * * * * [progress]: [ 1671 / 9559 ] simplifiying candidate # 141.523 * * * * [progress]: [ 1672 / 9559 ] simplifiying candidate # 141.524 * * * * [progress]: [ 1673 / 9559 ] simplifiying candidate # 141.524 * * * * [progress]: [ 1674 / 9559 ] simplifiying candidate # 141.524 * * * * [progress]: [ 1675 / 9559 ] simplifiying candidate # 141.524 * * * * [progress]: [ 1676 / 9559 ] simplifiying candidate # 141.524 * * * * [progress]: [ 1677 / 9559 ] simplifiying candidate # 141.524 * * * * [progress]: [ 1678 / 9559 ] simplifiying candidate # 141.524 * * * * [progress]: [ 1679 / 9559 ] simplifiying candidate # 141.524 * * * * [progress]: [ 1680 / 9559 ] simplifiying candidate # 141.524 * * * * [progress]: [ 1681 / 9559 ] simplifiying candidate # 141.524 * * * * [progress]: [ 1682 / 9559 ] simplifiying candidate # 141.524 * * * * [progress]: [ 1683 / 9559 ] simplifiying candidate # 141.525 * * * * [progress]: [ 1684 / 9559 ] simplifiying candidate # 141.525 * * * * [progress]: [ 1685 / 9559 ] simplifiying candidate # 141.525 * * * * [progress]: [ 1686 / 9559 ] simplifiying candidate # 141.525 * * * * [progress]: [ 1687 / 9559 ] simplifiying candidate # 141.525 * * * * [progress]: [ 1688 / 9559 ] simplifiying candidate # 141.525 * * * * [progress]: [ 1689 / 9559 ] simplifiying candidate # 141.525 * * * * [progress]: [ 1690 / 9559 ] simplifiying candidate # 141.525 * * * * [progress]: [ 1691 / 9559 ] simplifiying candidate # 141.525 * * * * [progress]: [ 1692 / 9559 ] simplifiying candidate # 141.525 * * * * [progress]: [ 1693 / 9559 ] simplifiying candidate # 141.526 * * * * [progress]: [ 1694 / 9559 ] simplifiying candidate # 141.526 * * * * [progress]: [ 1695 / 9559 ] simplifiying candidate # 141.526 * * * * [progress]: [ 1696 / 9559 ] simplifiying candidate # 141.526 * * * * [progress]: [ 1697 / 9559 ] simplifiying candidate # 141.526 * * * * [progress]: [ 1698 / 9559 ] simplifiying candidate # 141.526 * * * * [progress]: [ 1699 / 9559 ] simplifiying candidate # 141.526 * * * * [progress]: [ 1700 / 9559 ] simplifiying candidate # 141.526 * * * * [progress]: [ 1701 / 9559 ] simplifiying candidate # 141.527 * * * * [progress]: [ 1702 / 9559 ] simplifiying candidate # 141.527 * * * * [progress]: [ 1703 / 9559 ] simplifiying candidate # 141.527 * * * * [progress]: [ 1704 / 9559 ] simplifiying candidate # 141.527 * * * * [progress]: [ 1705 / 9559 ] simplifiying candidate # 141.527 * * * * [progress]: [ 1706 / 9559 ] simplifiying candidate # 141.527 * * * * [progress]: [ 1707 / 9559 ] simplifiying candidate # 141.527 * * * * [progress]: [ 1708 / 9559 ] simplifiying candidate # 141.527 * * * * [progress]: [ 1709 / 9559 ] simplifiying candidate # 141.527 * * * * [progress]: [ 1710 / 9559 ] simplifiying candidate # 141.527 * * * * [progress]: [ 1711 / 9559 ] simplifiying candidate # 141.527 * * * * [progress]: [ 1712 / 9559 ] simplifiying candidate # 141.528 * * * * [progress]: [ 1713 / 9559 ] simplifiying candidate # 141.528 * * * * [progress]: [ 1714 / 9559 ] simplifiying candidate # 141.528 * * * * [progress]: [ 1715 / 9559 ] simplifiying candidate # 141.528 * * * * [progress]: [ 1716 / 9559 ] simplifiying candidate # 141.528 * * * * [progress]: [ 1717 / 9559 ] simplifiying candidate # 141.528 * * * * [progress]: [ 1718 / 9559 ] simplifiying candidate # 141.528 * * * * [progress]: [ 1719 / 9559 ] simplifiying candidate # 141.528 * * * * [progress]: [ 1720 / 9559 ] simplifiying candidate # 141.528 * * * * [progress]: [ 1721 / 9559 ] simplifiying candidate # 141.528 * * * * [progress]: [ 1722 / 9559 ] simplifiying candidate # 141.529 * * * * [progress]: [ 1723 / 9559 ] simplifiying candidate # 141.529 * * * * [progress]: [ 1724 / 9559 ] simplifiying candidate # 141.529 * * * * [progress]: [ 1725 / 9559 ] simplifiying candidate # 141.529 * * * * [progress]: [ 1726 / 9559 ] simplifiying candidate # 141.529 * * * * [progress]: [ 1727 / 9559 ] simplifiying candidate # 141.529 * * * * [progress]: [ 1728 / 9559 ] simplifiying candidate # 141.529 * * * * [progress]: [ 1729 / 9559 ] simplifiying candidate # 141.529 * * * * [progress]: [ 1730 / 9559 ] simplifiying candidate # 141.529 * * * * [progress]: [ 1731 / 9559 ] simplifiying candidate # 141.529 * * * * [progress]: [ 1732 / 9559 ] simplifiying candidate # 141.529 * * * * [progress]: [ 1733 / 9559 ] simplifiying candidate # 141.530 * * * * [progress]: [ 1734 / 9559 ] simplifiying candidate # 141.530 * * * * [progress]: [ 1735 / 9559 ] simplifiying candidate # 141.530 * * * * [progress]: [ 1736 / 9559 ] simplifiying candidate # 141.530 * * * * [progress]: [ 1737 / 9559 ] simplifiying candidate # 141.530 * * * * [progress]: [ 1738 / 9559 ] simplifiying candidate # 141.530 * * * * [progress]: [ 1739 / 9559 ] simplifiying candidate # 141.530 * * * * [progress]: [ 1740 / 9559 ] simplifiying candidate # 141.530 * * * * [progress]: [ 1741 / 9559 ] simplifiying candidate # 141.530 * * * * [progress]: [ 1742 / 9559 ] simplifiying candidate # 141.530 * * * * [progress]: [ 1743 / 9559 ] simplifiying candidate # 141.530 * * * * [progress]: [ 1744 / 9559 ] simplifiying candidate # 141.531 * * * * [progress]: [ 1745 / 9559 ] simplifiying candidate # 141.531 * * * * [progress]: [ 1746 / 9559 ] simplifiying candidate # 141.531 * * * * [progress]: [ 1747 / 9559 ] simplifiying candidate # 141.531 * * * * [progress]: [ 1748 / 9559 ] simplifiying candidate # 141.531 * * * * [progress]: [ 1749 / 9559 ] simplifiying candidate # 141.531 * * * * [progress]: [ 1750 / 9559 ] simplifiying candidate # 141.531 * * * * [progress]: [ 1751 / 9559 ] simplifiying candidate # 141.531 * * * * [progress]: [ 1752 / 9559 ] simplifiying candidate # 141.531 * * * * [progress]: [ 1753 / 9559 ] simplifiying candidate # 141.531 * * * * [progress]: [ 1754 / 9559 ] simplifiying candidate # 141.531 * * * * [progress]: [ 1755 / 9559 ] simplifiying candidate # 141.531 * * * * [progress]: [ 1756 / 9559 ] simplifiying candidate # 141.532 * * * * [progress]: [ 1757 / 9559 ] simplifiying candidate # 141.532 * * * * [progress]: [ 1758 / 9559 ] simplifiying candidate # 141.532 * * * * [progress]: [ 1759 / 9559 ] simplifiying candidate # 141.532 * * * * [progress]: [ 1760 / 9559 ] simplifiying candidate # 141.532 * * * * [progress]: [ 1761 / 9559 ] simplifiying candidate # 141.532 * * * * [progress]: [ 1762 / 9559 ] simplifiying candidate # 141.532 * * * * [progress]: [ 1763 / 9559 ] simplifiying candidate # 141.532 * * * * [progress]: [ 1764 / 9559 ] simplifiying candidate # 141.532 * * * * [progress]: [ 1765 / 9559 ] simplifiying candidate # 141.532 * * * * [progress]: [ 1766 / 9559 ] simplifiying candidate # 141.532 * * * * [progress]: [ 1767 / 9559 ] simplifiying candidate # 141.533 * * * * [progress]: [ 1768 / 9559 ] simplifiying candidate # 141.533 * * * * [progress]: [ 1769 / 9559 ] simplifiying candidate # 141.533 * * * * [progress]: [ 1770 / 9559 ] simplifiying candidate # 141.533 * * * * [progress]: [ 1771 / 9559 ] simplifiying candidate # 141.533 * * * * [progress]: [ 1772 / 9559 ] simplifiying candidate # 141.533 * * * * [progress]: [ 1773 / 9559 ] simplifiying candidate # 141.533 * * * * [progress]: [ 1774 / 9559 ] simplifiying candidate # 141.533 * * * * [progress]: [ 1775 / 9559 ] simplifiying candidate # 141.533 * * * * [progress]: [ 1776 / 9559 ] simplifiying candidate # 141.533 * * * * [progress]: [ 1777 / 9559 ] simplifiying candidate # 141.534 * * * * [progress]: [ 1778 / 9559 ] simplifiying candidate # 141.534 * * * * [progress]: [ 1779 / 9559 ] simplifiying candidate # 141.534 * * * * [progress]: [ 1780 / 9559 ] simplifiying candidate # 141.534 * * * * [progress]: [ 1781 / 9559 ] simplifiying candidate # 141.534 * * * * [progress]: [ 1782 / 9559 ] simplifiying candidate # 141.534 * * * * [progress]: [ 1783 / 9559 ] simplifiying candidate # 141.534 * * * * [progress]: [ 1784 / 9559 ] simplifiying candidate # 141.534 * * * * [progress]: [ 1785 / 9559 ] simplifiying candidate # 141.534 * * * * [progress]: [ 1786 / 9559 ] simplifiying candidate # 141.534 * * * * [progress]: [ 1787 / 9559 ] simplifiying candidate # 141.534 * * * * [progress]: [ 1788 / 9559 ] simplifiying candidate # 141.534 * * * * [progress]: [ 1789 / 9559 ] simplifiying candidate # 141.535 * * * * [progress]: [ 1790 / 9559 ] simplifiying candidate # 141.535 * * * * [progress]: [ 1791 / 9559 ] simplifiying candidate # 141.535 * * * * [progress]: [ 1792 / 9559 ] simplifiying candidate # 141.535 * * * * [progress]: [ 1793 / 9559 ] simplifiying candidate # 141.535 * * * * [progress]: [ 1794 / 9559 ] simplifiying candidate # 141.535 * * * * [progress]: [ 1795 / 9559 ] simplifiying candidate # 141.535 * * * * [progress]: [ 1796 / 9559 ] simplifiying candidate # 141.535 * * * * [progress]: [ 1797 / 9559 ] simplifiying candidate # 141.535 * * * * [progress]: [ 1798 / 9559 ] simplifiying candidate # 141.535 * * * * [progress]: [ 1799 / 9559 ] simplifiying candidate # 141.535 * * * * [progress]: [ 1800 / 9559 ] simplifiying candidate # 141.535 * * * * [progress]: [ 1801 / 9559 ] simplifiying candidate # 141.536 * * * * [progress]: [ 1802 / 9559 ] simplifiying candidate # 141.536 * * * * [progress]: [ 1803 / 9559 ] simplifiying candidate # 141.536 * * * * [progress]: [ 1804 / 9559 ] simplifiying candidate # 141.536 * * * * [progress]: [ 1805 / 9559 ] simplifiying candidate # 141.536 * * * * [progress]: [ 1806 / 9559 ] simplifiying candidate # 141.536 * * * * [progress]: [ 1807 / 9559 ] simplifiying candidate # 141.536 * * * * [progress]: [ 1808 / 9559 ] simplifiying candidate # 141.536 * * * * [progress]: [ 1809 / 9559 ] simplifiying candidate # 141.536 * * * * [progress]: [ 1810 / 9559 ] simplifiying candidate # 141.536 * * * * [progress]: [ 1811 / 9559 ] simplifiying candidate # 141.537 * * * * [progress]: [ 1812 / 9559 ] simplifiying candidate # 141.537 * * * * [progress]: [ 1813 / 9559 ] simplifiying candidate # 141.537 * * * * [progress]: [ 1814 / 9559 ] simplifiying candidate # 141.537 * * * * [progress]: [ 1815 / 9559 ] simplifiying candidate # 141.537 * * * * [progress]: [ 1816 / 9559 ] simplifiying candidate # 141.537 * * * * [progress]: [ 1817 / 9559 ] simplifiying candidate # 141.537 * * * * [progress]: [ 1818 / 9559 ] simplifiying candidate # 141.537 * * * * [progress]: [ 1819 / 9559 ] simplifiying candidate # 141.537 * * * * [progress]: [ 1820 / 9559 ] simplifiying candidate # 141.537 * * * * [progress]: [ 1821 / 9559 ] simplifiying candidate # 141.537 * * * * [progress]: [ 1822 / 9559 ] simplifiying candidate # 141.537 * * * * [progress]: [ 1823 / 9559 ] simplifiying candidate # 141.538 * * * * [progress]: [ 1824 / 9559 ] simplifiying candidate # 141.538 * * * * [progress]: [ 1825 / 9559 ] simplifiying candidate # 141.538 * * * * [progress]: [ 1826 / 9559 ] simplifiying candidate # 141.538 * * * * [progress]: [ 1827 / 9559 ] simplifiying candidate # 141.538 * * * * [progress]: [ 1828 / 9559 ] simplifiying candidate # 141.538 * * * * [progress]: [ 1829 / 9559 ] simplifiying candidate # 141.538 * * * * [progress]: [ 1830 / 9559 ] simplifiying candidate # 141.538 * * * * [progress]: [ 1831 / 9559 ] simplifiying candidate # 141.538 * * * * [progress]: [ 1832 / 9559 ] simplifiying candidate # 141.538 * * * * [progress]: [ 1833 / 9559 ] simplifiying candidate # 141.538 * * * * [progress]: [ 1834 / 9559 ] simplifiying candidate # 141.538 * * * * [progress]: [ 1835 / 9559 ] simplifiying candidate # 141.539 * * * * [progress]: [ 1836 / 9559 ] simplifiying candidate # 141.539 * * * * [progress]: [ 1837 / 9559 ] simplifiying candidate # 141.539 * * * * [progress]: [ 1838 / 9559 ] simplifiying candidate # 141.539 * * * * [progress]: [ 1839 / 9559 ] simplifiying candidate # 141.539 * * * * [progress]: [ 1840 / 9559 ] simplifiying candidate # 141.539 * * * * [progress]: [ 1841 / 9559 ] simplifiying candidate # 141.539 * * * * [progress]: [ 1842 / 9559 ] simplifiying candidate # 141.539 * * * * [progress]: [ 1843 / 9559 ] simplifiying candidate # 141.539 * * * * [progress]: [ 1844 / 9559 ] simplifiying candidate # 141.539 * * * * [progress]: [ 1845 / 9559 ] simplifiying candidate # 141.539 * * * * [progress]: [ 1846 / 9559 ] simplifiying candidate # 141.540 * * * * [progress]: [ 1847 / 9559 ] simplifiying candidate # 141.540 * * * * [progress]: [ 1848 / 9559 ] simplifiying candidate # 141.540 * * * * [progress]: [ 1849 / 9559 ] simplifiying candidate # 141.540 * * * * [progress]: [ 1850 / 9559 ] simplifiying candidate # 141.540 * * * * [progress]: [ 1851 / 9559 ] simplifiying candidate # 141.540 * * * * [progress]: [ 1852 / 9559 ] simplifiying candidate # 141.540 * * * * [progress]: [ 1853 / 9559 ] simplifiying candidate # 141.540 * * * * [progress]: [ 1854 / 9559 ] simplifiying candidate # 141.540 * * * * [progress]: [ 1855 / 9559 ] simplifiying candidate # 141.540 * * * * [progress]: [ 1856 / 9559 ] simplifiying candidate # 141.540 * * * * [progress]: [ 1857 / 9559 ] simplifiying candidate # 141.541 * * * * [progress]: [ 1858 / 9559 ] simplifiying candidate # 141.541 * * * * [progress]: [ 1859 / 9559 ] simplifiying candidate # 141.541 * * * * [progress]: [ 1860 / 9559 ] simplifiying candidate # 141.541 * * * * [progress]: [ 1861 / 9559 ] simplifiying candidate # 141.541 * * * * [progress]: [ 1862 / 9559 ] simplifiying candidate # 141.541 * * * * [progress]: [ 1863 / 9559 ] simplifiying candidate # 141.541 * * * * [progress]: [ 1864 / 9559 ] simplifiying candidate # 141.541 * * * * [progress]: [ 1865 / 9559 ] simplifiying candidate # 141.541 * * * * [progress]: [ 1866 / 9559 ] simplifiying candidate # 141.541 * * * * [progress]: [ 1867 / 9559 ] simplifiying candidate # 141.541 * * * * [progress]: [ 1868 / 9559 ] simplifiying candidate # 141.542 * * * * [progress]: [ 1869 / 9559 ] simplifiying candidate # 141.542 * * * * [progress]: [ 1870 / 9559 ] simplifiying candidate # 141.542 * * * * [progress]: [ 1871 / 9559 ] simplifiying candidate # 141.542 * * * * [progress]: [ 1872 / 9559 ] simplifiying candidate # 141.542 * * * * [progress]: [ 1873 / 9559 ] simplifiying candidate # 141.542 * * * * [progress]: [ 1874 / 9559 ] simplifiying candidate # 141.542 * * * * [progress]: [ 1875 / 9559 ] simplifiying candidate # 141.542 * * * * [progress]: [ 1876 / 9559 ] simplifiying candidate # 141.542 * * * * [progress]: [ 1877 / 9559 ] simplifiying candidate # 141.542 * * * * [progress]: [ 1878 / 9559 ] simplifiying candidate # 141.542 * * * * [progress]: [ 1879 / 9559 ] simplifiying candidate # 141.542 * * * * [progress]: [ 1880 / 9559 ] simplifiying candidate # 141.542 * * * * [progress]: [ 1881 / 9559 ] simplifiying candidate # 141.543 * * * * [progress]: [ 1882 / 9559 ] simplifiying candidate # 141.543 * * * * [progress]: [ 1883 / 9559 ] simplifiying candidate # 141.543 * * * * [progress]: [ 1884 / 9559 ] simplifiying candidate # 141.543 * * * * [progress]: [ 1885 / 9559 ] simplifiying candidate # 141.543 * * * * [progress]: [ 1886 / 9559 ] simplifiying candidate # 141.543 * * * * [progress]: [ 1887 / 9559 ] simplifiying candidate # 141.543 * * * * [progress]: [ 1888 / 9559 ] simplifiying candidate # 141.543 * * * * [progress]: [ 1889 / 9559 ] simplifiying candidate # 141.543 * * * * [progress]: [ 1890 / 9559 ] simplifiying candidate # 141.543 * * * * [progress]: [ 1891 / 9559 ] simplifiying candidate # 141.544 * * * * [progress]: [ 1892 / 9559 ] simplifiying candidate # 141.544 * * * * [progress]: [ 1893 / 9559 ] simplifiying candidate # 141.544 * * * * [progress]: [ 1894 / 9559 ] simplifiying candidate # 141.544 * * * * [progress]: [ 1895 / 9559 ] simplifiying candidate # 141.544 * * * * [progress]: [ 1896 / 9559 ] simplifiying candidate # 141.544 * * * * [progress]: [ 1897 / 9559 ] simplifiying candidate # 141.544 * * * * [progress]: [ 1898 / 9559 ] simplifiying candidate # 141.544 * * * * [progress]: [ 1899 / 9559 ] simplifiying candidate # 141.544 * * * * [progress]: [ 1900 / 9559 ] simplifiying candidate # 141.544 * * * * [progress]: [ 1901 / 9559 ] simplifiying candidate # 141.544 * * * * [progress]: [ 1902 / 9559 ] simplifiying candidate # 141.544 * * * * [progress]: [ 1903 / 9559 ] simplifiying candidate # 141.545 * * * * [progress]: [ 1904 / 9559 ] simplifiying candidate # 141.545 * * * * [progress]: [ 1905 / 9559 ] simplifiying candidate # 141.545 * * * * [progress]: [ 1906 / 9559 ] simplifiying candidate # 141.545 * * * * [progress]: [ 1907 / 9559 ] simplifiying candidate # 141.545 * * * * [progress]: [ 1908 / 9559 ] simplifiying candidate # 141.545 * * * * [progress]: [ 1909 / 9559 ] simplifiying candidate # 141.545 * * * * [progress]: [ 1910 / 9559 ] simplifiying candidate # 141.545 * * * * [progress]: [ 1911 / 9559 ] simplifiying candidate # 141.545 * * * * [progress]: [ 1912 / 9559 ] simplifiying candidate # 141.545 * * * * [progress]: [ 1913 / 9559 ] simplifiying candidate # 141.545 * * * * [progress]: [ 1914 / 9559 ] simplifiying candidate # 141.546 * * * * [progress]: [ 1915 / 9559 ] simplifiying candidate # 141.546 * * * * [progress]: [ 1916 / 9559 ] simplifiying candidate # 141.546 * * * * [progress]: [ 1917 / 9559 ] simplifiying candidate # 141.546 * * * * [progress]: [ 1918 / 9559 ] simplifiying candidate # 141.546 * * * * [progress]: [ 1919 / 9559 ] simplifiying candidate # 141.546 * * * * [progress]: [ 1920 / 9559 ] simplifiying candidate # 141.546 * * * * [progress]: [ 1921 / 9559 ] simplifiying candidate # 141.546 * * * * [progress]: [ 1922 / 9559 ] simplifiying candidate # 141.546 * * * * [progress]: [ 1923 / 9559 ] simplifiying candidate # 141.546 * * * * [progress]: [ 1924 / 9559 ] simplifiying candidate # 141.546 * * * * [progress]: [ 1925 / 9559 ] simplifiying candidate # 141.546 * * * * [progress]: [ 1926 / 9559 ] simplifiying candidate # 141.547 * * * * [progress]: [ 1927 / 9559 ] simplifiying candidate # 141.547 * * * * [progress]: [ 1928 / 9559 ] simplifiying candidate # 141.547 * * * * [progress]: [ 1929 / 9559 ] simplifiying candidate # 141.547 * * * * [progress]: [ 1930 / 9559 ] simplifiying candidate # 141.547 * * * * [progress]: [ 1931 / 9559 ] simplifiying candidate # 141.547 * * * * [progress]: [ 1932 / 9559 ] simplifiying candidate # 141.547 * * * * [progress]: [ 1933 / 9559 ] simplifiying candidate # 141.547 * * * * [progress]: [ 1934 / 9559 ] simplifiying candidate # 141.547 * * * * [progress]: [ 1935 / 9559 ] simplifiying candidate # 141.547 * * * * [progress]: [ 1936 / 9559 ] simplifiying candidate # 141.547 * * * * [progress]: [ 1937 / 9559 ] simplifiying candidate # 141.548 * * * * [progress]: [ 1938 / 9559 ] simplifiying candidate # 141.548 * * * * [progress]: [ 1939 / 9559 ] simplifiying candidate # 141.548 * * * * [progress]: [ 1940 / 9559 ] simplifiying candidate # 141.548 * * * * [progress]: [ 1941 / 9559 ] simplifiying candidate # 141.548 * * * * [progress]: [ 1942 / 9559 ] simplifiying candidate # 141.548 * * * * [progress]: [ 1943 / 9559 ] simplifiying candidate # 141.548 * * * * [progress]: [ 1944 / 9559 ] simplifiying candidate # 141.548 * * * * [progress]: [ 1945 / 9559 ] simplifiying candidate # 141.548 * * * * [progress]: [ 1946 / 9559 ] simplifiying candidate # 141.548 * * * * [progress]: [ 1947 / 9559 ] simplifiying candidate # 141.548 * * * * [progress]: [ 1948 / 9559 ] simplifiying candidate # 141.549 * * * * [progress]: [ 1949 / 9559 ] simplifiying candidate # 141.549 * * * * [progress]: [ 1950 / 9559 ] simplifiying candidate # 141.549 * * * * [progress]: [ 1951 / 9559 ] simplifiying candidate # 141.549 * * * * [progress]: [ 1952 / 9559 ] simplifiying candidate # 141.549 * * * * [progress]: [ 1953 / 9559 ] simplifiying candidate # 141.549 * * * * [progress]: [ 1954 / 9559 ] simplifiying candidate # 141.549 * * * * [progress]: [ 1955 / 9559 ] simplifiying candidate # 141.549 * * * * [progress]: [ 1956 / 9559 ] simplifiying candidate # 141.549 * * * * [progress]: [ 1957 / 9559 ] simplifiying candidate # 141.549 * * * * [progress]: [ 1958 / 9559 ] simplifiying candidate # 141.549 * * * * [progress]: [ 1959 / 9559 ] simplifiying candidate # 141.549 * * * * [progress]: [ 1960 / 9559 ] simplifiying candidate # 141.550 * * * * [progress]: [ 1961 / 9559 ] simplifiying candidate # 141.550 * * * * [progress]: [ 1962 / 9559 ] simplifiying candidate # 141.550 * * * * [progress]: [ 1963 / 9559 ] simplifiying candidate # 141.550 * * * * [progress]: [ 1964 / 9559 ] simplifiying candidate # 141.550 * * * * [progress]: [ 1965 / 9559 ] simplifiying candidate # 141.550 * * * * [progress]: [ 1966 / 9559 ] simplifiying candidate # 141.550 * * * * [progress]: [ 1967 / 9559 ] simplifiying candidate # 141.550 * * * * [progress]: [ 1968 / 9559 ] simplifiying candidate # 141.550 * * * * [progress]: [ 1969 / 9559 ] simplifiying candidate # 141.550 * * * * [progress]: [ 1970 / 9559 ] simplifiying candidate # 141.550 * * * * [progress]: [ 1971 / 9559 ] simplifiying candidate # 141.550 * * * * [progress]: [ 1972 / 9559 ] simplifiying candidate # 141.551 * * * * [progress]: [ 1973 / 9559 ] simplifiying candidate # 141.551 * * * * [progress]: [ 1974 / 9559 ] simplifiying candidate # 141.551 * * * * [progress]: [ 1975 / 9559 ] simplifiying candidate # 141.551 * * * * [progress]: [ 1976 / 9559 ] simplifiying candidate # 141.551 * * * * [progress]: [ 1977 / 9559 ] simplifiying candidate # 141.551 * * * * [progress]: [ 1978 / 9559 ] simplifiying candidate # 141.551 * * * * [progress]: [ 1979 / 9559 ] simplifiying candidate # 141.551 * * * * [progress]: [ 1980 / 9559 ] simplifiying candidate # 141.551 * * * * [progress]: [ 1981 / 9559 ] simplifiying candidate # 141.551 * * * * [progress]: [ 1982 / 9559 ] simplifiying candidate # 141.551 * * * * [progress]: [ 1983 / 9559 ] simplifiying candidate # 141.551 * * * * [progress]: [ 1984 / 9559 ] simplifiying candidate # 141.552 * * * * [progress]: [ 1985 / 9559 ] simplifiying candidate # 141.552 * * * * [progress]: [ 1986 / 9559 ] simplifiying candidate # 141.552 * * * * [progress]: [ 1987 / 9559 ] simplifiying candidate # 141.552 * * * * [progress]: [ 1988 / 9559 ] simplifiying candidate # 141.552 * * * * [progress]: [ 1989 / 9559 ] simplifiying candidate # 141.552 * * * * [progress]: [ 1990 / 9559 ] simplifiying candidate # 141.552 * * * * [progress]: [ 1991 / 9559 ] simplifiying candidate # 141.552 * * * * [progress]: [ 1992 / 9559 ] simplifiying candidate # 141.552 * * * * [progress]: [ 1993 / 9559 ] simplifiying candidate # 141.552 * * * * [progress]: [ 1994 / 9559 ] simplifiying candidate # 141.552 * * * * [progress]: [ 1995 / 9559 ] simplifiying candidate # 141.553 * * * * [progress]: [ 1996 / 9559 ] simplifiying candidate # 141.553 * * * * [progress]: [ 1997 / 9559 ] simplifiying candidate # 141.553 * * * * [progress]: [ 1998 / 9559 ] simplifiying candidate # 141.553 * * * * [progress]: [ 1999 / 9559 ] simplifiying candidate # 141.553 * * * * [progress]: [ 2000 / 9559 ] simplifiying candidate # 141.553 * * * * [progress]: [ 2001 / 9559 ] simplifiying candidate # 141.553 * * * * [progress]: [ 2002 / 9559 ] simplifiying candidate # 141.553 * * * * [progress]: [ 2003 / 9559 ] simplifiying candidate # 141.553 * * * * [progress]: [ 2004 / 9559 ] simplifiying candidate # 141.553 * * * * [progress]: [ 2005 / 9559 ] simplifiying candidate # 141.553 * * * * [progress]: [ 2006 / 9559 ] simplifiying candidate # 141.553 * * * * [progress]: [ 2007 / 9559 ] simplifiying candidate # 141.554 * * * * [progress]: [ 2008 / 9559 ] simplifiying candidate # 141.554 * * * * [progress]: [ 2009 / 9559 ] simplifiying candidate # 141.554 * * * * [progress]: [ 2010 / 9559 ] simplifiying candidate # 141.554 * * * * [progress]: [ 2011 / 9559 ] simplifiying candidate # 141.554 * * * * [progress]: [ 2012 / 9559 ] simplifiying candidate # 141.554 * * * * [progress]: [ 2013 / 9559 ] simplifiying candidate # 141.554 * * * * [progress]: [ 2014 / 9559 ] simplifiying candidate # 141.554 * * * * [progress]: [ 2015 / 9559 ] simplifiying candidate # 141.554 * * * * [progress]: [ 2016 / 9559 ] simplifiying candidate # 141.554 * * * * [progress]: [ 2017 / 9559 ] simplifiying candidate # 141.554 * * * * [progress]: [ 2018 / 9559 ] simplifiying candidate # 141.555 * * * * [progress]: [ 2019 / 9559 ] simplifiying candidate # 141.555 * * * * [progress]: [ 2020 / 9559 ] simplifiying candidate # 141.555 * * * * [progress]: [ 2021 / 9559 ] simplifiying candidate # 141.555 * * * * [progress]: [ 2022 / 9559 ] simplifiying candidate # 141.555 * * * * [progress]: [ 2023 / 9559 ] simplifiying candidate # 141.555 * * * * [progress]: [ 2024 / 9559 ] simplifiying candidate # 141.555 * * * * [progress]: [ 2025 / 9559 ] simplifiying candidate # 141.555 * * * * [progress]: [ 2026 / 9559 ] simplifiying candidate # 141.555 * * * * [progress]: [ 2027 / 9559 ] simplifiying candidate # 141.555 * * * * [progress]: [ 2028 / 9559 ] simplifiying candidate # 141.555 * * * * [progress]: [ 2029 / 9559 ] simplifiying candidate # 141.555 * * * * [progress]: [ 2030 / 9559 ] simplifiying candidate # 141.556 * * * * [progress]: [ 2031 / 9559 ] simplifiying candidate # 141.556 * * * * [progress]: [ 2032 / 9559 ] simplifiying candidate # 141.556 * * * * [progress]: [ 2033 / 9559 ] simplifiying candidate # 141.556 * * * * [progress]: [ 2034 / 9559 ] simplifiying candidate # 141.556 * * * * [progress]: [ 2035 / 9559 ] simplifiying candidate # 141.556 * * * * [progress]: [ 2036 / 9559 ] simplifiying candidate # 141.556 * * * * [progress]: [ 2037 / 9559 ] simplifiying candidate # 141.556 * * * * [progress]: [ 2038 / 9559 ] simplifiying candidate # 141.556 * * * * [progress]: [ 2039 / 9559 ] simplifiying candidate # 141.556 * * * * [progress]: [ 2040 / 9559 ] simplifiying candidate # 141.556 * * * * [progress]: [ 2041 / 9559 ] simplifiying candidate # 141.556 * * * * [progress]: [ 2042 / 9559 ] simplifiying candidate # 141.557 * * * * [progress]: [ 2043 / 9559 ] simplifiying candidate # 141.557 * * * * [progress]: [ 2044 / 9559 ] simplifiying candidate # 141.557 * * * * [progress]: [ 2045 / 9559 ] simplifiying candidate # 141.557 * * * * [progress]: [ 2046 / 9559 ] simplifiying candidate # 141.557 * * * * [progress]: [ 2047 / 9559 ] simplifiying candidate # 141.557 * * * * [progress]: [ 2048 / 9559 ] simplifiying candidate # 141.557 * * * * [progress]: [ 2049 / 9559 ] simplifiying candidate # 141.557 * * * * [progress]: [ 2050 / 9559 ] simplifiying candidate # 141.557 * * * * [progress]: [ 2051 / 9559 ] simplifiying candidate # 141.557 * * * * [progress]: [ 2052 / 9559 ] simplifiying candidate # 141.557 * * * * [progress]: [ 2053 / 9559 ] simplifiying candidate # 141.558 * * * * [progress]: [ 2054 / 9559 ] simplifiying candidate # 141.558 * * * * [progress]: [ 2055 / 9559 ] simplifiying candidate # 141.558 * * * * [progress]: [ 2056 / 9559 ] simplifiying candidate # 141.558 * * * * [progress]: [ 2057 / 9559 ] simplifiying candidate # 141.558 * * * * [progress]: [ 2058 / 9559 ] simplifiying candidate # 141.559 * * * * [progress]: [ 2059 / 9559 ] simplifiying candidate # 141.559 * * * * [progress]: [ 2060 / 9559 ] simplifiying candidate # 141.559 * * * * [progress]: [ 2061 / 9559 ] simplifiying candidate # 141.559 * * * * [progress]: [ 2062 / 9559 ] simplifiying candidate # 141.559 * * * * [progress]: [ 2063 / 9559 ] simplifiying candidate # 141.559 * * * * [progress]: [ 2064 / 9559 ] simplifiying candidate # 141.559 * * * * [progress]: [ 2065 / 9559 ] simplifiying candidate # 141.559 * * * * [progress]: [ 2066 / 9559 ] simplifiying candidate # 141.559 * * * * [progress]: [ 2067 / 9559 ] simplifiying candidate # 141.559 * * * * [progress]: [ 2068 / 9559 ] simplifiying candidate # 141.559 * * * * [progress]: [ 2069 / 9559 ] simplifiying candidate # 141.560 * * * * [progress]: [ 2070 / 9559 ] simplifiying candidate # 141.560 * * * * [progress]: [ 2071 / 9559 ] simplifiying candidate # 141.560 * * * * [progress]: [ 2072 / 9559 ] simplifiying candidate # 141.560 * * * * [progress]: [ 2073 / 9559 ] simplifiying candidate # 141.560 * * * * [progress]: [ 2074 / 9559 ] simplifiying candidate # 141.560 * * * * [progress]: [ 2075 / 9559 ] simplifiying candidate # 141.560 * * * * [progress]: [ 2076 / 9559 ] simplifiying candidate # 141.560 * * * * [progress]: [ 2077 / 9559 ] simplifiying candidate # 141.560 * * * * [progress]: [ 2078 / 9559 ] simplifiying candidate # 141.560 * * * * [progress]: [ 2079 / 9559 ] simplifiying candidate # 141.560 * * * * [progress]: [ 2080 / 9559 ] simplifiying candidate # 141.561 * * * * [progress]: [ 2081 / 9559 ] simplifiying candidate # 141.561 * * * * [progress]: [ 2082 / 9559 ] simplifiying candidate # 141.561 * * * * [progress]: [ 2083 / 9559 ] simplifiying candidate # 141.561 * * * * [progress]: [ 2084 / 9559 ] simplifiying candidate # 141.561 * * * * [progress]: [ 2085 / 9559 ] simplifiying candidate # 141.561 * * * * [progress]: [ 2086 / 9559 ] simplifiying candidate # 141.561 * * * * [progress]: [ 2087 / 9559 ] simplifiying candidate # 141.561 * * * * [progress]: [ 2088 / 9559 ] simplifiying candidate # 141.561 * * * * [progress]: [ 2089 / 9559 ] simplifiying candidate # 141.561 * * * * [progress]: [ 2090 / 9559 ] simplifiying candidate # 141.561 * * * * [progress]: [ 2091 / 9559 ] simplifiying candidate # 141.562 * * * * [progress]: [ 2092 / 9559 ] simplifiying candidate # 141.562 * * * * [progress]: [ 2093 / 9559 ] simplifiying candidate # 141.562 * * * * [progress]: [ 2094 / 9559 ] simplifiying candidate # 141.562 * * * * [progress]: [ 2095 / 9559 ] simplifiying candidate # 141.562 * * * * [progress]: [ 2096 / 9559 ] simplifiying candidate # 141.562 * * * * [progress]: [ 2097 / 9559 ] simplifiying candidate # 141.562 * * * * [progress]: [ 2098 / 9559 ] simplifiying candidate # 141.562 * * * * [progress]: [ 2099 / 9559 ] simplifiying candidate # 141.562 * * * * [progress]: [ 2100 / 9559 ] simplifiying candidate # 141.562 * * * * [progress]: [ 2101 / 9559 ] simplifiying candidate # 141.563 * * * * [progress]: [ 2102 / 9559 ] simplifiying candidate # 141.563 * * * * [progress]: [ 2103 / 9559 ] simplifiying candidate # 141.563 * * * * [progress]: [ 2104 / 9559 ] simplifiying candidate # 141.563 * * * * [progress]: [ 2105 / 9559 ] simplifiying candidate # 141.563 * * * * [progress]: [ 2106 / 9559 ] simplifiying candidate # 141.563 * * * * [progress]: [ 2107 / 9559 ] simplifiying candidate # 141.563 * * * * [progress]: [ 2108 / 9559 ] simplifiying candidate # 141.563 * * * * [progress]: [ 2109 / 9559 ] simplifiying candidate # 141.563 * * * * [progress]: [ 2110 / 9559 ] simplifiying candidate # 141.563 * * * * [progress]: [ 2111 / 9559 ] simplifiying candidate # 141.564 * * * * [progress]: [ 2112 / 9559 ] simplifiying candidate # 141.564 * * * * [progress]: [ 2113 / 9559 ] simplifiying candidate # 141.564 * * * * [progress]: [ 2114 / 9559 ] simplifiying candidate # 141.564 * * * * [progress]: [ 2115 / 9559 ] simplifiying candidate # 141.564 * * * * [progress]: [ 2116 / 9559 ] simplifiying candidate # 141.564 * * * * [progress]: [ 2117 / 9559 ] simplifiying candidate # 141.564 * * * * [progress]: [ 2118 / 9559 ] simplifiying candidate # 141.564 * * * * [progress]: [ 2119 / 9559 ] simplifiying candidate # 141.564 * * * * [progress]: [ 2120 / 9559 ] simplifiying candidate # 141.564 * * * * [progress]: [ 2121 / 9559 ] simplifiying candidate # 141.565 * * * * [progress]: [ 2122 / 9559 ] simplifiying candidate # 141.565 * * * * [progress]: [ 2123 / 9559 ] simplifiying candidate # 141.565 * * * * [progress]: [ 2124 / 9559 ] simplifiying candidate # 141.565 * * * * [progress]: [ 2125 / 9559 ] simplifiying candidate # 141.565 * * * * [progress]: [ 2126 / 9559 ] simplifiying candidate # 141.565 * * * * [progress]: [ 2127 / 9559 ] simplifiying candidate # 141.565 * * * * [progress]: [ 2128 / 9559 ] simplifiying candidate # 141.565 * * * * [progress]: [ 2129 / 9559 ] simplifiying candidate # 141.565 * * * * [progress]: [ 2130 / 9559 ] simplifiying candidate # 141.565 * * * * [progress]: [ 2131 / 9559 ] simplifiying candidate # 141.566 * * * * [progress]: [ 2132 / 9559 ] simplifiying candidate # 141.566 * * * * [progress]: [ 2133 / 9559 ] simplifiying candidate # 141.566 * * * * [progress]: [ 2134 / 9559 ] simplifiying candidate # 141.566 * * * * [progress]: [ 2135 / 9559 ] simplifiying candidate # 141.566 * * * * [progress]: [ 2136 / 9559 ] simplifiying candidate # 141.566 * * * * [progress]: [ 2137 / 9559 ] simplifiying candidate # 141.566 * * * * [progress]: [ 2138 / 9559 ] simplifiying candidate # 141.566 * * * * [progress]: [ 2139 / 9559 ] simplifiying candidate # 141.566 * * * * [progress]: [ 2140 / 9559 ] simplifiying candidate # 141.567 * * * * [progress]: [ 2141 / 9559 ] simplifiying candidate # 141.567 * * * * [progress]: [ 2142 / 9559 ] simplifiying candidate # 141.567 * * * * [progress]: [ 2143 / 9559 ] simplifiying candidate # 141.567 * * * * [progress]: [ 2144 / 9559 ] simplifiying candidate # 141.567 * * * * [progress]: [ 2145 / 9559 ] simplifiying candidate # 141.567 * * * * [progress]: [ 2146 / 9559 ] simplifiying candidate # 141.567 * * * * [progress]: [ 2147 / 9559 ] simplifiying candidate # 141.567 * * * * [progress]: [ 2148 / 9559 ] simplifiying candidate # 141.567 * * * * [progress]: [ 2149 / 9559 ] simplifiying candidate # 141.567 * * * * [progress]: [ 2150 / 9559 ] simplifiying candidate # 141.568 * * * * [progress]: [ 2151 / 9559 ] simplifiying candidate # 141.568 * * * * [progress]: [ 2152 / 9559 ] simplifiying candidate # 141.568 * * * * [progress]: [ 2153 / 9559 ] simplifiying candidate # 141.568 * * * * [progress]: [ 2154 / 9559 ] simplifiying candidate # 141.568 * * * * [progress]: [ 2155 / 9559 ] simplifiying candidate # 141.568 * * * * [progress]: [ 2156 / 9559 ] simplifiying candidate # 141.568 * * * * [progress]: [ 2157 / 9559 ] simplifiying candidate # 141.568 * * * * [progress]: [ 2158 / 9559 ] simplifiying candidate # 141.568 * * * * [progress]: [ 2159 / 9559 ] simplifiying candidate # 141.569 * * * * [progress]: [ 2160 / 9559 ] simplifiying candidate # 141.569 * * * * [progress]: [ 2161 / 9559 ] simplifiying candidate # 141.569 * * * * [progress]: [ 2162 / 9559 ] simplifiying candidate # 141.569 * * * * [progress]: [ 2163 / 9559 ] simplifiying candidate # 141.569 * * * * [progress]: [ 2164 / 9559 ] simplifiying candidate # 141.569 * * * * [progress]: [ 2165 / 9559 ] simplifiying candidate # 141.569 * * * * [progress]: [ 2166 / 9559 ] simplifiying candidate # 141.569 * * * * [progress]: [ 2167 / 9559 ] simplifiying candidate # 141.569 * * * * [progress]: [ 2168 / 9559 ] simplifiying candidate # 141.569 * * * * [progress]: [ 2169 / 9559 ] simplifiying candidate # 141.570 * * * * [progress]: [ 2170 / 9559 ] simplifiying candidate # 141.570 * * * * [progress]: [ 2171 / 9559 ] simplifiying candidate # 141.570 * * * * [progress]: [ 2172 / 9559 ] simplifiying candidate # 141.570 * * * * [progress]: [ 2173 / 9559 ] simplifiying candidate # 141.570 * * * * [progress]: [ 2174 / 9559 ] simplifiying candidate # 141.570 * * * * [progress]: [ 2175 / 9559 ] simplifiying candidate # 141.570 * * * * [progress]: [ 2176 / 9559 ] simplifiying candidate # 141.570 * * * * [progress]: [ 2177 / 9559 ] simplifiying candidate # 141.570 * * * * [progress]: [ 2178 / 9559 ] simplifiying candidate # 141.570 * * * * [progress]: [ 2179 / 9559 ] simplifiying candidate # 141.571 * * * * [progress]: [ 2180 / 9559 ] simplifiying candidate # 141.571 * * * * [progress]: [ 2181 / 9559 ] simplifiying candidate # 141.571 * * * * [progress]: [ 2182 / 9559 ] simplifiying candidate # 141.571 * * * * [progress]: [ 2183 / 9559 ] simplifiying candidate # 141.571 * * * * [progress]: [ 2184 / 9559 ] simplifiying candidate # 141.571 * * * * [progress]: [ 2185 / 9559 ] simplifiying candidate # 141.572 * * * * [progress]: [ 2186 / 9559 ] simplifiying candidate # 141.572 * * * * [progress]: [ 2187 / 9559 ] simplifiying candidate # 141.572 * * * * [progress]: [ 2188 / 9559 ] simplifiying candidate # 141.572 * * * * [progress]: [ 2189 / 9559 ] simplifiying candidate # 141.572 * * * * [progress]: [ 2190 / 9559 ] simplifiying candidate # 141.572 * * * * [progress]: [ 2191 / 9559 ] simplifiying candidate # 141.572 * * * * [progress]: [ 2192 / 9559 ] simplifiying candidate # 141.572 * * * * [progress]: [ 2193 / 9559 ] simplifiying candidate # 141.573 * * * * [progress]: [ 2194 / 9559 ] simplifiying candidate # 141.573 * * * * [progress]: [ 2195 / 9559 ] simplifiying candidate # 141.573 * * * * [progress]: [ 2196 / 9559 ] simplifiying candidate # 141.573 * * * * [progress]: [ 2197 / 9559 ] simplifiying candidate # 141.573 * * * * [progress]: [ 2198 / 9559 ] simplifiying candidate # 141.573 * * * * [progress]: [ 2199 / 9559 ] simplifiying candidate # 141.573 * * * * [progress]: [ 2200 / 9559 ] simplifiying candidate # 141.573 * * * * [progress]: [ 2201 / 9559 ] simplifiying candidate # 141.573 * * * * [progress]: [ 2202 / 9559 ] simplifiying candidate # 141.574 * * * * [progress]: [ 2203 / 9559 ] simplifiying candidate # 141.574 * * * * [progress]: [ 2204 / 9559 ] simplifiying candidate # 141.574 * * * * [progress]: [ 2205 / 9559 ] simplifiying candidate # 141.574 * * * * [progress]: [ 2206 / 9559 ] simplifiying candidate # 141.574 * * * * [progress]: [ 2207 / 9559 ] simplifiying candidate # 141.574 * * * * [progress]: [ 2208 / 9559 ] simplifiying candidate # 141.574 * * * * [progress]: [ 2209 / 9559 ] simplifiying candidate # 141.574 * * * * [progress]: [ 2210 / 9559 ] simplifiying candidate # 141.574 * * * * [progress]: [ 2211 / 9559 ] simplifiying candidate # 141.575 * * * * [progress]: [ 2212 / 9559 ] simplifiying candidate # 141.575 * * * * [progress]: [ 2213 / 9559 ] simplifiying candidate # 141.575 * * * * [progress]: [ 2214 / 9559 ] simplifiying candidate # 141.575 * * * * [progress]: [ 2215 / 9559 ] simplifiying candidate # 141.575 * * * * [progress]: [ 2216 / 9559 ] simplifiying candidate # 141.575 * * * * [progress]: [ 2217 / 9559 ] simplifiying candidate # 141.575 * * * * [progress]: [ 2218 / 9559 ] simplifiying candidate # 141.575 * * * * [progress]: [ 2219 / 9559 ] simplifiying candidate # 141.575 * * * * [progress]: [ 2220 / 9559 ] simplifiying candidate # 141.575 * * * * [progress]: [ 2221 / 9559 ] simplifiying candidate # 141.576 * * * * [progress]: [ 2222 / 9559 ] simplifiying candidate # 141.576 * * * * [progress]: [ 2223 / 9559 ] simplifiying candidate # 141.576 * * * * [progress]: [ 2224 / 9559 ] simplifiying candidate # 141.576 * * * * [progress]: [ 2225 / 9559 ] simplifiying candidate # 141.576 * * * * [progress]: [ 2226 / 9559 ] simplifiying candidate # 141.576 * * * * [progress]: [ 2227 / 9559 ] simplifiying candidate # 141.576 * * * * [progress]: [ 2228 / 9559 ] simplifiying candidate # 141.577 * * * * [progress]: [ 2229 / 9559 ] simplifiying candidate # 141.577 * * * * [progress]: [ 2230 / 9559 ] simplifiying candidate # 141.577 * * * * [progress]: [ 2231 / 9559 ] simplifiying candidate # 141.577 * * * * [progress]: [ 2232 / 9559 ] simplifiying candidate # 141.577 * * * * [progress]: [ 2233 / 9559 ] simplifiying candidate # 141.577 * * * * [progress]: [ 2234 / 9559 ] simplifiying candidate # 141.577 * * * * [progress]: [ 2235 / 9559 ] simplifiying candidate # 141.577 * * * * [progress]: [ 2236 / 9559 ] simplifiying candidate # 141.577 * * * * [progress]: [ 2237 / 9559 ] simplifiying candidate # 141.578 * * * * [progress]: [ 2238 / 9559 ] simplifiying candidate # 141.578 * * * * [progress]: [ 2239 / 9559 ] simplifiying candidate # 141.578 * * * * [progress]: [ 2240 / 9559 ] simplifiying candidate # 141.578 * * * * [progress]: [ 2241 / 9559 ] simplifiying candidate # 141.578 * * * * [progress]: [ 2242 / 9559 ] simplifiying candidate # 141.578 * * * * [progress]: [ 2243 / 9559 ] simplifiying candidate # 141.578 * * * * [progress]: [ 2244 / 9559 ] simplifiying candidate # 141.578 * * * * [progress]: [ 2245 / 9559 ] simplifiying candidate # 141.578 * * * * [progress]: [ 2246 / 9559 ] simplifiying candidate # 141.579 * * * * [progress]: [ 2247 / 9559 ] simplifiying candidate # 141.579 * * * * [progress]: [ 2248 / 9559 ] simplifiying candidate # 141.579 * * * * [progress]: [ 2249 / 9559 ] simplifiying candidate # 141.579 * * * * [progress]: [ 2250 / 9559 ] simplifiying candidate # 141.579 * * * * [progress]: [ 2251 / 9559 ] simplifiying candidate # 141.579 * * * * [progress]: [ 2252 / 9559 ] simplifiying candidate # 141.579 * * * * [progress]: [ 2253 / 9559 ] simplifiying candidate # 141.579 * * * * [progress]: [ 2254 / 9559 ] simplifiying candidate # 141.579 * * * * [progress]: [ 2255 / 9559 ] simplifiying candidate # 141.579 * * * * [progress]: [ 2256 / 9559 ] simplifiying candidate # 141.580 * * * * [progress]: [ 2257 / 9559 ] simplifiying candidate # 141.580 * * * * [progress]: [ 2258 / 9559 ] simplifiying candidate # 141.580 * * * * [progress]: [ 2259 / 9559 ] simplifiying candidate # 141.580 * * * * [progress]: [ 2260 / 9559 ] simplifiying candidate # 141.580 * * * * [progress]: [ 2261 / 9559 ] simplifiying candidate # 141.580 * * * * [progress]: [ 2262 / 9559 ] simplifiying candidate # 141.580 * * * * [progress]: [ 2263 / 9559 ] simplifiying candidate # 141.580 * * * * [progress]: [ 2264 / 9559 ] simplifiying candidate # 141.580 * * * * [progress]: [ 2265 / 9559 ] simplifiying candidate # 141.580 * * * * [progress]: [ 2266 / 9559 ] simplifiying candidate # 141.581 * * * * [progress]: [ 2267 / 9559 ] simplifiying candidate # 141.581 * * * * [progress]: [ 2268 / 9559 ] simplifiying candidate # 141.581 * * * * [progress]: [ 2269 / 9559 ] simplifiying candidate # 141.581 * * * * [progress]: [ 2270 / 9559 ] simplifiying candidate # 141.581 * * * * [progress]: [ 2271 / 9559 ] simplifiying candidate # 141.581 * * * * [progress]: [ 2272 / 9559 ] simplifiying candidate # 141.581 * * * * [progress]: [ 2273 / 9559 ] simplifiying candidate # 141.581 * * * * [progress]: [ 2274 / 9559 ] simplifiying candidate # 141.581 * * * * [progress]: [ 2275 / 9559 ] simplifiying candidate # 141.582 * * * * [progress]: [ 2276 / 9559 ] simplifiying candidate # 141.582 * * * * [progress]: [ 2277 / 9559 ] simplifiying candidate # 141.582 * * * * [progress]: [ 2278 / 9559 ] simplifiying candidate # 141.582 * * * * [progress]: [ 2279 / 9559 ] simplifiying candidate # 141.582 * * * * [progress]: [ 2280 / 9559 ] simplifiying candidate # 141.582 * * * * [progress]: [ 2281 / 9559 ] simplifiying candidate # 141.582 * * * * [progress]: [ 2282 / 9559 ] simplifiying candidate # 141.582 * * * * [progress]: [ 2283 / 9559 ] simplifiying candidate # 141.582 * * * * [progress]: [ 2284 / 9559 ] simplifiying candidate # 141.583 * * * * [progress]: [ 2285 / 9559 ] simplifiying candidate # 141.583 * * * * [progress]: [ 2286 / 9559 ] simplifiying candidate # 141.583 * * * * [progress]: [ 2287 / 9559 ] simplifiying candidate # 141.583 * * * * [progress]: [ 2288 / 9559 ] simplifiying candidate # 141.583 * * * * [progress]: [ 2289 / 9559 ] simplifiying candidate # 141.583 * * * * [progress]: [ 2290 / 9559 ] simplifiying candidate # 141.583 * * * * [progress]: [ 2291 / 9559 ] simplifiying candidate # 141.583 * * * * [progress]: [ 2292 / 9559 ] simplifiying candidate # 141.583 * * * * [progress]: [ 2293 / 9559 ] simplifiying candidate # 141.584 * * * * [progress]: [ 2294 / 9559 ] simplifiying candidate # 141.584 * * * * [progress]: [ 2295 / 9559 ] simplifiying candidate # 141.584 * * * * [progress]: [ 2296 / 9559 ] simplifiying candidate # 141.584 * * * * [progress]: [ 2297 / 9559 ] simplifiying candidate # 141.584 * * * * [progress]: [ 2298 / 9559 ] simplifiying candidate # 141.584 * * * * [progress]: [ 2299 / 9559 ] simplifiying candidate # 141.584 * * * * [progress]: [ 2300 / 9559 ] simplifiying candidate # 141.584 * * * * [progress]: [ 2301 / 9559 ] simplifiying candidate # 141.584 * * * * [progress]: [ 2302 / 9559 ] simplifiying candidate # 141.585 * * * * [progress]: [ 2303 / 9559 ] simplifiying candidate # 141.585 * * * * [progress]: [ 2304 / 9559 ] simplifiying candidate # 141.585 * * * * [progress]: [ 2305 / 9559 ] simplifiying candidate # 141.585 * * * * [progress]: [ 2306 / 9559 ] simplifiying candidate # 141.585 * * * * [progress]: [ 2307 / 9559 ] simplifiying candidate # 141.585 * * * * [progress]: [ 2308 / 9559 ] simplifiying candidate # 141.585 * * * * [progress]: [ 2309 / 9559 ] simplifiying candidate # 141.585 * * * * [progress]: [ 2310 / 9559 ] simplifiying candidate # 141.585 * * * * [progress]: [ 2311 / 9559 ] simplifiying candidate # 141.585 * * * * [progress]: [ 2312 / 9559 ] simplifiying candidate # 141.585 * * * * [progress]: [ 2313 / 9559 ] simplifiying candidate # 141.586 * * * * [progress]: [ 2314 / 9559 ] simplifiying candidate # 141.586 * * * * [progress]: [ 2315 / 9559 ] simplifiying candidate # 141.586 * * * * [progress]: [ 2316 / 9559 ] simplifiying candidate # 141.586 * * * * [progress]: [ 2317 / 9559 ] simplifiying candidate # 141.586 * * * * [progress]: [ 2318 / 9559 ] simplifiying candidate # 141.586 * * * * [progress]: [ 2319 / 9559 ] simplifiying candidate # 141.586 * * * * [progress]: [ 2320 / 9559 ] simplifiying candidate # 141.586 * * * * [progress]: [ 2321 / 9559 ] simplifiying candidate # 141.586 * * * * [progress]: [ 2322 / 9559 ] simplifiying candidate # 141.587 * * * * [progress]: [ 2323 / 9559 ] simplifiying candidate # 141.587 * * * * [progress]: [ 2324 / 9559 ] simplifiying candidate # 141.587 * * * * [progress]: [ 2325 / 9559 ] simplifiying candidate # 141.587 * * * * [progress]: [ 2326 / 9559 ] simplifiying candidate # 141.587 * * * * [progress]: [ 2327 / 9559 ] simplifiying candidate # 141.587 * * * * [progress]: [ 2328 / 9559 ] simplifiying candidate # 141.587 * * * * [progress]: [ 2329 / 9559 ] simplifiying candidate # 141.587 * * * * [progress]: [ 2330 / 9559 ] simplifiying candidate # 141.587 * * * * [progress]: [ 2331 / 9559 ] simplifiying candidate # 141.588 * * * * [progress]: [ 2332 / 9559 ] simplifiying candidate # 141.588 * * * * [progress]: [ 2333 / 9559 ] simplifiying candidate # 141.588 * * * * [progress]: [ 2334 / 9559 ] simplifiying candidate # 141.588 * * * * [progress]: [ 2335 / 9559 ] simplifiying candidate # 141.588 * * * * [progress]: [ 2336 / 9559 ] simplifiying candidate # 141.588 * * * * [progress]: [ 2337 / 9559 ] simplifiying candidate # 141.588 * * * * [progress]: [ 2338 / 9559 ] simplifiying candidate # 141.588 * * * * [progress]: [ 2339 / 9559 ] simplifiying candidate # 141.588 * * * * [progress]: [ 2340 / 9559 ] simplifiying candidate # 141.588 * * * * [progress]: [ 2341 / 9559 ] simplifiying candidate # 141.589 * * * * [progress]: [ 2342 / 9559 ] simplifiying candidate # 141.589 * * * * [progress]: [ 2343 / 9559 ] simplifiying candidate # 141.589 * * * * [progress]: [ 2344 / 9559 ] simplifiying candidate # 141.589 * * * * [progress]: [ 2345 / 9559 ] simplifiying candidate # 141.589 * * * * [progress]: [ 2346 / 9559 ] simplifiying candidate # 141.589 * * * * [progress]: [ 2347 / 9559 ] simplifiying candidate # 141.589 * * * * [progress]: [ 2348 / 9559 ] simplifiying candidate # 141.589 * * * * [progress]: [ 2349 / 9559 ] simplifiying candidate # 141.589 * * * * [progress]: [ 2350 / 9559 ] simplifiying candidate # 141.589 * * * * [progress]: [ 2351 / 9559 ] simplifiying candidate # 141.590 * * * * [progress]: [ 2352 / 9559 ] simplifiying candidate # 141.590 * * * * [progress]: [ 2353 / 9559 ] simplifiying candidate # 141.590 * * * * [progress]: [ 2354 / 9559 ] simplifiying candidate # 141.590 * * * * [progress]: [ 2355 / 9559 ] simplifiying candidate # 141.590 * * * * [progress]: [ 2356 / 9559 ] simplifiying candidate # 141.590 * * * * [progress]: [ 2357 / 9559 ] simplifiying candidate # 141.590 * * * * [progress]: [ 2358 / 9559 ] simplifiying candidate # 141.590 * * * * [progress]: [ 2359 / 9559 ] simplifiying candidate # 141.590 * * * * [progress]: [ 2360 / 9559 ] simplifiying candidate # 141.590 * * * * [progress]: [ 2361 / 9559 ] simplifiying candidate # 141.591 * * * * [progress]: [ 2362 / 9559 ] simplifiying candidate # 141.591 * * * * [progress]: [ 2363 / 9559 ] simplifiying candidate # 141.591 * * * * [progress]: [ 2364 / 9559 ] simplifiying candidate # 141.591 * * * * [progress]: [ 2365 / 9559 ] simplifiying candidate # 141.591 * * * * [progress]: [ 2366 / 9559 ] simplifiying candidate # 141.591 * * * * [progress]: [ 2367 / 9559 ] simplifiying candidate # 141.591 * * * * [progress]: [ 2368 / 9559 ] simplifiying candidate # 141.591 * * * * [progress]: [ 2369 / 9559 ] simplifiying candidate # 141.591 * * * * [progress]: [ 2370 / 9559 ] simplifiying candidate # 141.591 * * * * [progress]: [ 2371 / 9559 ] simplifiying candidate # 141.592 * * * * [progress]: [ 2372 / 9559 ] simplifiying candidate # 141.592 * * * * [progress]: [ 2373 / 9559 ] simplifiying candidate # 141.592 * * * * [progress]: [ 2374 / 9559 ] simplifiying candidate # 141.592 * * * * [progress]: [ 2375 / 9559 ] simplifiying candidate # 141.592 * * * * [progress]: [ 2376 / 9559 ] simplifiying candidate # 141.592 * * * * [progress]: [ 2377 / 9559 ] simplifiying candidate # 141.592 * * * * [progress]: [ 2378 / 9559 ] simplifiying candidate # 141.592 * * * * [progress]: [ 2379 / 9559 ] simplifiying candidate # 141.592 * * * * [progress]: [ 2380 / 9559 ] simplifiying candidate # 141.592 * * * * [progress]: [ 2381 / 9559 ] simplifiying candidate # 141.593 * * * * [progress]: [ 2382 / 9559 ] simplifiying candidate # 141.593 * * * * [progress]: [ 2383 / 9559 ] simplifiying candidate # 141.593 * * * * [progress]: [ 2384 / 9559 ] simplifiying candidate # 141.593 * * * * [progress]: [ 2385 / 9559 ] simplifiying candidate # 141.593 * * * * [progress]: [ 2386 / 9559 ] simplifiying candidate # 141.593 * * * * [progress]: [ 2387 / 9559 ] simplifiying candidate # 141.593 * * * * [progress]: [ 2388 / 9559 ] simplifiying candidate # 141.593 * * * * [progress]: [ 2389 / 9559 ] simplifiying candidate # 141.593 * * * * [progress]: [ 2390 / 9559 ] simplifiying candidate # 141.593 * * * * [progress]: [ 2391 / 9559 ] simplifiying candidate # 141.593 * * * * [progress]: [ 2392 / 9559 ] simplifiying candidate # 141.594 * * * * [progress]: [ 2393 / 9559 ] simplifiying candidate # 141.594 * * * * [progress]: [ 2394 / 9559 ] simplifiying candidate # 141.594 * * * * [progress]: [ 2395 / 9559 ] simplifiying candidate # 141.594 * * * * [progress]: [ 2396 / 9559 ] simplifiying candidate # 141.594 * * * * [progress]: [ 2397 / 9559 ] simplifiying candidate # 141.594 * * * * [progress]: [ 2398 / 9559 ] simplifiying candidate # 141.594 * * * * [progress]: [ 2399 / 9559 ] simplifiying candidate # 141.594 * * * * [progress]: [ 2400 / 9559 ] simplifiying candidate # 141.594 * * * * [progress]: [ 2401 / 9559 ] simplifiying candidate # 141.594 * * * * [progress]: [ 2402 / 9559 ] simplifiying candidate # 141.595 * * * * [progress]: [ 2403 / 9559 ] simplifiying candidate # 141.595 * * * * [progress]: [ 2404 / 9559 ] simplifiying candidate # 141.595 * * * * [progress]: [ 2405 / 9559 ] simplifiying candidate # 141.595 * * * * [progress]: [ 2406 / 9559 ] simplifiying candidate # 141.595 * * * * [progress]: [ 2407 / 9559 ] simplifiying candidate # 141.595 * * * * [progress]: [ 2408 / 9559 ] simplifiying candidate # 141.595 * * * * [progress]: [ 2409 / 9559 ] simplifiying candidate # 141.595 * * * * [progress]: [ 2410 / 9559 ] simplifiying candidate # 141.595 * * * * [progress]: [ 2411 / 9559 ] simplifiying candidate # 141.596 * * * * [progress]: [ 2412 / 9559 ] simplifiying candidate # 141.596 * * * * [progress]: [ 2413 / 9559 ] simplifiying candidate # 141.596 * * * * [progress]: [ 2414 / 9559 ] simplifiying candidate # 141.596 * * * * [progress]: [ 2415 / 9559 ] simplifiying candidate # 141.596 * * * * [progress]: [ 2416 / 9559 ] simplifiying candidate # 141.596 * * * * [progress]: [ 2417 / 9559 ] simplifiying candidate # 141.596 * * * * [progress]: [ 2418 / 9559 ] simplifiying candidate # 141.596 * * * * [progress]: [ 2419 / 9559 ] simplifiying candidate # 141.596 * * * * [progress]: [ 2420 / 9559 ] simplifiying candidate # 141.596 * * * * [progress]: [ 2421 / 9559 ] simplifiying candidate # 141.597 * * * * [progress]: [ 2422 / 9559 ] simplifiying candidate # 141.597 * * * * [progress]: [ 2423 / 9559 ] simplifiying candidate # 141.597 * * * * [progress]: [ 2424 / 9559 ] simplifiying candidate # 141.597 * * * * [progress]: [ 2425 / 9559 ] simplifiying candidate # 141.597 * * * * [progress]: [ 2426 / 9559 ] simplifiying candidate # 141.597 * * * * [progress]: [ 2427 / 9559 ] simplifiying candidate # 141.598 * * * * [progress]: [ 2428 / 9559 ] simplifiying candidate # 141.598 * * * * [progress]: [ 2429 / 9559 ] simplifiying candidate # 141.598 * * * * [progress]: [ 2430 / 9559 ] simplifiying candidate # 141.598 * * * * [progress]: [ 2431 / 9559 ] simplifiying candidate # 141.599 * * * * [progress]: [ 2432 / 9559 ] simplifiying candidate # 141.599 * * * * [progress]: [ 2433 / 9559 ] simplifiying candidate # 141.599 * * * * [progress]: [ 2434 / 9559 ] simplifiying candidate # 141.599 * * * * [progress]: [ 2435 / 9559 ] simplifiying candidate # 141.599 * * * * [progress]: [ 2436 / 9559 ] simplifiying candidate # 141.599 * * * * [progress]: [ 2437 / 9559 ] simplifiying candidate # 141.599 * * * * [progress]: [ 2438 / 9559 ] simplifiying candidate # 141.599 * * * * [progress]: [ 2439 / 9559 ] simplifiying candidate # 141.599 * * * * [progress]: [ 2440 / 9559 ] simplifiying candidate # 141.599 * * * * [progress]: [ 2441 / 9559 ] simplifiying candidate # 141.600 * * * * [progress]: [ 2442 / 9559 ] simplifiying candidate # 141.600 * * * * [progress]: [ 2443 / 9559 ] simplifiying candidate # 141.600 * * * * [progress]: [ 2444 / 9559 ] simplifiying candidate # 141.600 * * * * [progress]: [ 2445 / 9559 ] simplifiying candidate # 141.600 * * * * [progress]: [ 2446 / 9559 ] simplifiying candidate # 141.600 * * * * [progress]: [ 2447 / 9559 ] simplifiying candidate # 141.600 * * * * [progress]: [ 2448 / 9559 ] simplifiying candidate # 141.600 * * * * [progress]: [ 2449 / 9559 ] simplifiying candidate # 141.601 * * * * [progress]: [ 2450 / 9559 ] simplifiying candidate # 141.601 * * * * [progress]: [ 2451 / 9559 ] simplifiying candidate # 141.601 * * * * [progress]: [ 2452 / 9559 ] simplifiying candidate # 141.601 * * * * [progress]: [ 2453 / 9559 ] simplifiying candidate # 141.601 * * * * [progress]: [ 2454 / 9559 ] simplifiying candidate # 141.601 * * * * [progress]: [ 2455 / 9559 ] simplifiying candidate # 141.601 * * * * [progress]: [ 2456 / 9559 ] simplifiying candidate # 141.601 * * * * [progress]: [ 2457 / 9559 ] simplifiying candidate # 141.602 * * * * [progress]: [ 2458 / 9559 ] simplifiying candidate # 141.602 * * * * [progress]: [ 2459 / 9559 ] simplifiying candidate # 141.602 * * * * [progress]: [ 2460 / 9559 ] simplifiying candidate # 141.602 * * * * [progress]: [ 2461 / 9559 ] simplifiying candidate # 141.602 * * * * [progress]: [ 2462 / 9559 ] simplifiying candidate # 141.602 * * * * [progress]: [ 2463 / 9559 ] simplifiying candidate # 141.602 * * * * [progress]: [ 2464 / 9559 ] simplifiying candidate # 141.602 * * * * [progress]: [ 2465 / 9559 ] simplifiying candidate # 141.602 * * * * [progress]: [ 2466 / 9559 ] simplifiying candidate # 141.603 * * * * [progress]: [ 2467 / 9559 ] simplifiying candidate # 141.603 * * * * [progress]: [ 2468 / 9559 ] simplifiying candidate # 141.603 * * * * [progress]: [ 2469 / 9559 ] simplifiying candidate # 141.603 * * * * [progress]: [ 2470 / 9559 ] simplifiying candidate # 141.603 * * * * [progress]: [ 2471 / 9559 ] simplifiying candidate # 141.603 * * * * [progress]: [ 2472 / 9559 ] simplifiying candidate # 141.603 * * * * [progress]: [ 2473 / 9559 ] simplifiying candidate # 141.603 * * * * [progress]: [ 2474 / 9559 ] simplifiying candidate # 141.603 * * * * [progress]: [ 2475 / 9559 ] simplifiying candidate # 141.603 * * * * [progress]: [ 2476 / 9559 ] simplifiying candidate # 141.604 * * * * [progress]: [ 2477 / 9559 ] simplifiying candidate # 141.604 * * * * [progress]: [ 2478 / 9559 ] simplifiying candidate # 141.604 * * * * [progress]: [ 2479 / 9559 ] simplifiying candidate # 141.604 * * * * [progress]: [ 2480 / 9559 ] simplifiying candidate # 141.604 * * * * [progress]: [ 2481 / 9559 ] simplifiying candidate # 141.604 * * * * [progress]: [ 2482 / 9559 ] simplifiying candidate # 141.604 * * * * [progress]: [ 2483 / 9559 ] simplifiying candidate # 141.604 * * * * [progress]: [ 2484 / 9559 ] simplifiying candidate # 141.604 * * * * [progress]: [ 2485 / 9559 ] simplifiying candidate # 141.604 * * * * [progress]: [ 2486 / 9559 ] simplifiying candidate # 141.605 * * * * [progress]: [ 2487 / 9559 ] simplifiying candidate # 141.605 * * * * [progress]: [ 2488 / 9559 ] simplifiying candidate # 141.605 * * * * [progress]: [ 2489 / 9559 ] simplifiying candidate # 141.605 * * * * [progress]: [ 2490 / 9559 ] simplifiying candidate # 141.605 * * * * [progress]: [ 2491 / 9559 ] simplifiying candidate # 141.605 * * * * [progress]: [ 2492 / 9559 ] simplifiying candidate # 141.605 * * * * [progress]: [ 2493 / 9559 ] simplifiying candidate # 141.605 * * * * [progress]: [ 2494 / 9559 ] simplifiying candidate # 141.605 * * * * [progress]: [ 2495 / 9559 ] simplifiying candidate # 141.606 * * * * [progress]: [ 2496 / 9559 ] simplifiying candidate # 141.606 * * * * [progress]: [ 2497 / 9559 ] simplifiying candidate # 141.606 * * * * [progress]: [ 2498 / 9559 ] simplifiying candidate # 141.606 * * * * [progress]: [ 2499 / 9559 ] simplifiying candidate # 141.606 * * * * [progress]: [ 2500 / 9559 ] simplifiying candidate # 141.606 * * * * [progress]: [ 2501 / 9559 ] simplifiying candidate # 141.606 * * * * [progress]: [ 2502 / 9559 ] simplifiying candidate # 141.606 * * * * [progress]: [ 2503 / 9559 ] simplifiying candidate # 141.606 * * * * [progress]: [ 2504 / 9559 ] simplifiying candidate # 141.607 * * * * [progress]: [ 2505 / 9559 ] simplifiying candidate # 141.607 * * * * [progress]: [ 2506 / 9559 ] simplifiying candidate # 141.607 * * * * [progress]: [ 2507 / 9559 ] simplifiying candidate # 141.607 * * * * [progress]: [ 2508 / 9559 ] simplifiying candidate # 141.608 * * * * [progress]: [ 2509 / 9559 ] simplifiying candidate # 141.608 * * * * [progress]: [ 2510 / 9559 ] simplifiying candidate # 141.608 * * * * [progress]: [ 2511 / 9559 ] simplifiying candidate # 141.608 * * * * [progress]: [ 2512 / 9559 ] simplifiying candidate # 141.608 * * * * [progress]: [ 2513 / 9559 ] simplifiying candidate # 141.608 * * * * [progress]: [ 2514 / 9559 ] simplifiying candidate # 141.608 * * * * [progress]: [ 2515 / 9559 ] simplifiying candidate # 141.608 * * * * [progress]: [ 2516 / 9559 ] simplifiying candidate # 141.608 * * * * [progress]: [ 2517 / 9559 ] simplifiying candidate # 141.609 * * * * [progress]: [ 2518 / 9559 ] simplifiying candidate # 141.609 * * * * [progress]: [ 2519 / 9559 ] simplifiying candidate # 141.609 * * * * [progress]: [ 2520 / 9559 ] simplifiying candidate # 141.609 * * * * [progress]: [ 2521 / 9559 ] simplifiying candidate # 141.609 * * * * [progress]: [ 2522 / 9559 ] simplifiying candidate # 141.609 * * * * [progress]: [ 2523 / 9559 ] simplifiying candidate # 141.609 * * * * [progress]: [ 2524 / 9559 ] simplifiying candidate # 141.609 * * * * [progress]: [ 2525 / 9559 ] simplifiying candidate # 141.609 * * * * [progress]: [ 2526 / 9559 ] simplifiying candidate # 141.609 * * * * [progress]: [ 2527 / 9559 ] simplifiying candidate # 141.610 * * * * [progress]: [ 2528 / 9559 ] simplifiying candidate # 141.610 * * * * [progress]: [ 2529 / 9559 ] simplifiying candidate # 141.610 * * * * [progress]: [ 2530 / 9559 ] simplifiying candidate # 141.610 * * * * [progress]: [ 2531 / 9559 ] simplifiying candidate # 141.610 * * * * [progress]: [ 2532 / 9559 ] simplifiying candidate # 141.610 * * * * [progress]: [ 2533 / 9559 ] simplifiying candidate # 141.610 * * * * [progress]: [ 2534 / 9559 ] simplifiying candidate # 141.610 * * * * [progress]: [ 2535 / 9559 ] simplifiying candidate # 141.610 * * * * [progress]: [ 2536 / 9559 ] simplifiying candidate # 141.610 * * * * [progress]: [ 2537 / 9559 ] simplifiying candidate # 141.611 * * * * [progress]: [ 2538 / 9559 ] simplifiying candidate # 141.611 * * * * [progress]: [ 2539 / 9559 ] simplifiying candidate # 141.611 * * * * [progress]: [ 2540 / 9559 ] simplifiying candidate # 141.611 * * * * [progress]: [ 2541 / 9559 ] simplifiying candidate # 141.611 * * * * [progress]: [ 2542 / 9559 ] simplifiying candidate # 141.611 * * * * [progress]: [ 2543 / 9559 ] simplifiying candidate # 141.611 * * * * [progress]: [ 2544 / 9559 ] simplifiying candidate # 141.611 * * * * [progress]: [ 2545 / 9559 ] simplifiying candidate # 141.611 * * * * [progress]: [ 2546 / 9559 ] simplifiying candidate # 141.612 * * * * [progress]: [ 2547 / 9559 ] simplifiying candidate # 141.612 * * * * [progress]: [ 2548 / 9559 ] simplifiying candidate # 141.612 * * * * [progress]: [ 2549 / 9559 ] simplifiying candidate # 141.612 * * * * [progress]: [ 2550 / 9559 ] simplifiying candidate # 141.612 * * * * [progress]: [ 2551 / 9559 ] simplifiying candidate # 141.612 * * * * [progress]: [ 2552 / 9559 ] simplifiying candidate # 141.612 * * * * [progress]: [ 2553 / 9559 ] simplifiying candidate # 141.612 * * * * [progress]: [ 2554 / 9559 ] simplifiying candidate # 141.612 * * * * [progress]: [ 2555 / 9559 ] simplifiying candidate # 141.612 * * * * [progress]: [ 2556 / 9559 ] simplifiying candidate # 141.613 * * * * [progress]: [ 2557 / 9559 ] simplifiying candidate # 141.613 * * * * [progress]: [ 2558 / 9559 ] simplifiying candidate # 141.613 * * * * [progress]: [ 2559 / 9559 ] simplifiying candidate # 141.613 * * * * [progress]: [ 2560 / 9559 ] simplifiying candidate # 141.613 * * * * [progress]: [ 2561 / 9559 ] simplifiying candidate # 141.613 * * * * [progress]: [ 2562 / 9559 ] simplifiying candidate # 141.613 * * * * [progress]: [ 2563 / 9559 ] simplifiying candidate # 141.613 * * * * [progress]: [ 2564 / 9559 ] simplifiying candidate # 141.613 * * * * [progress]: [ 2565 / 9559 ] simplifiying candidate # 141.613 * * * * [progress]: [ 2566 / 9559 ] simplifiying candidate # 141.614 * * * * [progress]: [ 2567 / 9559 ] simplifiying candidate # 141.614 * * * * [progress]: [ 2568 / 9559 ] simplifiying candidate # 141.614 * * * * [progress]: [ 2569 / 9559 ] simplifiying candidate # 141.614 * * * * [progress]: [ 2570 / 9559 ] simplifiying candidate # 141.614 * * * * [progress]: [ 2571 / 9559 ] simplifiying candidate # 141.614 * * * * [progress]: [ 2572 / 9559 ] simplifiying candidate # 141.614 * * * * [progress]: [ 2573 / 9559 ] simplifiying candidate # 141.614 * * * * [progress]: [ 2574 / 9559 ] simplifiying candidate # 141.614 * * * * [progress]: [ 2575 / 9559 ] simplifiying candidate # 141.614 * * * * [progress]: [ 2576 / 9559 ] simplifiying candidate # 141.615 * * * * [progress]: [ 2577 / 9559 ] simplifiying candidate # 141.615 * * * * [progress]: [ 2578 / 9559 ] simplifiying candidate # 141.615 * * * * [progress]: [ 2579 / 9559 ] simplifiying candidate # 141.615 * * * * [progress]: [ 2580 / 9559 ] simplifiying candidate # 141.615 * * * * [progress]: [ 2581 / 9559 ] simplifiying candidate # 141.615 * * * * [progress]: [ 2582 / 9559 ] simplifiying candidate # 141.615 * * * * [progress]: [ 2583 / 9559 ] simplifiying candidate # 141.615 * * * * [progress]: [ 2584 / 9559 ] simplifiying candidate # 141.615 * * * * [progress]: [ 2585 / 9559 ] simplifiying candidate # 141.616 * * * * [progress]: [ 2586 / 9559 ] simplifiying candidate # 141.616 * * * * [progress]: [ 2587 / 9559 ] simplifiying candidate # 141.616 * * * * [progress]: [ 2588 / 9559 ] simplifiying candidate # 141.616 * * * * [progress]: [ 2589 / 9559 ] simplifiying candidate # 141.616 * * * * [progress]: [ 2590 / 9559 ] simplifiying candidate # 141.616 * * * * [progress]: [ 2591 / 9559 ] simplifiying candidate # 141.616 * * * * [progress]: [ 2592 / 9559 ] simplifiying candidate # 141.616 * * * * [progress]: [ 2593 / 9559 ] simplifiying candidate # 141.616 * * * * [progress]: [ 2594 / 9559 ] simplifiying candidate # 141.617 * * * * [progress]: [ 2595 / 9559 ] simplifiying candidate # 141.617 * * * * [progress]: [ 2596 / 9559 ] simplifiying candidate # 141.617 * * * * [progress]: [ 2597 / 9559 ] simplifiying candidate # 141.617 * * * * [progress]: [ 2598 / 9559 ] simplifiying candidate # 141.617 * * * * [progress]: [ 2599 / 9559 ] simplifiying candidate # 141.617 * * * * [progress]: [ 2600 / 9559 ] simplifiying candidate # 141.617 * * * * [progress]: [ 2601 / 9559 ] simplifiying candidate # 141.617 * * * * [progress]: [ 2602 / 9559 ] simplifiying candidate # 141.617 * * * * [progress]: [ 2603 / 9559 ] simplifiying candidate # 141.617 * * * * [progress]: [ 2604 / 9559 ] simplifiying candidate # 141.618 * * * * [progress]: [ 2605 / 9559 ] simplifiying candidate # 141.618 * * * * [progress]: [ 2606 / 9559 ] simplifiying candidate # 141.618 * * * * [progress]: [ 2607 / 9559 ] simplifiying candidate # 141.618 * * * * [progress]: [ 2608 / 9559 ] simplifiying candidate # 141.618 * * * * [progress]: [ 2609 / 9559 ] simplifiying candidate # 141.618 * * * * [progress]: [ 2610 / 9559 ] simplifiying candidate # 141.618 * * * * [progress]: [ 2611 / 9559 ] simplifiying candidate # 141.618 * * * * [progress]: [ 2612 / 9559 ] simplifiying candidate # 141.618 * * * * [progress]: [ 2613 / 9559 ] simplifiying candidate # 141.618 * * * * [progress]: [ 2614 / 9559 ] simplifiying candidate # 141.619 * * * * [progress]: [ 2615 / 9559 ] simplifiying candidate # 141.619 * * * * [progress]: [ 2616 / 9559 ] simplifiying candidate # 141.619 * * * * [progress]: [ 2617 / 9559 ] simplifiying candidate # 141.619 * * * * [progress]: [ 2618 / 9559 ] simplifiying candidate # 141.619 * * * * [progress]: [ 2619 / 9559 ] simplifiying candidate # 141.619 * * * * [progress]: [ 2620 / 9559 ] simplifiying candidate # 141.619 * * * * [progress]: [ 2621 / 9559 ] simplifiying candidate # 141.619 * * * * [progress]: [ 2622 / 9559 ] simplifiying candidate # 141.619 * * * * [progress]: [ 2623 / 9559 ] simplifiying candidate # 141.620 * * * * [progress]: [ 2624 / 9559 ] simplifiying candidate # 141.620 * * * * [progress]: [ 2625 / 9559 ] simplifiying candidate # 141.620 * * * * [progress]: [ 2626 / 9559 ] simplifiying candidate # 141.620 * * * * [progress]: [ 2627 / 9559 ] simplifiying candidate # 141.620 * * * * [progress]: [ 2628 / 9559 ] simplifiying candidate # 141.620 * * * * [progress]: [ 2629 / 9559 ] simplifiying candidate # 141.620 * * * * [progress]: [ 2630 / 9559 ] simplifiying candidate # 141.620 * * * * [progress]: [ 2631 / 9559 ] simplifiying candidate # 141.620 * * * * [progress]: [ 2632 / 9559 ] simplifiying candidate # 141.620 * * * * [progress]: [ 2633 / 9559 ] simplifiying candidate # 141.621 * * * * [progress]: [ 2634 / 9559 ] simplifiying candidate # 141.621 * * * * [progress]: [ 2635 / 9559 ] simplifiying candidate # 141.621 * * * * [progress]: [ 2636 / 9559 ] simplifiying candidate # 141.621 * * * * [progress]: [ 2637 / 9559 ] simplifiying candidate # 141.621 * * * * [progress]: [ 2638 / 9559 ] simplifiying candidate # 141.621 * * * * [progress]: [ 2639 / 9559 ] simplifiying candidate # 141.621 * * * * [progress]: [ 2640 / 9559 ] simplifiying candidate # 141.621 * * * * [progress]: [ 2641 / 9559 ] simplifiying candidate # 141.621 * * * * [progress]: [ 2642 / 9559 ] simplifiying candidate # 141.622 * * * * [progress]: [ 2643 / 9559 ] simplifiying candidate # 141.622 * * * * [progress]: [ 2644 / 9559 ] simplifiying candidate # 141.622 * * * * [progress]: [ 2645 / 9559 ] simplifiying candidate # 141.622 * * * * [progress]: [ 2646 / 9559 ] simplifiying candidate # 141.622 * * * * [progress]: [ 2647 / 9559 ] simplifiying candidate # 141.622 * * * * [progress]: [ 2648 / 9559 ] simplifiying candidate # 141.622 * * * * [progress]: [ 2649 / 9559 ] simplifiying candidate # 141.622 * * * * [progress]: [ 2650 / 9559 ] simplifiying candidate # 141.622 * * * * [progress]: [ 2651 / 9559 ] simplifiying candidate # 141.623 * * * * [progress]: [ 2652 / 9559 ] simplifiying candidate # 141.623 * * * * [progress]: [ 2653 / 9559 ] simplifiying candidate # 141.623 * * * * [progress]: [ 2654 / 9559 ] simplifiying candidate # 141.623 * * * * [progress]: [ 2655 / 9559 ] simplifiying candidate # 141.623 * * * * [progress]: [ 2656 / 9559 ] simplifiying candidate # 141.623 * * * * [progress]: [ 2657 / 9559 ] simplifiying candidate # 141.623 * * * * [progress]: [ 2658 / 9559 ] simplifiying candidate # 141.623 * * * * [progress]: [ 2659 / 9559 ] simplifiying candidate # 141.623 * * * * [progress]: [ 2660 / 9559 ] simplifiying candidate # 141.623 * * * * [progress]: [ 2661 / 9559 ] simplifiying candidate # 141.623 * * * * [progress]: [ 2662 / 9559 ] simplifiying candidate # 141.624 * * * * [progress]: [ 2663 / 9559 ] simplifiying candidate # 141.624 * * * * [progress]: [ 2664 / 9559 ] simplifiying candidate # 141.624 * * * * [progress]: [ 2665 / 9559 ] simplifiying candidate # 141.624 * * * * [progress]: [ 2666 / 9559 ] simplifiying candidate # 141.624 * * * * [progress]: [ 2667 / 9559 ] simplifiying candidate # 141.624 * * * * [progress]: [ 2668 / 9559 ] simplifiying candidate # 141.624 * * * * [progress]: [ 2669 / 9559 ] simplifiying candidate # 141.624 * * * * [progress]: [ 2670 / 9559 ] simplifiying candidate # 141.624 * * * * [progress]: [ 2671 / 9559 ] simplifiying candidate # 141.625 * * * * [progress]: [ 2672 / 9559 ] simplifiying candidate # 141.625 * * * * [progress]: [ 2673 / 9559 ] simplifiying candidate # 141.625 * * * * [progress]: [ 2674 / 9559 ] simplifiying candidate # 141.625 * * * * [progress]: [ 2675 / 9559 ] simplifiying candidate # 141.625 * * * * [progress]: [ 2676 / 9559 ] simplifiying candidate # 141.625 * * * * [progress]: [ 2677 / 9559 ] simplifiying candidate # 141.625 * * * * [progress]: [ 2678 / 9559 ] simplifiying candidate # 141.625 * * * * [progress]: [ 2679 / 9559 ] simplifiying candidate # 141.625 * * * * [progress]: [ 2680 / 9559 ] simplifiying candidate # 141.625 * * * * [progress]: [ 2681 / 9559 ] simplifiying candidate # 141.626 * * * * [progress]: [ 2682 / 9559 ] simplifiying candidate # 141.626 * * * * [progress]: [ 2683 / 9559 ] simplifiying candidate # 141.626 * * * * [progress]: [ 2684 / 9559 ] simplifiying candidate # 141.626 * * * * [progress]: [ 2685 / 9559 ] simplifiying candidate # 141.626 * * * * [progress]: [ 2686 / 9559 ] simplifiying candidate # 141.626 * * * * [progress]: [ 2687 / 9559 ] simplifiying candidate # 141.626 * * * * [progress]: [ 2688 / 9559 ] simplifiying candidate # 141.626 * * * * [progress]: [ 2689 / 9559 ] simplifiying candidate # 141.627 * * * * [progress]: [ 2690 / 9559 ] simplifiying candidate # 141.627 * * * * [progress]: [ 2691 / 9559 ] simplifiying candidate # 141.627 * * * * [progress]: [ 2692 / 9559 ] simplifiying candidate # 141.627 * * * * [progress]: [ 2693 / 9559 ] simplifiying candidate # 141.627 * * * * [progress]: [ 2694 / 9559 ] simplifiying candidate # 141.627 * * * * [progress]: [ 2695 / 9559 ] simplifiying candidate # 141.627 * * * * [progress]: [ 2696 / 9559 ] simplifiying candidate # 141.627 * * * * [progress]: [ 2697 / 9559 ] simplifiying candidate # 141.627 * * * * [progress]: [ 2698 / 9559 ] simplifiying candidate # 141.628 * * * * [progress]: [ 2699 / 9559 ] simplifiying candidate # 141.628 * * * * [progress]: [ 2700 / 9559 ] simplifiying candidate # 141.628 * * * * [progress]: [ 2701 / 9559 ] simplifiying candidate # 141.628 * * * * [progress]: [ 2702 / 9559 ] simplifiying candidate # 141.628 * * * * [progress]: [ 2703 / 9559 ] simplifiying candidate # 141.628 * * * * [progress]: [ 2704 / 9559 ] simplifiying candidate # 141.628 * * * * [progress]: [ 2705 / 9559 ] simplifiying candidate # 141.628 * * * * [progress]: [ 2706 / 9559 ] simplifiying candidate # 141.628 * * * * [progress]: [ 2707 / 9559 ] simplifiying candidate # 141.628 * * * * [progress]: [ 2708 / 9559 ] simplifiying candidate # 141.629 * * * * [progress]: [ 2709 / 9559 ] simplifiying candidate # 141.629 * * * * [progress]: [ 2710 / 9559 ] simplifiying candidate # 141.629 * * * * [progress]: [ 2711 / 9559 ] simplifiying candidate # 141.629 * * * * [progress]: [ 2712 / 9559 ] simplifiying candidate # 141.629 * * * * [progress]: [ 2713 / 9559 ] simplifiying candidate # 141.629 * * * * [progress]: [ 2714 / 9559 ] simplifiying candidate # 141.629 * * * * [progress]: [ 2715 / 9559 ] simplifiying candidate # 141.629 * * * * [progress]: [ 2716 / 9559 ] simplifiying candidate # 141.629 * * * * [progress]: [ 2717 / 9559 ] simplifiying candidate # 141.629 * * * * [progress]: [ 2718 / 9559 ] simplifiying candidate # 141.630 * * * * [progress]: [ 2719 / 9559 ] simplifiying candidate # 141.630 * * * * [progress]: [ 2720 / 9559 ] simplifiying candidate # 141.630 * * * * [progress]: [ 2721 / 9559 ] simplifiying candidate # 141.630 * * * * [progress]: [ 2722 / 9559 ] simplifiying candidate # 141.630 * * * * [progress]: [ 2723 / 9559 ] simplifiying candidate # 141.630 * * * * [progress]: [ 2724 / 9559 ] simplifiying candidate # 141.630 * * * * [progress]: [ 2725 / 9559 ] simplifiying candidate # 141.630 * * * * [progress]: [ 2726 / 9559 ] simplifiying candidate # 141.630 * * * * [progress]: [ 2727 / 9559 ] simplifiying candidate # 141.631 * * * * [progress]: [ 2728 / 9559 ] simplifiying candidate # 141.631 * * * * [progress]: [ 2729 / 9559 ] simplifiying candidate # 141.631 * * * * [progress]: [ 2730 / 9559 ] simplifiying candidate # 141.631 * * * * [progress]: [ 2731 / 9559 ] simplifiying candidate # 141.631 * * * * [progress]: [ 2732 / 9559 ] simplifiying candidate # 141.631 * * * * [progress]: [ 2733 / 9559 ] simplifiying candidate # 141.631 * * * * [progress]: [ 2734 / 9559 ] simplifiying candidate # 141.631 * * * * [progress]: [ 2735 / 9559 ] simplifiying candidate # 141.631 * * * * [progress]: [ 2736 / 9559 ] simplifiying candidate # 141.631 * * * * [progress]: [ 2737 / 9559 ] simplifiying candidate # 141.632 * * * * [progress]: [ 2738 / 9559 ] simplifiying candidate # 141.632 * * * * [progress]: [ 2739 / 9559 ] simplifiying candidate # 141.632 * * * * [progress]: [ 2740 / 9559 ] simplifiying candidate # 141.632 * * * * [progress]: [ 2741 / 9559 ] simplifiying candidate # 141.632 * * * * [progress]: [ 2742 / 9559 ] simplifiying candidate # 141.632 * * * * [progress]: [ 2743 / 9559 ] simplifiying candidate # 141.632 * * * * [progress]: [ 2744 / 9559 ] simplifiying candidate # 141.632 * * * * [progress]: [ 2745 / 9559 ] simplifiying candidate # 141.632 * * * * [progress]: [ 2746 / 9559 ] simplifiying candidate # 141.632 * * * * [progress]: [ 2747 / 9559 ] simplifiying candidate # 141.633 * * * * [progress]: [ 2748 / 9559 ] simplifiying candidate # 141.633 * * * * [progress]: [ 2749 / 9559 ] simplifiying candidate # 141.633 * * * * [progress]: [ 2750 / 9559 ] simplifiying candidate # 141.633 * * * * [progress]: [ 2751 / 9559 ] simplifiying candidate # 141.633 * * * * [progress]: [ 2752 / 9559 ] simplifiying candidate # 141.633 * * * * [progress]: [ 2753 / 9559 ] simplifiying candidate # 141.633 * * * * [progress]: [ 2754 / 9559 ] simplifiying candidate # 141.633 * * * * [progress]: [ 2755 / 9559 ] simplifiying candidate # 141.633 * * * * [progress]: [ 2756 / 9559 ] simplifiying candidate # 141.634 * * * * [progress]: [ 2757 / 9559 ] simplifiying candidate # 141.634 * * * * [progress]: [ 2758 / 9559 ] simplifiying candidate # 141.634 * * * * [progress]: [ 2759 / 9559 ] simplifiying candidate # 141.634 * * * * [progress]: [ 2760 / 9559 ] simplifiying candidate # 141.634 * * * * [progress]: [ 2761 / 9559 ] simplifiying candidate # 141.634 * * * * [progress]: [ 2762 / 9559 ] simplifiying candidate # 141.634 * * * * [progress]: [ 2763 / 9559 ] simplifiying candidate # 141.634 * * * * [progress]: [ 2764 / 9559 ] simplifiying candidate # 141.634 * * * * [progress]: [ 2765 / 9559 ] simplifiying candidate # 141.634 * * * * [progress]: [ 2766 / 9559 ] simplifiying candidate # 141.635 * * * * [progress]: [ 2767 / 9559 ] simplifiying candidate # 141.635 * * * * [progress]: [ 2768 / 9559 ] simplifiying candidate # 141.635 * * * * [progress]: [ 2769 / 9559 ] simplifiying candidate # 141.635 * * * * [progress]: [ 2770 / 9559 ] simplifiying candidate # 141.635 * * * * [progress]: [ 2771 / 9559 ] simplifiying candidate # 141.635 * * * * [progress]: [ 2772 / 9559 ] simplifiying candidate # 141.635 * * * * [progress]: [ 2773 / 9559 ] simplifiying candidate # 141.635 * * * * [progress]: [ 2774 / 9559 ] simplifiying candidate # 141.635 * * * * [progress]: [ 2775 / 9559 ] simplifiying candidate # 141.636 * * * * [progress]: [ 2776 / 9559 ] simplifiying candidate # 141.636 * * * * [progress]: [ 2777 / 9559 ] simplifiying candidate # 141.636 * * * * [progress]: [ 2778 / 9559 ] simplifiying candidate # 141.636 * * * * [progress]: [ 2779 / 9559 ] simplifiying candidate # 141.636 * * * * [progress]: [ 2780 / 9559 ] simplifiying candidate # 141.636 * * * * [progress]: [ 2781 / 9559 ] simplifiying candidate # 141.636 * * * * [progress]: [ 2782 / 9559 ] simplifiying candidate # 141.636 * * * * [progress]: [ 2783 / 9559 ] simplifiying candidate # 141.636 * * * * [progress]: [ 2784 / 9559 ] simplifiying candidate # 141.636 * * * * [progress]: [ 2785 / 9559 ] simplifiying candidate # 141.637 * * * * [progress]: [ 2786 / 9559 ] simplifiying candidate # 141.637 * * * * [progress]: [ 2787 / 9559 ] simplifiying candidate # 141.637 * * * * [progress]: [ 2788 / 9559 ] simplifiying candidate # 141.637 * * * * [progress]: [ 2789 / 9559 ] simplifiying candidate # 141.637 * * * * [progress]: [ 2790 / 9559 ] simplifiying candidate # 141.637 * * * * [progress]: [ 2791 / 9559 ] simplifiying candidate # 141.637 * * * * [progress]: [ 2792 / 9559 ] simplifiying candidate # 141.637 * * * * [progress]: [ 2793 / 9559 ] simplifiying candidate # 141.637 * * * * [progress]: [ 2794 / 9559 ] simplifiying candidate # 141.637 * * * * [progress]: [ 2795 / 9559 ] simplifiying candidate # 141.637 * * * * [progress]: [ 2796 / 9559 ] simplifiying candidate # 141.638 * * * * [progress]: [ 2797 / 9559 ] simplifiying candidate # 141.638 * * * * [progress]: [ 2798 / 9559 ] simplifiying candidate # 141.638 * * * * [progress]: [ 2799 / 9559 ] simplifiying candidate # 141.638 * * * * [progress]: [ 2800 / 9559 ] simplifiying candidate # 141.638 * * * * [progress]: [ 2801 / 9559 ] simplifiying candidate # 141.638 * * * * [progress]: [ 2802 / 9559 ] simplifiying candidate # 141.638 * * * * [progress]: [ 2803 / 9559 ] simplifiying candidate # 141.638 * * * * [progress]: [ 2804 / 9559 ] simplifiying candidate # 141.638 * * * * [progress]: [ 2805 / 9559 ] simplifiying candidate # 141.639 * * * * [progress]: [ 2806 / 9559 ] simplifiying candidate # 141.639 * * * * [progress]: [ 2807 / 9559 ] simplifiying candidate # 141.639 * * * * [progress]: [ 2808 / 9559 ] simplifiying candidate # 141.639 * * * * [progress]: [ 2809 / 9559 ] simplifiying candidate # 141.639 * * * * [progress]: [ 2810 / 9559 ] simplifiying candidate # 141.639 * * * * [progress]: [ 2811 / 9559 ] simplifiying candidate # 141.639 * * * * [progress]: [ 2812 / 9559 ] simplifiying candidate # 141.639 * * * * [progress]: [ 2813 / 9559 ] simplifiying candidate # 141.639 * * * * [progress]: [ 2814 / 9559 ] simplifiying candidate # 141.639 * * * * [progress]: [ 2815 / 9559 ] simplifiying candidate # 141.640 * * * * [progress]: [ 2816 / 9559 ] simplifiying candidate # 141.640 * * * * [progress]: [ 2817 / 9559 ] simplifiying candidate # 141.640 * * * * [progress]: [ 2818 / 9559 ] simplifiying candidate # 141.640 * * * * [progress]: [ 2819 / 9559 ] simplifiying candidate # 141.640 * * * * [progress]: [ 2820 / 9559 ] simplifiying candidate # 141.640 * * * * [progress]: [ 2821 / 9559 ] simplifiying candidate # 141.640 * * * * [progress]: [ 2822 / 9559 ] simplifiying candidate # 141.640 * * * * [progress]: [ 2823 / 9559 ] simplifiying candidate # 141.640 * * * * [progress]: [ 2824 / 9559 ] simplifiying candidate # 141.640 * * * * [progress]: [ 2825 / 9559 ] simplifiying candidate # 141.641 * * * * [progress]: [ 2826 / 9559 ] simplifiying candidate # 141.641 * * * * [progress]: [ 2827 / 9559 ] simplifiying candidate # 141.641 * * * * [progress]: [ 2828 / 9559 ] simplifiying candidate # 141.641 * * * * [progress]: [ 2829 / 9559 ] simplifiying candidate # 141.641 * * * * [progress]: [ 2830 / 9559 ] simplifiying candidate # 141.641 * * * * [progress]: [ 2831 / 9559 ] simplifiying candidate # 141.641 * * * * [progress]: [ 2832 / 9559 ] simplifiying candidate # 141.641 * * * * [progress]: [ 2833 / 9559 ] simplifiying candidate # 141.641 * * * * [progress]: [ 2834 / 9559 ] simplifiying candidate # 141.642 * * * * [progress]: [ 2835 / 9559 ] simplifiying candidate # 141.642 * * * * [progress]: [ 2836 / 9559 ] simplifiying candidate # 141.642 * * * * [progress]: [ 2837 / 9559 ] simplifiying candidate # 141.642 * * * * [progress]: [ 2838 / 9559 ] simplifiying candidate # 141.642 * * * * [progress]: [ 2839 / 9559 ] simplifiying candidate # 141.642 * * * * [progress]: [ 2840 / 9559 ] simplifiying candidate # 141.642 * * * * [progress]: [ 2841 / 9559 ] simplifiying candidate # 141.642 * * * * [progress]: [ 2842 / 9559 ] simplifiying candidate # 141.642 * * * * [progress]: [ 2843 / 9559 ] simplifiying candidate # 141.642 * * * * [progress]: [ 2844 / 9559 ] simplifiying candidate # 141.643 * * * * [progress]: [ 2845 / 9559 ] simplifiying candidate # 141.643 * * * * [progress]: [ 2846 / 9559 ] simplifiying candidate # 141.643 * * * * [progress]: [ 2847 / 9559 ] simplifiying candidate # 141.643 * * * * [progress]: [ 2848 / 9559 ] simplifiying candidate # 141.643 * * * * [progress]: [ 2849 / 9559 ] simplifiying candidate # 141.643 * * * * [progress]: [ 2850 / 9559 ] simplifiying candidate # 141.643 * * * * [progress]: [ 2851 / 9559 ] simplifiying candidate # 141.643 * * * * [progress]: [ 2852 / 9559 ] simplifiying candidate # 141.643 * * * * [progress]: [ 2853 / 9559 ] simplifiying candidate # 141.644 * * * * [progress]: [ 2854 / 9559 ] simplifiying candidate # 141.644 * * * * [progress]: [ 2855 / 9559 ] simplifiying candidate # 141.644 * * * * [progress]: [ 2856 / 9559 ] simplifiying candidate # 141.644 * * * * [progress]: [ 2857 / 9559 ] simplifiying candidate # 141.644 * * * * [progress]: [ 2858 / 9559 ] simplifiying candidate # 141.644 * * * * [progress]: [ 2859 / 9559 ] simplifiying candidate # 141.644 * * * * [progress]: [ 2860 / 9559 ] simplifiying candidate # 141.644 * * * * [progress]: [ 2861 / 9559 ] simplifiying candidate # 141.644 * * * * [progress]: [ 2862 / 9559 ] simplifiying candidate # 141.645 * * * * [progress]: [ 2863 / 9559 ] simplifiying candidate # 141.645 * * * * [progress]: [ 2864 / 9559 ] simplifiying candidate # 141.645 * * * * [progress]: [ 2865 / 9559 ] simplifiying candidate # 141.645 * * * * [progress]: [ 2866 / 9559 ] simplifiying candidate # 141.645 * * * * [progress]: [ 2867 / 9559 ] simplifiying candidate # 141.645 * * * * [progress]: [ 2868 / 9559 ] simplifiying candidate # 141.645 * * * * [progress]: [ 2869 / 9559 ] simplifiying candidate # 141.645 * * * * [progress]: [ 2870 / 9559 ] simplifiying candidate # 141.645 * * * * [progress]: [ 2871 / 9559 ] simplifiying candidate # 141.645 * * * * [progress]: [ 2872 / 9559 ] simplifiying candidate # 141.646 * * * * [progress]: [ 2873 / 9559 ] simplifiying candidate # 141.646 * * * * [progress]: [ 2874 / 9559 ] simplifiying candidate # 141.646 * * * * [progress]: [ 2875 / 9559 ] simplifiying candidate # 141.646 * * * * [progress]: [ 2876 / 9559 ] simplifiying candidate # 141.646 * * * * [progress]: [ 2877 / 9559 ] simplifiying candidate # 141.646 * * * * [progress]: [ 2878 / 9559 ] simplifiying candidate # 141.646 * * * * [progress]: [ 2879 / 9559 ] simplifiying candidate # 141.646 * * * * [progress]: [ 2880 / 9559 ] simplifiying candidate # 141.646 * * * * [progress]: [ 2881 / 9559 ] simplifiying candidate # 141.646 * * * * [progress]: [ 2882 / 9559 ] simplifiying candidate # 141.647 * * * * [progress]: [ 2883 / 9559 ] simplifiying candidate # 141.647 * * * * [progress]: [ 2884 / 9559 ] simplifiying candidate # 141.647 * * * * [progress]: [ 2885 / 9559 ] simplifiying candidate # 141.647 * * * * [progress]: [ 2886 / 9559 ] simplifiying candidate # 141.647 * * * * [progress]: [ 2887 / 9559 ] simplifiying candidate # 141.647 * * * * [progress]: [ 2888 / 9559 ] simplifiying candidate # 141.647 * * * * [progress]: [ 2889 / 9559 ] simplifiying candidate # 141.647 * * * * [progress]: [ 2890 / 9559 ] simplifiying candidate # 141.647 * * * * [progress]: [ 2891 / 9559 ] simplifiying candidate # 141.648 * * * * [progress]: [ 2892 / 9559 ] simplifiying candidate # 141.648 * * * * [progress]: [ 2893 / 9559 ] simplifiying candidate # 141.648 * * * * [progress]: [ 2894 / 9559 ] simplifiying candidate # 141.648 * * * * [progress]: [ 2895 / 9559 ] simplifiying candidate # 141.648 * * * * [progress]: [ 2896 / 9559 ] simplifiying candidate # 141.648 * * * * [progress]: [ 2897 / 9559 ] simplifiying candidate # 141.648 * * * * [progress]: [ 2898 / 9559 ] simplifiying candidate # 141.648 * * * * [progress]: [ 2899 / 9559 ] simplifiying candidate # 141.648 * * * * [progress]: [ 2900 / 9559 ] simplifiying candidate # 141.648 * * * * [progress]: [ 2901 / 9559 ] simplifiying candidate # 141.649 * * * * [progress]: [ 2902 / 9559 ] simplifiying candidate # 141.649 * * * * [progress]: [ 2903 / 9559 ] simplifiying candidate # 141.649 * * * * [progress]: [ 2904 / 9559 ] simplifiying candidate # 141.649 * * * * [progress]: [ 2905 / 9559 ] simplifiying candidate # 141.649 * * * * [progress]: [ 2906 / 9559 ] simplifiying candidate # 141.649 * * * * [progress]: [ 2907 / 9559 ] simplifiying candidate # 141.649 * * * * [progress]: [ 2908 / 9559 ] simplifiying candidate # 141.649 * * * * [progress]: [ 2909 / 9559 ] simplifiying candidate # 141.649 * * * * [progress]: [ 2910 / 9559 ] simplifiying candidate # 141.650 * * * * [progress]: [ 2911 / 9559 ] simplifiying candidate # 141.650 * * * * [progress]: [ 2912 / 9559 ] simplifiying candidate # 141.650 * * * * [progress]: [ 2913 / 9559 ] simplifiying candidate # 141.650 * * * * [progress]: [ 2914 / 9559 ] simplifiying candidate # 141.650 * * * * [progress]: [ 2915 / 9559 ] simplifiying candidate # 141.650 * * * * [progress]: [ 2916 / 9559 ] simplifiying candidate # 141.650 * * * * [progress]: [ 2917 / 9559 ] simplifiying candidate # 141.650 * * * * [progress]: [ 2918 / 9559 ] simplifiying candidate # 141.650 * * * * [progress]: [ 2919 / 9559 ] simplifiying candidate # 141.650 * * * * [progress]: [ 2920 / 9559 ] simplifiying candidate # 141.651 * * * * [progress]: [ 2921 / 9559 ] simplifiying candidate # 141.651 * * * * [progress]: [ 2922 / 9559 ] simplifiying candidate # 141.651 * * * * [progress]: [ 2923 / 9559 ] simplifiying candidate # 141.651 * * * * [progress]: [ 2924 / 9559 ] simplifiying candidate # 141.651 * * * * [progress]: [ 2925 / 9559 ] simplifiying candidate # 141.651 * * * * [progress]: [ 2926 / 9559 ] simplifiying candidate # 141.651 * * * * [progress]: [ 2927 / 9559 ] simplifiying candidate # 141.651 * * * * [progress]: [ 2928 / 9559 ] simplifiying candidate # 141.651 * * * * [progress]: [ 2929 / 9559 ] simplifiying candidate # 141.651 * * * * [progress]: [ 2930 / 9559 ] simplifiying candidate # 141.652 * * * * [progress]: [ 2931 / 9559 ] simplifiying candidate # 141.652 * * * * [progress]: [ 2932 / 9559 ] simplifiying candidate # 141.652 * * * * [progress]: [ 2933 / 9559 ] simplifiying candidate # 141.652 * * * * [progress]: [ 2934 / 9559 ] simplifiying candidate # 141.652 * * * * [progress]: [ 2935 / 9559 ] simplifiying candidate # 141.652 * * * * [progress]: [ 2936 / 9559 ] simplifiying candidate # 141.652 * * * * [progress]: [ 2937 / 9559 ] simplifiying candidate # 141.652 * * * * [progress]: [ 2938 / 9559 ] simplifiying candidate # 141.652 * * * * [progress]: [ 2939 / 9559 ] simplifiying candidate # 141.652 * * * * [progress]: [ 2940 / 9559 ] simplifiying candidate # 141.653 * * * * [progress]: [ 2941 / 9559 ] simplifiying candidate # 141.653 * * * * [progress]: [ 2942 / 9559 ] simplifiying candidate # 141.653 * * * * [progress]: [ 2943 / 9559 ] simplifiying candidate # 141.653 * * * * [progress]: [ 2944 / 9559 ] simplifiying candidate # 141.653 * * * * [progress]: [ 2945 / 9559 ] simplifiying candidate # 141.653 * * * * [progress]: [ 2946 / 9559 ] simplifiying candidate # 141.653 * * * * [progress]: [ 2947 / 9559 ] simplifiying candidate # 141.653 * * * * [progress]: [ 2948 / 9559 ] simplifiying candidate # 141.653 * * * * [progress]: [ 2949 / 9559 ] simplifiying candidate # 141.654 * * * * [progress]: [ 2950 / 9559 ] simplifiying candidate # 141.654 * * * * [progress]: [ 2951 / 9559 ] simplifiying candidate # 141.654 * * * * [progress]: [ 2952 / 9559 ] simplifiying candidate # 141.654 * * * * [progress]: [ 2953 / 9559 ] simplifiying candidate # 141.654 * * * * [progress]: [ 2954 / 9559 ] simplifiying candidate # 141.654 * * * * [progress]: [ 2955 / 9559 ] simplifiying candidate # 141.654 * * * * [progress]: [ 2956 / 9559 ] simplifiying candidate # 141.654 * * * * [progress]: [ 2957 / 9559 ] simplifiying candidate # 141.654 * * * * [progress]: [ 2958 / 9559 ] simplifiying candidate # 141.654 * * * * [progress]: [ 2959 / 9559 ] simplifiying candidate # 141.655 * * * * [progress]: [ 2960 / 9559 ] simplifiying candidate # 141.655 * * * * [progress]: [ 2961 / 9559 ] simplifiying candidate # 141.655 * * * * [progress]: [ 2962 / 9559 ] simplifiying candidate # 141.655 * * * * [progress]: [ 2963 / 9559 ] simplifiying candidate # 141.656 * * * * [progress]: [ 2964 / 9559 ] simplifiying candidate # 141.656 * * * * [progress]: [ 2965 / 9559 ] simplifiying candidate # 141.656 * * * * [progress]: [ 2966 / 9559 ] simplifiying candidate # 141.656 * * * * [progress]: [ 2967 / 9559 ] simplifiying candidate # 141.656 * * * * [progress]: [ 2968 / 9559 ] simplifiying candidate # 141.656 * * * * [progress]: [ 2969 / 9559 ] simplifiying candidate # 141.656 * * * * [progress]: [ 2970 / 9559 ] simplifiying candidate # 141.656 * * * * [progress]: [ 2971 / 9559 ] simplifiying candidate # 141.657 * * * * [progress]: [ 2972 / 9559 ] simplifiying candidate # 141.657 * * * * [progress]: [ 2973 / 9559 ] simplifiying candidate # 141.657 * * * * [progress]: [ 2974 / 9559 ] simplifiying candidate # 141.657 * * * * [progress]: [ 2975 / 9559 ] simplifiying candidate # 141.657 * * * * [progress]: [ 2976 / 9559 ] simplifiying candidate # 141.657 * * * * [progress]: [ 2977 / 9559 ] simplifiying candidate # 141.657 * * * * [progress]: [ 2978 / 9559 ] simplifiying candidate # 141.657 * * * * [progress]: [ 2979 / 9559 ] simplifiying candidate # 141.658 * * * * [progress]: [ 2980 / 9559 ] simplifiying candidate # 141.658 * * * * [progress]: [ 2981 / 9559 ] simplifiying candidate # 141.658 * * * * [progress]: [ 2982 / 9559 ] simplifiying candidate # 141.658 * * * * [progress]: [ 2983 / 9559 ] simplifiying candidate # 141.658 * * * * [progress]: [ 2984 / 9559 ] simplifiying candidate # 141.658 * * * * [progress]: [ 2985 / 9559 ] simplifiying candidate # 141.658 * * * * [progress]: [ 2986 / 9559 ] simplifiying candidate # 141.658 * * * * [progress]: [ 2987 / 9559 ] simplifiying candidate # 141.659 * * * * [progress]: [ 2988 / 9559 ] simplifiying candidate # 141.659 * * * * [progress]: [ 2989 / 9559 ] simplifiying candidate # 141.659 * * * * [progress]: [ 2990 / 9559 ] simplifiying candidate # 141.659 * * * * [progress]: [ 2991 / 9559 ] simplifiying candidate # 141.659 * * * * [progress]: [ 2992 / 9559 ] simplifiying candidate # 141.659 * * * * [progress]: [ 2993 / 9559 ] simplifiying candidate # 141.659 * * * * [progress]: [ 2994 / 9559 ] simplifiying candidate # 141.659 * * * * [progress]: [ 2995 / 9559 ] simplifiying candidate # 141.659 * * * * [progress]: [ 2996 / 9559 ] simplifiying candidate # 141.660 * * * * [progress]: [ 2997 / 9559 ] simplifiying candidate # 141.660 * * * * [progress]: [ 2998 / 9559 ] simplifiying candidate # 141.660 * * * * [progress]: [ 2999 / 9559 ] simplifiying candidate # 141.660 * * * * [progress]: [ 3000 / 9559 ] simplifiying candidate # 141.660 * * * * [progress]: [ 3001 / 9559 ] simplifiying candidate # 141.660 * * * * [progress]: [ 3002 / 9559 ] simplifiying candidate # 141.660 * * * * [progress]: [ 3003 / 9559 ] simplifiying candidate # 141.660 * * * * [progress]: [ 3004 / 9559 ] simplifiying candidate # 141.660 * * * * [progress]: [ 3005 / 9559 ] simplifiying candidate # 141.660 * * * * [progress]: [ 3006 / 9559 ] simplifiying candidate # 141.661 * * * * [progress]: [ 3007 / 9559 ] simplifiying candidate # 141.661 * * * * [progress]: [ 3008 / 9559 ] simplifiying candidate # 141.661 * * * * [progress]: [ 3009 / 9559 ] simplifiying candidate # 141.661 * * * * [progress]: [ 3010 / 9559 ] simplifiying candidate # 141.661 * * * * [progress]: [ 3011 / 9559 ] simplifiying candidate # 141.661 * * * * [progress]: [ 3012 / 9559 ] simplifiying candidate # 141.661 * * * * [progress]: [ 3013 / 9559 ] simplifiying candidate # 141.661 * * * * [progress]: [ 3014 / 9559 ] simplifiying candidate # 141.661 * * * * [progress]: [ 3015 / 9559 ] simplifiying candidate # 141.661 * * * * [progress]: [ 3016 / 9559 ] simplifiying candidate # 141.662 * * * * [progress]: [ 3017 / 9559 ] simplifiying candidate # 141.662 * * * * [progress]: [ 3018 / 9559 ] simplifiying candidate # 141.662 * * * * [progress]: [ 3019 / 9559 ] simplifiying candidate # 141.662 * * * * [progress]: [ 3020 / 9559 ] simplifiying candidate # 141.662 * * * * [progress]: [ 3021 / 9559 ] simplifiying candidate # 141.662 * * * * [progress]: [ 3022 / 9559 ] simplifiying candidate # 141.662 * * * * [progress]: [ 3023 / 9559 ] simplifiying candidate # 141.662 * * * * [progress]: [ 3024 / 9559 ] simplifiying candidate # 141.662 * * * * [progress]: [ 3025 / 9559 ] simplifiying candidate # 141.663 * * * * [progress]: [ 3026 / 9559 ] simplifiying candidate # 141.663 * * * * [progress]: [ 3027 / 9559 ] simplifiying candidate # 141.663 * * * * [progress]: [ 3028 / 9559 ] simplifiying candidate # 141.663 * * * * [progress]: [ 3029 / 9559 ] simplifiying candidate # 141.663 * * * * [progress]: [ 3030 / 9559 ] simplifiying candidate # 141.663 * * * * [progress]: [ 3031 / 9559 ] simplifiying candidate # 141.663 * * * * [progress]: [ 3032 / 9559 ] simplifiying candidate # 141.663 * * * * [progress]: [ 3033 / 9559 ] simplifiying candidate # 141.663 * * * * [progress]: [ 3034 / 9559 ] simplifiying candidate # 141.663 * * * * [progress]: [ 3035 / 9559 ] simplifiying candidate # 141.664 * * * * [progress]: [ 3036 / 9559 ] simplifiying candidate # 141.664 * * * * [progress]: [ 3037 / 9559 ] simplifiying candidate # 141.664 * * * * [progress]: [ 3038 / 9559 ] simplifiying candidate # 141.664 * * * * [progress]: [ 3039 / 9559 ] simplifiying candidate # 141.664 * * * * [progress]: [ 3040 / 9559 ] simplifiying candidate # 141.664 * * * * [progress]: [ 3041 / 9559 ] simplifiying candidate # 141.664 * * * * [progress]: [ 3042 / 9559 ] simplifiying candidate # 141.664 * * * * [progress]: [ 3043 / 9559 ] simplifiying candidate # 141.664 * * * * [progress]: [ 3044 / 9559 ] simplifiying candidate # 141.664 * * * * [progress]: [ 3045 / 9559 ] simplifiying candidate # 141.665 * * * * [progress]: [ 3046 / 9559 ] simplifiying candidate # 141.665 * * * * [progress]: [ 3047 / 9559 ] simplifiying candidate # 141.665 * * * * [progress]: [ 3048 / 9559 ] simplifiying candidate # 141.665 * * * * [progress]: [ 3049 / 9559 ] simplifiying candidate # 141.665 * * * * [progress]: [ 3050 / 9559 ] simplifiying candidate # 141.665 * * * * [progress]: [ 3051 / 9559 ] simplifiying candidate # 141.665 * * * * [progress]: [ 3052 / 9559 ] simplifiying candidate # 141.665 * * * * [progress]: [ 3053 / 9559 ] simplifiying candidate # 141.665 * * * * [progress]: [ 3054 / 9559 ] simplifiying candidate # 141.665 * * * * [progress]: [ 3055 / 9559 ] simplifiying candidate # 141.666 * * * * [progress]: [ 3056 / 9559 ] simplifiying candidate # 141.666 * * * * [progress]: [ 3057 / 9559 ] simplifiying candidate # 141.666 * * * * [progress]: [ 3058 / 9559 ] simplifiying candidate # 141.666 * * * * [progress]: [ 3059 / 9559 ] simplifiying candidate # 141.666 * * * * [progress]: [ 3060 / 9559 ] simplifiying candidate # 141.666 * * * * [progress]: [ 3061 / 9559 ] simplifiying candidate # 141.666 * * * * [progress]: [ 3062 / 9559 ] simplifiying candidate # 141.666 * * * * [progress]: [ 3063 / 9559 ] simplifiying candidate # 141.666 * * * * [progress]: [ 3064 / 9559 ] simplifiying candidate # 141.667 * * * * [progress]: [ 3065 / 9559 ] simplifiying candidate # 141.667 * * * * [progress]: [ 3066 / 9559 ] simplifiying candidate # 141.667 * * * * [progress]: [ 3067 / 9559 ] simplifiying candidate # 141.667 * * * * [progress]: [ 3068 / 9559 ] simplifiying candidate # 141.667 * * * * [progress]: [ 3069 / 9559 ] simplifiying candidate # 141.667 * * * * [progress]: [ 3070 / 9559 ] simplifiying candidate # 141.667 * * * * [progress]: [ 3071 / 9559 ] simplifiying candidate # 141.667 * * * * [progress]: [ 3072 / 9559 ] simplifiying candidate # 141.667 * * * * [progress]: [ 3073 / 9559 ] simplifiying candidate # 141.667 * * * * [progress]: [ 3074 / 9559 ] simplifiying candidate # 141.668 * * * * [progress]: [ 3075 / 9559 ] simplifiying candidate # 141.668 * * * * [progress]: [ 3076 / 9559 ] simplifiying candidate # 141.668 * * * * [progress]: [ 3077 / 9559 ] simplifiying candidate # 141.668 * * * * [progress]: [ 3078 / 9559 ] simplifiying candidate # 141.668 * * * * [progress]: [ 3079 / 9559 ] simplifiying candidate # 141.668 * * * * [progress]: [ 3080 / 9559 ] simplifiying candidate # 141.668 * * * * [progress]: [ 3081 / 9559 ] simplifiying candidate # 141.668 * * * * [progress]: [ 3082 / 9559 ] simplifiying candidate # 141.668 * * * * [progress]: [ 3083 / 9559 ] simplifiying candidate # 141.668 * * * * [progress]: [ 3084 / 9559 ] simplifiying candidate # 141.668 * * * * [progress]: [ 3085 / 9559 ] simplifiying candidate # 141.669 * * * * [progress]: [ 3086 / 9559 ] simplifiying candidate # 141.669 * * * * [progress]: [ 3087 / 9559 ] simplifiying candidate # 141.669 * * * * [progress]: [ 3088 / 9559 ] simplifiying candidate # 141.669 * * * * [progress]: [ 3089 / 9559 ] simplifiying candidate # 141.669 * * * * [progress]: [ 3090 / 9559 ] simplifiying candidate # 141.669 * * * * [progress]: [ 3091 / 9559 ] simplifiying candidate # 141.669 * * * * [progress]: [ 3092 / 9559 ] simplifiying candidate # 141.669 * * * * [progress]: [ 3093 / 9559 ] simplifiying candidate # 141.669 * * * * [progress]: [ 3094 / 9559 ] simplifiying candidate # 141.670 * * * * [progress]: [ 3095 / 9559 ] simplifiying candidate # 141.670 * * * * [progress]: [ 3096 / 9559 ] simplifiying candidate # 141.670 * * * * [progress]: [ 3097 / 9559 ] simplifiying candidate # 141.670 * * * * [progress]: [ 3098 / 9559 ] simplifiying candidate # 141.670 * * * * [progress]: [ 3099 / 9559 ] simplifiying candidate # 141.670 * * * * [progress]: [ 3100 / 9559 ] simplifiying candidate # 141.670 * * * * [progress]: [ 3101 / 9559 ] simplifiying candidate # 141.670 * * * * [progress]: [ 3102 / 9559 ] simplifiying candidate # 141.670 * * * * [progress]: [ 3103 / 9559 ] simplifiying candidate # 141.670 * * * * [progress]: [ 3104 / 9559 ] simplifiying candidate # 141.671 * * * * [progress]: [ 3105 / 9559 ] simplifiying candidate # 141.671 * * * * [progress]: [ 3106 / 9559 ] simplifiying candidate # 141.671 * * * * [progress]: [ 3107 / 9559 ] simplifiying candidate # 141.671 * * * * [progress]: [ 3108 / 9559 ] simplifiying candidate # 141.671 * * * * [progress]: [ 3109 / 9559 ] simplifiying candidate # 141.671 * * * * [progress]: [ 3110 / 9559 ] simplifiying candidate # 141.671 * * * * [progress]: [ 3111 / 9559 ] simplifiying candidate # 141.671 * * * * [progress]: [ 3112 / 9559 ] simplifiying candidate # 141.671 * * * * [progress]: [ 3113 / 9559 ] simplifiying candidate # 141.672 * * * * [progress]: [ 3114 / 9559 ] simplifiying candidate # 141.672 * * * * [progress]: [ 3115 / 9559 ] simplifiying candidate # 141.672 * * * * [progress]: [ 3116 / 9559 ] simplifiying candidate # 141.672 * * * * [progress]: [ 3117 / 9559 ] simplifiying candidate # 141.672 * * * * [progress]: [ 3118 / 9559 ] simplifiying candidate # 141.672 * * * * [progress]: [ 3119 / 9559 ] simplifiying candidate # 141.672 * * * * [progress]: [ 3120 / 9559 ] simplifiying candidate # 141.672 * * * * [progress]: [ 3121 / 9559 ] simplifiying candidate # 141.672 * * * * [progress]: [ 3122 / 9559 ] simplifiying candidate # 141.672 * * * * [progress]: [ 3123 / 9559 ] simplifiying candidate # 141.673 * * * * [progress]: [ 3124 / 9559 ] simplifiying candidate # 141.673 * * * * [progress]: [ 3125 / 9559 ] simplifiying candidate # 141.673 * * * * [progress]: [ 3126 / 9559 ] simplifiying candidate # 141.673 * * * * [progress]: [ 3127 / 9559 ] simplifiying candidate # 141.673 * * * * [progress]: [ 3128 / 9559 ] simplifiying candidate # 141.673 * * * * [progress]: [ 3129 / 9559 ] simplifiying candidate # 141.673 * * * * [progress]: [ 3130 / 9559 ] simplifiying candidate # 141.673 * * * * [progress]: [ 3131 / 9559 ] simplifiying candidate # 141.673 * * * * [progress]: [ 3132 / 9559 ] simplifiying candidate # 141.673 * * * * [progress]: [ 3133 / 9559 ] simplifiying candidate # 141.674 * * * * [progress]: [ 3134 / 9559 ] simplifiying candidate # 141.674 * * * * [progress]: [ 3135 / 9559 ] simplifiying candidate # 141.674 * * * * [progress]: [ 3136 / 9559 ] simplifiying candidate # 141.674 * * * * [progress]: [ 3137 / 9559 ] simplifiying candidate # 141.674 * * * * [progress]: [ 3138 / 9559 ] simplifiying candidate # 141.674 * * * * [progress]: [ 3139 / 9559 ] simplifiying candidate # 141.674 * * * * [progress]: [ 3140 / 9559 ] simplifiying candidate # 141.674 * * * * [progress]: [ 3141 / 9559 ] simplifiying candidate # 141.674 * * * * [progress]: [ 3142 / 9559 ] simplifiying candidate # 141.674 * * * * [progress]: [ 3143 / 9559 ] simplifiying candidate # 141.675 * * * * [progress]: [ 3144 / 9559 ] simplifiying candidate # 141.675 * * * * [progress]: [ 3145 / 9559 ] simplifiying candidate # 141.675 * * * * [progress]: [ 3146 / 9559 ] simplifiying candidate # 141.675 * * * * [progress]: [ 3147 / 9559 ] simplifiying candidate # 141.675 * * * * [progress]: [ 3148 / 9559 ] simplifiying candidate # 141.675 * * * * [progress]: [ 3149 / 9559 ] simplifiying candidate # 141.675 * * * * [progress]: [ 3150 / 9559 ] simplifiying candidate # 141.675 * * * * [progress]: [ 3151 / 9559 ] simplifiying candidate # 141.675 * * * * [progress]: [ 3152 / 9559 ] simplifiying candidate # 141.675 * * * * [progress]: [ 3153 / 9559 ] simplifiying candidate # 141.676 * * * * [progress]: [ 3154 / 9559 ] simplifiying candidate # 141.676 * * * * [progress]: [ 3155 / 9559 ] simplifiying candidate # 141.676 * * * * [progress]: [ 3156 / 9559 ] simplifiying candidate # 141.676 * * * * [progress]: [ 3157 / 9559 ] simplifiying candidate # 141.676 * * * * [progress]: [ 3158 / 9559 ] simplifiying candidate # 141.676 * * * * [progress]: [ 3159 / 9559 ] simplifiying candidate # 141.676 * * * * [progress]: [ 3160 / 9559 ] simplifiying candidate # 141.676 * * * * [progress]: [ 3161 / 9559 ] simplifiying candidate # 141.676 * * * * [progress]: [ 3162 / 9559 ] simplifiying candidate # 141.676 * * * * [progress]: [ 3163 / 9559 ] simplifiying candidate # 141.677 * * * * [progress]: [ 3164 / 9559 ] simplifiying candidate # 141.677 * * * * [progress]: [ 3165 / 9559 ] simplifiying candidate # 141.677 * * * * [progress]: [ 3166 / 9559 ] simplifiying candidate # 141.677 * * * * [progress]: [ 3167 / 9559 ] simplifiying candidate # 141.677 * * * * [progress]: [ 3168 / 9559 ] simplifiying candidate # 141.677 * * * * [progress]: [ 3169 / 9559 ] simplifiying candidate # 141.677 * * * * [progress]: [ 3170 / 9559 ] simplifiying candidate # 141.677 * * * * [progress]: [ 3171 / 9559 ] simplifiying candidate # 141.678 * * * * [progress]: [ 3172 / 9559 ] simplifiying candidate # 141.678 * * * * [progress]: [ 3173 / 9559 ] simplifiying candidate # 141.678 * * * * [progress]: [ 3174 / 9559 ] simplifiying candidate # 141.678 * * * * [progress]: [ 3175 / 9559 ] simplifiying candidate # 141.678 * * * * [progress]: [ 3176 / 9559 ] simplifiying candidate # 141.678 * * * * [progress]: [ 3177 / 9559 ] simplifiying candidate # 141.678 * * * * [progress]: [ 3178 / 9559 ] simplifiying candidate # 141.678 * * * * [progress]: [ 3179 / 9559 ] simplifiying candidate # 141.678 * * * * [progress]: [ 3180 / 9559 ] simplifiying candidate # 141.678 * * * * [progress]: [ 3181 / 9559 ] simplifiying candidate # 141.679 * * * * [progress]: [ 3182 / 9559 ] simplifiying candidate # 141.679 * * * * [progress]: [ 3183 / 9559 ] simplifiying candidate # 141.679 * * * * [progress]: [ 3184 / 9559 ] simplifiying candidate # 141.679 * * * * [progress]: [ 3185 / 9559 ] simplifiying candidate # 141.679 * * * * [progress]: [ 3186 / 9559 ] simplifiying candidate # 141.679 * * * * [progress]: [ 3187 / 9559 ] simplifiying candidate # 141.679 * * * * [progress]: [ 3188 / 9559 ] simplifiying candidate # 141.679 * * * * [progress]: [ 3189 / 9559 ] simplifiying candidate # 141.679 * * * * [progress]: [ 3190 / 9559 ] simplifiying candidate # 141.679 * * * * [progress]: [ 3191 / 9559 ] simplifiying candidate # 141.680 * * * * [progress]: [ 3192 / 9559 ] simplifiying candidate # 141.680 * * * * [progress]: [ 3193 / 9559 ] simplifiying candidate # 141.680 * * * * [progress]: [ 3194 / 9559 ] simplifiying candidate # 141.680 * * * * [progress]: [ 3195 / 9559 ] simplifiying candidate # 141.680 * * * * [progress]: [ 3196 / 9559 ] simplifiying candidate # 141.680 * * * * [progress]: [ 3197 / 9559 ] simplifiying candidate # 141.680 * * * * [progress]: [ 3198 / 9559 ] simplifiying candidate # 141.680 * * * * [progress]: [ 3199 / 9559 ] simplifiying candidate # 141.680 * * * * [progress]: [ 3200 / 9559 ] simplifiying candidate # 141.680 * * * * [progress]: [ 3201 / 9559 ] simplifiying candidate # 141.681 * * * * [progress]: [ 3202 / 9559 ] simplifiying candidate # 141.681 * * * * [progress]: [ 3203 / 9559 ] simplifiying candidate # 141.681 * * * * [progress]: [ 3204 / 9559 ] simplifiying candidate # 141.681 * * * * [progress]: [ 3205 / 9559 ] simplifiying candidate # 141.681 * * * * [progress]: [ 3206 / 9559 ] simplifiying candidate # 141.681 * * * * [progress]: [ 3207 / 9559 ] simplifiying candidate # 141.681 * * * * [progress]: [ 3208 / 9559 ] simplifiying candidate # 141.681 * * * * [progress]: [ 3209 / 9559 ] simplifiying candidate # 141.681 * * * * [progress]: [ 3210 / 9559 ] simplifiying candidate # 141.681 * * * * [progress]: [ 3211 / 9559 ] simplifiying candidate # 141.682 * * * * [progress]: [ 3212 / 9559 ] simplifiying candidate # 141.682 * * * * [progress]: [ 3213 / 9559 ] simplifiying candidate # 141.682 * * * * [progress]: [ 3214 / 9559 ] simplifiying candidate # 141.682 * * * * [progress]: [ 3215 / 9559 ] simplifiying candidate # 141.682 * * * * [progress]: [ 3216 / 9559 ] simplifiying candidate # 141.682 * * * * [progress]: [ 3217 / 9559 ] simplifiying candidate # 141.682 * * * * [progress]: [ 3218 / 9559 ] simplifiying candidate # 141.682 * * * * [progress]: [ 3219 / 9559 ] simplifiying candidate # 141.682 * * * * [progress]: [ 3220 / 9559 ] simplifiying candidate # 141.682 * * * * [progress]: [ 3221 / 9559 ] simplifiying candidate # 141.682 * * * * [progress]: [ 3222 / 9559 ] simplifiying candidate # 141.683 * * * * [progress]: [ 3223 / 9559 ] simplifiying candidate # 141.683 * * * * [progress]: [ 3224 / 9559 ] simplifiying candidate # 141.683 * * * * [progress]: [ 3225 / 9559 ] simplifiying candidate # 141.683 * * * * [progress]: [ 3226 / 9559 ] simplifiying candidate # 141.683 * * * * [progress]: [ 3227 / 9559 ] simplifiying candidate # 141.683 * * * * [progress]: [ 3228 / 9559 ] simplifiying candidate # 141.683 * * * * [progress]: [ 3229 / 9559 ] simplifiying candidate # 141.683 * * * * [progress]: [ 3230 / 9559 ] simplifiying candidate # 141.683 * * * * [progress]: [ 3231 / 9559 ] simplifiying candidate # 141.684 * * * * [progress]: [ 3232 / 9559 ] simplifiying candidate # 141.684 * * * * [progress]: [ 3233 / 9559 ] simplifiying candidate # 141.684 * * * * [progress]: [ 3234 / 9559 ] simplifiying candidate # 141.684 * * * * [progress]: [ 3235 / 9559 ] simplifiying candidate # 141.684 * * * * [progress]: [ 3236 / 9559 ] simplifiying candidate # 141.684 * * * * [progress]: [ 3237 / 9559 ] simplifiying candidate # 141.684 * * * * [progress]: [ 3238 / 9559 ] simplifiying candidate # 141.684 * * * * [progress]: [ 3239 / 9559 ] simplifiying candidate # 141.684 * * * * [progress]: [ 3240 / 9559 ] simplifiying candidate # 141.684 * * * * [progress]: [ 3241 / 9559 ] simplifiying candidate # 141.685 * * * * [progress]: [ 3242 / 9559 ] simplifiying candidate # 141.685 * * * * [progress]: [ 3243 / 9559 ] simplifiying candidate # 141.685 * * * * [progress]: [ 3244 / 9559 ] simplifiying candidate # 141.685 * * * * [progress]: [ 3245 / 9559 ] simplifiying candidate # 141.685 * * * * [progress]: [ 3246 / 9559 ] simplifiying candidate # 141.685 * * * * [progress]: [ 3247 / 9559 ] simplifiying candidate # 141.685 * * * * [progress]: [ 3248 / 9559 ] simplifiying candidate # 141.685 * * * * [progress]: [ 3249 / 9559 ] simplifiying candidate # 141.685 * * * * [progress]: [ 3250 / 9559 ] simplifiying candidate # 141.686 * * * * [progress]: [ 3251 / 9559 ] simplifiying candidate # 141.686 * * * * [progress]: [ 3252 / 9559 ] simplifiying candidate # 141.686 * * * * [progress]: [ 3253 / 9559 ] simplifiying candidate # 141.686 * * * * [progress]: [ 3254 / 9559 ] simplifiying candidate # 141.686 * * * * [progress]: [ 3255 / 9559 ] simplifiying candidate # 141.686 * * * * [progress]: [ 3256 / 9559 ] simplifiying candidate # 141.686 * * * * [progress]: [ 3257 / 9559 ] simplifiying candidate # 141.686 * * * * [progress]: [ 3258 / 9559 ] simplifiying candidate # 141.686 * * * * [progress]: [ 3259 / 9559 ] simplifiying candidate # 141.686 * * * * [progress]: [ 3260 / 9559 ] simplifiying candidate # 141.687 * * * * [progress]: [ 3261 / 9559 ] simplifiying candidate # 141.687 * * * * [progress]: [ 3262 / 9559 ] simplifiying candidate # 141.687 * * * * [progress]: [ 3263 / 9559 ] simplifiying candidate # 141.687 * * * * [progress]: [ 3264 / 9559 ] simplifiying candidate # 141.687 * * * * [progress]: [ 3265 / 9559 ] simplifiying candidate # 141.687 * * * * [progress]: [ 3266 / 9559 ] simplifiying candidate # 141.687 * * * * [progress]: [ 3267 / 9559 ] simplifiying candidate # 141.687 * * * * [progress]: [ 3268 / 9559 ] simplifiying candidate # 141.687 * * * * [progress]: [ 3269 / 9559 ] simplifiying candidate # 141.687 * * * * [progress]: [ 3270 / 9559 ] simplifiying candidate # 141.688 * * * * [progress]: [ 3271 / 9559 ] simplifiying candidate # 141.688 * * * * [progress]: [ 3272 / 9559 ] simplifiying candidate # 141.688 * * * * [progress]: [ 3273 / 9559 ] simplifiying candidate # 141.688 * * * * [progress]: [ 3274 / 9559 ] simplifiying candidate # 141.688 * * * * [progress]: [ 3275 / 9559 ] simplifiying candidate # 141.688 * * * * [progress]: [ 3276 / 9559 ] simplifiying candidate # 141.688 * * * * [progress]: [ 3277 / 9559 ] simplifiying candidate # 141.688 * * * * [progress]: [ 3278 / 9559 ] simplifiying candidate # 141.688 * * * * [progress]: [ 3279 / 9559 ] simplifiying candidate # 141.689 * * * * [progress]: [ 3280 / 9559 ] simplifiying candidate # 141.689 * * * * [progress]: [ 3281 / 9559 ] simplifiying candidate # 141.689 * * * * [progress]: [ 3282 / 9559 ] simplifiying candidate # 141.689 * * * * [progress]: [ 3283 / 9559 ] simplifiying candidate # 141.689 * * * * [progress]: [ 3284 / 9559 ] simplifiying candidate # 141.689 * * * * [progress]: [ 3285 / 9559 ] simplifiying candidate # 141.689 * * * * [progress]: [ 3286 / 9559 ] simplifiying candidate # 141.689 * * * * [progress]: [ 3287 / 9559 ] simplifiying candidate # 141.689 * * * * [progress]: [ 3288 / 9559 ] simplifiying candidate # 141.690 * * * * [progress]: [ 3289 / 9559 ] simplifiying candidate # 141.690 * * * * [progress]: [ 3290 / 9559 ] simplifiying candidate # 141.690 * * * * [progress]: [ 3291 / 9559 ] simplifiying candidate # 141.690 * * * * [progress]: [ 3292 / 9559 ] simplifiying candidate # 141.690 * * * * [progress]: [ 3293 / 9559 ] simplifiying candidate # 141.690 * * * * [progress]: [ 3294 / 9559 ] simplifiying candidate # 141.690 * * * * [progress]: [ 3295 / 9559 ] simplifiying candidate # 141.691 * * * * [progress]: [ 3296 / 9559 ] simplifiying candidate # 141.691 * * * * [progress]: [ 3297 / 9559 ] simplifiying candidate # 141.691 * * * * [progress]: [ 3298 / 9559 ] simplifiying candidate # 141.691 * * * * [progress]: [ 3299 / 9559 ] simplifiying candidate # 141.691 * * * * [progress]: [ 3300 / 9559 ] simplifiying candidate # 141.691 * * * * [progress]: [ 3301 / 9559 ] simplifiying candidate # 141.691 * * * * [progress]: [ 3302 / 9559 ] simplifiying candidate # 141.691 * * * * [progress]: [ 3303 / 9559 ] simplifiying candidate # 141.691 * * * * [progress]: [ 3304 / 9559 ] simplifiying candidate # 141.692 * * * * [progress]: [ 3305 / 9559 ] simplifiying candidate # 141.692 * * * * [progress]: [ 3306 / 9559 ] simplifiying candidate # 141.692 * * * * [progress]: [ 3307 / 9559 ] simplifiying candidate # 141.692 * * * * [progress]: [ 3308 / 9559 ] simplifiying candidate # 141.692 * * * * [progress]: [ 3309 / 9559 ] simplifiying candidate # 141.692 * * * * [progress]: [ 3310 / 9559 ] simplifiying candidate # 141.692 * * * * [progress]: [ 3311 / 9559 ] simplifiying candidate # 141.692 * * * * [progress]: [ 3312 / 9559 ] simplifiying candidate # 141.692 * * * * [progress]: [ 3313 / 9559 ] simplifiying candidate # 141.692 * * * * [progress]: [ 3314 / 9559 ] simplifiying candidate # 141.693 * * * * [progress]: [ 3315 / 9559 ] simplifiying candidate # 141.693 * * * * [progress]: [ 3316 / 9559 ] simplifiying candidate # 141.693 * * * * [progress]: [ 3317 / 9559 ] simplifiying candidate # 141.693 * * * * [progress]: [ 3318 / 9559 ] simplifiying candidate # 141.693 * * * * [progress]: [ 3319 / 9559 ] simplifiying candidate # 141.693 * * * * [progress]: [ 3320 / 9559 ] simplifiying candidate # 141.693 * * * * [progress]: [ 3321 / 9559 ] simplifiying candidate # 141.693 * * * * [progress]: [ 3322 / 9559 ] simplifiying candidate # 141.693 * * * * [progress]: [ 3323 / 9559 ] simplifiying candidate # 141.693 * * * * [progress]: [ 3324 / 9559 ] simplifiying candidate # 141.694 * * * * [progress]: [ 3325 / 9559 ] simplifiying candidate # 141.694 * * * * [progress]: [ 3326 / 9559 ] simplifiying candidate # 141.694 * * * * [progress]: [ 3327 / 9559 ] simplifiying candidate # 141.694 * * * * [progress]: [ 3328 / 9559 ] simplifiying candidate # 141.694 * * * * [progress]: [ 3329 / 9559 ] simplifiying candidate # 141.694 * * * * [progress]: [ 3330 / 9559 ] simplifiying candidate # 141.694 * * * * [progress]: [ 3331 / 9559 ] simplifiying candidate # 141.694 * * * * [progress]: [ 3332 / 9559 ] simplifiying candidate # 141.694 * * * * [progress]: [ 3333 / 9559 ] simplifiying candidate # 141.695 * * * * [progress]: [ 3334 / 9559 ] simplifiying candidate # 141.695 * * * * [progress]: [ 3335 / 9559 ] simplifiying candidate # 141.695 * * * * [progress]: [ 3336 / 9559 ] simplifiying candidate # 141.695 * * * * [progress]: [ 3337 / 9559 ] simplifiying candidate # 141.695 * * * * [progress]: [ 3338 / 9559 ] simplifiying candidate # 141.695 * * * * [progress]: [ 3339 / 9559 ] simplifiying candidate # 141.695 * * * * [progress]: [ 3340 / 9559 ] simplifiying candidate # 141.695 * * * * [progress]: [ 3341 / 9559 ] simplifiying candidate # 141.695 * * * * [progress]: [ 3342 / 9559 ] simplifiying candidate # 141.695 * * * * [progress]: [ 3343 / 9559 ] simplifiying candidate # 141.695 * * * * [progress]: [ 3344 / 9559 ] simplifiying candidate # 141.696 * * * * [progress]: [ 3345 / 9559 ] simplifiying candidate # 141.696 * * * * [progress]: [ 3346 / 9559 ] simplifiying candidate # 141.696 * * * * [progress]: [ 3347 / 9559 ] simplifiying candidate # 141.696 * * * * [progress]: [ 3348 / 9559 ] simplifiying candidate # 141.696 * * * * [progress]: [ 3349 / 9559 ] simplifiying candidate # 141.696 * * * * [progress]: [ 3350 / 9559 ] simplifiying candidate # 141.696 * * * * [progress]: [ 3351 / 9559 ] simplifiying candidate # 141.696 * * * * [progress]: [ 3352 / 9559 ] simplifiying candidate # 141.696 * * * * [progress]: [ 3353 / 9559 ] simplifiying candidate # 141.697 * * * * [progress]: [ 3354 / 9559 ] simplifiying candidate # 141.697 * * * * [progress]: [ 3355 / 9559 ] simplifiying candidate # 141.697 * * * * [progress]: [ 3356 / 9559 ] simplifiying candidate # 141.697 * * * * [progress]: [ 3357 / 9559 ] simplifiying candidate # 141.697 * * * * [progress]: [ 3358 / 9559 ] simplifiying candidate # 141.697 * * * * [progress]: [ 3359 / 9559 ] simplifiying candidate # 141.697 * * * * [progress]: [ 3360 / 9559 ] simplifiying candidate # 141.697 * * * * [progress]: [ 3361 / 9559 ] simplifiying candidate # 141.697 * * * * [progress]: [ 3362 / 9559 ] simplifiying candidate # 141.697 * * * * [progress]: [ 3363 / 9559 ] simplifiying candidate # 141.698 * * * * [progress]: [ 3364 / 9559 ] simplifiying candidate # 141.698 * * * * [progress]: [ 3365 / 9559 ] simplifiying candidate # 141.698 * * * * [progress]: [ 3366 / 9559 ] simplifiying candidate # 141.698 * * * * [progress]: [ 3367 / 9559 ] simplifiying candidate # 141.698 * * * * [progress]: [ 3368 / 9559 ] simplifiying candidate # 141.698 * * * * [progress]: [ 3369 / 9559 ] simplifiying candidate # 141.698 * * * * [progress]: [ 3370 / 9559 ] simplifiying candidate # 141.698 * * * * [progress]: [ 3371 / 9559 ] simplifiying candidate # 141.698 * * * * [progress]: [ 3372 / 9559 ] simplifiying candidate # 141.698 * * * * [progress]: [ 3373 / 9559 ] simplifiying candidate # 141.699 * * * * [progress]: [ 3374 / 9559 ] simplifiying candidate # 141.699 * * * * [progress]: [ 3375 / 9559 ] simplifiying candidate # 141.699 * * * * [progress]: [ 3376 / 9559 ] simplifiying candidate # 141.699 * * * * [progress]: [ 3377 / 9559 ] simplifiying candidate # 141.699 * * * * [progress]: [ 3378 / 9559 ] simplifiying candidate # 141.699 * * * * [progress]: [ 3379 / 9559 ] simplifiying candidate # 141.699 * * * * [progress]: [ 3380 / 9559 ] simplifiying candidate # 141.699 * * * * [progress]: [ 3381 / 9559 ] simplifiying candidate # 141.699 * * * * [progress]: [ 3382 / 9559 ] simplifiying candidate # 141.699 * * * * [progress]: [ 3383 / 9559 ] simplifiying candidate # 141.700 * * * * [progress]: [ 3384 / 9559 ] simplifiying candidate # 141.700 * * * * [progress]: [ 3385 / 9559 ] simplifiying candidate # 141.700 * * * * [progress]: [ 3386 / 9559 ] simplifiying candidate # 141.700 * * * * [progress]: [ 3387 / 9559 ] simplifiying candidate # 141.700 * * * * [progress]: [ 3388 / 9559 ] simplifiying candidate # 141.700 * * * * [progress]: [ 3389 / 9559 ] simplifiying candidate # 141.700 * * * * [progress]: [ 3390 / 9559 ] simplifiying candidate # 141.700 * * * * [progress]: [ 3391 / 9559 ] simplifiying candidate # 141.700 * * * * [progress]: [ 3392 / 9559 ] simplifiying candidate # 141.701 * * * * [progress]: [ 3393 / 9559 ] simplifiying candidate # 141.701 * * * * [progress]: [ 3394 / 9559 ] simplifiying candidate # 141.701 * * * * [progress]: [ 3395 / 9559 ] simplifiying candidate # 141.701 * * * * [progress]: [ 3396 / 9559 ] simplifiying candidate # 141.701 * * * * [progress]: [ 3397 / 9559 ] simplifiying candidate # 141.701 * * * * [progress]: [ 3398 / 9559 ] simplifiying candidate # 141.701 * * * * [progress]: [ 3399 / 9559 ] simplifiying candidate # 141.701 * * * * [progress]: [ 3400 / 9559 ] simplifiying candidate # 141.701 * * * * [progress]: [ 3401 / 9559 ] simplifiying candidate # 141.701 * * * * [progress]: [ 3402 / 9559 ] simplifiying candidate # 141.702 * * * * [progress]: [ 3403 / 9559 ] simplifiying candidate # 141.702 * * * * [progress]: [ 3404 / 9559 ] simplifiying candidate # 141.702 * * * * [progress]: [ 3405 / 9559 ] simplifiying candidate # 141.702 * * * * [progress]: [ 3406 / 9559 ] simplifiying candidate # 141.702 * * * * [progress]: [ 3407 / 9559 ] simplifiying candidate # 141.702 * * * * [progress]: [ 3408 / 9559 ] simplifiying candidate # 141.702 * * * * [progress]: [ 3409 / 9559 ] simplifiying candidate # 141.702 * * * * [progress]: [ 3410 / 9559 ] simplifiying candidate # 141.702 * * * * [progress]: [ 3411 / 9559 ] simplifiying candidate # 141.703 * * * * [progress]: [ 3412 / 9559 ] simplifiying candidate # 141.703 * * * * [progress]: [ 3413 / 9559 ] simplifiying candidate # 141.703 * * * * [progress]: [ 3414 / 9559 ] simplifiying candidate # 141.703 * * * * [progress]: [ 3415 / 9559 ] simplifiying candidate # 141.703 * * * * [progress]: [ 3416 / 9559 ] simplifiying candidate # 141.703 * * * * [progress]: [ 3417 / 9559 ] simplifiying candidate # 141.703 * * * * [progress]: [ 3418 / 9559 ] simplifiying candidate # 141.703 * * * * [progress]: [ 3419 / 9559 ] simplifiying candidate # 141.703 * * * * [progress]: [ 3420 / 9559 ] simplifiying candidate # 141.703 * * * * [progress]: [ 3421 / 9559 ] simplifiying candidate # 141.704 * * * * [progress]: [ 3422 / 9559 ] simplifiying candidate # 141.704 * * * * [progress]: [ 3423 / 9559 ] simplifiying candidate # 141.704 * * * * [progress]: [ 3424 / 9559 ] simplifiying candidate # 141.704 * * * * [progress]: [ 3425 / 9559 ] simplifiying candidate # 141.704 * * * * [progress]: [ 3426 / 9559 ] simplifiying candidate # 141.704 * * * * [progress]: [ 3427 / 9559 ] simplifiying candidate # 141.704 * * * * [progress]: [ 3428 / 9559 ] simplifiying candidate # 141.704 * * * * [progress]: [ 3429 / 9559 ] simplifiying candidate # 141.704 * * * * [progress]: [ 3430 / 9559 ] simplifiying candidate # 141.704 * * * * [progress]: [ 3431 / 9559 ] simplifiying candidate # 141.704 * * * * [progress]: [ 3432 / 9559 ] simplifiying candidate # 141.705 * * * * [progress]: [ 3433 / 9559 ] simplifiying candidate # 141.705 * * * * [progress]: [ 3434 / 9559 ] simplifiying candidate # 141.705 * * * * [progress]: [ 3435 / 9559 ] simplifiying candidate # 141.705 * * * * [progress]: [ 3436 / 9559 ] simplifiying candidate # 141.705 * * * * [progress]: [ 3437 / 9559 ] simplifiying candidate # 141.705 * * * * [progress]: [ 3438 / 9559 ] simplifiying candidate # 141.705 * * * * [progress]: [ 3439 / 9559 ] simplifiying candidate # 141.705 * * * * [progress]: [ 3440 / 9559 ] simplifiying candidate # 141.705 * * * * [progress]: [ 3441 / 9559 ] simplifiying candidate # 141.705 * * * * [progress]: [ 3442 / 9559 ] simplifiying candidate # 141.706 * * * * [progress]: [ 3443 / 9559 ] simplifiying candidate # 141.706 * * * * [progress]: [ 3444 / 9559 ] simplifiying candidate # 141.706 * * * * [progress]: [ 3445 / 9559 ] simplifiying candidate # 141.706 * * * * [progress]: [ 3446 / 9559 ] simplifiying candidate # 141.706 * * * * [progress]: [ 3447 / 9559 ] simplifiying candidate # 141.706 * * * * [progress]: [ 3448 / 9559 ] simplifiying candidate # 141.706 * * * * [progress]: [ 3449 / 9559 ] simplifiying candidate # 141.706 * * * * [progress]: [ 3450 / 9559 ] simplifiying candidate # 141.706 * * * * [progress]: [ 3451 / 9559 ] simplifiying candidate # 141.706 * * * * [progress]: [ 3452 / 9559 ] simplifiying candidate # 141.707 * * * * [progress]: [ 3453 / 9559 ] simplifiying candidate # 141.707 * * * * [progress]: [ 3454 / 9559 ] simplifiying candidate # 141.707 * * * * [progress]: [ 3455 / 9559 ] simplifiying candidate # 141.707 * * * * [progress]: [ 3456 / 9559 ] simplifiying candidate # 141.707 * * * * [progress]: [ 3457 / 9559 ] simplifiying candidate # 141.707 * * * * [progress]: [ 3458 / 9559 ] simplifiying candidate # 141.707 * * * * [progress]: [ 3459 / 9559 ] simplifiying candidate # 141.707 * * * * [progress]: [ 3460 / 9559 ] simplifiying candidate # 141.707 * * * * [progress]: [ 3461 / 9559 ] simplifiying candidate # 141.707 * * * * [progress]: [ 3462 / 9559 ] simplifiying candidate # 141.708 * * * * [progress]: [ 3463 / 9559 ] simplifiying candidate # 141.708 * * * * [progress]: [ 3464 / 9559 ] simplifiying candidate # 141.708 * * * * [progress]: [ 3465 / 9559 ] simplifiying candidate # 141.708 * * * * [progress]: [ 3466 / 9559 ] simplifiying candidate # 141.708 * * * * [progress]: [ 3467 / 9559 ] simplifiying candidate # 141.708 * * * * [progress]: [ 3468 / 9559 ] simplifiying candidate # 141.708 * * * * [progress]: [ 3469 / 9559 ] simplifiying candidate # 141.708 * * * * [progress]: [ 3470 / 9559 ] simplifiying candidate # 141.708 * * * * [progress]: [ 3471 / 9559 ] simplifiying candidate # 141.708 * * * * [progress]: [ 3472 / 9559 ] simplifiying candidate # 141.708 * * * * [progress]: [ 3473 / 9559 ] simplifiying candidate # 141.709 * * * * [progress]: [ 3474 / 9559 ] simplifiying candidate # 141.709 * * * * [progress]: [ 3475 / 9559 ] simplifiying candidate # 141.709 * * * * [progress]: [ 3476 / 9559 ] simplifiying candidate # 141.709 * * * * [progress]: [ 3477 / 9559 ] simplifiying candidate # 141.709 * * * * [progress]: [ 3478 / 9559 ] simplifiying candidate # 141.709 * * * * [progress]: [ 3479 / 9559 ] simplifiying candidate # 141.709 * * * * [progress]: [ 3480 / 9559 ] simplifiying candidate # 141.709 * * * * [progress]: [ 3481 / 9559 ] simplifiying candidate # 141.709 * * * * [progress]: [ 3482 / 9559 ] simplifiying candidate # 141.709 * * * * [progress]: [ 3483 / 9559 ] simplifiying candidate # 141.710 * * * * [progress]: [ 3484 / 9559 ] simplifiying candidate # 141.710 * * * * [progress]: [ 3485 / 9559 ] simplifiying candidate # 141.710 * * * * [progress]: [ 3486 / 9559 ] simplifiying candidate # 141.710 * * * * [progress]: [ 3487 / 9559 ] simplifiying candidate # 141.710 * * * * [progress]: [ 3488 / 9559 ] simplifiying candidate # 141.710 * * * * [progress]: [ 3489 / 9559 ] simplifiying candidate # 141.710 * * * * [progress]: [ 3490 / 9559 ] simplifiying candidate # 141.710 * * * * [progress]: [ 3491 / 9559 ] simplifiying candidate # 141.710 * * * * [progress]: [ 3492 / 9559 ] simplifiying candidate # 141.711 * * * * [progress]: [ 3493 / 9559 ] simplifiying candidate # 141.711 * * * * [progress]: [ 3494 / 9559 ] simplifiying candidate # 141.711 * * * * [progress]: [ 3495 / 9559 ] simplifiying candidate # 141.711 * * * * [progress]: [ 3496 / 9559 ] simplifiying candidate # 141.711 * * * * [progress]: [ 3497 / 9559 ] simplifiying candidate # 141.711 * * * * [progress]: [ 3498 / 9559 ] simplifiying candidate # 141.711 * * * * [progress]: [ 3499 / 9559 ] simplifiying candidate # 141.711 * * * * [progress]: [ 3500 / 9559 ] simplifiying candidate # 141.711 * * * * [progress]: [ 3501 / 9559 ] simplifiying candidate # 141.711 * * * * [progress]: [ 3502 / 9559 ] simplifiying candidate # 141.712 * * * * [progress]: [ 3503 / 9559 ] simplifiying candidate # 141.712 * * * * [progress]: [ 3504 / 9559 ] simplifiying candidate # 141.712 * * * * [progress]: [ 3505 / 9559 ] simplifiying candidate # 141.712 * * * * [progress]: [ 3506 / 9559 ] simplifiying candidate # 141.712 * * * * [progress]: [ 3507 / 9559 ] simplifiying candidate # 141.712 * * * * [progress]: [ 3508 / 9559 ] simplifiying candidate # 141.712 * * * * [progress]: [ 3509 / 9559 ] simplifiying candidate # 141.712 * * * * [progress]: [ 3510 / 9559 ] simplifiying candidate # 141.712 * * * * [progress]: [ 3511 / 9559 ] simplifiying candidate # 141.712 * * * * [progress]: [ 3512 / 9559 ] simplifiying candidate # 141.712 * * * * [progress]: [ 3513 / 9559 ] simplifiying candidate # 141.713 * * * * [progress]: [ 3514 / 9559 ] simplifiying candidate # 141.713 * * * * [progress]: [ 3515 / 9559 ] simplifiying candidate # 141.713 * * * * [progress]: [ 3516 / 9559 ] simplifiying candidate # 141.713 * * * * [progress]: [ 3517 / 9559 ] simplifiying candidate # 141.713 * * * * [progress]: [ 3518 / 9559 ] simplifiying candidate # 141.713 * * * * [progress]: [ 3519 / 9559 ] simplifiying candidate # 141.713 * * * * [progress]: [ 3520 / 9559 ] simplifiying candidate # 141.713 * * * * [progress]: [ 3521 / 9559 ] simplifiying candidate # 141.713 * * * * [progress]: [ 3522 / 9559 ] simplifiying candidate # 141.713 * * * * [progress]: [ 3523 / 9559 ] simplifiying candidate # 141.714 * * * * [progress]: [ 3524 / 9559 ] simplifiying candidate # 141.714 * * * * [progress]: [ 3525 / 9559 ] simplifiying candidate # 141.714 * * * * [progress]: [ 3526 / 9559 ] simplifiying candidate # 141.714 * * * * [progress]: [ 3527 / 9559 ] simplifiying candidate # 141.714 * * * * [progress]: [ 3528 / 9559 ] simplifiying candidate # 141.714 * * * * [progress]: [ 3529 / 9559 ] simplifiying candidate # 141.714 * * * * [progress]: [ 3530 / 9559 ] simplifiying candidate # 141.714 * * * * [progress]: [ 3531 / 9559 ] simplifiying candidate # 141.714 * * * * [progress]: [ 3532 / 9559 ] simplifiying candidate # 141.714 * * * * [progress]: [ 3533 / 9559 ] simplifiying candidate # 141.715 * * * * [progress]: [ 3534 / 9559 ] simplifiying candidate # 141.715 * * * * [progress]: [ 3535 / 9559 ] simplifiying candidate # 141.715 * * * * [progress]: [ 3536 / 9559 ] simplifiying candidate # 141.715 * * * * [progress]: [ 3537 / 9559 ] simplifiying candidate # 141.715 * * * * [progress]: [ 3538 / 9559 ] simplifiying candidate # 141.715 * * * * [progress]: [ 3539 / 9559 ] simplifiying candidate # 141.715 * * * * [progress]: [ 3540 / 9559 ] simplifiying candidate # 141.715 * * * * [progress]: [ 3541 / 9559 ] simplifiying candidate # 141.715 * * * * [progress]: [ 3542 / 9559 ] simplifiying candidate # 141.715 * * * * [progress]: [ 3543 / 9559 ] simplifiying candidate # 141.716 * * * * [progress]: [ 3544 / 9559 ] simplifiying candidate # 141.716 * * * * [progress]: [ 3545 / 9559 ] simplifiying candidate # 141.716 * * * * [progress]: [ 3546 / 9559 ] simplifiying candidate # 141.716 * * * * [progress]: [ 3547 / 9559 ] simplifiying candidate # 141.716 * * * * [progress]: [ 3548 / 9559 ] simplifiying candidate # 141.716 * * * * [progress]: [ 3549 / 9559 ] simplifiying candidate # 141.716 * * * * [progress]: [ 3550 / 9559 ] simplifiying candidate # 141.716 * * * * [progress]: [ 3551 / 9559 ] simplifiying candidate # 141.716 * * * * [progress]: [ 3552 / 9559 ] simplifiying candidate # 141.716 * * * * [progress]: [ 3553 / 9559 ] simplifiying candidate # 141.717 * * * * [progress]: [ 3554 / 9559 ] simplifiying candidate # 141.717 * * * * [progress]: [ 3555 / 9559 ] simplifiying candidate # 141.717 * * * * [progress]: [ 3556 / 9559 ] simplifiying candidate # 141.717 * * * * [progress]: [ 3557 / 9559 ] simplifiying candidate # 141.717 * * * * [progress]: [ 3558 / 9559 ] simplifiying candidate # 141.717 * * * * [progress]: [ 3559 / 9559 ] simplifiying candidate # 141.717 * * * * [progress]: [ 3560 / 9559 ] simplifiying candidate # 141.717 * * * * [progress]: [ 3561 / 9559 ] simplifiying candidate # 141.717 * * * * [progress]: [ 3562 / 9559 ] simplifiying candidate # 141.717 * * * * [progress]: [ 3563 / 9559 ] simplifiying candidate # 141.717 * * * * [progress]: [ 3564 / 9559 ] simplifiying candidate # 141.718 * * * * [progress]: [ 3565 / 9559 ] simplifiying candidate # 141.718 * * * * [progress]: [ 3566 / 9559 ] simplifiying candidate # 141.718 * * * * [progress]: [ 3567 / 9559 ] simplifiying candidate # 141.718 * * * * [progress]: [ 3568 / 9559 ] simplifiying candidate # 141.718 * * * * [progress]: [ 3569 / 9559 ] simplifiying candidate # 141.718 * * * * [progress]: [ 3570 / 9559 ] simplifiying candidate # 141.718 * * * * [progress]: [ 3571 / 9559 ] simplifiying candidate # 141.718 * * * * [progress]: [ 3572 / 9559 ] simplifiying candidate # 141.718 * * * * [progress]: [ 3573 / 9559 ] simplifiying candidate # 141.718 * * * * [progress]: [ 3574 / 9559 ] simplifiying candidate # 141.719 * * * * [progress]: [ 3575 / 9559 ] simplifiying candidate # 141.719 * * * * [progress]: [ 3576 / 9559 ] simplifiying candidate # 141.719 * * * * [progress]: [ 3577 / 9559 ] simplifiying candidate # 141.719 * * * * [progress]: [ 3578 / 9559 ] simplifiying candidate # 141.719 * * * * [progress]: [ 3579 / 9559 ] simplifiying candidate # 141.719 * * * * [progress]: [ 3580 / 9559 ] simplifiying candidate # 141.719 * * * * [progress]: [ 3581 / 9559 ] simplifiying candidate # 141.719 * * * * [progress]: [ 3582 / 9559 ] simplifiying candidate # 141.719 * * * * [progress]: [ 3583 / 9559 ] simplifiying candidate # 141.719 * * * * [progress]: [ 3584 / 9559 ] simplifiying candidate # 141.719 * * * * [progress]: [ 3585 / 9559 ] simplifiying candidate # 141.720 * * * * [progress]: [ 3586 / 9559 ] simplifiying candidate # 141.720 * * * * [progress]: [ 3587 / 9559 ] simplifiying candidate # 141.720 * * * * [progress]: [ 3588 / 9559 ] simplifiying candidate # 141.720 * * * * [progress]: [ 3589 / 9559 ] simplifiying candidate # 141.720 * * * * [progress]: [ 3590 / 9559 ] simplifiying candidate # 141.720 * * * * [progress]: [ 3591 / 9559 ] simplifiying candidate # 141.720 * * * * [progress]: [ 3592 / 9559 ] simplifiying candidate # 141.720 * * * * [progress]: [ 3593 / 9559 ] simplifiying candidate # 141.720 * * * * [progress]: [ 3594 / 9559 ] simplifiying candidate # 141.720 * * * * [progress]: [ 3595 / 9559 ] simplifiying candidate # 141.720 * * * * [progress]: [ 3596 / 9559 ] simplifiying candidate # 141.721 * * * * [progress]: [ 3597 / 9559 ] simplifiying candidate # 141.721 * * * * [progress]: [ 3598 / 9559 ] simplifiying candidate # 141.721 * * * * [progress]: [ 3599 / 9559 ] simplifiying candidate # 141.721 * * * * [progress]: [ 3600 / 9559 ] simplifiying candidate # 141.721 * * * * [progress]: [ 3601 / 9559 ] simplifiying candidate # 141.721 * * * * [progress]: [ 3602 / 9559 ] simplifiying candidate # 141.721 * * * * [progress]: [ 3603 / 9559 ] simplifiying candidate # 141.721 * * * * [progress]: [ 3604 / 9559 ] simplifiying candidate # 141.721 * * * * [progress]: [ 3605 / 9559 ] simplifiying candidate # 141.721 * * * * [progress]: [ 3606 / 9559 ] simplifiying candidate # 141.721 * * * * [progress]: [ 3607 / 9559 ] simplifiying candidate # 141.722 * * * * [progress]: [ 3608 / 9559 ] simplifiying candidate # 141.722 * * * * [progress]: [ 3609 / 9559 ] simplifiying candidate # 141.722 * * * * [progress]: [ 3610 / 9559 ] simplifiying candidate # 141.722 * * * * [progress]: [ 3611 / 9559 ] simplifiying candidate # 141.722 * * * * [progress]: [ 3612 / 9559 ] simplifiying candidate # 141.722 * * * * [progress]: [ 3613 / 9559 ] simplifiying candidate # 141.722 * * * * [progress]: [ 3614 / 9559 ] simplifiying candidate # 141.722 * * * * [progress]: [ 3615 / 9559 ] simplifiying candidate # 141.722 * * * * [progress]: [ 3616 / 9559 ] simplifiying candidate # 141.722 * * * * [progress]: [ 3617 / 9559 ] simplifiying candidate # 141.722 * * * * [progress]: [ 3618 / 9559 ] simplifiying candidate # 141.723 * * * * [progress]: [ 3619 / 9559 ] simplifiying candidate # 141.723 * * * * [progress]: [ 3620 / 9559 ] simplifiying candidate # 141.723 * * * * [progress]: [ 3621 / 9559 ] simplifiying candidate # 141.723 * * * * [progress]: [ 3622 / 9559 ] simplifiying candidate # 141.723 * * * * [progress]: [ 3623 / 9559 ] simplifiying candidate # 141.723 * * * * [progress]: [ 3624 / 9559 ] simplifiying candidate # 141.723 * * * * [progress]: [ 3625 / 9559 ] simplifiying candidate # 141.723 * * * * [progress]: [ 3626 / 9559 ] simplifiying candidate # 141.723 * * * * [progress]: [ 3627 / 9559 ] simplifiying candidate # 141.724 * * * * [progress]: [ 3628 / 9559 ] simplifiying candidate # 141.724 * * * * [progress]: [ 3629 / 9559 ] simplifiying candidate # 141.724 * * * * [progress]: [ 3630 / 9559 ] simplifiying candidate # 141.724 * * * * [progress]: [ 3631 / 9559 ] simplifiying candidate # 141.724 * * * * [progress]: [ 3632 / 9559 ] simplifiying candidate # 141.724 * * * * [progress]: [ 3633 / 9559 ] simplifiying candidate # 141.724 * * * * [progress]: [ 3634 / 9559 ] simplifiying candidate # 141.724 * * * * [progress]: [ 3635 / 9559 ] simplifiying candidate # 141.724 * * * * [progress]: [ 3636 / 9559 ] simplifiying candidate # 141.725 * * * * [progress]: [ 3637 / 9559 ] simplifiying candidate # 141.725 * * * * [progress]: [ 3638 / 9559 ] simplifiying candidate # 141.725 * * * * [progress]: [ 3639 / 9559 ] simplifiying candidate # 141.725 * * * * [progress]: [ 3640 / 9559 ] simplifiying candidate # 141.725 * * * * [progress]: [ 3641 / 9559 ] simplifiying candidate # 141.725 * * * * [progress]: [ 3642 / 9559 ] simplifiying candidate # 141.725 * * * * [progress]: [ 3643 / 9559 ] simplifiying candidate # 141.725 * * * * [progress]: [ 3644 / 9559 ] simplifiying candidate # 141.725 * * * * [progress]: [ 3645 / 9559 ] simplifiying candidate # 141.726 * * * * [progress]: [ 3646 / 9559 ] simplifiying candidate # 141.726 * * * * [progress]: [ 3647 / 9559 ] simplifiying candidate # 141.726 * * * * [progress]: [ 3648 / 9559 ] simplifiying candidate # 141.726 * * * * [progress]: [ 3649 / 9559 ] simplifiying candidate # 141.726 * * * * [progress]: [ 3650 / 9559 ] simplifiying candidate # 141.726 * * * * [progress]: [ 3651 / 9559 ] simplifiying candidate # 141.726 * * * * [progress]: [ 3652 / 9559 ] simplifiying candidate # 141.726 * * * * [progress]: [ 3653 / 9559 ] simplifiying candidate # 141.726 * * * * [progress]: [ 3654 / 9559 ] simplifiying candidate # 141.726 * * * * [progress]: [ 3655 / 9559 ] simplifiying candidate # 141.727 * * * * [progress]: [ 3656 / 9559 ] simplifiying candidate # 141.727 * * * * [progress]: [ 3657 / 9559 ] simplifiying candidate # 141.727 * * * * [progress]: [ 3658 / 9559 ] simplifiying candidate # 141.727 * * * * [progress]: [ 3659 / 9559 ] simplifiying candidate # 141.727 * * * * [progress]: [ 3660 / 9559 ] simplifiying candidate # 141.727 * * * * [progress]: [ 3661 / 9559 ] simplifiying candidate # 141.728 * * * * [progress]: [ 3662 / 9559 ] simplifiying candidate # 141.728 * * * * [progress]: [ 3663 / 9559 ] simplifiying candidate # 141.728 * * * * [progress]: [ 3664 / 9559 ] simplifiying candidate # 141.728 * * * * [progress]: [ 3665 / 9559 ] simplifiying candidate # 141.728 * * * * [progress]: [ 3666 / 9559 ] simplifiying candidate # 141.728 * * * * [progress]: [ 3667 / 9559 ] simplifiying candidate # 141.728 * * * * [progress]: [ 3668 / 9559 ] simplifiying candidate # 141.728 * * * * [progress]: [ 3669 / 9559 ] simplifiying candidate # 141.728 * * * * [progress]: [ 3670 / 9559 ] simplifiying candidate # 141.729 * * * * [progress]: [ 3671 / 9559 ] simplifiying candidate # 141.729 * * * * [progress]: [ 3672 / 9559 ] simplifiying candidate # 141.729 * * * * [progress]: [ 3673 / 9559 ] simplifiying candidate # 141.729 * * * * [progress]: [ 3674 / 9559 ] simplifiying candidate # 141.729 * * * * [progress]: [ 3675 / 9559 ] simplifiying candidate # 141.729 * * * * [progress]: [ 3676 / 9559 ] simplifiying candidate # 141.729 * * * * [progress]: [ 3677 / 9559 ] simplifiying candidate # 141.729 * * * * [progress]: [ 3678 / 9559 ] simplifiying candidate # 141.729 * * * * [progress]: [ 3679 / 9559 ] simplifiying candidate # 141.729 * * * * [progress]: [ 3680 / 9559 ] simplifiying candidate # 141.730 * * * * [progress]: [ 3681 / 9559 ] simplifiying candidate # 141.730 * * * * [progress]: [ 3682 / 9559 ] simplifiying candidate # 141.730 * * * * [progress]: [ 3683 / 9559 ] simplifiying candidate # 141.730 * * * * [progress]: [ 3684 / 9559 ] simplifiying candidate # 141.730 * * * * [progress]: [ 3685 / 9559 ] simplifiying candidate # 141.730 * * * * [progress]: [ 3686 / 9559 ] simplifiying candidate # 141.730 * * * * [progress]: [ 3687 / 9559 ] simplifiying candidate # 141.730 * * * * [progress]: [ 3688 / 9559 ] simplifiying candidate # 141.730 * * * * [progress]: [ 3689 / 9559 ] simplifiying candidate # 141.730 * * * * [progress]: [ 3690 / 9559 ] simplifiying candidate # 141.731 * * * * [progress]: [ 3691 / 9559 ] simplifiying candidate # 141.731 * * * * [progress]: [ 3692 / 9559 ] simplifiying candidate # 141.731 * * * * [progress]: [ 3693 / 9559 ] simplifiying candidate # 141.731 * * * * [progress]: [ 3694 / 9559 ] simplifiying candidate # 141.731 * * * * [progress]: [ 3695 / 9559 ] simplifiying candidate # 141.731 * * * * [progress]: [ 3696 / 9559 ] simplifiying candidate # 141.731 * * * * [progress]: [ 3697 / 9559 ] simplifiying candidate # 141.731 * * * * [progress]: [ 3698 / 9559 ] simplifiying candidate # 141.731 * * * * [progress]: [ 3699 / 9559 ] simplifiying candidate # 141.732 * * * * [progress]: [ 3700 / 9559 ] simplifiying candidate # 141.732 * * * * [progress]: [ 3701 / 9559 ] simplifiying candidate # 141.732 * * * * [progress]: [ 3702 / 9559 ] simplifiying candidate # 141.732 * * * * [progress]: [ 3703 / 9559 ] simplifiying candidate # 141.732 * * * * [progress]: [ 3704 / 9559 ] simplifiying candidate # 141.732 * * * * [progress]: [ 3705 / 9559 ] simplifiying candidate # 141.732 * * * * [progress]: [ 3706 / 9559 ] simplifiying candidate # 141.732 * * * * [progress]: [ 3707 / 9559 ] simplifiying candidate # 141.732 * * * * [progress]: [ 3708 / 9559 ] simplifiying candidate # 141.733 * * * * [progress]: [ 3709 / 9559 ] simplifiying candidate # 141.733 * * * * [progress]: [ 3710 / 9559 ] simplifiying candidate # 141.733 * * * * [progress]: [ 3711 / 9559 ] simplifiying candidate # 141.733 * * * * [progress]: [ 3712 / 9559 ] simplifiying candidate # 141.733 * * * * [progress]: [ 3713 / 9559 ] simplifiying candidate # 141.733 * * * * [progress]: [ 3714 / 9559 ] simplifiying candidate # 141.733 * * * * [progress]: [ 3715 / 9559 ] simplifiying candidate # 141.733 * * * * [progress]: [ 3716 / 9559 ] simplifiying candidate # 141.733 * * * * [progress]: [ 3717 / 9559 ] simplifiying candidate # 141.734 * * * * [progress]: [ 3718 / 9559 ] simplifiying candidate # 141.734 * * * * [progress]: [ 3719 / 9559 ] simplifiying candidate # 141.734 * * * * [progress]: [ 3720 / 9559 ] simplifiying candidate # 141.734 * * * * [progress]: [ 3721 / 9559 ] simplifiying candidate # 141.734 * * * * [progress]: [ 3722 / 9559 ] simplifiying candidate # 141.734 * * * * [progress]: [ 3723 / 9559 ] simplifiying candidate # 141.734 * * * * [progress]: [ 3724 / 9559 ] simplifiying candidate # 141.734 * * * * [progress]: [ 3725 / 9559 ] simplifiying candidate # 141.734 * * * * [progress]: [ 3726 / 9559 ] simplifiying candidate # 141.734 * * * * [progress]: [ 3727 / 9559 ] simplifiying candidate # 141.735 * * * * [progress]: [ 3728 / 9559 ] simplifiying candidate # 141.735 * * * * [progress]: [ 3729 / 9559 ] simplifiying candidate # 141.735 * * * * [progress]: [ 3730 / 9559 ] simplifiying candidate # 141.735 * * * * [progress]: [ 3731 / 9559 ] simplifiying candidate # 141.735 * * * * [progress]: [ 3732 / 9559 ] simplifiying candidate # 141.735 * * * * [progress]: [ 3733 / 9559 ] simplifiying candidate # 141.735 * * * * [progress]: [ 3734 / 9559 ] simplifiying candidate # 141.735 * * * * [progress]: [ 3735 / 9559 ] simplifiying candidate # 141.735 * * * * [progress]: [ 3736 / 9559 ] simplifiying candidate # 141.735 * * * * [progress]: [ 3737 / 9559 ] simplifiying candidate # 141.735 * * * * [progress]: [ 3738 / 9559 ] simplifiying candidate # 141.736 * * * * [progress]: [ 3739 / 9559 ] simplifiying candidate # 141.736 * * * * [progress]: [ 3740 / 9559 ] simplifiying candidate # 141.736 * * * * [progress]: [ 3741 / 9559 ] simplifiying candidate # 141.736 * * * * [progress]: [ 3742 / 9559 ] simplifiying candidate # 141.736 * * * * [progress]: [ 3743 / 9559 ] simplifiying candidate # 141.736 * * * * [progress]: [ 3744 / 9559 ] simplifiying candidate # 141.736 * * * * [progress]: [ 3745 / 9559 ] simplifiying candidate # 141.736 * * * * [progress]: [ 3746 / 9559 ] simplifiying candidate # 141.736 * * * * [progress]: [ 3747 / 9559 ] simplifiying candidate # 141.736 * * * * [progress]: [ 3748 / 9559 ] simplifiying candidate # 141.737 * * * * [progress]: [ 3749 / 9559 ] simplifiying candidate # 141.737 * * * * [progress]: [ 3750 / 9559 ] simplifiying candidate # 141.737 * * * * [progress]: [ 3751 / 9559 ] simplifiying candidate # 141.737 * * * * [progress]: [ 3752 / 9559 ] simplifiying candidate # 141.737 * * * * [progress]: [ 3753 / 9559 ] simplifiying candidate # 141.737 * * * * [progress]: [ 3754 / 9559 ] simplifiying candidate # 141.737 * * * * [progress]: [ 3755 / 9559 ] simplifiying candidate # 141.737 * * * * [progress]: [ 3756 / 9559 ] simplifiying candidate # 141.737 * * * * [progress]: [ 3757 / 9559 ] simplifiying candidate # 141.737 * * * * [progress]: [ 3758 / 9559 ] simplifiying candidate # 141.756 * * * * [progress]: [ 3759 / 9559 ] simplifiying candidate # 141.757 * * * * [progress]: [ 3760 / 9559 ] simplifiying candidate # 141.757 * * * * [progress]: [ 3761 / 9559 ] simplifiying candidate # 141.757 * * * * [progress]: [ 3762 / 9559 ] simplifiying candidate # 141.757 * * * * [progress]: [ 3763 / 9559 ] simplifiying candidate # 141.757 * * * * [progress]: [ 3764 / 9559 ] simplifiying candidate # 141.757 * * * * [progress]: [ 3765 / 9559 ] simplifiying candidate # 141.758 * * * * [progress]: [ 3766 / 9559 ] simplifiying candidate # 141.758 * * * * [progress]: [ 3767 / 9559 ] simplifiying candidate # 141.758 * * * * [progress]: [ 3768 / 9559 ] simplifiying candidate # 141.758 * * * * [progress]: [ 3769 / 9559 ] simplifiying candidate # 141.758 * * * * [progress]: [ 3770 / 9559 ] simplifiying candidate # 141.758 * * * * [progress]: [ 3771 / 9559 ] simplifiying candidate # 141.758 * * * * [progress]: [ 3772 / 9559 ] simplifiying candidate # 141.758 * * * * [progress]: [ 3773 / 9559 ] simplifiying candidate # 141.759 * * * * [progress]: [ 3774 / 9559 ] simplifiying candidate # 141.759 * * * * [progress]: [ 3775 / 9559 ] simplifiying candidate # 141.759 * * * * [progress]: [ 3776 / 9559 ] simplifiying candidate # 141.759 * * * * [progress]: [ 3777 / 9559 ] simplifiying candidate # 141.759 * * * * [progress]: [ 3778 / 9559 ] simplifiying candidate # 141.759 * * * * [progress]: [ 3779 / 9559 ] simplifiying candidate # 141.759 * * * * [progress]: [ 3780 / 9559 ] simplifiying candidate # 141.759 * * * * [progress]: [ 3781 / 9559 ] simplifiying candidate # 141.759 * * * * [progress]: [ 3782 / 9559 ] simplifiying candidate # 141.759 * * * * [progress]: [ 3783 / 9559 ] simplifiying candidate # 141.759 * * * * [progress]: [ 3784 / 9559 ] simplifiying candidate # 141.760 * * * * [progress]: [ 3785 / 9559 ] simplifiying candidate # 141.760 * * * * [progress]: [ 3786 / 9559 ] simplifiying candidate # 141.760 * * * * [progress]: [ 3787 / 9559 ] simplifiying candidate # 141.760 * * * * [progress]: [ 3788 / 9559 ] simplifiying candidate # 141.760 * * * * [progress]: [ 3789 / 9559 ] simplifiying candidate # 141.760 * * * * [progress]: [ 3790 / 9559 ] simplifiying candidate # 141.760 * * * * [progress]: [ 3791 / 9559 ] simplifiying candidate # 141.760 * * * * [progress]: [ 3792 / 9559 ] simplifiying candidate # 141.760 * * * * [progress]: [ 3793 / 9559 ] simplifiying candidate # 141.760 * * * * [progress]: [ 3794 / 9559 ] simplifiying candidate # 141.760 * * * * [progress]: [ 3795 / 9559 ] simplifiying candidate # 141.761 * * * * [progress]: [ 3796 / 9559 ] simplifiying candidate # 141.761 * * * * [progress]: [ 3797 / 9559 ] simplifiying candidate # 141.761 * * * * [progress]: [ 3798 / 9559 ] simplifiying candidate # 141.761 * * * * [progress]: [ 3799 / 9559 ] simplifiying candidate # 141.761 * * * * [progress]: [ 3800 / 9559 ] simplifiying candidate # 141.761 * * * * [progress]: [ 3801 / 9559 ] simplifiying candidate # 141.761 * * * * [progress]: [ 3802 / 9559 ] simplifiying candidate # 141.761 * * * * [progress]: [ 3803 / 9559 ] simplifiying candidate # 141.761 * * * * [progress]: [ 3804 / 9559 ] simplifiying candidate # 141.761 * * * * [progress]: [ 3805 / 9559 ] simplifiying candidate # 141.761 * * * * [progress]: [ 3806 / 9559 ] simplifiying candidate # 141.762 * * * * [progress]: [ 3807 / 9559 ] simplifiying candidate # 141.762 * * * * [progress]: [ 3808 / 9559 ] simplifiying candidate # 141.762 * * * * [progress]: [ 3809 / 9559 ] simplifiying candidate # 141.762 * * * * [progress]: [ 3810 / 9559 ] simplifiying candidate # 141.762 * * * * [progress]: [ 3811 / 9559 ] simplifiying candidate # 141.762 * * * * [progress]: [ 3812 / 9559 ] simplifiying candidate # 141.762 * * * * [progress]: [ 3813 / 9559 ] simplifiying candidate # 141.762 * * * * [progress]: [ 3814 / 9559 ] simplifiying candidate # 141.762 * * * * [progress]: [ 3815 / 9559 ] simplifiying candidate # 141.762 * * * * [progress]: [ 3816 / 9559 ] simplifiying candidate # 141.762 * * * * [progress]: [ 3817 / 9559 ] simplifiying candidate # 141.762 * * * * [progress]: [ 3818 / 9559 ] simplifiying candidate # 141.763 * * * * [progress]: [ 3819 / 9559 ] simplifiying candidate # 141.763 * * * * [progress]: [ 3820 / 9559 ] simplifiying candidate # 141.763 * * * * [progress]: [ 3821 / 9559 ] simplifiying candidate # 141.763 * * * * [progress]: [ 3822 / 9559 ] simplifiying candidate # 141.763 * * * * [progress]: [ 3823 / 9559 ] simplifiying candidate # 141.763 * * * * [progress]: [ 3824 / 9559 ] simplifiying candidate # 141.763 * * * * [progress]: [ 3825 / 9559 ] simplifiying candidate # 141.763 * * * * [progress]: [ 3826 / 9559 ] simplifiying candidate # 141.763 * * * * [progress]: [ 3827 / 9559 ] simplifiying candidate # 141.763 * * * * [progress]: [ 3828 / 9559 ] simplifiying candidate # 141.763 * * * * [progress]: [ 3829 / 9559 ] simplifiying candidate # 141.764 * * * * [progress]: [ 3830 / 9559 ] simplifiying candidate # 141.764 * * * * [progress]: [ 3831 / 9559 ] simplifiying candidate # 141.764 * * * * [progress]: [ 3832 / 9559 ] simplifiying candidate # 141.764 * * * * [progress]: [ 3833 / 9559 ] simplifiying candidate # 141.764 * * * * [progress]: [ 3834 / 9559 ] simplifiying candidate # 141.764 * * * * [progress]: [ 3835 / 9559 ] simplifiying candidate # 141.764 * * * * [progress]: [ 3836 / 9559 ] simplifiying candidate # 141.764 * * * * [progress]: [ 3837 / 9559 ] simplifiying candidate # 141.764 * * * * [progress]: [ 3838 / 9559 ] simplifiying candidate # 141.764 * * * * [progress]: [ 3839 / 9559 ] simplifiying candidate # 141.764 * * * * [progress]: [ 3840 / 9559 ] simplifiying candidate # 141.765 * * * * [progress]: [ 3841 / 9559 ] simplifiying candidate # 141.765 * * * * [progress]: [ 3842 / 9559 ] simplifiying candidate # 141.765 * * * * [progress]: [ 3843 / 9559 ] simplifiying candidate # 141.765 * * * * [progress]: [ 3844 / 9559 ] simplifiying candidate # 141.765 * * * * [progress]: [ 3845 / 9559 ] simplifiying candidate # 141.765 * * * * [progress]: [ 3846 / 9559 ] simplifiying candidate # 141.765 * * * * [progress]: [ 3847 / 9559 ] simplifiying candidate # 141.765 * * * * [progress]: [ 3848 / 9559 ] simplifiying candidate # 141.765 * * * * [progress]: [ 3849 / 9559 ] simplifiying candidate # 141.765 * * * * [progress]: [ 3850 / 9559 ] simplifiying candidate # 141.765 * * * * [progress]: [ 3851 / 9559 ] simplifiying candidate # 141.766 * * * * [progress]: [ 3852 / 9559 ] simplifiying candidate # 141.766 * * * * [progress]: [ 3853 / 9559 ] simplifiying candidate # 141.766 * * * * [progress]: [ 3854 / 9559 ] simplifiying candidate # 141.766 * * * * [progress]: [ 3855 / 9559 ] simplifiying candidate # 141.766 * * * * [progress]: [ 3856 / 9559 ] simplifiying candidate # 141.766 * * * * [progress]: [ 3857 / 9559 ] simplifiying candidate # 141.766 * * * * [progress]: [ 3858 / 9559 ] simplifiying candidate # 141.766 * * * * [progress]: [ 3859 / 9559 ] simplifiying candidate # 141.766 * * * * [progress]: [ 3860 / 9559 ] simplifiying candidate # 141.766 * * * * [progress]: [ 3861 / 9559 ] simplifiying candidate # 141.766 * * * * [progress]: [ 3862 / 9559 ] simplifiying candidate # 141.767 * * * * [progress]: [ 3863 / 9559 ] simplifiying candidate # 141.767 * * * * [progress]: [ 3864 / 9559 ] simplifiying candidate # 141.767 * * * * [progress]: [ 3865 / 9559 ] simplifiying candidate # 141.767 * * * * [progress]: [ 3866 / 9559 ] simplifiying candidate # 141.767 * * * * [progress]: [ 3867 / 9559 ] simplifiying candidate # 141.767 * * * * [progress]: [ 3868 / 9559 ] simplifiying candidate # 141.767 * * * * [progress]: [ 3869 / 9559 ] simplifiying candidate # 141.767 * * * * [progress]: [ 3870 / 9559 ] simplifiying candidate # 141.767 * * * * [progress]: [ 3871 / 9559 ] simplifiying candidate # 141.767 * * * * [progress]: [ 3872 / 9559 ] simplifiying candidate # 141.767 * * * * [progress]: [ 3873 / 9559 ] simplifiying candidate # 141.768 * * * * [progress]: [ 3874 / 9559 ] simplifiying candidate # 141.768 * * * * [progress]: [ 3875 / 9559 ] simplifiying candidate # 141.768 * * * * [progress]: [ 3876 / 9559 ] simplifiying candidate # 141.768 * * * * [progress]: [ 3877 / 9559 ] simplifiying candidate # 141.768 * * * * [progress]: [ 3878 / 9559 ] simplifiying candidate # 141.768 * * * * [progress]: [ 3879 / 9559 ] simplifiying candidate # 141.768 * * * * [progress]: [ 3880 / 9559 ] simplifiying candidate # 141.768 * * * * [progress]: [ 3881 / 9559 ] simplifiying candidate # 141.768 * * * * [progress]: [ 3882 / 9559 ] simplifiying candidate # 141.768 * * * * [progress]: [ 3883 / 9559 ] simplifiying candidate # 141.768 * * * * [progress]: [ 3884 / 9559 ] simplifiying candidate # 141.769 * * * * [progress]: [ 3885 / 9559 ] simplifiying candidate # 141.769 * * * * [progress]: [ 3886 / 9559 ] simplifiying candidate # 141.769 * * * * [progress]: [ 3887 / 9559 ] simplifiying candidate # 141.769 * * * * [progress]: [ 3888 / 9559 ] simplifiying candidate # 141.769 * * * * [progress]: [ 3889 / 9559 ] simplifiying candidate # 141.769 * * * * [progress]: [ 3890 / 9559 ] simplifiying candidate # 141.769 * * * * [progress]: [ 3891 / 9559 ] simplifiying candidate # 141.769 * * * * [progress]: [ 3892 / 9559 ] simplifiying candidate # 141.769 * * * * [progress]: [ 3893 / 9559 ] simplifiying candidate # 141.770 * * * * [progress]: [ 3894 / 9559 ] simplifiying candidate # 141.771 * * * * [progress]: [ 3895 / 9559 ] simplifiying candidate # 141.771 * * * * [progress]: [ 3896 / 9559 ] simplifiying candidate # 141.771 * * * * [progress]: [ 3897 / 9559 ] simplifiying candidate # 141.771 * * * * [progress]: [ 3898 / 9559 ] simplifiying candidate # 141.771 * * * * [progress]: [ 3899 / 9559 ] simplifiying candidate # 141.771 * * * * [progress]: [ 3900 / 9559 ] simplifiying candidate # 141.772 * * * * [progress]: [ 3901 / 9559 ] simplifiying candidate # 141.772 * * * * [progress]: [ 3902 / 9559 ] simplifiying candidate # 141.772 * * * * [progress]: [ 3903 / 9559 ] simplifiying candidate # 141.772 * * * * [progress]: [ 3904 / 9559 ] simplifiying candidate # 141.772 * * * * [progress]: [ 3905 / 9559 ] simplifiying candidate # 141.772 * * * * [progress]: [ 3906 / 9559 ] simplifiying candidate # 141.772 * * * * [progress]: [ 3907 / 9559 ] simplifiying candidate # 141.772 * * * * [progress]: [ 3908 / 9559 ] simplifiying candidate # 141.772 * * * * [progress]: [ 3909 / 9559 ] simplifiying candidate # 141.773 * * * * [progress]: [ 3910 / 9559 ] simplifiying candidate # 141.773 * * * * [progress]: [ 3911 / 9559 ] simplifiying candidate # 141.773 * * * * [progress]: [ 3912 / 9559 ] simplifiying candidate # 141.773 * * * * [progress]: [ 3913 / 9559 ] simplifiying candidate # 141.773 * * * * [progress]: [ 3914 / 9559 ] simplifiying candidate # 141.773 * * * * [progress]: [ 3915 / 9559 ] simplifiying candidate # 141.773 * * * * [progress]: [ 3916 / 9559 ] simplifiying candidate # 141.773 * * * * [progress]: [ 3917 / 9559 ] simplifiying candidate # 141.773 * * * * [progress]: [ 3918 / 9559 ] simplifiying candidate # 141.773 * * * * [progress]: [ 3919 / 9559 ] simplifiying candidate # 141.774 * * * * [progress]: [ 3920 / 9559 ] simplifiying candidate # 141.774 * * * * [progress]: [ 3921 / 9559 ] simplifiying candidate # 141.774 * * * * [progress]: [ 3922 / 9559 ] simplifiying candidate # 141.774 * * * * [progress]: [ 3923 / 9559 ] simplifiying candidate # 141.774 * * * * [progress]: [ 3924 / 9559 ] simplifiying candidate # 141.774 * * * * [progress]: [ 3925 / 9559 ] simplifiying candidate # 141.774 * * * * [progress]: [ 3926 / 9559 ] simplifiying candidate # 141.774 * * * * [progress]: [ 3927 / 9559 ] simplifiying candidate # 141.774 * * * * [progress]: [ 3928 / 9559 ] simplifiying candidate # 141.775 * * * * [progress]: [ 3929 / 9559 ] simplifiying candidate # 141.775 * * * * [progress]: [ 3930 / 9559 ] simplifiying candidate # 141.775 * * * * [progress]: [ 3931 / 9559 ] simplifiying candidate # 141.775 * * * * [progress]: [ 3932 / 9559 ] simplifiying candidate # 141.775 * * * * [progress]: [ 3933 / 9559 ] simplifiying candidate # 141.775 * * * * [progress]: [ 3934 / 9559 ] simplifiying candidate # 141.775 * * * * [progress]: [ 3935 / 9559 ] simplifiying candidate # 141.775 * * * * [progress]: [ 3936 / 9559 ] simplifiying candidate # 141.776 * * * * [progress]: [ 3937 / 9559 ] simplifiying candidate # 141.776 * * * * [progress]: [ 3938 / 9559 ] simplifiying candidate # 141.776 * * * * [progress]: [ 3939 / 9559 ] simplifiying candidate # 141.776 * * * * [progress]: [ 3940 / 9559 ] simplifiying candidate # 141.776 * * * * [progress]: [ 3941 / 9559 ] simplifiying candidate # 141.776 * * * * [progress]: [ 3942 / 9559 ] simplifiying candidate # 141.776 * * * * [progress]: [ 3943 / 9559 ] simplifiying candidate # 141.776 * * * * [progress]: [ 3944 / 9559 ] simplifiying candidate # 141.776 * * * * [progress]: [ 3945 / 9559 ] simplifiying candidate # 141.777 * * * * [progress]: [ 3946 / 9559 ] simplifiying candidate # 141.777 * * * * [progress]: [ 3947 / 9559 ] simplifiying candidate # 141.777 * * * * [progress]: [ 3948 / 9559 ] simplifiying candidate # 141.777 * * * * [progress]: [ 3949 / 9559 ] simplifiying candidate # 141.778 * * * * [progress]: [ 3950 / 9559 ] simplifiying candidate # 141.778 * * * * [progress]: [ 3951 / 9559 ] simplifiying candidate # 141.778 * * * * [progress]: [ 3952 / 9559 ] simplifiying candidate # 141.778 * * * * [progress]: [ 3953 / 9559 ] simplifiying candidate # 141.778 * * * * [progress]: [ 3954 / 9559 ] simplifiying candidate # 141.778 * * * * [progress]: [ 3955 / 9559 ] simplifiying candidate # 141.778 * * * * [progress]: [ 3956 / 9559 ] simplifiying candidate # 141.778 * * * * [progress]: [ 3957 / 9559 ] simplifiying candidate # 141.779 * * * * [progress]: [ 3958 / 9559 ] simplifiying candidate # 141.779 * * * * [progress]: [ 3959 / 9559 ] simplifiying candidate # 141.779 * * * * [progress]: [ 3960 / 9559 ] simplifiying candidate # 141.779 * * * * [progress]: [ 3961 / 9559 ] simplifiying candidate # 141.779 * * * * [progress]: [ 3962 / 9559 ] simplifiying candidate # 141.779 * * * * [progress]: [ 3963 / 9559 ] simplifiying candidate # 141.779 * * * * [progress]: [ 3964 / 9559 ] simplifiying candidate # 141.779 * * * * [progress]: [ 3965 / 9559 ] simplifiying candidate # 141.779 * * * * [progress]: [ 3966 / 9559 ] simplifiying candidate # 141.780 * * * * [progress]: [ 3967 / 9559 ] simplifiying candidate # 141.780 * * * * [progress]: [ 3968 / 9559 ] simplifiying candidate # 141.780 * * * * [progress]: [ 3969 / 9559 ] simplifiying candidate # 141.780 * * * * [progress]: [ 3970 / 9559 ] simplifiying candidate # 141.780 * * * * [progress]: [ 3971 / 9559 ] simplifiying candidate # 141.780 * * * * [progress]: [ 3972 / 9559 ] simplifiying candidate # 141.780 * * * * [progress]: [ 3973 / 9559 ] simplifiying candidate # 141.780 * * * * [progress]: [ 3974 / 9559 ] simplifiying candidate # 141.780 * * * * [progress]: [ 3975 / 9559 ] simplifiying candidate # 141.780 * * * * [progress]: [ 3976 / 9559 ] simplifiying candidate # 141.781 * * * * [progress]: [ 3977 / 9559 ] simplifiying candidate # 141.781 * * * * [progress]: [ 3978 / 9559 ] simplifiying candidate # 141.781 * * * * [progress]: [ 3979 / 9559 ] simplifiying candidate # 141.781 * * * * [progress]: [ 3980 / 9559 ] simplifiying candidate # 141.781 * * * * [progress]: [ 3981 / 9559 ] simplifiying candidate # 141.781 * * * * [progress]: [ 3982 / 9559 ] simplifiying candidate # 141.781 * * * * [progress]: [ 3983 / 9559 ] simplifiying candidate # 141.781 * * * * [progress]: [ 3984 / 9559 ] simplifiying candidate # 141.781 * * * * [progress]: [ 3985 / 9559 ] simplifiying candidate # 141.782 * * * * [progress]: [ 3986 / 9559 ] simplifiying candidate # 141.782 * * * * [progress]: [ 3987 / 9559 ] simplifiying candidate # 141.782 * * * * [progress]: [ 3988 / 9559 ] simplifiying candidate # 141.782 * * * * [progress]: [ 3989 / 9559 ] simplifiying candidate # 141.782 * * * * [progress]: [ 3990 / 9559 ] simplifiying candidate # 141.782 * * * * [progress]: [ 3991 / 9559 ] simplifiying candidate # 141.782 * * * * [progress]: [ 3992 / 9559 ] simplifiying candidate # 141.782 * * * * [progress]: [ 3993 / 9559 ] simplifiying candidate # 141.782 * * * * [progress]: [ 3994 / 9559 ] simplifiying candidate # 141.782 * * * * [progress]: [ 3995 / 9559 ] simplifiying candidate # 141.783 * * * * [progress]: [ 3996 / 9559 ] simplifiying candidate # 141.783 * * * * [progress]: [ 3997 / 9559 ] simplifiying candidate # 141.783 * * * * [progress]: [ 3998 / 9559 ] simplifiying candidate # 141.783 * * * * [progress]: [ 3999 / 9559 ] simplifiying candidate # 141.783 * * * * [progress]: [ 4000 / 9559 ] simplifiying candidate # 141.783 * * * * [progress]: [ 4001 / 9559 ] simplifiying candidate # 141.783 * * * * [progress]: [ 4002 / 9559 ] simplifiying candidate # 141.783 * * * * [progress]: [ 4003 / 9559 ] simplifiying candidate # 141.783 * * * * [progress]: [ 4004 / 9559 ] simplifiying candidate # 141.784 * * * * [progress]: [ 4005 / 9559 ] simplifiying candidate # 141.784 * * * * [progress]: [ 4006 / 9559 ] simplifiying candidate # 141.784 * * * * [progress]: [ 4007 / 9559 ] simplifiying candidate # 141.784 * * * * [progress]: [ 4008 / 9559 ] simplifiying candidate # 141.784 * * * * [progress]: [ 4009 / 9559 ] simplifiying candidate # 141.784 * * * * [progress]: [ 4010 / 9559 ] simplifiying candidate # 141.784 * * * * [progress]: [ 4011 / 9559 ] simplifiying candidate # 141.784 * * * * [progress]: [ 4012 / 9559 ] simplifiying candidate # 141.784 * * * * [progress]: [ 4013 / 9559 ] simplifiying candidate # 141.784 * * * * [progress]: [ 4014 / 9559 ] simplifiying candidate # 141.785 * * * * [progress]: [ 4015 / 9559 ] simplifiying candidate # 141.785 * * * * [progress]: [ 4016 / 9559 ] simplifiying candidate # 141.785 * * * * [progress]: [ 4017 / 9559 ] simplifiying candidate # 141.785 * * * * [progress]: [ 4018 / 9559 ] simplifiying candidate # 141.785 * * * * [progress]: [ 4019 / 9559 ] simplifiying candidate # 141.785 * * * * [progress]: [ 4020 / 9559 ] simplifiying candidate # 141.785 * * * * [progress]: [ 4021 / 9559 ] simplifiying candidate # 141.785 * * * * [progress]: [ 4022 / 9559 ] simplifiying candidate # 141.785 * * * * [progress]: [ 4023 / 9559 ] simplifiying candidate # 141.786 * * * * [progress]: [ 4024 / 9559 ] simplifiying candidate # 141.786 * * * * [progress]: [ 4025 / 9559 ] simplifiying candidate # 141.786 * * * * [progress]: [ 4026 / 9559 ] simplifiying candidate # 141.786 * * * * [progress]: [ 4027 / 9559 ] simplifiying candidate # 141.786 * * * * [progress]: [ 4028 / 9559 ] simplifiying candidate # 141.786 * * * * [progress]: [ 4029 / 9559 ] simplifiying candidate # 141.786 * * * * [progress]: [ 4030 / 9559 ] simplifiying candidate # 141.786 * * * * [progress]: [ 4031 / 9559 ] simplifiying candidate # 141.786 * * * * [progress]: [ 4032 / 9559 ] simplifiying candidate # 141.786 * * * * [progress]: [ 4033 / 9559 ] simplifiying candidate # 141.786 * * * * [progress]: [ 4034 / 9559 ] simplifiying candidate # 141.787 * * * * [progress]: [ 4035 / 9559 ] simplifiying candidate # 141.787 * * * * [progress]: [ 4036 / 9559 ] simplifiying candidate # 141.787 * * * * [progress]: [ 4037 / 9559 ] simplifiying candidate # 141.787 * * * * [progress]: [ 4038 / 9559 ] simplifiying candidate # 141.787 * * * * [progress]: [ 4039 / 9559 ] simplifiying candidate # 141.787 * * * * [progress]: [ 4040 / 9559 ] simplifiying candidate # 141.787 * * * * [progress]: [ 4041 / 9559 ] simplifiying candidate # 141.787 * * * * [progress]: [ 4042 / 9559 ] simplifiying candidate # 141.787 * * * * [progress]: [ 4043 / 9559 ] simplifiying candidate # 141.787 * * * * [progress]: [ 4044 / 9559 ] simplifiying candidate # 141.787 * * * * [progress]: [ 4045 / 9559 ] simplifiying candidate # 141.788 * * * * [progress]: [ 4046 / 9559 ] simplifiying candidate # 141.788 * * * * [progress]: [ 4047 / 9559 ] simplifiying candidate # 141.788 * * * * [progress]: [ 4048 / 9559 ] simplifiying candidate # 141.788 * * * * [progress]: [ 4049 / 9559 ] simplifiying candidate # 141.788 * * * * [progress]: [ 4050 / 9559 ] simplifiying candidate # 141.788 * * * * [progress]: [ 4051 / 9559 ] simplifiying candidate # 141.788 * * * * [progress]: [ 4052 / 9559 ] simplifiying candidate # 141.788 * * * * [progress]: [ 4053 / 9559 ] simplifiying candidate # 141.788 * * * * [progress]: [ 4054 / 9559 ] simplifiying candidate # 141.788 * * * * [progress]: [ 4055 / 9559 ] simplifiying candidate # 141.789 * * * * [progress]: [ 4056 / 9559 ] simplifiying candidate # 141.789 * * * * [progress]: [ 4057 / 9559 ] simplifiying candidate # 141.789 * * * * [progress]: [ 4058 / 9559 ] simplifiying candidate # 141.789 * * * * [progress]: [ 4059 / 9559 ] simplifiying candidate # 141.789 * * * * [progress]: [ 4060 / 9559 ] simplifiying candidate # 141.789 * * * * [progress]: [ 4061 / 9559 ] simplifiying candidate # 141.789 * * * * [progress]: [ 4062 / 9559 ] simplifiying candidate # 141.789 * * * * [progress]: [ 4063 / 9559 ] simplifiying candidate # 141.789 * * * * [progress]: [ 4064 / 9559 ] simplifiying candidate # 141.790 * * * * [progress]: [ 4065 / 9559 ] simplifiying candidate # 141.790 * * * * [progress]: [ 4066 / 9559 ] simplifiying candidate # 141.790 * * * * [progress]: [ 4067 / 9559 ] simplifiying candidate # 141.790 * * * * [progress]: [ 4068 / 9559 ] simplifiying candidate # 141.790 * * * * [progress]: [ 4069 / 9559 ] simplifiying candidate # 141.790 * * * * [progress]: [ 4070 / 9559 ] simplifiying candidate # 141.790 * * * * [progress]: [ 4071 / 9559 ] simplifiying candidate # 141.790 * * * * [progress]: [ 4072 / 9559 ] simplifiying candidate # 141.790 * * * * [progress]: [ 4073 / 9559 ] simplifiying candidate # 141.790 * * * * [progress]: [ 4074 / 9559 ] simplifiying candidate # 141.791 * * * * [progress]: [ 4075 / 9559 ] simplifiying candidate # 141.791 * * * * [progress]: [ 4076 / 9559 ] simplifiying candidate # 141.791 * * * * [progress]: [ 4077 / 9559 ] simplifiying candidate # 141.791 * * * * [progress]: [ 4078 / 9559 ] simplifiying candidate # 141.791 * * * * [progress]: [ 4079 / 9559 ] simplifiying candidate # 141.791 * * * * [progress]: [ 4080 / 9559 ] simplifiying candidate # 141.791 * * * * [progress]: [ 4081 / 9559 ] simplifiying candidate # 141.791 * * * * [progress]: [ 4082 / 9559 ] simplifiying candidate # 141.791 * * * * [progress]: [ 4083 / 9559 ] simplifiying candidate # 141.792 * * * * [progress]: [ 4084 / 9559 ] simplifiying candidate # 141.792 * * * * [progress]: [ 4085 / 9559 ] simplifiying candidate # 141.792 * * * * [progress]: [ 4086 / 9559 ] simplifiying candidate # 141.792 * * * * [progress]: [ 4087 / 9559 ] simplifiying candidate # 141.792 * * * * [progress]: [ 4088 / 9559 ] simplifiying candidate # 141.792 * * * * [progress]: [ 4089 / 9559 ] simplifiying candidate # 141.792 * * * * [progress]: [ 4090 / 9559 ] simplifiying candidate # 141.792 * * * * [progress]: [ 4091 / 9559 ] simplifiying candidate # 141.792 * * * * [progress]: [ 4092 / 9559 ] simplifiying candidate # 141.793 * * * * [progress]: [ 4093 / 9559 ] simplifiying candidate # 141.793 * * * * [progress]: [ 4094 / 9559 ] simplifiying candidate # 141.793 * * * * [progress]: [ 4095 / 9559 ] simplifiying candidate # 141.793 * * * * [progress]: [ 4096 / 9559 ] simplifiying candidate # 141.793 * * * * [progress]: [ 4097 / 9559 ] simplifiying candidate # 141.793 * * * * [progress]: [ 4098 / 9559 ] simplifiying candidate # 141.793 * * * * [progress]: [ 4099 / 9559 ] simplifiying candidate # 141.793 * * * * [progress]: [ 4100 / 9559 ] simplifiying candidate # 141.793 * * * * [progress]: [ 4101 / 9559 ] simplifiying candidate # 141.794 * * * * [progress]: [ 4102 / 9559 ] simplifiying candidate # 141.794 * * * * [progress]: [ 4103 / 9559 ] simplifiying candidate # 141.794 * * * * [progress]: [ 4104 / 9559 ] simplifiying candidate # 141.794 * * * * [progress]: [ 4105 / 9559 ] simplifiying candidate # 141.794 * * * * [progress]: [ 4106 / 9559 ] simplifiying candidate # 141.794 * * * * [progress]: [ 4107 / 9559 ] simplifiying candidate # 141.794 * * * * [progress]: [ 4108 / 9559 ] simplifiying candidate # 141.794 * * * * [progress]: [ 4109 / 9559 ] simplifiying candidate # 141.794 * * * * [progress]: [ 4110 / 9559 ] simplifiying candidate # 141.795 * * * * [progress]: [ 4111 / 9559 ] simplifiying candidate # 141.795 * * * * [progress]: [ 4112 / 9559 ] simplifiying candidate # 141.795 * * * * [progress]: [ 4113 / 9559 ] simplifiying candidate # 141.795 * * * * [progress]: [ 4114 / 9559 ] simplifiying candidate # 141.795 * * * * [progress]: [ 4115 / 9559 ] simplifiying candidate # 141.795 * * * * [progress]: [ 4116 / 9559 ] simplifiying candidate # 141.795 * * * * [progress]: [ 4117 / 9559 ] simplifiying candidate # 141.795 * * * * [progress]: [ 4118 / 9559 ] simplifiying candidate # 141.795 * * * * [progress]: [ 4119 / 9559 ] simplifiying candidate # 141.796 * * * * [progress]: [ 4120 / 9559 ] simplifiying candidate # 141.796 * * * * [progress]: [ 4121 / 9559 ] simplifiying candidate # 141.796 * * * * [progress]: [ 4122 / 9559 ] simplifiying candidate # 141.796 * * * * [progress]: [ 4123 / 9559 ] simplifiying candidate # 141.796 * * * * [progress]: [ 4124 / 9559 ] simplifiying candidate # 141.796 * * * * [progress]: [ 4125 / 9559 ] simplifiying candidate # 141.796 * * * * [progress]: [ 4126 / 9559 ] simplifiying candidate # 141.796 * * * * [progress]: [ 4127 / 9559 ] simplifiying candidate # 141.797 * * * * [progress]: [ 4128 / 9559 ] simplifiying candidate # 141.797 * * * * [progress]: [ 4129 / 9559 ] simplifiying candidate # 141.797 * * * * [progress]: [ 4130 / 9559 ] simplifiying candidate # 141.797 * * * * [progress]: [ 4131 / 9559 ] simplifiying candidate # 141.797 * * * * [progress]: [ 4132 / 9559 ] simplifiying candidate # 141.797 * * * * [progress]: [ 4133 / 9559 ] simplifiying candidate # 141.797 * * * * [progress]: [ 4134 / 9559 ] simplifiying candidate # 141.797 * * * * [progress]: [ 4135 / 9559 ] simplifiying candidate # 141.798 * * * * [progress]: [ 4136 / 9559 ] simplifiying candidate # 141.798 * * * * [progress]: [ 4137 / 9559 ] simplifiying candidate # 141.798 * * * * [progress]: [ 4138 / 9559 ] simplifiying candidate # 141.798 * * * * [progress]: [ 4139 / 9559 ] simplifiying candidate # 141.798 * * * * [progress]: [ 4140 / 9559 ] simplifiying candidate # 141.798 * * * * [progress]: [ 4141 / 9559 ] simplifiying candidate # 141.798 * * * * [progress]: [ 4142 / 9559 ] simplifiying candidate # 141.798 * * * * [progress]: [ 4143 / 9559 ] simplifiying candidate # 141.798 * * * * [progress]: [ 4144 / 9559 ] simplifiying candidate # 141.798 * * * * [progress]: [ 4145 / 9559 ] simplifiying candidate # 141.799 * * * * [progress]: [ 4146 / 9559 ] simplifiying candidate # 141.799 * * * * [progress]: [ 4147 / 9559 ] simplifiying candidate # 141.799 * * * * [progress]: [ 4148 / 9559 ] simplifiying candidate # 141.799 * * * * [progress]: [ 4149 / 9559 ] simplifiying candidate # 141.799 * * * * [progress]: [ 4150 / 9559 ] simplifiying candidate # 141.799 * * * * [progress]: [ 4151 / 9559 ] simplifiying candidate # 141.799 * * * * [progress]: [ 4152 / 9559 ] simplifiying candidate # 141.799 * * * * [progress]: [ 4153 / 9559 ] simplifiying candidate # 141.799 * * * * [progress]: [ 4154 / 9559 ] simplifiying candidate # 141.800 * * * * [progress]: [ 4155 / 9559 ] simplifiying candidate # 141.800 * * * * [progress]: [ 4156 / 9559 ] simplifiying candidate # 141.800 * * * * [progress]: [ 4157 / 9559 ] simplifiying candidate # 141.800 * * * * [progress]: [ 4158 / 9559 ] simplifiying candidate # 141.800 * * * * [progress]: [ 4159 / 9559 ] simplifiying candidate # 141.800 * * * * [progress]: [ 4160 / 9559 ] simplifiying candidate # 141.800 * * * * [progress]: [ 4161 / 9559 ] simplifiying candidate # 141.800 * * * * [progress]: [ 4162 / 9559 ] simplifiying candidate # 141.800 * * * * [progress]: [ 4163 / 9559 ] simplifiying candidate # 141.800 * * * * [progress]: [ 4164 / 9559 ] simplifiying candidate # 141.801 * * * * [progress]: [ 4165 / 9559 ] simplifiying candidate # 141.801 * * * * [progress]: [ 4166 / 9559 ] simplifiying candidate # 141.801 * * * * [progress]: [ 4167 / 9559 ] simplifiying candidate # 141.801 * * * * [progress]: [ 4168 / 9559 ] simplifiying candidate # 141.801 * * * * [progress]: [ 4169 / 9559 ] simplifiying candidate # 141.801 * * * * [progress]: [ 4170 / 9559 ] simplifiying candidate # 141.801 * * * * [progress]: [ 4171 / 9559 ] simplifiying candidate # 141.801 * * * * [progress]: [ 4172 / 9559 ] simplifiying candidate # 141.801 * * * * [progress]: [ 4173 / 9559 ] simplifiying candidate # 141.802 * * * * [progress]: [ 4174 / 9559 ] simplifiying candidate # 141.802 * * * * [progress]: [ 4175 / 9559 ] simplifiying candidate # 141.802 * * * * [progress]: [ 4176 / 9559 ] simplifiying candidate # 141.802 * * * * [progress]: [ 4177 / 9559 ] simplifiying candidate # 141.802 * * * * [progress]: [ 4178 / 9559 ] simplifiying candidate # 141.802 * * * * [progress]: [ 4179 / 9559 ] simplifiying candidate # 141.802 * * * * [progress]: [ 4180 / 9559 ] simplifiying candidate # 141.802 * * * * [progress]: [ 4181 / 9559 ] simplifiying candidate # 141.802 * * * * [progress]: [ 4182 / 9559 ] simplifiying candidate # 141.803 * * * * [progress]: [ 4183 / 9559 ] simplifiying candidate # 141.803 * * * * [progress]: [ 4184 / 9559 ] simplifiying candidate # 141.803 * * * * [progress]: [ 4185 / 9559 ] simplifiying candidate # 141.803 * * * * [progress]: [ 4186 / 9559 ] simplifiying candidate # 141.803 * * * * [progress]: [ 4187 / 9559 ] simplifiying candidate # 141.803 * * * * [progress]: [ 4188 / 9559 ] simplifiying candidate # 141.803 * * * * [progress]: [ 4189 / 9559 ] simplifiying candidate # 141.803 * * * * [progress]: [ 4190 / 9559 ] simplifiying candidate # 141.803 * * * * [progress]: [ 4191 / 9559 ] simplifiying candidate # 141.804 * * * * [progress]: [ 4192 / 9559 ] simplifiying candidate # 141.804 * * * * [progress]: [ 4193 / 9559 ] simplifiying candidate # 141.804 * * * * [progress]: [ 4194 / 9559 ] simplifiying candidate # 141.804 * * * * [progress]: [ 4195 / 9559 ] simplifiying candidate # 141.804 * * * * [progress]: [ 4196 / 9559 ] simplifiying candidate # 141.804 * * * * [progress]: [ 4197 / 9559 ] simplifiying candidate # 141.804 * * * * [progress]: [ 4198 / 9559 ] simplifiying candidate # 141.804 * * * * [progress]: [ 4199 / 9559 ] simplifiying candidate # 141.804 * * * * [progress]: [ 4200 / 9559 ] simplifiying candidate # 141.804 * * * * [progress]: [ 4201 / 9559 ] simplifiying candidate # 141.805 * * * * [progress]: [ 4202 / 9559 ] simplifiying candidate # 141.805 * * * * [progress]: [ 4203 / 9559 ] simplifiying candidate # 141.805 * * * * [progress]: [ 4204 / 9559 ] simplifiying candidate # 141.805 * * * * [progress]: [ 4205 / 9559 ] simplifiying candidate # 141.805 * * * * [progress]: [ 4206 / 9559 ] simplifiying candidate # 141.805 * * * * [progress]: [ 4207 / 9559 ] simplifiying candidate # 141.805 * * * * [progress]: [ 4208 / 9559 ] simplifiying candidate # 141.805 * * * * [progress]: [ 4209 / 9559 ] simplifiying candidate # 141.805 * * * * [progress]: [ 4210 / 9559 ] simplifiying candidate # 141.806 * * * * [progress]: [ 4211 / 9559 ] simplifiying candidate # 141.806 * * * * [progress]: [ 4212 / 9559 ] simplifiying candidate # 141.806 * * * * [progress]: [ 4213 / 9559 ] simplifiying candidate # 141.806 * * * * [progress]: [ 4214 / 9559 ] simplifiying candidate # 141.806 * * * * [progress]: [ 4215 / 9559 ] simplifiying candidate # 141.806 * * * * [progress]: [ 4216 / 9559 ] simplifiying candidate # 141.806 * * * * [progress]: [ 4217 / 9559 ] simplifiying candidate # 141.806 * * * * [progress]: [ 4218 / 9559 ] simplifiying candidate # 141.806 * * * * [progress]: [ 4219 / 9559 ] simplifiying candidate # 141.806 * * * * [progress]: [ 4220 / 9559 ] simplifiying candidate # 141.807 * * * * [progress]: [ 4221 / 9559 ] simplifiying candidate # 141.807 * * * * [progress]: [ 4222 / 9559 ] simplifiying candidate # 141.807 * * * * [progress]: [ 4223 / 9559 ] simplifiying candidate # 141.807 * * * * [progress]: [ 4224 / 9559 ] simplifiying candidate # 141.807 * * * * [progress]: [ 4225 / 9559 ] simplifiying candidate # 141.807 * * * * [progress]: [ 4226 / 9559 ] simplifiying candidate # 141.807 * * * * [progress]: [ 4227 / 9559 ] simplifiying candidate # 141.807 * * * * [progress]: [ 4228 / 9559 ] simplifiying candidate # 141.807 * * * * [progress]: [ 4229 / 9559 ] simplifiying candidate # 141.808 * * * * [progress]: [ 4230 / 9559 ] simplifiying candidate # 141.808 * * * * [progress]: [ 4231 / 9559 ] simplifiying candidate # 141.808 * * * * [progress]: [ 4232 / 9559 ] simplifiying candidate # 141.808 * * * * [progress]: [ 4233 / 9559 ] simplifiying candidate # 141.808 * * * * [progress]: [ 4234 / 9559 ] simplifiying candidate # 141.808 * * * * [progress]: [ 4235 / 9559 ] simplifiying candidate # 141.808 * * * * [progress]: [ 4236 / 9559 ] simplifiying candidate # 141.808 * * * * [progress]: [ 4237 / 9559 ] simplifiying candidate # 141.808 * * * * [progress]: [ 4238 / 9559 ] simplifiying candidate # 141.809 * * * * [progress]: [ 4239 / 9559 ] simplifiying candidate # 141.809 * * * * [progress]: [ 4240 / 9559 ] simplifiying candidate # 141.809 * * * * [progress]: [ 4241 / 9559 ] simplifiying candidate # 141.809 * * * * [progress]: [ 4242 / 9559 ] simplifiying candidate # 141.809 * * * * [progress]: [ 4243 / 9559 ] simplifiying candidate # 141.809 * * * * [progress]: [ 4244 / 9559 ] simplifiying candidate # 141.809 * * * * [progress]: [ 4245 / 9559 ] simplifiying candidate # 141.809 * * * * [progress]: [ 4246 / 9559 ] simplifiying candidate # 141.809 * * * * [progress]: [ 4247 / 9559 ] simplifiying candidate # 141.810 * * * * [progress]: [ 4248 / 9559 ] simplifiying candidate # 141.810 * * * * [progress]: [ 4249 / 9559 ] simplifiying candidate # 141.810 * * * * [progress]: [ 4250 / 9559 ] simplifiying candidate # 141.810 * * * * [progress]: [ 4251 / 9559 ] simplifiying candidate # 141.810 * * * * [progress]: [ 4252 / 9559 ] simplifiying candidate # 141.810 * * * * [progress]: [ 4253 / 9559 ] simplifiying candidate # 141.810 * * * * [progress]: [ 4254 / 9559 ] simplifiying candidate # 141.810 * * * * [progress]: [ 4255 / 9559 ] simplifiying candidate # 141.810 * * * * [progress]: [ 4256 / 9559 ] simplifiying candidate # 141.810 * * * * [progress]: [ 4257 / 9559 ] simplifiying candidate # 141.811 * * * * [progress]: [ 4258 / 9559 ] simplifiying candidate # 141.811 * * * * [progress]: [ 4259 / 9559 ] simplifiying candidate # 141.811 * * * * [progress]: [ 4260 / 9559 ] simplifiying candidate # 141.811 * * * * [progress]: [ 4261 / 9559 ] simplifiying candidate # 141.811 * * * * [progress]: [ 4262 / 9559 ] simplifiying candidate # 141.811 * * * * [progress]: [ 4263 / 9559 ] simplifiying candidate # 141.811 * * * * [progress]: [ 4264 / 9559 ] simplifiying candidate # 141.811 * * * * [progress]: [ 4265 / 9559 ] simplifiying candidate # 141.811 * * * * [progress]: [ 4266 / 9559 ] simplifiying candidate # 141.812 * * * * [progress]: [ 4267 / 9559 ] simplifiying candidate # 141.812 * * * * [progress]: [ 4268 / 9559 ] simplifiying candidate # 141.812 * * * * [progress]: [ 4269 / 9559 ] simplifiying candidate # 141.812 * * * * [progress]: [ 4270 / 9559 ] simplifiying candidate # 141.812 * * * * [progress]: [ 4271 / 9559 ] simplifiying candidate # 141.812 * * * * [progress]: [ 4272 / 9559 ] simplifiying candidate # 141.812 * * * * [progress]: [ 4273 / 9559 ] simplifiying candidate # 141.812 * * * * [progress]: [ 4274 / 9559 ] simplifiying candidate # 141.812 * * * * [progress]: [ 4275 / 9559 ] simplifiying candidate # 141.812 * * * * [progress]: [ 4276 / 9559 ] simplifiying candidate # 141.813 * * * * [progress]: [ 4277 / 9559 ] simplifiying candidate # 141.813 * * * * [progress]: [ 4278 / 9559 ] simplifiying candidate # 141.813 * * * * [progress]: [ 4279 / 9559 ] simplifiying candidate # 141.813 * * * * [progress]: [ 4280 / 9559 ] simplifiying candidate # 141.813 * * * * [progress]: [ 4281 / 9559 ] simplifiying candidate # 141.813 * * * * [progress]: [ 4282 / 9559 ] simplifiying candidate # 141.813 * * * * [progress]: [ 4283 / 9559 ] simplifiying candidate # 141.813 * * * * [progress]: [ 4284 / 9559 ] simplifiying candidate # 141.813 * * * * [progress]: [ 4285 / 9559 ] simplifiying candidate # 141.814 * * * * [progress]: [ 4286 / 9559 ] simplifiying candidate # 141.814 * * * * [progress]: [ 4287 / 9559 ] simplifiying candidate # 141.814 * * * * [progress]: [ 4288 / 9559 ] simplifiying candidate # 141.814 * * * * [progress]: [ 4289 / 9559 ] simplifiying candidate # 141.814 * * * * [progress]: [ 4290 / 9559 ] simplifiying candidate # 141.814 * * * * [progress]: [ 4291 / 9559 ] simplifiying candidate # 141.814 * * * * [progress]: [ 4292 / 9559 ] simplifiying candidate # 141.814 * * * * [progress]: [ 4293 / 9559 ] simplifiying candidate # 141.814 * * * * [progress]: [ 4294 / 9559 ] simplifiying candidate # 141.814 * * * * [progress]: [ 4295 / 9559 ] simplifiying candidate # 141.815 * * * * [progress]: [ 4296 / 9559 ] simplifiying candidate # 141.815 * * * * [progress]: [ 4297 / 9559 ] simplifiying candidate # 141.815 * * * * [progress]: [ 4298 / 9559 ] simplifiying candidate # 141.815 * * * * [progress]: [ 4299 / 9559 ] simplifiying candidate # 141.815 * * * * [progress]: [ 4300 / 9559 ] simplifiying candidate # 141.815 * * * * [progress]: [ 4301 / 9559 ] simplifiying candidate # 141.815 * * * * [progress]: [ 4302 / 9559 ] simplifiying candidate # 141.815 * * * * [progress]: [ 4303 / 9559 ] simplifiying candidate # 141.815 * * * * [progress]: [ 4304 / 9559 ] simplifiying candidate # 141.816 * * * * [progress]: [ 4305 / 9559 ] simplifiying candidate # 141.816 * * * * [progress]: [ 4306 / 9559 ] simplifiying candidate # 141.816 * * * * [progress]: [ 4307 / 9559 ] simplifiying candidate # 141.816 * * * * [progress]: [ 4308 / 9559 ] simplifiying candidate # 141.816 * * * * [progress]: [ 4309 / 9559 ] simplifiying candidate # 141.816 * * * * [progress]: [ 4310 / 9559 ] simplifiying candidate # 141.816 * * * * [progress]: [ 4311 / 9559 ] simplifiying candidate # 141.816 * * * * [progress]: [ 4312 / 9559 ] simplifiying candidate # 141.817 * * * * [progress]: [ 4313 / 9559 ] simplifiying candidate # 141.817 * * * * [progress]: [ 4314 / 9559 ] simplifiying candidate # 141.817 * * * * [progress]: [ 4315 / 9559 ] simplifiying candidate # 141.817 * * * * [progress]: [ 4316 / 9559 ] simplifiying candidate # 141.817 * * * * [progress]: [ 4317 / 9559 ] simplifiying candidate # 141.817 * * * * [progress]: [ 4318 / 9559 ] simplifiying candidate # 141.817 * * * * [progress]: [ 4319 / 9559 ] simplifiying candidate # 141.817 * * * * [progress]: [ 4320 / 9559 ] simplifiying candidate # 141.817 * * * * [progress]: [ 4321 / 9559 ] simplifiying candidate # 141.818 * * * * [progress]: [ 4322 / 9559 ] simplifiying candidate # 141.818 * * * * [progress]: [ 4323 / 9559 ] simplifiying candidate # 141.818 * * * * [progress]: [ 4324 / 9559 ] simplifiying candidate # 141.818 * * * * [progress]: [ 4325 / 9559 ] simplifiying candidate # 141.818 * * * * [progress]: [ 4326 / 9559 ] simplifiying candidate # 141.818 * * * * [progress]: [ 4327 / 9559 ] simplifiying candidate # 141.818 * * * * [progress]: [ 4328 / 9559 ] simplifiying candidate # 141.818 * * * * [progress]: [ 4329 / 9559 ] simplifiying candidate # 141.819 * * * * [progress]: [ 4330 / 9559 ] simplifiying candidate # 141.819 * * * * [progress]: [ 4331 / 9559 ] simplifiying candidate # 141.819 * * * * [progress]: [ 4332 / 9559 ] simplifiying candidate # 141.819 * * * * [progress]: [ 4333 / 9559 ] simplifiying candidate # 141.819 * * * * [progress]: [ 4334 / 9559 ] simplifiying candidate # 141.819 * * * * [progress]: [ 4335 / 9559 ] simplifiying candidate # 141.819 * * * * [progress]: [ 4336 / 9559 ] simplifiying candidate # 141.819 * * * * [progress]: [ 4337 / 9559 ] simplifiying candidate # 141.819 * * * * [progress]: [ 4338 / 9559 ] simplifiying candidate # 141.820 * * * * [progress]: [ 4339 / 9559 ] simplifiying candidate # 141.820 * * * * [progress]: [ 4340 / 9559 ] simplifiying candidate # 141.820 * * * * [progress]: [ 4341 / 9559 ] simplifiying candidate # 141.820 * * * * [progress]: [ 4342 / 9559 ] simplifiying candidate # 141.820 * * * * [progress]: [ 4343 / 9559 ] simplifiying candidate # 141.820 * * * * [progress]: [ 4344 / 9559 ] simplifiying candidate # 141.820 * * * * [progress]: [ 4345 / 9559 ] simplifiying candidate # 141.820 * * * * [progress]: [ 4346 / 9559 ] simplifiying candidate # 141.820 * * * * [progress]: [ 4347 / 9559 ] simplifiying candidate # 141.821 * * * * [progress]: [ 4348 / 9559 ] simplifiying candidate # 141.821 * * * * [progress]: [ 4349 / 9559 ] simplifiying candidate # 141.821 * * * * [progress]: [ 4350 / 9559 ] simplifiying candidate # 141.821 * * * * [progress]: [ 4351 / 9559 ] simplifiying candidate # 141.821 * * * * [progress]: [ 4352 / 9559 ] simplifiying candidate # 141.821 * * * * [progress]: [ 4353 / 9559 ] simplifiying candidate # 141.821 * * * * [progress]: [ 4354 / 9559 ] simplifiying candidate # 141.821 * * * * [progress]: [ 4355 / 9559 ] simplifiying candidate # 141.822 * * * * [progress]: [ 4356 / 9559 ] simplifiying candidate # 141.822 * * * * [progress]: [ 4357 / 9559 ] simplifiying candidate # 141.822 * * * * [progress]: [ 4358 / 9559 ] simplifiying candidate # 141.822 * * * * [progress]: [ 4359 / 9559 ] simplifiying candidate # 141.822 * * * * [progress]: [ 4360 / 9559 ] simplifiying candidate # 141.822 * * * * [progress]: [ 4361 / 9559 ] simplifiying candidate # 141.822 * * * * [progress]: [ 4362 / 9559 ] simplifiying candidate # 141.822 * * * * [progress]: [ 4363 / 9559 ] simplifiying candidate # 141.822 * * * * [progress]: [ 4364 / 9559 ] simplifiying candidate # 141.823 * * * * [progress]: [ 4365 / 9559 ] simplifiying candidate # 141.823 * * * * [progress]: [ 4366 / 9559 ] simplifiying candidate # 141.823 * * * * [progress]: [ 4367 / 9559 ] simplifiying candidate # 141.823 * * * * [progress]: [ 4368 / 9559 ] simplifiying candidate # 141.823 * * * * [progress]: [ 4369 / 9559 ] simplifiying candidate # 141.823 * * * * [progress]: [ 4370 / 9559 ] simplifiying candidate # 141.823 * * * * [progress]: [ 4371 / 9559 ] simplifiying candidate # 141.823 * * * * [progress]: [ 4372 / 9559 ] simplifiying candidate # 141.824 * * * * [progress]: [ 4373 / 9559 ] simplifiying candidate # 141.824 * * * * [progress]: [ 4374 / 9559 ] simplifiying candidate # 141.824 * * * * [progress]: [ 4375 / 9559 ] simplifiying candidate # 141.824 * * * * [progress]: [ 4376 / 9559 ] simplifiying candidate # 141.824 * * * * [progress]: [ 4377 / 9559 ] simplifiying candidate # 141.824 * * * * [progress]: [ 4378 / 9559 ] simplifiying candidate # 141.824 * * * * [progress]: [ 4379 / 9559 ] simplifiying candidate # 141.824 * * * * [progress]: [ 4380 / 9559 ] simplifiying candidate # 141.824 * * * * [progress]: [ 4381 / 9559 ] simplifiying candidate # 141.825 * * * * [progress]: [ 4382 / 9559 ] simplifiying candidate # 141.825 * * * * [progress]: [ 4383 / 9559 ] simplifiying candidate # 141.825 * * * * [progress]: [ 4384 / 9559 ] simplifiying candidate # 141.825 * * * * [progress]: [ 4385 / 9559 ] simplifiying candidate # 141.825 * * * * [progress]: [ 4386 / 9559 ] simplifiying candidate # 141.825 * * * * [progress]: [ 4387 / 9559 ] simplifiying candidate # 141.825 * * * * [progress]: [ 4388 / 9559 ] simplifiying candidate # 141.825 * * * * [progress]: [ 4389 / 9559 ] simplifiying candidate # 141.825 * * * * [progress]: [ 4390 / 9559 ] simplifiying candidate # 141.825 * * * * [progress]: [ 4391 / 9559 ] simplifiying candidate # 141.826 * * * * [progress]: [ 4392 / 9559 ] simplifiying candidate # 141.826 * * * * [progress]: [ 4393 / 9559 ] simplifiying candidate # 141.826 * * * * [progress]: [ 4394 / 9559 ] simplifiying candidate # 141.826 * * * * [progress]: [ 4395 / 9559 ] simplifiying candidate # 141.826 * * * * [progress]: [ 4396 / 9559 ] simplifiying candidate # 141.826 * * * * [progress]: [ 4397 / 9559 ] simplifiying candidate # 141.826 * * * * [progress]: [ 4398 / 9559 ] simplifiying candidate # 141.826 * * * * [progress]: [ 4399 / 9559 ] simplifiying candidate # 141.827 * * * * [progress]: [ 4400 / 9559 ] simplifiying candidate # 141.827 * * * * [progress]: [ 4401 / 9559 ] simplifiying candidate # 141.827 * * * * [progress]: [ 4402 / 9559 ] simplifiying candidate # 141.827 * * * * [progress]: [ 4403 / 9559 ] simplifiying candidate # 141.827 * * * * [progress]: [ 4404 / 9559 ] simplifiying candidate # 141.827 * * * * [progress]: [ 4405 / 9559 ] simplifiying candidate # 141.827 * * * * [progress]: [ 4406 / 9559 ] simplifiying candidate # 141.827 * * * * [progress]: [ 4407 / 9559 ] simplifiying candidate # 141.827 * * * * [progress]: [ 4408 / 9559 ] simplifiying candidate # 141.828 * * * * [progress]: [ 4409 / 9559 ] simplifiying candidate # 141.828 * * * * [progress]: [ 4410 / 9559 ] simplifiying candidate # 141.828 * * * * [progress]: [ 4411 / 9559 ] simplifiying candidate # 141.828 * * * * [progress]: [ 4412 / 9559 ] simplifiying candidate # 141.828 * * * * [progress]: [ 4413 / 9559 ] simplifiying candidate # 141.828 * * * * [progress]: [ 4414 / 9559 ] simplifiying candidate # 141.828 * * * * [progress]: [ 4415 / 9559 ] simplifiying candidate # 141.828 * * * * [progress]: [ 4416 / 9559 ] simplifiying candidate # 141.828 * * * * [progress]: [ 4417 / 9559 ] simplifiying candidate # 141.829 * * * * [progress]: [ 4418 / 9559 ] simplifiying candidate # 141.829 * * * * [progress]: [ 4419 / 9559 ] simplifiying candidate # 141.829 * * * * [progress]: [ 4420 / 9559 ] simplifiying candidate # 141.829 * * * * [progress]: [ 4421 / 9559 ] simplifiying candidate # 141.829 * * * * [progress]: [ 4422 / 9559 ] simplifiying candidate # 141.829 * * * * [progress]: [ 4423 / 9559 ] simplifiying candidate # 141.829 * * * * [progress]: [ 4424 / 9559 ] simplifiying candidate # 141.829 * * * * [progress]: [ 4425 / 9559 ] simplifiying candidate # 141.829 * * * * [progress]: [ 4426 / 9559 ] simplifiying candidate # 141.830 * * * * [progress]: [ 4427 / 9559 ] simplifiying candidate # 141.830 * * * * [progress]: [ 4428 / 9559 ] simplifiying candidate # 141.830 * * * * [progress]: [ 4429 / 9559 ] simplifiying candidate # 141.830 * * * * [progress]: [ 4430 / 9559 ] simplifiying candidate # 141.830 * * * * [progress]: [ 4431 / 9559 ] simplifiying candidate # 141.830 * * * * [progress]: [ 4432 / 9559 ] simplifiying candidate # 141.830 * * * * [progress]: [ 4433 / 9559 ] simplifiying candidate # 141.830 * * * * [progress]: [ 4434 / 9559 ] simplifiying candidate # 141.830 * * * * [progress]: [ 4435 / 9559 ] simplifiying candidate # 141.831 * * * * [progress]: [ 4436 / 9559 ] simplifiying candidate # 141.831 * * * * [progress]: [ 4437 / 9559 ] simplifiying candidate # 141.831 * * * * [progress]: [ 4438 / 9559 ] simplifiying candidate # 141.831 * * * * [progress]: [ 4439 / 9559 ] simplifiying candidate # 141.831 * * * * [progress]: [ 4440 / 9559 ] simplifiying candidate # 141.831 * * * * [progress]: [ 4441 / 9559 ] simplifiying candidate # 141.831 * * * * [progress]: [ 4442 / 9559 ] simplifiying candidate # 141.831 * * * * [progress]: [ 4443 / 9559 ] simplifiying candidate # 141.832 * * * * [progress]: [ 4444 / 9559 ] simplifiying candidate # 141.832 * * * * [progress]: [ 4445 / 9559 ] simplifiying candidate # 141.832 * * * * [progress]: [ 4446 / 9559 ] simplifiying candidate # 141.832 * * * * [progress]: [ 4447 / 9559 ] simplifiying candidate # 141.832 * * * * [progress]: [ 4448 / 9559 ] simplifiying candidate # 141.832 * * * * [progress]: [ 4449 / 9559 ] simplifiying candidate # 141.832 * * * * [progress]: [ 4450 / 9559 ] simplifiying candidate # 141.832 * * * * [progress]: [ 4451 / 9559 ] simplifiying candidate # 141.832 * * * * [progress]: [ 4452 / 9559 ] simplifiying candidate # 141.833 * * * * [progress]: [ 4453 / 9559 ] simplifiying candidate # 141.833 * * * * [progress]: [ 4454 / 9559 ] simplifiying candidate # 141.833 * * * * [progress]: [ 4455 / 9559 ] simplifiying candidate # 141.833 * * * * [progress]: [ 4456 / 9559 ] simplifiying candidate # 141.833 * * * * [progress]: [ 4457 / 9559 ] simplifiying candidate # 141.833 * * * * [progress]: [ 4458 / 9559 ] simplifiying candidate # 141.833 * * * * [progress]: [ 4459 / 9559 ] simplifiying candidate # 141.833 * * * * [progress]: [ 4460 / 9559 ] simplifiying candidate # 141.833 * * * * [progress]: [ 4461 / 9559 ] simplifiying candidate # 141.834 * * * * [progress]: [ 4462 / 9559 ] simplifiying candidate # 141.834 * * * * [progress]: [ 4463 / 9559 ] simplifiying candidate # 141.834 * * * * [progress]: [ 4464 / 9559 ] simplifiying candidate # 141.834 * * * * [progress]: [ 4465 / 9559 ] simplifiying candidate # 141.834 * * * * [progress]: [ 4466 / 9559 ] simplifiying candidate # 141.834 * * * * [progress]: [ 4467 / 9559 ] simplifiying candidate # 141.834 * * * * [progress]: [ 4468 / 9559 ] simplifiying candidate # 141.834 * * * * [progress]: [ 4469 / 9559 ] simplifiying candidate # 141.834 * * * * [progress]: [ 4470 / 9559 ] simplifiying candidate # 141.835 * * * * [progress]: [ 4471 / 9559 ] simplifiying candidate # 141.835 * * * * [progress]: [ 4472 / 9559 ] simplifiying candidate # 141.835 * * * * [progress]: [ 4473 / 9559 ] simplifiying candidate # 141.835 * * * * [progress]: [ 4474 / 9559 ] simplifiying candidate # 141.835 * * * * [progress]: [ 4475 / 9559 ] simplifiying candidate # 141.835 * * * * [progress]: [ 4476 / 9559 ] simplifiying candidate # 141.835 * * * * [progress]: [ 4477 / 9559 ] simplifiying candidate # 141.835 * * * * [progress]: [ 4478 / 9559 ] simplifiying candidate # 141.835 * * * * [progress]: [ 4479 / 9559 ] simplifiying candidate # 141.836 * * * * [progress]: [ 4480 / 9559 ] simplifiying candidate # 141.836 * * * * [progress]: [ 4481 / 9559 ] simplifiying candidate # 141.836 * * * * [progress]: [ 4482 / 9559 ] simplifiying candidate # 141.836 * * * * [progress]: [ 4483 / 9559 ] simplifiying candidate # 141.836 * * * * [progress]: [ 4484 / 9559 ] simplifiying candidate # 141.836 * * * * [progress]: [ 4485 / 9559 ] simplifiying candidate # 141.836 * * * * [progress]: [ 4486 / 9559 ] simplifiying candidate # 141.836 * * * * [progress]: [ 4487 / 9559 ] simplifiying candidate # 141.836 * * * * [progress]: [ 4488 / 9559 ] simplifiying candidate # 141.837 * * * * [progress]: [ 4489 / 9559 ] simplifiying candidate # 141.837 * * * * [progress]: [ 4490 / 9559 ] simplifiying candidate # 141.837 * * * * [progress]: [ 4491 / 9559 ] simplifiying candidate # 141.837 * * * * [progress]: [ 4492 / 9559 ] simplifiying candidate # 141.837 * * * * [progress]: [ 4493 / 9559 ] simplifiying candidate # 141.837 * * * * [progress]: [ 4494 / 9559 ] simplifiying candidate # 141.837 * * * * [progress]: [ 4495 / 9559 ] simplifiying candidate # 141.837 * * * * [progress]: [ 4496 / 9559 ] simplifiying candidate # 141.837 * * * * [progress]: [ 4497 / 9559 ] simplifiying candidate # 141.838 * * * * [progress]: [ 4498 / 9559 ] simplifiying candidate # 141.838 * * * * [progress]: [ 4499 / 9559 ] simplifiying candidate # 141.838 * * * * [progress]: [ 4500 / 9559 ] simplifiying candidate # 141.838 * * * * [progress]: [ 4501 / 9559 ] simplifiying candidate # 141.838 * * * * [progress]: [ 4502 / 9559 ] simplifiying candidate # 141.838 * * * * [progress]: [ 4503 / 9559 ] simplifiying candidate # 141.839 * * * * [progress]: [ 4504 / 9559 ] simplifiying candidate # 141.839 * * * * [progress]: [ 4505 / 9559 ] simplifiying candidate # 141.839 * * * * [progress]: [ 4506 / 9559 ] simplifiying candidate # 141.839 * * * * [progress]: [ 4507 / 9559 ] simplifiying candidate # 141.839 * * * * [progress]: [ 4508 / 9559 ] simplifiying candidate # 141.839 * * * * [progress]: [ 4509 / 9559 ] simplifiying candidate # 141.839 * * * * [progress]: [ 4510 / 9559 ] simplifiying candidate # 141.839 * * * * [progress]: [ 4511 / 9559 ] simplifiying candidate # 141.839 * * * * [progress]: [ 4512 / 9559 ] simplifiying candidate # 141.839 * * * * [progress]: [ 4513 / 9559 ] simplifiying candidate # 141.839 * * * * [progress]: [ 4514 / 9559 ] simplifiying candidate # 141.839 * * * * [progress]: [ 4515 / 9559 ] simplifiying candidate # 141.839 * * * * [progress]: [ 4516 / 9559 ] simplifiying candidate # 141.840 * * * * [progress]: [ 4517 / 9559 ] simplifiying candidate # 141.840 * * * * [progress]: [ 4518 / 9559 ] simplifiying candidate # 141.840 * * * * [progress]: [ 4519 / 9559 ] simplifiying candidate # 141.840 * * * * [progress]: [ 4520 / 9559 ] simplifiying candidate # 141.840 * * * * [progress]: [ 4521 / 9559 ] simplifiying candidate # 141.840 * * * * [progress]: [ 4522 / 9559 ] simplifiying candidate # 141.840 * * * * [progress]: [ 4523 / 9559 ] simplifiying candidate # 141.840 * * * * [progress]: [ 4524 / 9559 ] simplifiying candidate # 141.840 * * * * [progress]: [ 4525 / 9559 ] simplifiying candidate # 141.840 * * * * [progress]: [ 4526 / 9559 ] simplifiying candidate # 141.840 * * * * [progress]: [ 4527 / 9559 ] simplifiying candidate # 141.840 * * * * [progress]: [ 4528 / 9559 ] simplifiying candidate # 141.840 * * * * [progress]: [ 4529 / 9559 ] simplifiying candidate # 141.840 * * * * [progress]: [ 4530 / 9559 ] simplifiying candidate # 141.841 * * * * [progress]: [ 4531 / 9559 ] simplifiying candidate # 141.841 * * * * [progress]: [ 4532 / 9559 ] simplifiying candidate # 141.841 * * * * [progress]: [ 4533 / 9559 ] simplifiying candidate # 141.841 * * * * [progress]: [ 4534 / 9559 ] simplifiying candidate # 141.841 * * * * [progress]: [ 4535 / 9559 ] simplifiying candidate # 141.841 * * * * [progress]: [ 4536 / 9559 ] simplifiying candidate # 141.841 * * * * [progress]: [ 4537 / 9559 ] simplifiying candidate # 141.841 * * * * [progress]: [ 4538 / 9559 ] simplifiying candidate # 141.841 * * * * [progress]: [ 4539 / 9559 ] simplifiying candidate # 141.841 * * * * [progress]: [ 4540 / 9559 ] simplifiying candidate # 141.841 * * * * [progress]: [ 4541 / 9559 ] simplifiying candidate # 141.841 * * * * [progress]: [ 4542 / 9559 ] simplifiying candidate # 141.841 * * * * [progress]: [ 4543 / 9559 ] simplifiying candidate # 141.841 * * * * [progress]: [ 4544 / 9559 ] simplifiying candidate # 141.841 * * * * [progress]: [ 4545 / 9559 ] simplifiying candidate # 141.842 * * * * [progress]: [ 4546 / 9559 ] simplifiying candidate # 141.842 * * * * [progress]: [ 4547 / 9559 ] simplifiying candidate # 141.842 * * * * [progress]: [ 4548 / 9559 ] simplifiying candidate # 141.842 * * * * [progress]: [ 4549 / 9559 ] simplifiying candidate # 141.842 * * * * [progress]: [ 4550 / 9559 ] simplifiying candidate # 141.842 * * * * [progress]: [ 4551 / 9559 ] simplifiying candidate # 141.842 * * * * [progress]: [ 4552 / 9559 ] simplifiying candidate # 141.842 * * * * [progress]: [ 4553 / 9559 ] simplifiying candidate # 141.842 * * * * [progress]: [ 4554 / 9559 ] simplifiying candidate # 141.842 * * * * [progress]: [ 4555 / 9559 ] simplifiying candidate # 141.842 * * * * [progress]: [ 4556 / 9559 ] simplifiying candidate # 141.842 * * * * [progress]: [ 4557 / 9559 ] simplifiying candidate # 141.842 * * * * [progress]: [ 4558 / 9559 ] simplifiying candidate # 141.842 * * * * [progress]: [ 4559 / 9559 ] simplifiying candidate # 141.842 * * * * [progress]: [ 4560 / 9559 ] simplifiying candidate # 141.843 * * * * [progress]: [ 4561 / 9559 ] simplifiying candidate # 141.843 * * * * [progress]: [ 4562 / 9559 ] simplifiying candidate # 141.843 * * * * [progress]: [ 4563 / 9559 ] simplifiying candidate # 141.843 * * * * [progress]: [ 4564 / 9559 ] simplifiying candidate # 141.843 * * * * [progress]: [ 4565 / 9559 ] simplifiying candidate # 141.843 * * * * [progress]: [ 4566 / 9559 ] simplifiying candidate # 141.843 * * * * [progress]: [ 4567 / 9559 ] simplifiying candidate # 141.843 * * * * [progress]: [ 4568 / 9559 ] simplifiying candidate # 141.843 * * * * [progress]: [ 4569 / 9559 ] simplifiying candidate # 141.843 * * * * [progress]: [ 4570 / 9559 ] simplifiying candidate # 141.843 * * * * [progress]: [ 4571 / 9559 ] simplifiying candidate # 141.843 * * * * [progress]: [ 4572 / 9559 ] simplifiying candidate # 141.843 * * * * [progress]: [ 4573 / 9559 ] simplifiying candidate # 141.843 * * * * [progress]: [ 4574 / 9559 ] simplifiying candidate # 141.843 * * * * [progress]: [ 4575 / 9559 ] simplifiying candidate # 141.844 * * * * [progress]: [ 4576 / 9559 ] simplifiying candidate # 141.844 * * * * [progress]: [ 4577 / 9559 ] simplifiying candidate # 141.844 * * * * [progress]: [ 4578 / 9559 ] simplifiying candidate # 141.844 * * * * [progress]: [ 4579 / 9559 ] simplifiying candidate # 141.844 * * * * [progress]: [ 4580 / 9559 ] simplifiying candidate # 141.844 * * * * [progress]: [ 4581 / 9559 ] simplifiying candidate # 141.844 * * * * [progress]: [ 4582 / 9559 ] simplifiying candidate # 141.844 * * * * [progress]: [ 4583 / 9559 ] simplifiying candidate # 141.844 * * * * [progress]: [ 4584 / 9559 ] simplifiying candidate # 141.844 * * * * [progress]: [ 4585 / 9559 ] simplifiying candidate # 141.844 * * * * [progress]: [ 4586 / 9559 ] simplifiying candidate # 141.844 * * * * [progress]: [ 4587 / 9559 ] simplifiying candidate # 141.844 * * * * [progress]: [ 4588 / 9559 ] simplifiying candidate # 141.844 * * * * [progress]: [ 4589 / 9559 ] simplifiying candidate # 141.845 * * * * [progress]: [ 4590 / 9559 ] simplifiying candidate # 141.845 * * * * [progress]: [ 4591 / 9559 ] simplifiying candidate # 141.845 * * * * [progress]: [ 4592 / 9559 ] simplifiying candidate # 141.845 * * * * [progress]: [ 4593 / 9559 ] simplifiying candidate # 141.845 * * * * [progress]: [ 4594 / 9559 ] simplifiying candidate # 141.845 * * * * [progress]: [ 4595 / 9559 ] simplifiying candidate # 141.845 * * * * [progress]: [ 4596 / 9559 ] simplifiying candidate # 141.845 * * * * [progress]: [ 4597 / 9559 ] simplifiying candidate # 141.845 * * * * [progress]: [ 4598 / 9559 ] simplifiying candidate # 141.845 * * * * [progress]: [ 4599 / 9559 ] simplifiying candidate # 141.845 * * * * [progress]: [ 4600 / 9559 ] simplifiying candidate # 141.845 * * * * [progress]: [ 4601 / 9559 ] simplifiying candidate # 141.845 * * * * [progress]: [ 4602 / 9559 ] simplifiying candidate # 141.845 * * * * [progress]: [ 4603 / 9559 ] simplifiying candidate # 141.845 * * * * [progress]: [ 4604 / 9559 ] simplifiying candidate # 141.845 * * * * [progress]: [ 4605 / 9559 ] simplifiying candidate # 141.846 * * * * [progress]: [ 4606 / 9559 ] simplifiying candidate # 141.846 * * * * [progress]: [ 4607 / 9559 ] simplifiying candidate # 141.846 * * * * [progress]: [ 4608 / 9559 ] simplifiying candidate # 141.846 * * * * [progress]: [ 4609 / 9559 ] simplifiying candidate # 141.846 * * * * [progress]: [ 4610 / 9559 ] simplifiying candidate # 141.846 * * * * [progress]: [ 4611 / 9559 ] simplifiying candidate # 141.846 * * * * [progress]: [ 4612 / 9559 ] simplifiying candidate # 141.846 * * * * [progress]: [ 4613 / 9559 ] simplifiying candidate # 141.846 * * * * [progress]: [ 4614 / 9559 ] simplifiying candidate # 141.846 * * * * [progress]: [ 4615 / 9559 ] simplifiying candidate # 141.846 * * * * [progress]: [ 4616 / 9559 ] simplifiying candidate # 141.846 * * * * [progress]: [ 4617 / 9559 ] simplifiying candidate # 141.846 * * * * [progress]: [ 4618 / 9559 ] simplifiying candidate # 141.846 * * * * [progress]: [ 4619 / 9559 ] simplifiying candidate # 141.847 * * * * [progress]: [ 4620 / 9559 ] simplifiying candidate # 141.847 * * * * [progress]: [ 4621 / 9559 ] simplifiying candidate # 141.847 * * * * [progress]: [ 4622 / 9559 ] simplifiying candidate # 141.847 * * * * [progress]: [ 4623 / 9559 ] simplifiying candidate # 141.847 * * * * [progress]: [ 4624 / 9559 ] simplifiying candidate # 141.847 * * * * [progress]: [ 4625 / 9559 ] simplifiying candidate # 141.847 * * * * [progress]: [ 4626 / 9559 ] simplifiying candidate # 141.847 * * * * [progress]: [ 4627 / 9559 ] simplifiying candidate # 141.847 * * * * [progress]: [ 4628 / 9559 ] simplifiying candidate # 141.847 * * * * [progress]: [ 4629 / 9559 ] simplifiying candidate # 141.847 * * * * [progress]: [ 4630 / 9559 ] simplifiying candidate # 141.847 * * * * [progress]: [ 4631 / 9559 ] simplifiying candidate # 141.847 * * * * [progress]: [ 4632 / 9559 ] simplifiying candidate # 141.847 * * * * [progress]: [ 4633 / 9559 ] simplifiying candidate # 141.847 * * * * [progress]: [ 4634 / 9559 ] simplifiying candidate # 141.848 * * * * [progress]: [ 4635 / 9559 ] simplifiying candidate # 141.848 * * * * [progress]: [ 4636 / 9559 ] simplifiying candidate # 141.848 * * * * [progress]: [ 4637 / 9559 ] simplifiying candidate # 141.848 * * * * [progress]: [ 4638 / 9559 ] simplifiying candidate # 141.848 * * * * [progress]: [ 4639 / 9559 ] simplifiying candidate # 141.848 * * * * [progress]: [ 4640 / 9559 ] simplifiying candidate # 141.848 * * * * [progress]: [ 4641 / 9559 ] simplifiying candidate # 141.848 * * * * [progress]: [ 4642 / 9559 ] simplifiying candidate # 141.848 * * * * [progress]: [ 4643 / 9559 ] simplifiying candidate # 141.848 * * * * [progress]: [ 4644 / 9559 ] simplifiying candidate # 141.848 * * * * [progress]: [ 4645 / 9559 ] simplifiying candidate # 141.848 * * * * [progress]: [ 4646 / 9559 ] simplifiying candidate # 141.848 * * * * [progress]: [ 4647 / 9559 ] simplifiying candidate # 141.848 * * * * [progress]: [ 4648 / 9559 ] simplifiying candidate # 141.848 * * * * [progress]: [ 4649 / 9559 ] simplifiying candidate # 141.849 * * * * [progress]: [ 4650 / 9559 ] simplifiying candidate # 141.849 * * * * [progress]: [ 4651 / 9559 ] simplifiying candidate # 141.849 * * * * [progress]: [ 4652 / 9559 ] simplifiying candidate # 141.849 * * * * [progress]: [ 4653 / 9559 ] simplifiying candidate # 141.849 * * * * [progress]: [ 4654 / 9559 ] simplifiying candidate # 141.849 * * * * [progress]: [ 4655 / 9559 ] simplifiying candidate # 141.849 * * * * [progress]: [ 4656 / 9559 ] simplifiying candidate # 141.849 * * * * [progress]: [ 4657 / 9559 ] simplifiying candidate # 141.849 * * * * [progress]: [ 4658 / 9559 ] simplifiying candidate # 141.849 * * * * [progress]: [ 4659 / 9559 ] simplifiying candidate # 141.849 * * * * [progress]: [ 4660 / 9559 ] simplifiying candidate # 141.849 * * * * [progress]: [ 4661 / 9559 ] simplifiying candidate # 141.850 * * * * [progress]: [ 4662 / 9559 ] simplifiying candidate # 141.850 * * * * [progress]: [ 4663 / 9559 ] simplifiying candidate # 141.850 * * * * [progress]: [ 4664 / 9559 ] simplifiying candidate # 141.850 * * * * [progress]: [ 4665 / 9559 ] simplifiying candidate # 141.850 * * * * [progress]: [ 4666 / 9559 ] simplifiying candidate # 141.850 * * * * [progress]: [ 4667 / 9559 ] simplifiying candidate # 141.850 * * * * [progress]: [ 4668 / 9559 ] simplifiying candidate # 141.850 * * * * [progress]: [ 4669 / 9559 ] simplifiying candidate # 141.850 * * * * [progress]: [ 4670 / 9559 ] simplifiying candidate # 141.850 * * * * [progress]: [ 4671 / 9559 ] simplifiying candidate # 141.850 * * * * [progress]: [ 4672 / 9559 ] simplifiying candidate # 141.850 * * * * [progress]: [ 4673 / 9559 ] simplifiying candidate # 141.850 * * * * [progress]: [ 4674 / 9559 ] simplifiying candidate # 141.850 * * * * [progress]: [ 4675 / 9559 ] simplifiying candidate # 141.851 * * * * [progress]: [ 4676 / 9559 ] simplifiying candidate # 141.851 * * * * [progress]: [ 4677 / 9559 ] simplifiying candidate # 141.851 * * * * [progress]: [ 4678 / 9559 ] simplifiying candidate # 141.851 * * * * [progress]: [ 4679 / 9559 ] simplifiying candidate # 141.851 * * * * [progress]: [ 4680 / 9559 ] simplifiying candidate # 141.851 * * * * [progress]: [ 4681 / 9559 ] simplifiying candidate # 141.851 * * * * [progress]: [ 4682 / 9559 ] simplifiying candidate # 141.851 * * * * [progress]: [ 4683 / 9559 ] simplifiying candidate # 141.851 * * * * [progress]: [ 4684 / 9559 ] simplifiying candidate # 141.851 * * * * [progress]: [ 4685 / 9559 ] simplifiying candidate # 141.851 * * * * [progress]: [ 4686 / 9559 ] simplifiying candidate # 141.851 * * * * [progress]: [ 4687 / 9559 ] simplifiying candidate # 141.851 * * * * [progress]: [ 4688 / 9559 ] simplifiying candidate # 141.852 * * * * [progress]: [ 4689 / 9559 ] simplifiying candidate # 141.852 * * * * [progress]: [ 4690 / 9559 ] simplifiying candidate # 141.852 * * * * [progress]: [ 4691 / 9559 ] simplifiying candidate # 141.852 * * * * [progress]: [ 4692 / 9559 ] simplifiying candidate # 141.852 * * * * [progress]: [ 4693 / 9559 ] simplifiying candidate # 141.852 * * * * [progress]: [ 4694 / 9559 ] simplifiying candidate # 141.852 * * * * [progress]: [ 4695 / 9559 ] simplifiying candidate # 141.852 * * * * [progress]: [ 4696 / 9559 ] simplifiying candidate # 141.852 * * * * [progress]: [ 4697 / 9559 ] simplifiying candidate # 141.852 * * * * [progress]: [ 4698 / 9559 ] simplifiying candidate # 141.852 * * * * [progress]: [ 4699 / 9559 ] simplifiying candidate # 141.852 * * * * [progress]: [ 4700 / 9559 ] simplifiying candidate # 141.853 * * * * [progress]: [ 4701 / 9559 ] simplifiying candidate # 141.853 * * * * [progress]: [ 4702 / 9559 ] simplifiying candidate # 141.853 * * * * [progress]: [ 4703 / 9559 ] simplifiying candidate # 141.853 * * * * [progress]: [ 4704 / 9559 ] simplifiying candidate # 141.853 * * * * [progress]: [ 4705 / 9559 ] simplifiying candidate # 141.853 * * * * [progress]: [ 4706 / 9559 ] simplifiying candidate # 141.853 * * * * [progress]: [ 4707 / 9559 ] simplifiying candidate # 141.853 * * * * [progress]: [ 4708 / 9559 ] simplifiying candidate # 141.853 * * * * [progress]: [ 4709 / 9559 ] simplifiying candidate # 141.853 * * * * [progress]: [ 4710 / 9559 ] simplifiying candidate # 141.853 * * * * [progress]: [ 4711 / 9559 ] simplifiying candidate # 141.853 * * * * [progress]: [ 4712 / 9559 ] simplifiying candidate # 141.854 * * * * [progress]: [ 4713 / 9559 ] simplifiying candidate # 141.854 * * * * [progress]: [ 4714 / 9559 ] simplifiying candidate # 141.854 * * * * [progress]: [ 4715 / 9559 ] simplifiying candidate # 141.854 * * * * [progress]: [ 4716 / 9559 ] simplifiying candidate # 141.854 * * * * [progress]: [ 4717 / 9559 ] simplifiying candidate # 141.854 * * * * [progress]: [ 4718 / 9559 ] simplifiying candidate # 141.854 * * * * [progress]: [ 4719 / 9559 ] simplifiying candidate # 141.854 * * * * [progress]: [ 4720 / 9559 ] simplifiying candidate # 141.854 * * * * [progress]: [ 4721 / 9559 ] simplifiying candidate # 141.854 * * * * [progress]: [ 4722 / 9559 ] simplifiying candidate # 141.854 * * * * [progress]: [ 4723 / 9559 ] simplifiying candidate # 141.854 * * * * [progress]: [ 4724 / 9559 ] simplifiying candidate # 141.854 * * * * [progress]: [ 4725 / 9559 ] simplifiying candidate # 141.854 * * * * [progress]: [ 4726 / 9559 ] simplifiying candidate # 141.855 * * * * [progress]: [ 4727 / 9559 ] simplifiying candidate # 141.855 * * * * [progress]: [ 4728 / 9559 ] simplifiying candidate # 141.855 * * * * [progress]: [ 4729 / 9559 ] simplifiying candidate # 141.855 * * * * [progress]: [ 4730 / 9559 ] simplifiying candidate # 141.855 * * * * [progress]: [ 4731 / 9559 ] simplifiying candidate # 141.855 * * * * [progress]: [ 4732 / 9559 ] simplifiying candidate # 141.855 * * * * [progress]: [ 4733 / 9559 ] simplifiying candidate # 141.855 * * * * [progress]: [ 4734 / 9559 ] simplifiying candidate # 141.855 * * * * [progress]: [ 4735 / 9559 ] simplifiying candidate # 141.855 * * * * [progress]: [ 4736 / 9559 ] simplifiying candidate # 141.855 * * * * [progress]: [ 4737 / 9559 ] simplifiying candidate # 141.855 * * * * [progress]: [ 4738 / 9559 ] simplifiying candidate # 141.855 * * * * [progress]: [ 4739 / 9559 ] simplifiying candidate # 141.855 * * * * [progress]: [ 4740 / 9559 ] simplifiying candidate # 141.856 * * * * [progress]: [ 4741 / 9559 ] simplifiying candidate # 141.856 * * * * [progress]: [ 4742 / 9559 ] simplifiying candidate # 141.856 * * * * [progress]: [ 4743 / 9559 ] simplifiying candidate # 141.856 * * * * [progress]: [ 4744 / 9559 ] simplifiying candidate # 141.856 * * * * [progress]: [ 4745 / 9559 ] simplifiying candidate # 141.856 * * * * [progress]: [ 4746 / 9559 ] simplifiying candidate # 141.856 * * * * [progress]: [ 4747 / 9559 ] simplifiying candidate # 141.856 * * * * [progress]: [ 4748 / 9559 ] simplifiying candidate # 141.856 * * * * [progress]: [ 4749 / 9559 ] simplifiying candidate # 141.856 * * * * [progress]: [ 4750 / 9559 ] simplifiying candidate # 141.856 * * * * [progress]: [ 4751 / 9559 ] simplifiying candidate # 141.856 * * * * [progress]: [ 4752 / 9559 ] simplifiying candidate # 141.856 * * * * [progress]: [ 4753 / 9559 ] simplifiying candidate # 141.856 * * * * [progress]: [ 4754 / 9559 ] simplifiying candidate # 141.857 * * * * [progress]: [ 4755 / 9559 ] simplifiying candidate # 141.857 * * * * [progress]: [ 4756 / 9559 ] simplifiying candidate # 141.857 * * * * [progress]: [ 4757 / 9559 ] simplifiying candidate # 141.857 * * * * [progress]: [ 4758 / 9559 ] simplifiying candidate # 141.857 * * * * [progress]: [ 4759 / 9559 ] simplifiying candidate # 141.857 * * * * [progress]: [ 4760 / 9559 ] simplifiying candidate # 141.857 * * * * [progress]: [ 4761 / 9559 ] simplifiying candidate # 141.857 * * * * [progress]: [ 4762 / 9559 ] simplifiying candidate # 141.857 * * * * [progress]: [ 4763 / 9559 ] simplifiying candidate # 141.857 * * * * [progress]: [ 4764 / 9559 ] simplifiying candidate # 141.857 * * * * [progress]: [ 4765 / 9559 ] simplifiying candidate # 141.857 * * * * [progress]: [ 4766 / 9559 ] simplifiying candidate # 141.857 * * * * [progress]: [ 4767 / 9559 ] simplifiying candidate # 141.857 * * * * [progress]: [ 4768 / 9559 ] simplifiying candidate # 141.857 * * * * [progress]: [ 4769 / 9559 ] simplifiying candidate # 141.858 * * * * [progress]: [ 4770 / 9559 ] simplifiying candidate # 141.858 * * * * [progress]: [ 4771 / 9559 ] simplifiying candidate # 141.858 * * * * [progress]: [ 4772 / 9559 ] simplifiying candidate # 141.858 * * * * [progress]: [ 4773 / 9559 ] simplifiying candidate # 141.858 * * * * [progress]: [ 4774 / 9559 ] simplifiying candidate # 141.858 * * * * [progress]: [ 4775 / 9559 ] simplifiying candidate # 141.858 * * * * [progress]: [ 4776 / 9559 ] simplifiying candidate # 141.858 * * * * [progress]: [ 4777 / 9559 ] simplifiying candidate # 141.858 * * * * [progress]: [ 4778 / 9559 ] simplifiying candidate # 141.858 * * * * [progress]: [ 4779 / 9559 ] simplifiying candidate # 141.858 * * * * [progress]: [ 4780 / 9559 ] simplifiying candidate # 141.858 * * * * [progress]: [ 4781 / 9559 ] simplifiying candidate # 141.858 * * * * [progress]: [ 4782 / 9559 ] simplifiying candidate # 141.858 * * * * [progress]: [ 4783 / 9559 ] simplifiying candidate # 141.859 * * * * [progress]: [ 4784 / 9559 ] simplifiying candidate # 141.859 * * * * [progress]: [ 4785 / 9559 ] simplifiying candidate # 141.859 * * * * [progress]: [ 4786 / 9559 ] simplifiying candidate # 141.859 * * * * [progress]: [ 4787 / 9559 ] simplifiying candidate # 141.859 * * * * [progress]: [ 4788 / 9559 ] simplifiying candidate # 141.859 * * * * [progress]: [ 4789 / 9559 ] simplifiying candidate # 141.859 * * * * [progress]: [ 4790 / 9559 ] simplifiying candidate # 141.859 * * * * [progress]: [ 4791 / 9559 ] simplifiying candidate # 141.859 * * * * [progress]: [ 4792 / 9559 ] simplifiying candidate # 141.859 * * * * [progress]: [ 4793 / 9559 ] simplifiying candidate # 141.859 * * * * [progress]: [ 4794 / 9559 ] simplifiying candidate # 141.859 * * * * [progress]: [ 4795 / 9559 ] simplifiying candidate # 141.859 * * * * [progress]: [ 4796 / 9559 ] simplifiying candidate # 141.859 * * * * [progress]: [ 4797 / 9559 ] simplifiying candidate # 141.859 * * * * [progress]: [ 4798 / 9559 ] simplifiying candidate # 141.860 * * * * [progress]: [ 4799 / 9559 ] simplifiying candidate # 141.860 * * * * [progress]: [ 4800 / 9559 ] simplifiying candidate # 141.860 * * * * [progress]: [ 4801 / 9559 ] simplifiying candidate # 141.860 * * * * [progress]: [ 4802 / 9559 ] simplifiying candidate # 141.860 * * * * [progress]: [ 4803 / 9559 ] simplifiying candidate # 141.860 * * * * [progress]: [ 4804 / 9559 ] simplifiying candidate # 141.860 * * * * [progress]: [ 4805 / 9559 ] simplifiying candidate # 141.860 * * * * [progress]: [ 4806 / 9559 ] simplifiying candidate # 141.860 * * * * [progress]: [ 4807 / 9559 ] simplifiying candidate # 141.860 * * * * [progress]: [ 4808 / 9559 ] simplifiying candidate # 141.860 * * * * [progress]: [ 4809 / 9559 ] simplifiying candidate # 141.860 * * * * [progress]: [ 4810 / 9559 ] simplifiying candidate # 141.860 * * * * [progress]: [ 4811 / 9559 ] simplifiying candidate # 141.860 * * * * [progress]: [ 4812 / 9559 ] simplifiying candidate # 141.860 * * * * [progress]: [ 4813 / 9559 ] simplifiying candidate # 141.861 * * * * [progress]: [ 4814 / 9559 ] simplifiying candidate # 141.861 * * * * [progress]: [ 4815 / 9559 ] simplifiying candidate # 141.861 * * * * [progress]: [ 4816 / 9559 ] simplifiying candidate # 141.861 * * * * [progress]: [ 4817 / 9559 ] simplifiying candidate # 141.861 * * * * [progress]: [ 4818 / 9559 ] simplifiying candidate # 141.861 * * * * [progress]: [ 4819 / 9559 ] simplifiying candidate # 141.861 * * * * [progress]: [ 4820 / 9559 ] simplifiying candidate # 141.861 * * * * [progress]: [ 4821 / 9559 ] simplifiying candidate # 141.861 * * * * [progress]: [ 4822 / 9559 ] simplifiying candidate # 141.861 * * * * [progress]: [ 4823 / 9559 ] simplifiying candidate # 141.861 * * * * [progress]: [ 4824 / 9559 ] simplifiying candidate # 141.861 * * * * [progress]: [ 4825 / 9559 ] simplifiying candidate # 141.861 * * * * [progress]: [ 4826 / 9559 ] simplifiying candidate # 141.861 * * * * [progress]: [ 4827 / 9559 ] simplifiying candidate # 141.861 * * * * [progress]: [ 4828 / 9559 ] simplifiying candidate # 141.862 * * * * [progress]: [ 4829 / 9559 ] simplifiying candidate # 141.862 * * * * [progress]: [ 4830 / 9559 ] simplifiying candidate # 141.862 * * * * [progress]: [ 4831 / 9559 ] simplifiying candidate # 141.862 * * * * [progress]: [ 4832 / 9559 ] simplifiying candidate # 141.862 * * * * [progress]: [ 4833 / 9559 ] simplifiying candidate # 141.862 * * * * [progress]: [ 4834 / 9559 ] simplifiying candidate # 141.862 * * * * [progress]: [ 4835 / 9559 ] simplifiying candidate # 141.862 * * * * [progress]: [ 4836 / 9559 ] simplifiying candidate # 141.862 * * * * [progress]: [ 4837 / 9559 ] simplifiying candidate # 141.862 * * * * [progress]: [ 4838 / 9559 ] simplifiying candidate # 141.862 * * * * [progress]: [ 4839 / 9559 ] simplifiying candidate # 141.862 * * * * [progress]: [ 4840 / 9559 ] simplifiying candidate # 141.862 * * * * [progress]: [ 4841 / 9559 ] simplifiying candidate # 141.862 * * * * [progress]: [ 4842 / 9559 ] simplifiying candidate # 141.863 * * * * [progress]: [ 4843 / 9559 ] simplifiying candidate # 141.863 * * * * [progress]: [ 4844 / 9559 ] simplifiying candidate # 141.863 * * * * [progress]: [ 4845 / 9559 ] simplifiying candidate # 141.863 * * * * [progress]: [ 4846 / 9559 ] simplifiying candidate # 141.863 * * * * [progress]: [ 4847 / 9559 ] simplifiying candidate # 141.863 * * * * [progress]: [ 4848 / 9559 ] simplifiying candidate # 141.863 * * * * [progress]: [ 4849 / 9559 ] simplifiying candidate # 141.863 * * * * [progress]: [ 4850 / 9559 ] simplifiying candidate # 141.863 * * * * [progress]: [ 4851 / 9559 ] simplifiying candidate # 141.863 * * * * [progress]: [ 4852 / 9559 ] simplifiying candidate # 141.863 * * * * [progress]: [ 4853 / 9559 ] simplifiying candidate # 141.863 * * * * [progress]: [ 4854 / 9559 ] simplifiying candidate # 141.863 * * * * [progress]: [ 4855 / 9559 ] simplifiying candidate # 141.863 * * * * [progress]: [ 4856 / 9559 ] simplifiying candidate # 141.863 * * * * [progress]: [ 4857 / 9559 ] simplifiying candidate # 141.864 * * * * [progress]: [ 4858 / 9559 ] simplifiying candidate # 141.864 * * * * [progress]: [ 4859 / 9559 ] simplifiying candidate # 141.864 * * * * [progress]: [ 4860 / 9559 ] simplifiying candidate # 141.864 * * * * [progress]: [ 4861 / 9559 ] simplifiying candidate # 141.864 * * * * [progress]: [ 4862 / 9559 ] simplifiying candidate # 141.864 * * * * [progress]: [ 4863 / 9559 ] simplifiying candidate # 141.864 * * * * [progress]: [ 4864 / 9559 ] simplifiying candidate # 141.864 * * * * [progress]: [ 4865 / 9559 ] simplifiying candidate # 141.864 * * * * [progress]: [ 4866 / 9559 ] simplifiying candidate # 141.864 * * * * [progress]: [ 4867 / 9559 ] simplifiying candidate # 141.864 * * * * [progress]: [ 4868 / 9559 ] simplifiying candidate # 141.864 * * * * [progress]: [ 4869 / 9559 ] simplifiying candidate # 141.864 * * * * [progress]: [ 4870 / 9559 ] simplifiying candidate # 141.864 * * * * [progress]: [ 4871 / 9559 ] simplifiying candidate # 141.865 * * * * [progress]: [ 4872 / 9559 ] simplifiying candidate # 141.865 * * * * [progress]: [ 4873 / 9559 ] simplifiying candidate # 141.865 * * * * [progress]: [ 4874 / 9559 ] simplifiying candidate # 141.865 * * * * [progress]: [ 4875 / 9559 ] simplifiying candidate # 141.865 * * * * [progress]: [ 4876 / 9559 ] simplifiying candidate # 141.865 * * * * [progress]: [ 4877 / 9559 ] simplifiying candidate # 141.865 * * * * [progress]: [ 4878 / 9559 ] simplifiying candidate # 141.865 * * * * [progress]: [ 4879 / 9559 ] simplifiying candidate # 141.865 * * * * [progress]: [ 4880 / 9559 ] simplifiying candidate # 141.865 * * * * [progress]: [ 4881 / 9559 ] simplifiying candidate # 141.865 * * * * [progress]: [ 4882 / 9559 ] simplifiying candidate # 141.865 * * * * [progress]: [ 4883 / 9559 ] simplifiying candidate # 141.865 * * * * [progress]: [ 4884 / 9559 ] simplifiying candidate # 141.865 * * * * [progress]: [ 4885 / 9559 ] simplifiying candidate # 141.865 * * * * [progress]: [ 4886 / 9559 ] simplifiying candidate # 141.866 * * * * [progress]: [ 4887 / 9559 ] simplifiying candidate # 141.866 * * * * [progress]: [ 4888 / 9559 ] simplifiying candidate # 141.866 * * * * [progress]: [ 4889 / 9559 ] simplifiying candidate # 141.866 * * * * [progress]: [ 4890 / 9559 ] simplifiying candidate # 141.866 * * * * [progress]: [ 4891 / 9559 ] simplifiying candidate # 141.866 * * * * [progress]: [ 4892 / 9559 ] simplifiying candidate # 141.866 * * * * [progress]: [ 4893 / 9559 ] simplifiying candidate # 141.866 * * * * [progress]: [ 4894 / 9559 ] simplifiying candidate # 141.866 * * * * [progress]: [ 4895 / 9559 ] simplifiying candidate # 141.866 * * * * [progress]: [ 4896 / 9559 ] simplifiying candidate # 141.866 * * * * [progress]: [ 4897 / 9559 ] simplifiying candidate # 141.866 * * * * [progress]: [ 4898 / 9559 ] simplifiying candidate # 141.866 * * * * [progress]: [ 4899 / 9559 ] simplifiying candidate # 141.866 * * * * [progress]: [ 4900 / 9559 ] simplifiying candidate # 141.866 * * * * [progress]: [ 4901 / 9559 ] simplifiying candidate # 141.867 * * * * [progress]: [ 4902 / 9559 ] simplifiying candidate # 141.867 * * * * [progress]: [ 4903 / 9559 ] simplifiying candidate # 141.867 * * * * [progress]: [ 4904 / 9559 ] simplifiying candidate # 141.867 * * * * [progress]: [ 4905 / 9559 ] simplifiying candidate # 141.867 * * * * [progress]: [ 4906 / 9559 ] simplifiying candidate # 141.867 * * * * [progress]: [ 4907 / 9559 ] simplifiying candidate # 141.867 * * * * [progress]: [ 4908 / 9559 ] simplifiying candidate # 141.867 * * * * [progress]: [ 4909 / 9559 ] simplifiying candidate # 141.867 * * * * [progress]: [ 4910 / 9559 ] simplifiying candidate # 141.867 * * * * [progress]: [ 4911 / 9559 ] simplifiying candidate # 141.867 * * * * [progress]: [ 4912 / 9559 ] simplifiying candidate # 141.867 * * * * [progress]: [ 4913 / 9559 ] simplifiying candidate # 141.867 * * * * [progress]: [ 4914 / 9559 ] simplifiying candidate # 141.867 * * * * [progress]: [ 4915 / 9559 ] simplifiying candidate # 141.867 * * * * [progress]: [ 4916 / 9559 ] simplifiying candidate # 141.868 * * * * [progress]: [ 4917 / 9559 ] simplifiying candidate # 141.868 * * * * [progress]: [ 4918 / 9559 ] simplifiying candidate # 141.868 * * * * [progress]: [ 4919 / 9559 ] simplifiying candidate # 141.868 * * * * [progress]: [ 4920 / 9559 ] simplifiying candidate # 141.868 * * * * [progress]: [ 4921 / 9559 ] simplifiying candidate # 141.868 * * * * [progress]: [ 4922 / 9559 ] simplifiying candidate # 141.868 * * * * [progress]: [ 4923 / 9559 ] simplifiying candidate # 141.868 * * * * [progress]: [ 4924 / 9559 ] simplifiying candidate # 141.868 * * * * [progress]: [ 4925 / 9559 ] simplifiying candidate # 141.868 * * * * [progress]: [ 4926 / 9559 ] simplifiying candidate # 141.868 * * * * [progress]: [ 4927 / 9559 ] simplifiying candidate # 141.868 * * * * [progress]: [ 4928 / 9559 ] simplifiying candidate # 141.868 * * * * [progress]: [ 4929 / 9559 ] simplifiying candidate # 141.868 * * * * [progress]: [ 4930 / 9559 ] simplifiying candidate # 141.869 * * * * [progress]: [ 4931 / 9559 ] simplifiying candidate # 141.869 * * * * [progress]: [ 4932 / 9559 ] simplifiying candidate # 141.869 * * * * [progress]: [ 4933 / 9559 ] simplifiying candidate # 141.869 * * * * [progress]: [ 4934 / 9559 ] simplifiying candidate # 141.869 * * * * [progress]: [ 4935 / 9559 ] simplifiying candidate # 141.869 * * * * [progress]: [ 4936 / 9559 ] simplifiying candidate # 141.869 * * * * [progress]: [ 4937 / 9559 ] simplifiying candidate # 141.869 * * * * [progress]: [ 4938 / 9559 ] simplifiying candidate # 141.869 * * * * [progress]: [ 4939 / 9559 ] simplifiying candidate # 141.869 * * * * [progress]: [ 4940 / 9559 ] simplifiying candidate # 141.869 * * * * [progress]: [ 4941 / 9559 ] simplifiying candidate # 141.869 * * * * [progress]: [ 4942 / 9559 ] simplifiying candidate # 141.869 * * * * [progress]: [ 4943 / 9559 ] simplifiying candidate # 141.869 * * * * [progress]: [ 4944 / 9559 ] simplifiying candidate # 141.869 * * * * [progress]: [ 4945 / 9559 ] simplifiying candidate # 141.870 * * * * [progress]: [ 4946 / 9559 ] simplifiying candidate # 141.870 * * * * [progress]: [ 4947 / 9559 ] simplifiying candidate # 141.870 * * * * [progress]: [ 4948 / 9559 ] simplifiying candidate # 141.870 * * * * [progress]: [ 4949 / 9559 ] simplifiying candidate # 141.870 * * * * [progress]: [ 4950 / 9559 ] simplifiying candidate # 141.870 * * * * [progress]: [ 4951 / 9559 ] simplifiying candidate # 141.870 * * * * [progress]: [ 4952 / 9559 ] simplifiying candidate # 141.870 * * * * [progress]: [ 4953 / 9559 ] simplifiying candidate # 141.870 * * * * [progress]: [ 4954 / 9559 ] simplifiying candidate # 141.870 * * * * [progress]: [ 4955 / 9559 ] simplifiying candidate # 141.870 * * * * [progress]: [ 4956 / 9559 ] simplifiying candidate # 141.870 * * * * [progress]: [ 4957 / 9559 ] simplifiying candidate # 141.870 * * * * [progress]: [ 4958 / 9559 ] simplifiying candidate # 141.870 * * * * [progress]: [ 4959 / 9559 ] simplifiying candidate # 141.871 * * * * [progress]: [ 4960 / 9559 ] simplifiying candidate # 141.871 * * * * [progress]: [ 4961 / 9559 ] simplifiying candidate # 141.871 * * * * [progress]: [ 4962 / 9559 ] simplifiying candidate # 141.871 * * * * [progress]: [ 4963 / 9559 ] simplifiying candidate # 141.871 * * * * [progress]: [ 4964 / 9559 ] simplifiying candidate # 141.871 * * * * [progress]: [ 4965 / 9559 ] simplifiying candidate # 141.871 * * * * [progress]: [ 4966 / 9559 ] simplifiying candidate # 141.871 * * * * [progress]: [ 4967 / 9559 ] simplifiying candidate # 141.871 * * * * [progress]: [ 4968 / 9559 ] simplifiying candidate # 141.871 * * * * [progress]: [ 4969 / 9559 ] simplifiying candidate # 141.872 * * * * [progress]: [ 4970 / 9559 ] simplifiying candidate # 141.872 * * * * [progress]: [ 4971 / 9559 ] simplifiying candidate # 141.872 * * * * [progress]: [ 4972 / 9559 ] simplifiying candidate # 141.872 * * * * [progress]: [ 4973 / 9559 ] simplifiying candidate # 141.872 * * * * [progress]: [ 4974 / 9559 ] simplifiying candidate # 141.872 * * * * [progress]: [ 4975 / 9559 ] simplifiying candidate # 141.872 * * * * [progress]: [ 4976 / 9559 ] simplifiying candidate # 141.872 * * * * [progress]: [ 4977 / 9559 ] simplifiying candidate # 141.872 * * * * [progress]: [ 4978 / 9559 ] simplifiying candidate # 141.872 * * * * [progress]: [ 4979 / 9559 ] simplifiying candidate # 141.872 * * * * [progress]: [ 4980 / 9559 ] simplifiying candidate # 141.872 * * * * [progress]: [ 4981 / 9559 ] simplifiying candidate # 141.872 * * * * [progress]: [ 4982 / 9559 ] simplifiying candidate # 141.872 * * * * [progress]: [ 4983 / 9559 ] simplifiying candidate # 141.872 * * * * [progress]: [ 4984 / 9559 ] simplifiying candidate # 141.873 * * * * [progress]: [ 4985 / 9559 ] simplifiying candidate # 141.873 * * * * [progress]: [ 4986 / 9559 ] simplifiying candidate # 141.873 * * * * [progress]: [ 4987 / 9559 ] simplifiying candidate # 141.873 * * * * [progress]: [ 4988 / 9559 ] simplifiying candidate # 141.873 * * * * [progress]: [ 4989 / 9559 ] simplifiying candidate # 141.873 * * * * [progress]: [ 4990 / 9559 ] simplifiying candidate # 141.873 * * * * [progress]: [ 4991 / 9559 ] simplifiying candidate # 141.873 * * * * [progress]: [ 4992 / 9559 ] simplifiying candidate # 141.873 * * * * [progress]: [ 4993 / 9559 ] simplifiying candidate # 141.873 * * * * [progress]: [ 4994 / 9559 ] simplifiying candidate # 141.873 * * * * [progress]: [ 4995 / 9559 ] simplifiying candidate # 141.873 * * * * [progress]: [ 4996 / 9559 ] simplifiying candidate # 141.873 * * * * [progress]: [ 4997 / 9559 ] simplifiying candidate # 141.873 * * * * [progress]: [ 4998 / 9559 ] simplifiying candidate # 141.873 * * * * [progress]: [ 4999 / 9559 ] simplifiying candidate # 141.874 * * * * [progress]: [ 5000 / 9559 ] simplifiying candidate # 141.874 * * * * [progress]: [ 5001 / 9559 ] simplifiying candidate # 141.874 * * * * [progress]: [ 5002 / 9559 ] simplifiying candidate # 141.874 * * * * [progress]: [ 5003 / 9559 ] simplifiying candidate # 141.874 * * * * [progress]: [ 5004 / 9559 ] simplifiying candidate # 141.874 * * * * [progress]: [ 5005 / 9559 ] simplifiying candidate # 141.874 * * * * [progress]: [ 5006 / 9559 ] simplifiying candidate # 141.874 * * * * [progress]: [ 5007 / 9559 ] simplifiying candidate # 141.874 * * * * [progress]: [ 5008 / 9559 ] simplifiying candidate # 141.874 * * * * [progress]: [ 5009 / 9559 ] simplifiying candidate # 141.874 * * * * [progress]: [ 5010 / 9559 ] simplifiying candidate # 141.874 * * * * [progress]: [ 5011 / 9559 ] simplifiying candidate # 141.874 * * * * [progress]: [ 5012 / 9559 ] simplifiying candidate # 141.874 * * * * [progress]: [ 5013 / 9559 ] simplifiying candidate # 141.874 * * * * [progress]: [ 5014 / 9559 ] simplifiying candidate # 141.875 * * * * [progress]: [ 5015 / 9559 ] simplifiying candidate # 141.875 * * * * [progress]: [ 5016 / 9559 ] simplifiying candidate # 141.875 * * * * [progress]: [ 5017 / 9559 ] simplifiying candidate # 141.875 * * * * [progress]: [ 5018 / 9559 ] simplifiying candidate # 141.875 * * * * [progress]: [ 5019 / 9559 ] simplifiying candidate # 141.875 * * * * [progress]: [ 5020 / 9559 ] simplifiying candidate # 141.875 * * * * [progress]: [ 5021 / 9559 ] simplifiying candidate # 141.875 * * * * [progress]: [ 5022 / 9559 ] simplifiying candidate # 141.875 * * * * [progress]: [ 5023 / 9559 ] simplifiying candidate # 141.875 * * * * [progress]: [ 5024 / 9559 ] simplifiying candidate # 141.875 * * * * [progress]: [ 5025 / 9559 ] simplifiying candidate # 141.875 * * * * [progress]: [ 5026 / 9559 ] simplifiying candidate # 141.875 * * * * [progress]: [ 5027 / 9559 ] simplifiying candidate # 141.875 * * * * [progress]: [ 5028 / 9559 ] simplifiying candidate # 141.875 * * * * [progress]: [ 5029 / 9559 ] simplifiying candidate # 141.876 * * * * [progress]: [ 5030 / 9559 ] simplifiying candidate # 141.876 * * * * [progress]: [ 5031 / 9559 ] simplifiying candidate # 141.876 * * * * [progress]: [ 5032 / 9559 ] simplifiying candidate # 141.876 * * * * [progress]: [ 5033 / 9559 ] simplifiying candidate # 141.876 * * * * [progress]: [ 5034 / 9559 ] simplifiying candidate # 141.876 * * * * [progress]: [ 5035 / 9559 ] simplifiying candidate # 141.876 * * * * [progress]: [ 5036 / 9559 ] simplifiying candidate # 141.876 * * * * [progress]: [ 5037 / 9559 ] simplifiying candidate # 141.876 * * * * [progress]: [ 5038 / 9559 ] simplifiying candidate # 141.876 * * * * [progress]: [ 5039 / 9559 ] simplifiying candidate # 141.876 * * * * [progress]: [ 5040 / 9559 ] simplifiying candidate # 141.876 * * * * [progress]: [ 5041 / 9559 ] simplifiying candidate # 141.876 * * * * [progress]: [ 5042 / 9559 ] simplifiying candidate # 141.876 * * * * [progress]: [ 5043 / 9559 ] simplifiying candidate # 141.876 * * * * [progress]: [ 5044 / 9559 ] simplifiying candidate # 141.877 * * * * [progress]: [ 5045 / 9559 ] simplifiying candidate # 141.877 * * * * [progress]: [ 5046 / 9559 ] simplifiying candidate # 141.877 * * * * [progress]: [ 5047 / 9559 ] simplifiying candidate # 141.877 * * * * [progress]: [ 5048 / 9559 ] simplifiying candidate # 141.877 * * * * [progress]: [ 5049 / 9559 ] simplifiying candidate # 141.877 * * * * [progress]: [ 5050 / 9559 ] simplifiying candidate # 141.877 * * * * [progress]: [ 5051 / 9559 ] simplifiying candidate # 141.877 * * * * [progress]: [ 5052 / 9559 ] simplifiying candidate # 141.877 * * * * [progress]: [ 5053 / 9559 ] simplifiying candidate # 141.877 * * * * [progress]: [ 5054 / 9559 ] simplifiying candidate # 141.877 * * * * [progress]: [ 5055 / 9559 ] simplifiying candidate # 141.877 * * * * [progress]: [ 5056 / 9559 ] simplifiying candidate # 141.877 * * * * [progress]: [ 5057 / 9559 ] simplifiying candidate # 141.877 * * * * [progress]: [ 5058 / 9559 ] simplifiying candidate # 141.877 * * * * [progress]: [ 5059 / 9559 ] simplifiying candidate # 141.878 * * * * [progress]: [ 5060 / 9559 ] simplifiying candidate # 141.878 * * * * [progress]: [ 5061 / 9559 ] simplifiying candidate # 141.878 * * * * [progress]: [ 5062 / 9559 ] simplifiying candidate # 141.878 * * * * [progress]: [ 5063 / 9559 ] simplifiying candidate # 141.878 * * * * [progress]: [ 5064 / 9559 ] simplifiying candidate # 141.878 * * * * [progress]: [ 5065 / 9559 ] simplifiying candidate # 141.878 * * * * [progress]: [ 5066 / 9559 ] simplifiying candidate # 141.878 * * * * [progress]: [ 5067 / 9559 ] simplifiying candidate # 141.878 * * * * [progress]: [ 5068 / 9559 ] simplifiying candidate # 141.878 * * * * [progress]: [ 5069 / 9559 ] simplifiying candidate # 141.878 * * * * [progress]: [ 5070 / 9559 ] simplifiying candidate # 141.878 * * * * [progress]: [ 5071 / 9559 ] simplifiying candidate # 141.878 * * * * [progress]: [ 5072 / 9559 ] simplifiying candidate # 141.878 * * * * [progress]: [ 5073 / 9559 ] simplifiying candidate # 141.878 * * * * [progress]: [ 5074 / 9559 ] simplifiying candidate # 141.879 * * * * [progress]: [ 5075 / 9559 ] simplifiying candidate # 141.879 * * * * [progress]: [ 5076 / 9559 ] simplifiying candidate # 141.879 * * * * [progress]: [ 5077 / 9559 ] simplifiying candidate # 141.879 * * * * [progress]: [ 5078 / 9559 ] simplifiying candidate # 141.879 * * * * [progress]: [ 5079 / 9559 ] simplifiying candidate # 141.879 * * * * [progress]: [ 5080 / 9559 ] simplifiying candidate # 141.879 * * * * [progress]: [ 5081 / 9559 ] simplifiying candidate # 141.879 * * * * [progress]: [ 5082 / 9559 ] simplifiying candidate # 141.879 * * * * [progress]: [ 5083 / 9559 ] simplifiying candidate # 141.879 * * * * [progress]: [ 5084 / 9559 ] simplifiying candidate # 141.879 * * * * [progress]: [ 5085 / 9559 ] simplifiying candidate # 141.879 * * * * [progress]: [ 5086 / 9559 ] simplifiying candidate # 141.879 * * * * [progress]: [ 5087 / 9559 ] simplifiying candidate # 141.879 * * * * [progress]: [ 5088 / 9559 ] simplifiying candidate # 141.879 * * * * [progress]: [ 5089 / 9559 ] simplifiying candidate # 141.880 * * * * [progress]: [ 5090 / 9559 ] simplifiying candidate # 141.880 * * * * [progress]: [ 5091 / 9559 ] simplifiying candidate # 141.880 * * * * [progress]: [ 5092 / 9559 ] simplifiying candidate # 141.880 * * * * [progress]: [ 5093 / 9559 ] simplifiying candidate # 141.880 * * * * [progress]: [ 5094 / 9559 ] simplifiying candidate # 141.880 * * * * [progress]: [ 5095 / 9559 ] simplifiying candidate # 141.880 * * * * [progress]: [ 5096 / 9559 ] simplifiying candidate # 141.880 * * * * [progress]: [ 5097 / 9559 ] simplifiying candidate # 141.880 * * * * [progress]: [ 5098 / 9559 ] simplifiying candidate # 141.880 * * * * [progress]: [ 5099 / 9559 ] simplifiying candidate # 141.880 * * * * [progress]: [ 5100 / 9559 ] simplifiying candidate # 141.880 * * * * [progress]: [ 5101 / 9559 ] simplifiying candidate # 141.880 * * * * [progress]: [ 5102 / 9559 ] simplifiying candidate # 141.880 * * * * [progress]: [ 5103 / 9559 ] simplifiying candidate # 141.881 * * * * [progress]: [ 5104 / 9559 ] simplifiying candidate # 141.881 * * * * [progress]: [ 5105 / 9559 ] simplifiying candidate # 141.881 * * * * [progress]: [ 5106 / 9559 ] simplifiying candidate # 141.881 * * * * [progress]: [ 5107 / 9559 ] simplifiying candidate # 141.881 * * * * [progress]: [ 5108 / 9559 ] simplifiying candidate # 141.881 * * * * [progress]: [ 5109 / 9559 ] simplifiying candidate # 141.881 * * * * [progress]: [ 5110 / 9559 ] simplifiying candidate # 141.881 * * * * [progress]: [ 5111 / 9559 ] simplifiying candidate # 141.881 * * * * [progress]: [ 5112 / 9559 ] simplifiying candidate # 141.881 * * * * [progress]: [ 5113 / 9559 ] simplifiying candidate # 141.881 * * * * [progress]: [ 5114 / 9559 ] simplifiying candidate # 141.881 * * * * [progress]: [ 5115 / 9559 ] simplifiying candidate # 141.881 * * * * [progress]: [ 5116 / 9559 ] simplifiying candidate # 141.881 * * * * [progress]: [ 5117 / 9559 ] simplifiying candidate # 141.882 * * * * [progress]: [ 5118 / 9559 ] simplifiying candidate # 141.882 * * * * [progress]: [ 5119 / 9559 ] simplifiying candidate # 141.882 * * * * [progress]: [ 5120 / 9559 ] simplifiying candidate # 141.882 * * * * [progress]: [ 5121 / 9559 ] simplifiying candidate # 141.882 * * * * [progress]: [ 5122 / 9559 ] simplifiying candidate # 141.882 * * * * [progress]: [ 5123 / 9559 ] simplifiying candidate # 141.882 * * * * [progress]: [ 5124 / 9559 ] simplifiying candidate # 141.882 * * * * [progress]: [ 5125 / 9559 ] simplifiying candidate # 141.882 * * * * [progress]: [ 5126 / 9559 ] simplifiying candidate # 141.882 * * * * [progress]: [ 5127 / 9559 ] simplifiying candidate # 141.882 * * * * [progress]: [ 5128 / 9559 ] simplifiying candidate # 141.882 * * * * [progress]: [ 5129 / 9559 ] simplifiying candidate # 141.882 * * * * [progress]: [ 5130 / 9559 ] simplifiying candidate # 141.882 * * * * [progress]: [ 5131 / 9559 ] simplifiying candidate # 141.882 * * * * [progress]: [ 5132 / 9559 ] simplifiying candidate # 141.883 * * * * [progress]: [ 5133 / 9559 ] simplifiying candidate # 141.883 * * * * [progress]: [ 5134 / 9559 ] simplifiying candidate # 141.883 * * * * [progress]: [ 5135 / 9559 ] simplifiying candidate # 141.883 * * * * [progress]: [ 5136 / 9559 ] simplifiying candidate # 141.883 * * * * [progress]: [ 5137 / 9559 ] simplifiying candidate # 141.883 * * * * [progress]: [ 5138 / 9559 ] simplifiying candidate # 141.883 * * * * [progress]: [ 5139 / 9559 ] simplifiying candidate # 141.883 * * * * [progress]: [ 5140 / 9559 ] simplifiying candidate # 141.883 * * * * [progress]: [ 5141 / 9559 ] simplifiying candidate # 141.883 * * * * [progress]: [ 5142 / 9559 ] simplifiying candidate # 141.883 * * * * [progress]: [ 5143 / 9559 ] simplifiying candidate # 141.883 * * * * [progress]: [ 5144 / 9559 ] simplifiying candidate # 141.883 * * * * [progress]: [ 5145 / 9559 ] simplifiying candidate # 141.883 * * * * [progress]: [ 5146 / 9559 ] simplifiying candidate # 141.884 * * * * [progress]: [ 5147 / 9559 ] simplifiying candidate # 141.884 * * * * [progress]: [ 5148 / 9559 ] simplifiying candidate # 141.884 * * * * [progress]: [ 5149 / 9559 ] simplifiying candidate # 141.884 * * * * [progress]: [ 5150 / 9559 ] simplifiying candidate # 141.884 * * * * [progress]: [ 5151 / 9559 ] simplifiying candidate # 141.884 * * * * [progress]: [ 5152 / 9559 ] simplifiying candidate # 141.884 * * * * [progress]: [ 5153 / 9559 ] simplifiying candidate # 141.884 * * * * [progress]: [ 5154 / 9559 ] simplifiying candidate # 141.884 * * * * [progress]: [ 5155 / 9559 ] simplifiying candidate # 141.884 * * * * [progress]: [ 5156 / 9559 ] simplifiying candidate # 141.884 * * * * [progress]: [ 5157 / 9559 ] simplifiying candidate # 141.884 * * * * [progress]: [ 5158 / 9559 ] simplifiying candidate # 141.884 * * * * [progress]: [ 5159 / 9559 ] simplifiying candidate # 141.884 * * * * [progress]: [ 5160 / 9559 ] simplifiying candidate # 141.884 * * * * [progress]: [ 5161 / 9559 ] simplifiying candidate # 141.884 * * * * [progress]: [ 5162 / 9559 ] simplifiying candidate # 141.885 * * * * [progress]: [ 5163 / 9559 ] simplifiying candidate # 141.885 * * * * [progress]: [ 5164 / 9559 ] simplifiying candidate # 141.885 * * * * [progress]: [ 5165 / 9559 ] simplifiying candidate # 141.885 * * * * [progress]: [ 5166 / 9559 ] simplifiying candidate # 141.885 * * * * [progress]: [ 5167 / 9559 ] simplifiying candidate # 141.885 * * * * [progress]: [ 5168 / 9559 ] simplifiying candidate # 141.885 * * * * [progress]: [ 5169 / 9559 ] simplifiying candidate # 141.885 * * * * [progress]: [ 5170 / 9559 ] simplifiying candidate # 141.885 * * * * [progress]: [ 5171 / 9559 ] simplifiying candidate # 141.885 * * * * [progress]: [ 5172 / 9559 ] simplifiying candidate # 141.885 * * * * [progress]: [ 5173 / 9559 ] simplifiying candidate # 141.885 * * * * [progress]: [ 5174 / 9559 ] simplifiying candidate # 141.885 * * * * [progress]: [ 5175 / 9559 ] simplifiying candidate # 141.885 * * * * [progress]: [ 5176 / 9559 ] simplifiying candidate # 141.885 * * * * [progress]: [ 5177 / 9559 ] simplifiying candidate # 141.886 * * * * [progress]: [ 5178 / 9559 ] simplifiying candidate # 141.886 * * * * [progress]: [ 5179 / 9559 ] simplifiying candidate # 141.886 * * * * [progress]: [ 5180 / 9559 ] simplifiying candidate # 141.886 * * * * [progress]: [ 5181 / 9559 ] simplifiying candidate # 141.886 * * * * [progress]: [ 5182 / 9559 ] simplifiying candidate # 141.886 * * * * [progress]: [ 5183 / 9559 ] simplifiying candidate # 141.886 * * * * [progress]: [ 5184 / 9559 ] simplifiying candidate # 141.886 * * * * [progress]: [ 5185 / 9559 ] simplifiying candidate # 141.886 * * * * [progress]: [ 5186 / 9559 ] simplifiying candidate # 141.886 * * * * [progress]: [ 5187 / 9559 ] simplifiying candidate # 141.886 * * * * [progress]: [ 5188 / 9559 ] simplifiying candidate # 141.886 * * * * [progress]: [ 5189 / 9559 ] simplifiying candidate # 141.886 * * * * [progress]: [ 5190 / 9559 ] simplifiying candidate # 141.886 * * * * [progress]: [ 5191 / 9559 ] simplifiying candidate # 141.886 * * * * [progress]: [ 5192 / 9559 ] simplifiying candidate # 141.887 * * * * [progress]: [ 5193 / 9559 ] simplifiying candidate # 141.887 * * * * [progress]: [ 5194 / 9559 ] simplifiying candidate # 141.887 * * * * [progress]: [ 5195 / 9559 ] simplifiying candidate # 141.887 * * * * [progress]: [ 5196 / 9559 ] simplifiying candidate # 141.887 * * * * [progress]: [ 5197 / 9559 ] simplifiying candidate # 141.887 * * * * [progress]: [ 5198 / 9559 ] simplifiying candidate # 141.887 * * * * [progress]: [ 5199 / 9559 ] simplifiying candidate # 141.887 * * * * [progress]: [ 5200 / 9559 ] simplifiying candidate # 141.887 * * * * [progress]: [ 5201 / 9559 ] simplifiying candidate # 141.887 * * * * [progress]: [ 5202 / 9559 ] simplifiying candidate # 141.887 * * * * [progress]: [ 5203 / 9559 ] simplifiying candidate # 141.887 * * * * [progress]: [ 5204 / 9559 ] simplifiying candidate # 141.887 * * * * [progress]: [ 5205 / 9559 ] simplifiying candidate # 141.887 * * * * [progress]: [ 5206 / 9559 ] simplifiying candidate # 141.887 * * * * [progress]: [ 5207 / 9559 ] simplifiying candidate # 141.888 * * * * [progress]: [ 5208 / 9559 ] simplifiying candidate # 141.888 * * * * [progress]: [ 5209 / 9559 ] simplifiying candidate # 141.888 * * * * [progress]: [ 5210 / 9559 ] simplifiying candidate # 141.888 * * * * [progress]: [ 5211 / 9559 ] simplifiying candidate # 141.888 * * * * [progress]: [ 5212 / 9559 ] simplifiying candidate # 141.888 * * * * [progress]: [ 5213 / 9559 ] simplifiying candidate # 141.888 * * * * [progress]: [ 5214 / 9559 ] simplifiying candidate # 141.888 * * * * [progress]: [ 5215 / 9559 ] simplifiying candidate # 141.888 * * * * [progress]: [ 5216 / 9559 ] simplifiying candidate # 141.888 * * * * [progress]: [ 5217 / 9559 ] simplifiying candidate # 141.888 * * * * [progress]: [ 5218 / 9559 ] simplifiying candidate # 141.888 * * * * [progress]: [ 5219 / 9559 ] simplifiying candidate # 141.889 * * * * [progress]: [ 5220 / 9559 ] simplifiying candidate # 141.889 * * * * [progress]: [ 5221 / 9559 ] simplifiying candidate # 141.889 * * * * [progress]: [ 5222 / 9559 ] simplifiying candidate # 141.889 * * * * [progress]: [ 5223 / 9559 ] simplifiying candidate # 141.889 * * * * [progress]: [ 5224 / 9559 ] simplifiying candidate # 141.889 * * * * [progress]: [ 5225 / 9559 ] simplifiying candidate # 141.889 * * * * [progress]: [ 5226 / 9559 ] simplifiying candidate # 141.889 * * * * [progress]: [ 5227 / 9559 ] simplifiying candidate # 141.889 * * * * [progress]: [ 5228 / 9559 ] simplifiying candidate # 141.889 * * * * [progress]: [ 5229 / 9559 ] simplifiying candidate # 141.889 * * * * [progress]: [ 5230 / 9559 ] simplifiying candidate # 141.889 * * * * [progress]: [ 5231 / 9559 ] simplifiying candidate # 141.889 * * * * [progress]: [ 5232 / 9559 ] simplifiying candidate # 141.889 * * * * [progress]: [ 5233 / 9559 ] simplifiying candidate # 141.890 * * * * [progress]: [ 5234 / 9559 ] simplifiying candidate # 141.890 * * * * [progress]: [ 5235 / 9559 ] simplifiying candidate # 141.890 * * * * [progress]: [ 5236 / 9559 ] simplifiying candidate # 141.890 * * * * [progress]: [ 5237 / 9559 ] simplifiying candidate # 141.890 * * * * [progress]: [ 5238 / 9559 ] simplifiying candidate # 141.890 * * * * [progress]: [ 5239 / 9559 ] simplifiying candidate # 141.890 * * * * [progress]: [ 5240 / 9559 ] simplifiying candidate # 141.890 * * * * [progress]: [ 5241 / 9559 ] simplifiying candidate # 141.890 * * * * [progress]: [ 5242 / 9559 ] simplifiying candidate # 141.890 * * * * [progress]: [ 5243 / 9559 ] simplifiying candidate # 141.890 * * * * [progress]: [ 5244 / 9559 ] simplifiying candidate # 141.890 * * * * [progress]: [ 5245 / 9559 ] simplifiying candidate # 141.890 * * * * [progress]: [ 5246 / 9559 ] simplifiying candidate # 141.890 * * * * [progress]: [ 5247 / 9559 ] simplifiying candidate # 141.890 * * * * [progress]: [ 5248 / 9559 ] simplifiying candidate # 141.890 * * * * [progress]: [ 5249 / 9559 ] simplifiying candidate # 141.891 * * * * [progress]: [ 5250 / 9559 ] simplifiying candidate # 141.891 * * * * [progress]: [ 5251 / 9559 ] simplifiying candidate # 141.891 * * * * [progress]: [ 5252 / 9559 ] simplifiying candidate # 141.891 * * * * [progress]: [ 5253 / 9559 ] simplifiying candidate # 141.891 * * * * [progress]: [ 5254 / 9559 ] simplifiying candidate # 141.891 * * * * [progress]: [ 5255 / 9559 ] simplifiying candidate # 141.891 * * * * [progress]: [ 5256 / 9559 ] simplifiying candidate # 141.891 * * * * [progress]: [ 5257 / 9559 ] simplifiying candidate # 141.891 * * * * [progress]: [ 5258 / 9559 ] simplifiying candidate # 141.891 * * * * [progress]: [ 5259 / 9559 ] simplifiying candidate # 141.891 * * * * [progress]: [ 5260 / 9559 ] simplifiying candidate # 141.891 * * * * [progress]: [ 5261 / 9559 ] simplifiying candidate # 141.891 * * * * [progress]: [ 5262 / 9559 ] simplifiying candidate # 141.891 * * * * [progress]: [ 5263 / 9559 ] simplifiying candidate # 141.892 * * * * [progress]: [ 5264 / 9559 ] simplifiying candidate # 141.892 * * * * [progress]: [ 5265 / 9559 ] simplifiying candidate # 141.892 * * * * [progress]: [ 5266 / 9559 ] simplifiying candidate # 141.892 * * * * [progress]: [ 5267 / 9559 ] simplifiying candidate # 141.892 * * * * [progress]: [ 5268 / 9559 ] simplifiying candidate # 141.892 * * * * [progress]: [ 5269 / 9559 ] simplifiying candidate # 141.892 * * * * [progress]: [ 5270 / 9559 ] simplifiying candidate # 141.892 * * * * [progress]: [ 5271 / 9559 ] simplifiying candidate # 141.892 * * * * [progress]: [ 5272 / 9559 ] simplifiying candidate # 141.892 * * * * [progress]: [ 5273 / 9559 ] simplifiying candidate # 141.892 * * * * [progress]: [ 5274 / 9559 ] simplifiying candidate # 141.892 * * * * [progress]: [ 5275 / 9559 ] simplifiying candidate # 141.892 * * * * [progress]: [ 5276 / 9559 ] simplifiying candidate # 141.892 * * * * [progress]: [ 5277 / 9559 ] simplifiying candidate # 141.892 * * * * [progress]: [ 5278 / 9559 ] simplifiying candidate # 141.893 * * * * [progress]: [ 5279 / 9559 ] simplifiying candidate # 141.893 * * * * [progress]: [ 5280 / 9559 ] simplifiying candidate # 141.893 * * * * [progress]: [ 5281 / 9559 ] simplifiying candidate # 141.893 * * * * [progress]: [ 5282 / 9559 ] simplifiying candidate # 141.893 * * * * [progress]: [ 5283 / 9559 ] simplifiying candidate # 141.893 * * * * [progress]: [ 5284 / 9559 ] simplifiying candidate # 141.893 * * * * [progress]: [ 5285 / 9559 ] simplifiying candidate # 141.893 * * * * [progress]: [ 5286 / 9559 ] simplifiying candidate # 141.893 * * * * [progress]: [ 5287 / 9559 ] simplifiying candidate # 141.893 * * * * [progress]: [ 5288 / 9559 ] simplifiying candidate # 141.893 * * * * [progress]: [ 5289 / 9559 ] simplifiying candidate # 141.893 * * * * [progress]: [ 5290 / 9559 ] simplifiying candidate # 141.893 * * * * [progress]: [ 5291 / 9559 ] simplifiying candidate # 141.893 * * * * [progress]: [ 5292 / 9559 ] simplifiying candidate # 141.893 * * * * [progress]: [ 5293 / 9559 ] simplifiying candidate # 141.893 * * * * [progress]: [ 5294 / 9559 ] simplifiying candidate # 141.894 * * * * [progress]: [ 5295 / 9559 ] simplifiying candidate # 141.894 * * * * [progress]: [ 5296 / 9559 ] simplifiying candidate # 141.894 * * * * [progress]: [ 5297 / 9559 ] simplifiying candidate # 141.894 * * * * [progress]: [ 5298 / 9559 ] simplifiying candidate # 141.894 * * * * [progress]: [ 5299 / 9559 ] simplifiying candidate # 141.894 * * * * [progress]: [ 5300 / 9559 ] simplifiying candidate # 141.894 * * * * [progress]: [ 5301 / 9559 ] simplifiying candidate # 141.894 * * * * [progress]: [ 5302 / 9559 ] simplifiying candidate # 141.894 * * * * [progress]: [ 5303 / 9559 ] simplifiying candidate # 141.894 * * * * [progress]: [ 5304 / 9559 ] simplifiying candidate # 141.894 * * * * [progress]: [ 5305 / 9559 ] simplifiying candidate # 141.894 * * * * [progress]: [ 5306 / 9559 ] simplifiying candidate # 141.894 * * * * [progress]: [ 5307 / 9559 ] simplifiying candidate # 141.894 * * * * [progress]: [ 5308 / 9559 ] simplifiying candidate # 141.895 * * * * [progress]: [ 5309 / 9559 ] simplifiying candidate # 141.895 * * * * [progress]: [ 5310 / 9559 ] simplifiying candidate # 141.895 * * * * [progress]: [ 5311 / 9559 ] simplifiying candidate # 141.895 * * * * [progress]: [ 5312 / 9559 ] simplifiying candidate # 141.895 * * * * [progress]: [ 5313 / 9559 ] simplifiying candidate # 141.895 * * * * [progress]: [ 5314 / 9559 ] simplifiying candidate # 141.895 * * * * [progress]: [ 5315 / 9559 ] simplifiying candidate # 141.895 * * * * [progress]: [ 5316 / 9559 ] simplifiying candidate # 141.895 * * * * [progress]: [ 5317 / 9559 ] simplifiying candidate # 141.895 * * * * [progress]: [ 5318 / 9559 ] simplifiying candidate # 141.895 * * * * [progress]: [ 5319 / 9559 ] simplifiying candidate # 141.895 * * * * [progress]: [ 5320 / 9559 ] simplifiying candidate # 141.895 * * * * [progress]: [ 5321 / 9559 ] simplifiying candidate # 141.895 * * * * [progress]: [ 5322 / 9559 ] simplifiying candidate # 141.895 * * * * [progress]: [ 5323 / 9559 ] simplifiying candidate # 141.895 * * * * [progress]: [ 5324 / 9559 ] simplifiying candidate # 141.896 * * * * [progress]: [ 5325 / 9559 ] simplifiying candidate # 141.896 * * * * [progress]: [ 5326 / 9559 ] simplifiying candidate # 141.896 * * * * [progress]: [ 5327 / 9559 ] simplifiying candidate # 141.896 * * * * [progress]: [ 5328 / 9559 ] simplifiying candidate # 141.896 * * * * [progress]: [ 5329 / 9559 ] simplifiying candidate # 141.896 * * * * [progress]: [ 5330 / 9559 ] simplifiying candidate # 141.896 * * * * [progress]: [ 5331 / 9559 ] simplifiying candidate # 141.896 * * * * [progress]: [ 5332 / 9559 ] simplifiying candidate # 141.896 * * * * [progress]: [ 5333 / 9559 ] simplifiying candidate # 141.896 * * * * [progress]: [ 5334 / 9559 ] simplifiying candidate # 141.896 * * * * [progress]: [ 5335 / 9559 ] simplifiying candidate # 141.896 * * * * [progress]: [ 5336 / 9559 ] simplifiying candidate # 141.896 * * * * [progress]: [ 5337 / 9559 ] simplifiying candidate # 141.896 * * * * [progress]: [ 5338 / 9559 ] simplifiying candidate # 141.896 * * * * [progress]: [ 5339 / 9559 ] simplifiying candidate # 141.897 * * * * [progress]: [ 5340 / 9559 ] simplifiying candidate # 141.897 * * * * [progress]: [ 5341 / 9559 ] simplifiying candidate # 141.897 * * * * [progress]: [ 5342 / 9559 ] simplifiying candidate # 141.897 * * * * [progress]: [ 5343 / 9559 ] simplifiying candidate # 141.897 * * * * [progress]: [ 5344 / 9559 ] simplifiying candidate # 141.897 * * * * [progress]: [ 5345 / 9559 ] simplifiying candidate # 141.897 * * * * [progress]: [ 5346 / 9559 ] simplifiying candidate # 141.897 * * * * [progress]: [ 5347 / 9559 ] simplifiying candidate # 141.897 * * * * [progress]: [ 5348 / 9559 ] simplifiying candidate # 141.897 * * * * [progress]: [ 5349 / 9559 ] simplifiying candidate # 141.897 * * * * [progress]: [ 5350 / 9559 ] simplifiying candidate # 141.897 * * * * [progress]: [ 5351 / 9559 ] simplifiying candidate # 141.897 * * * * [progress]: [ 5352 / 9559 ] simplifiying candidate # 141.897 * * * * [progress]: [ 5353 / 9559 ] simplifiying candidate # 141.897 * * * * [progress]: [ 5354 / 9559 ] simplifiying candidate # 141.898 * * * * [progress]: [ 5355 / 9559 ] simplifiying candidate # 141.898 * * * * [progress]: [ 5356 / 9559 ] simplifiying candidate # 141.898 * * * * [progress]: [ 5357 / 9559 ] simplifiying candidate # 141.898 * * * * [progress]: [ 5358 / 9559 ] simplifiying candidate # 141.898 * * * * [progress]: [ 5359 / 9559 ] simplifiying candidate # 141.898 * * * * [progress]: [ 5360 / 9559 ] simplifiying candidate # 141.898 * * * * [progress]: [ 5361 / 9559 ] simplifiying candidate # 141.898 * * * * [progress]: [ 5362 / 9559 ] simplifiying candidate # 141.898 * * * * [progress]: [ 5363 / 9559 ] simplifiying candidate # 141.898 * * * * [progress]: [ 5364 / 9559 ] simplifiying candidate # 141.898 * * * * [progress]: [ 5365 / 9559 ] simplifiying candidate # 141.898 * * * * [progress]: [ 5366 / 9559 ] simplifiying candidate # 141.898 * * * * [progress]: [ 5367 / 9559 ] simplifiying candidate # 141.898 * * * * [progress]: [ 5368 / 9559 ] simplifiying candidate # 141.898 * * * * [progress]: [ 5369 / 9559 ] simplifiying candidate # 141.899 * * * * [progress]: [ 5370 / 9559 ] simplifiying candidate # 141.899 * * * * [progress]: [ 5371 / 9559 ] simplifiying candidate # 141.899 * * * * [progress]: [ 5372 / 9559 ] simplifiying candidate # 141.899 * * * * [progress]: [ 5373 / 9559 ] simplifiying candidate # 141.899 * * * * [progress]: [ 5374 / 9559 ] simplifiying candidate # 141.899 * * * * [progress]: [ 5375 / 9559 ] simplifiying candidate # 141.899 * * * * [progress]: [ 5376 / 9559 ] simplifiying candidate # 141.899 * * * * [progress]: [ 5377 / 9559 ] simplifiying candidate # 141.899 * * * * [progress]: [ 5378 / 9559 ] simplifiying candidate # 141.899 * * * * [progress]: [ 5379 / 9559 ] simplifiying candidate # 141.899 * * * * [progress]: [ 5380 / 9559 ] simplifiying candidate # 141.899 * * * * [progress]: [ 5381 / 9559 ] simplifiying candidate # 141.899 * * * * [progress]: [ 5382 / 9559 ] simplifiying candidate # 141.899 * * * * [progress]: [ 5383 / 9559 ] simplifiying candidate # 141.899 * * * * [progress]: [ 5384 / 9559 ] simplifiying candidate # 141.900 * * * * [progress]: [ 5385 / 9559 ] simplifiying candidate # 141.900 * * * * [progress]: [ 5386 / 9559 ] simplifiying candidate # 141.900 * * * * [progress]: [ 5387 / 9559 ] simplifiying candidate # 141.900 * * * * [progress]: [ 5388 / 9559 ] simplifiying candidate # 141.900 * * * * [progress]: [ 5389 / 9559 ] simplifiying candidate # 141.900 * * * * [progress]: [ 5390 / 9559 ] simplifiying candidate # 141.900 * * * * [progress]: [ 5391 / 9559 ] simplifiying candidate # 141.900 * * * * [progress]: [ 5392 / 9559 ] simplifiying candidate # 141.900 * * * * [progress]: [ 5393 / 9559 ] simplifiying candidate # 141.900 * * * * [progress]: [ 5394 / 9559 ] simplifiying candidate # 141.900 * * * * [progress]: [ 5395 / 9559 ] simplifiying candidate # 141.900 * * * * [progress]: [ 5396 / 9559 ] simplifiying candidate # 141.900 * * * * [progress]: [ 5397 / 9559 ] simplifiying candidate # 141.900 * * * * [progress]: [ 5398 / 9559 ] simplifiying candidate # 141.900 * * * * [progress]: [ 5399 / 9559 ] simplifiying candidate # 141.901 * * * * [progress]: [ 5400 / 9559 ] simplifiying candidate # 141.901 * * * * [progress]: [ 5401 / 9559 ] simplifiying candidate # 141.901 * * * * [progress]: [ 5402 / 9559 ] simplifiying candidate # 141.901 * * * * [progress]: [ 5403 / 9559 ] simplifiying candidate # 141.901 * * * * [progress]: [ 5404 / 9559 ] simplifiying candidate # 141.901 * * * * [progress]: [ 5405 / 9559 ] simplifiying candidate # 141.901 * * * * [progress]: [ 5406 / 9559 ] simplifiying candidate # 141.901 * * * * [progress]: [ 5407 / 9559 ] simplifiying candidate # 141.901 * * * * [progress]: [ 5408 / 9559 ] simplifiying candidate # 141.901 * * * * [progress]: [ 5409 / 9559 ] simplifiying candidate # 141.901 * * * * [progress]: [ 5410 / 9559 ] simplifiying candidate # 141.901 * * * * [progress]: [ 5411 / 9559 ] simplifiying candidate # 141.901 * * * * [progress]: [ 5412 / 9559 ] simplifiying candidate # 141.901 * * * * [progress]: [ 5413 / 9559 ] simplifiying candidate # 141.901 * * * * [progress]: [ 5414 / 9559 ] simplifiying candidate # 141.901 * * * * [progress]: [ 5415 / 9559 ] simplifiying candidate # 141.902 * * * * [progress]: [ 5416 / 9559 ] simplifiying candidate # 141.902 * * * * [progress]: [ 5417 / 9559 ] simplifiying candidate # 141.902 * * * * [progress]: [ 5418 / 9559 ] simplifiying candidate # 141.902 * * * * [progress]: [ 5419 / 9559 ] simplifiying candidate # 141.902 * * * * [progress]: [ 5420 / 9559 ] simplifiying candidate # 141.902 * * * * [progress]: [ 5421 / 9559 ] simplifiying candidate # 141.902 * * * * [progress]: [ 5422 / 9559 ] simplifiying candidate # 141.902 * * * * [progress]: [ 5423 / 9559 ] simplifiying candidate # 141.902 * * * * [progress]: [ 5424 / 9559 ] simplifiying candidate # 141.902 * * * * [progress]: [ 5425 / 9559 ] simplifiying candidate # 141.902 * * * * [progress]: [ 5426 / 9559 ] simplifiying candidate # 141.902 * * * * [progress]: [ 5427 / 9559 ] simplifiying candidate # 141.902 * * * * [progress]: [ 5428 / 9559 ] simplifiying candidate # 141.902 * * * * [progress]: [ 5429 / 9559 ] simplifiying candidate # 141.902 * * * * [progress]: [ 5430 / 9559 ] simplifiying candidate # 141.903 * * * * [progress]: [ 5431 / 9559 ] simplifiying candidate # 141.903 * * * * [progress]: [ 5432 / 9559 ] simplifiying candidate # 141.903 * * * * [progress]: [ 5433 / 9559 ] simplifiying candidate # 141.903 * * * * [progress]: [ 5434 / 9559 ] simplifiying candidate # 141.903 * * * * [progress]: [ 5435 / 9559 ] simplifiying candidate # 141.903 * * * * [progress]: [ 5436 / 9559 ] simplifiying candidate # 141.903 * * * * [progress]: [ 5437 / 9559 ] simplifiying candidate # 141.903 * * * * [progress]: [ 5438 / 9559 ] simplifiying candidate # 141.903 * * * * [progress]: [ 5439 / 9559 ] simplifiying candidate # 141.903 * * * * [progress]: [ 5440 / 9559 ] simplifiying candidate # 141.903 * * * * [progress]: [ 5441 / 9559 ] simplifiying candidate # 141.903 * * * * [progress]: [ 5442 / 9559 ] simplifiying candidate # 141.903 * * * * [progress]: [ 5443 / 9559 ] simplifiying candidate # 141.903 * * * * [progress]: [ 5444 / 9559 ] simplifiying candidate # 141.904 * * * * [progress]: [ 5445 / 9559 ] simplifiying candidate # 141.904 * * * * [progress]: [ 5446 / 9559 ] simplifiying candidate # 141.904 * * * * [progress]: [ 5447 / 9559 ] simplifiying candidate # 141.904 * * * * [progress]: [ 5448 / 9559 ] simplifiying candidate # 141.904 * * * * [progress]: [ 5449 / 9559 ] simplifiying candidate # 141.904 * * * * [progress]: [ 5450 / 9559 ] simplifiying candidate # 141.904 * * * * [progress]: [ 5451 / 9559 ] simplifiying candidate # 141.904 * * * * [progress]: [ 5452 / 9559 ] simplifiying candidate # 141.904 * * * * [progress]: [ 5453 / 9559 ] simplifiying candidate # 141.904 * * * * [progress]: [ 5454 / 9559 ] simplifiying candidate # 141.904 * * * * [progress]: [ 5455 / 9559 ] simplifiying candidate # 141.904 * * * * [progress]: [ 5456 / 9559 ] simplifiying candidate # 141.904 * * * * [progress]: [ 5457 / 9559 ] simplifiying candidate # 141.904 * * * * [progress]: [ 5458 / 9559 ] simplifiying candidate # 141.904 * * * * [progress]: [ 5459 / 9559 ] simplifiying candidate # 141.904 * * * * [progress]: [ 5460 / 9559 ] simplifiying candidate # 141.905 * * * * [progress]: [ 5461 / 9559 ] simplifiying candidate # 141.905 * * * * [progress]: [ 5462 / 9559 ] simplifiying candidate # 141.905 * * * * [progress]: [ 5463 / 9559 ] simplifiying candidate # 141.905 * * * * [progress]: [ 5464 / 9559 ] simplifiying candidate # 141.905 * * * * [progress]: [ 5465 / 9559 ] simplifiying candidate # 141.905 * * * * [progress]: [ 5466 / 9559 ] simplifiying candidate # 141.905 * * * * [progress]: [ 5467 / 9559 ] simplifiying candidate # 141.905 * * * * [progress]: [ 5468 / 9559 ] simplifiying candidate # 141.905 * * * * [progress]: [ 5469 / 9559 ] simplifiying candidate # 141.905 * * * * [progress]: [ 5470 / 9559 ] simplifiying candidate # 141.905 * * * * [progress]: [ 5471 / 9559 ] simplifiying candidate # 141.905 * * * * [progress]: [ 5472 / 9559 ] simplifiying candidate # 141.905 * * * * [progress]: [ 5473 / 9559 ] simplifiying candidate # 141.905 * * * * [progress]: [ 5474 / 9559 ] simplifiying candidate # 141.905 * * * * [progress]: [ 5475 / 9559 ] simplifiying candidate # 141.905 * * * * [progress]: [ 5476 / 9559 ] simplifiying candidate # 141.906 * * * * [progress]: [ 5477 / 9559 ] simplifiying candidate # 141.906 * * * * [progress]: [ 5478 / 9559 ] simplifiying candidate # 141.906 * * * * [progress]: [ 5479 / 9559 ] simplifiying candidate # 141.906 * * * * [progress]: [ 5480 / 9559 ] simplifiying candidate # 141.906 * * * * [progress]: [ 5481 / 9559 ] simplifiying candidate # 141.906 * * * * [progress]: [ 5482 / 9559 ] simplifiying candidate # 141.906 * * * * [progress]: [ 5483 / 9559 ] simplifiying candidate # 141.906 * * * * [progress]: [ 5484 / 9559 ] simplifiying candidate # 141.906 * * * * [progress]: [ 5485 / 9559 ] simplifiying candidate # 141.906 * * * * [progress]: [ 5486 / 9559 ] simplifiying candidate # 141.906 * * * * [progress]: [ 5487 / 9559 ] simplifiying candidate # 141.906 * * * * [progress]: [ 5488 / 9559 ] simplifiying candidate # 141.906 * * * * [progress]: [ 5489 / 9559 ] simplifiying candidate # 141.906 * * * * [progress]: [ 5490 / 9559 ] simplifiying candidate # 141.906 * * * * [progress]: [ 5491 / 9559 ] simplifiying candidate # 141.907 * * * * [progress]: [ 5492 / 9559 ] simplifiying candidate # 141.907 * * * * [progress]: [ 5493 / 9559 ] simplifiying candidate # 141.907 * * * * [progress]: [ 5494 / 9559 ] simplifiying candidate # 141.907 * * * * [progress]: [ 5495 / 9559 ] simplifiying candidate # 141.907 * * * * [progress]: [ 5496 / 9559 ] simplifiying candidate # 141.907 * * * * [progress]: [ 5497 / 9559 ] simplifiying candidate # 141.907 * * * * [progress]: [ 5498 / 9559 ] simplifiying candidate # 141.907 * * * * [progress]: [ 5499 / 9559 ] simplifiying candidate # 141.907 * * * * [progress]: [ 5500 / 9559 ] simplifiying candidate # 141.907 * * * * [progress]: [ 5501 / 9559 ] simplifiying candidate # 141.907 * * * * [progress]: [ 5502 / 9559 ] simplifiying candidate # 141.907 * * * * [progress]: [ 5503 / 9559 ] simplifiying candidate # 141.907 * * * * [progress]: [ 5504 / 9559 ] simplifiying candidate # 141.908 * * * * [progress]: [ 5505 / 9559 ] simplifiying candidate # 141.908 * * * * [progress]: [ 5506 / 9559 ] simplifiying candidate # 141.908 * * * * [progress]: [ 5507 / 9559 ] simplifiying candidate # 141.908 * * * * [progress]: [ 5508 / 9559 ] simplifiying candidate # 141.908 * * * * [progress]: [ 5509 / 9559 ] simplifiying candidate # 141.908 * * * * [progress]: [ 5510 / 9559 ] simplifiying candidate # 141.908 * * * * [progress]: [ 5511 / 9559 ] simplifiying candidate # 141.908 * * * * [progress]: [ 5512 / 9559 ] simplifiying candidate # 141.908 * * * * [progress]: [ 5513 / 9559 ] simplifiying candidate # 141.908 * * * * [progress]: [ 5514 / 9559 ] simplifiying candidate # 141.909 * * * * [progress]: [ 5515 / 9559 ] simplifiying candidate # 141.909 * * * * [progress]: [ 5516 / 9559 ] simplifiying candidate # 141.909 * * * * [progress]: [ 5517 / 9559 ] simplifiying candidate # 141.909 * * * * [progress]: [ 5518 / 9559 ] simplifiying candidate # 141.909 * * * * [progress]: [ 5519 / 9559 ] simplifiying candidate # 141.909 * * * * [progress]: [ 5520 / 9559 ] simplifiying candidate # 141.909 * * * * [progress]: [ 5521 / 9559 ] simplifiying candidate # 141.909 * * * * [progress]: [ 5522 / 9559 ] simplifiying candidate # 141.909 * * * * [progress]: [ 5523 / 9559 ] simplifiying candidate # 141.909 * * * * [progress]: [ 5524 / 9559 ] simplifiying candidate # 141.909 * * * * [progress]: [ 5525 / 9559 ] simplifiying candidate # 141.910 * * * * [progress]: [ 5526 / 9559 ] simplifiying candidate # 141.910 * * * * [progress]: [ 5527 / 9559 ] simplifiying candidate # 141.910 * * * * [progress]: [ 5528 / 9559 ] simplifiying candidate # 141.910 * * * * [progress]: [ 5529 / 9559 ] simplifiying candidate # 141.910 * * * * [progress]: [ 5530 / 9559 ] simplifiying candidate # 141.910 * * * * [progress]: [ 5531 / 9559 ] simplifiying candidate # 141.910 * * * * [progress]: [ 5532 / 9559 ] simplifiying candidate # 141.910 * * * * [progress]: [ 5533 / 9559 ] simplifiying candidate # 141.910 * * * * [progress]: [ 5534 / 9559 ] simplifiying candidate # 141.910 * * * * [progress]: [ 5535 / 9559 ] simplifiying candidate # 141.910 * * * * [progress]: [ 5536 / 9559 ] simplifiying candidate # 141.911 * * * * [progress]: [ 5537 / 9559 ] simplifiying candidate # 141.911 * * * * [progress]: [ 5538 / 9559 ] simplifiying candidate # 141.911 * * * * [progress]: [ 5539 / 9559 ] simplifiying candidate # 141.911 * * * * [progress]: [ 5540 / 9559 ] simplifiying candidate # 141.911 * * * * [progress]: [ 5541 / 9559 ] simplifiying candidate # 141.911 * * * * [progress]: [ 5542 / 9559 ] simplifiying candidate # 141.911 * * * * [progress]: [ 5543 / 9559 ] simplifiying candidate # 141.911 * * * * [progress]: [ 5544 / 9559 ] simplifiying candidate # 141.911 * * * * [progress]: [ 5545 / 9559 ] simplifiying candidate # 141.911 * * * * [progress]: [ 5546 / 9559 ] simplifiying candidate # 141.911 * * * * [progress]: [ 5547 / 9559 ] simplifiying candidate # 141.912 * * * * [progress]: [ 5548 / 9559 ] simplifiying candidate # 141.912 * * * * [progress]: [ 5549 / 9559 ] simplifiying candidate # 141.912 * * * * [progress]: [ 5550 / 9559 ] simplifiying candidate # 141.912 * * * * [progress]: [ 5551 / 9559 ] simplifiying candidate # 141.912 * * * * [progress]: [ 5552 / 9559 ] simplifiying candidate # 141.912 * * * * [progress]: [ 5553 / 9559 ] simplifiying candidate # 141.912 * * * * [progress]: [ 5554 / 9559 ] simplifiying candidate # 141.912 * * * * [progress]: [ 5555 / 9559 ] simplifiying candidate # 141.912 * * * * [progress]: [ 5556 / 9559 ] simplifiying candidate # 141.912 * * * * [progress]: [ 5557 / 9559 ] simplifiying candidate # 141.912 * * * * [progress]: [ 5558 / 9559 ] simplifiying candidate # 141.913 * * * * [progress]: [ 5559 / 9559 ] simplifiying candidate # 141.913 * * * * [progress]: [ 5560 / 9559 ] simplifiying candidate # 141.913 * * * * [progress]: [ 5561 / 9559 ] simplifiying candidate # 141.913 * * * * [progress]: [ 5562 / 9559 ] simplifiying candidate # 141.913 * * * * [progress]: [ 5563 / 9559 ] simplifiying candidate # 141.913 * * * * [progress]: [ 5564 / 9559 ] simplifiying candidate # 141.913 * * * * [progress]: [ 5565 / 9559 ] simplifiying candidate # 141.913 * * * * [progress]: [ 5566 / 9559 ] simplifiying candidate # 141.913 * * * * [progress]: [ 5567 / 9559 ] simplifiying candidate # 141.913 * * * * [progress]: [ 5568 / 9559 ] simplifiying candidate # 141.913 * * * * [progress]: [ 5569 / 9559 ] simplifiying candidate # 141.914 * * * * [progress]: [ 5570 / 9559 ] simplifiying candidate # 141.914 * * * * [progress]: [ 5571 / 9559 ] simplifiying candidate # 141.914 * * * * [progress]: [ 5572 / 9559 ] simplifiying candidate # 141.914 * * * * [progress]: [ 5573 / 9559 ] simplifiying candidate # 141.914 * * * * [progress]: [ 5574 / 9559 ] simplifiying candidate # 141.914 * * * * [progress]: [ 5575 / 9559 ] simplifiying candidate # 141.914 * * * * [progress]: [ 5576 / 9559 ] simplifiying candidate # 141.914 * * * * [progress]: [ 5577 / 9559 ] simplifiying candidate # 141.914 * * * * [progress]: [ 5578 / 9559 ] simplifiying candidate # 141.914 * * * * [progress]: [ 5579 / 9559 ] simplifiying candidate # 141.914 * * * * [progress]: [ 5580 / 9559 ] simplifiying candidate # 141.915 * * * * [progress]: [ 5581 / 9559 ] simplifiying candidate # 141.915 * * * * [progress]: [ 5582 / 9559 ] simplifiying candidate # 141.915 * * * * [progress]: [ 5583 / 9559 ] simplifiying candidate # 141.915 * * * * [progress]: [ 5584 / 9559 ] simplifiying candidate # 141.915 * * * * [progress]: [ 5585 / 9559 ] simplifiying candidate # 141.915 * * * * [progress]: [ 5586 / 9559 ] simplifiying candidate # 141.915 * * * * [progress]: [ 5587 / 9559 ] simplifiying candidate # 141.915 * * * * [progress]: [ 5588 / 9559 ] simplifiying candidate # 141.915 * * * * [progress]: [ 5589 / 9559 ] simplifiying candidate # 141.915 * * * * [progress]: [ 5590 / 9559 ] simplifiying candidate # 141.915 * * * * [progress]: [ 5591 / 9559 ] simplifiying candidate # 141.916 * * * * [progress]: [ 5592 / 9559 ] simplifiying candidate # 141.916 * * * * [progress]: [ 5593 / 9559 ] simplifiying candidate # 141.916 * * * * [progress]: [ 5594 / 9559 ] simplifiying candidate # 141.916 * * * * [progress]: [ 5595 / 9559 ] simplifiying candidate # 141.916 * * * * [progress]: [ 5596 / 9559 ] simplifiying candidate # 141.916 * * * * [progress]: [ 5597 / 9559 ] simplifiying candidate # 141.916 * * * * [progress]: [ 5598 / 9559 ] simplifiying candidate # 141.916 * * * * [progress]: [ 5599 / 9559 ] simplifiying candidate # 141.916 * * * * [progress]: [ 5600 / 9559 ] simplifiying candidate # 141.916 * * * * [progress]: [ 5601 / 9559 ] simplifiying candidate # 141.916 * * * * [progress]: [ 5602 / 9559 ] simplifiying candidate # 141.917 * * * * [progress]: [ 5603 / 9559 ] simplifiying candidate # 141.917 * * * * [progress]: [ 5604 / 9559 ] simplifiying candidate # 141.917 * * * * [progress]: [ 5605 / 9559 ] simplifiying candidate # 141.917 * * * * [progress]: [ 5606 / 9559 ] simplifiying candidate # 141.917 * * * * [progress]: [ 5607 / 9559 ] simplifiying candidate # 141.917 * * * * [progress]: [ 5608 / 9559 ] simplifiying candidate # 141.917 * * * * [progress]: [ 5609 / 9559 ] simplifiying candidate # 141.917 * * * * [progress]: [ 5610 / 9559 ] simplifiying candidate # 141.917 * * * * [progress]: [ 5611 / 9559 ] simplifiying candidate # 141.917 * * * * [progress]: [ 5612 / 9559 ] simplifiying candidate # 141.918 * * * * [progress]: [ 5613 / 9559 ] simplifiying candidate # 141.918 * * * * [progress]: [ 5614 / 9559 ] simplifiying candidate # 141.918 * * * * [progress]: [ 5615 / 9559 ] simplifiying candidate # 141.918 * * * * [progress]: [ 5616 / 9559 ] simplifiying candidate # 141.918 * * * * [progress]: [ 5617 / 9559 ] simplifiying candidate # 141.918 * * * * [progress]: [ 5618 / 9559 ] simplifiying candidate # 141.918 * * * * [progress]: [ 5619 / 9559 ] simplifiying candidate # 141.918 * * * * [progress]: [ 5620 / 9559 ] simplifiying candidate # 141.918 * * * * [progress]: [ 5621 / 9559 ] simplifiying candidate # 141.918 * * * * [progress]: [ 5622 / 9559 ] simplifiying candidate # 141.918 * * * * [progress]: [ 5623 / 9559 ] simplifiying candidate # 141.919 * * * * [progress]: [ 5624 / 9559 ] simplifiying candidate # 141.919 * * * * [progress]: [ 5625 / 9559 ] simplifiying candidate # 141.919 * * * * [progress]: [ 5626 / 9559 ] simplifiying candidate # 141.919 * * * * [progress]: [ 5627 / 9559 ] simplifiying candidate # 141.919 * * * * [progress]: [ 5628 / 9559 ] simplifiying candidate # 141.919 * * * * [progress]: [ 5629 / 9559 ] simplifiying candidate # 141.919 * * * * [progress]: [ 5630 / 9559 ] simplifiying candidate # 141.919 * * * * [progress]: [ 5631 / 9559 ] simplifiying candidate # 141.919 * * * * [progress]: [ 5632 / 9559 ] simplifiying candidate # 141.919 * * * * [progress]: [ 5633 / 9559 ] simplifiying candidate # 141.919 * * * * [progress]: [ 5634 / 9559 ] simplifiying candidate # 141.920 * * * * [progress]: [ 5635 / 9559 ] simplifiying candidate # 141.920 * * * * [progress]: [ 5636 / 9559 ] simplifiying candidate # 141.920 * * * * [progress]: [ 5637 / 9559 ] simplifiying candidate # 141.920 * * * * [progress]: [ 5638 / 9559 ] simplifiying candidate # 141.920 * * * * [progress]: [ 5639 / 9559 ] simplifiying candidate # 141.920 * * * * [progress]: [ 5640 / 9559 ] simplifiying candidate # 141.920 * * * * [progress]: [ 5641 / 9559 ] simplifiying candidate # 141.920 * * * * [progress]: [ 5642 / 9559 ] simplifiying candidate # 141.920 * * * * [progress]: [ 5643 / 9559 ] simplifiying candidate # 141.920 * * * * [progress]: [ 5644 / 9559 ] simplifiying candidate # 141.920 * * * * [progress]: [ 5645 / 9559 ] simplifiying candidate # 141.921 * * * * [progress]: [ 5646 / 9559 ] simplifiying candidate # 141.921 * * * * [progress]: [ 5647 / 9559 ] simplifiying candidate # 141.921 * * * * [progress]: [ 5648 / 9559 ] simplifiying candidate # 141.921 * * * * [progress]: [ 5649 / 9559 ] simplifiying candidate # 141.921 * * * * [progress]: [ 5650 / 9559 ] simplifiying candidate # 141.921 * * * * [progress]: [ 5651 / 9559 ] simplifiying candidate # 141.921 * * * * [progress]: [ 5652 / 9559 ] simplifiying candidate # 141.921 * * * * [progress]: [ 5653 / 9559 ] simplifiying candidate # 141.921 * * * * [progress]: [ 5654 / 9559 ] simplifiying candidate # 141.921 * * * * [progress]: [ 5655 / 9559 ] simplifiying candidate # 141.921 * * * * [progress]: [ 5656 / 9559 ] simplifiying candidate # 141.922 * * * * [progress]: [ 5657 / 9559 ] simplifiying candidate # 141.922 * * * * [progress]: [ 5658 / 9559 ] simplifiying candidate # 141.922 * * * * [progress]: [ 5659 / 9559 ] simplifiying candidate # 141.922 * * * * [progress]: [ 5660 / 9559 ] simplifiying candidate # 141.922 * * * * [progress]: [ 5661 / 9559 ] simplifiying candidate # 141.922 * * * * [progress]: [ 5662 / 9559 ] simplifiying candidate # 141.922 * * * * [progress]: [ 5663 / 9559 ] simplifiying candidate # 141.922 * * * * [progress]: [ 5664 / 9559 ] simplifiying candidate # 141.922 * * * * [progress]: [ 5665 / 9559 ] simplifiying candidate # 141.922 * * * * [progress]: [ 5666 / 9559 ] simplifiying candidate # 141.922 * * * * [progress]: [ 5667 / 9559 ] simplifiying candidate # 141.923 * * * * [progress]: [ 5668 / 9559 ] simplifiying candidate # 141.923 * * * * [progress]: [ 5669 / 9559 ] simplifiying candidate # 141.923 * * * * [progress]: [ 5670 / 9559 ] simplifiying candidate # 141.923 * * * * [progress]: [ 5671 / 9559 ] simplifiying candidate # 141.923 * * * * [progress]: [ 5672 / 9559 ] simplifiying candidate # 141.923 * * * * [progress]: [ 5673 / 9559 ] simplifiying candidate # 141.923 * * * * [progress]: [ 5674 / 9559 ] simplifiying candidate # 141.923 * * * * [progress]: [ 5675 / 9559 ] simplifiying candidate # 141.923 * * * * [progress]: [ 5676 / 9559 ] simplifiying candidate # 141.923 * * * * [progress]: [ 5677 / 9559 ] simplifiying candidate # 141.923 * * * * [progress]: [ 5678 / 9559 ] simplifiying candidate # 141.924 * * * * [progress]: [ 5679 / 9559 ] simplifiying candidate # 141.924 * * * * [progress]: [ 5680 / 9559 ] simplifiying candidate # 141.924 * * * * [progress]: [ 5681 / 9559 ] simplifiying candidate # 141.924 * * * * [progress]: [ 5682 / 9559 ] simplifiying candidate # 141.924 * * * * [progress]: [ 5683 / 9559 ] simplifiying candidate # 141.924 * * * * [progress]: [ 5684 / 9559 ] simplifiying candidate # 141.924 * * * * [progress]: [ 5685 / 9559 ] simplifiying candidate # 141.924 * * * * [progress]: [ 5686 / 9559 ] simplifiying candidate # 141.924 * * * * [progress]: [ 5687 / 9559 ] simplifiying candidate # 141.924 * * * * [progress]: [ 5688 / 9559 ] simplifiying candidate # 141.924 * * * * [progress]: [ 5689 / 9559 ] simplifiying candidate # 141.925 * * * * [progress]: [ 5690 / 9559 ] simplifiying candidate # 141.925 * * * * [progress]: [ 5691 / 9559 ] simplifiying candidate # 141.925 * * * * [progress]: [ 5692 / 9559 ] simplifiying candidate # 141.925 * * * * [progress]: [ 5693 / 9559 ] simplifiying candidate # 141.925 * * * * [progress]: [ 5694 / 9559 ] simplifiying candidate # 141.925 * * * * [progress]: [ 5695 / 9559 ] simplifiying candidate # 141.925 * * * * [progress]: [ 5696 / 9559 ] simplifiying candidate # 141.925 * * * * [progress]: [ 5697 / 9559 ] simplifiying candidate # 141.925 * * * * [progress]: [ 5698 / 9559 ] simplifiying candidate # 141.925 * * * * [progress]: [ 5699 / 9559 ] simplifiying candidate # 141.925 * * * * [progress]: [ 5700 / 9559 ] simplifiying candidate # 141.926 * * * * [progress]: [ 5701 / 9559 ] simplifiying candidate # 141.926 * * * * [progress]: [ 5702 / 9559 ] simplifiying candidate # 141.926 * * * * [progress]: [ 5703 / 9559 ] simplifiying candidate # 141.926 * * * * [progress]: [ 5704 / 9559 ] simplifiying candidate # 141.926 * * * * [progress]: [ 5705 / 9559 ] simplifiying candidate # 141.926 * * * * [progress]: [ 5706 / 9559 ] simplifiying candidate # 141.926 * * * * [progress]: [ 5707 / 9559 ] simplifiying candidate # 141.926 * * * * [progress]: [ 5708 / 9559 ] simplifiying candidate # 141.926 * * * * [progress]: [ 5709 / 9559 ] simplifiying candidate # 141.926 * * * * [progress]: [ 5710 / 9559 ] simplifiying candidate # 141.926 * * * * [progress]: [ 5711 / 9559 ] simplifiying candidate # 141.927 * * * * [progress]: [ 5712 / 9559 ] simplifiying candidate # 141.927 * * * * [progress]: [ 5713 / 9559 ] simplifiying candidate # 141.927 * * * * [progress]: [ 5714 / 9559 ] simplifiying candidate # 141.927 * * * * [progress]: [ 5715 / 9559 ] simplifiying candidate # 141.927 * * * * [progress]: [ 5716 / 9559 ] simplifiying candidate # 141.927 * * * * [progress]: [ 5717 / 9559 ] simplifiying candidate # 141.927 * * * * [progress]: [ 5718 / 9559 ] simplifiying candidate # 141.927 * * * * [progress]: [ 5719 / 9559 ] simplifiying candidate # 141.927 * * * * [progress]: [ 5720 / 9559 ] simplifiying candidate # 141.927 * * * * [progress]: [ 5721 / 9559 ] simplifiying candidate # 141.927 * * * * [progress]: [ 5722 / 9559 ] simplifiying candidate # 141.927 * * * * [progress]: [ 5723 / 9559 ] simplifiying candidate # 141.928 * * * * [progress]: [ 5724 / 9559 ] simplifiying candidate # 141.928 * * * * [progress]: [ 5725 / 9559 ] simplifiying candidate # 141.928 * * * * [progress]: [ 5726 / 9559 ] simplifiying candidate # 141.928 * * * * [progress]: [ 5727 / 9559 ] simplifiying candidate # 141.928 * * * * [progress]: [ 5728 / 9559 ] simplifiying candidate # 141.928 * * * * [progress]: [ 5729 / 9559 ] simplifiying candidate # 141.928 * * * * [progress]: [ 5730 / 9559 ] simplifiying candidate # 141.928 * * * * [progress]: [ 5731 / 9559 ] simplifiying candidate # 141.928 * * * * [progress]: [ 5732 / 9559 ] simplifiying candidate # 141.928 * * * * [progress]: [ 5733 / 9559 ] simplifiying candidate # 141.929 * * * * [progress]: [ 5734 / 9559 ] simplifiying candidate # 141.929 * * * * [progress]: [ 5735 / 9559 ] simplifiying candidate # 141.929 * * * * [progress]: [ 5736 / 9559 ] simplifiying candidate # 141.929 * * * * [progress]: [ 5737 / 9559 ] simplifiying candidate # 141.929 * * * * [progress]: [ 5738 / 9559 ] simplifiying candidate # 141.929 * * * * [progress]: [ 5739 / 9559 ] simplifiying candidate # 141.929 * * * * [progress]: [ 5740 / 9559 ] simplifiying candidate # 141.929 * * * * [progress]: [ 5741 / 9559 ] simplifiying candidate # 141.929 * * * * [progress]: [ 5742 / 9559 ] simplifiying candidate # 141.929 * * * * [progress]: [ 5743 / 9559 ] simplifiying candidate # 141.929 * * * * [progress]: [ 5744 / 9559 ] simplifiying candidate # 141.930 * * * * [progress]: [ 5745 / 9559 ] simplifiying candidate # 141.930 * * * * [progress]: [ 5746 / 9559 ] simplifiying candidate # 141.930 * * * * [progress]: [ 5747 / 9559 ] simplifiying candidate # 141.930 * * * * [progress]: [ 5748 / 9559 ] simplifiying candidate # 141.930 * * * * [progress]: [ 5749 / 9559 ] simplifiying candidate # 141.930 * * * * [progress]: [ 5750 / 9559 ] simplifiying candidate # 141.930 * * * * [progress]: [ 5751 / 9559 ] simplifiying candidate # 141.930 * * * * [progress]: [ 5752 / 9559 ] simplifiying candidate # 141.930 * * * * [progress]: [ 5753 / 9559 ] simplifiying candidate # 141.930 * * * * [progress]: [ 5754 / 9559 ] simplifiying candidate # 141.930 * * * * [progress]: [ 5755 / 9559 ] simplifiying candidate # 141.930 * * * * [progress]: [ 5756 / 9559 ] simplifiying candidate # 141.931 * * * * [progress]: [ 5757 / 9559 ] simplifiying candidate # 141.931 * * * * [progress]: [ 5758 / 9559 ] simplifiying candidate # 141.931 * * * * [progress]: [ 5759 / 9559 ] simplifiying candidate # 141.931 * * * * [progress]: [ 5760 / 9559 ] simplifiying candidate # 141.931 * * * * [progress]: [ 5761 / 9559 ] simplifiying candidate # 141.931 * * * * [progress]: [ 5762 / 9559 ] simplifiying candidate # 141.931 * * * * [progress]: [ 5763 / 9559 ] simplifiying candidate # 141.931 * * * * [progress]: [ 5764 / 9559 ] simplifiying candidate # 141.931 * * * * [progress]: [ 5765 / 9559 ] simplifiying candidate # 141.931 * * * * [progress]: [ 5766 / 9559 ] simplifiying candidate # 141.931 * * * * [progress]: [ 5767 / 9559 ] simplifiying candidate # 141.932 * * * * [progress]: [ 5768 / 9559 ] simplifiying candidate # 141.932 * * * * [progress]: [ 5769 / 9559 ] simplifiying candidate # 141.932 * * * * [progress]: [ 5770 / 9559 ] simplifiying candidate # 141.932 * * * * [progress]: [ 5771 / 9559 ] simplifiying candidate # 141.932 * * * * [progress]: [ 5772 / 9559 ] simplifiying candidate # 141.932 * * * * [progress]: [ 5773 / 9559 ] simplifiying candidate # 141.932 * * * * [progress]: [ 5774 / 9559 ] simplifiying candidate # 141.932 * * * * [progress]: [ 5775 / 9559 ] simplifiying candidate # 141.932 * * * * [progress]: [ 5776 / 9559 ] simplifiying candidate # 141.932 * * * * [progress]: [ 5777 / 9559 ] simplifiying candidate # 141.933 * * * * [progress]: [ 5778 / 9559 ] simplifiying candidate # 141.933 * * * * [progress]: [ 5779 / 9559 ] simplifiying candidate # 141.933 * * * * [progress]: [ 5780 / 9559 ] simplifiying candidate # 141.933 * * * * [progress]: [ 5781 / 9559 ] simplifiying candidate # 141.933 * * * * [progress]: [ 5782 / 9559 ] simplifiying candidate # 141.933 * * * * [progress]: [ 5783 / 9559 ] simplifiying candidate # 141.933 * * * * [progress]: [ 5784 / 9559 ] simplifiying candidate # 141.933 * * * * [progress]: [ 5785 / 9559 ] simplifiying candidate # 141.933 * * * * [progress]: [ 5786 / 9559 ] simplifiying candidate # 141.933 * * * * [progress]: [ 5787 / 9559 ] simplifiying candidate # 141.933 * * * * [progress]: [ 5788 / 9559 ] simplifiying candidate # 141.934 * * * * [progress]: [ 5789 / 9559 ] simplifiying candidate # 141.934 * * * * [progress]: [ 5790 / 9559 ] simplifiying candidate # 141.934 * * * * [progress]: [ 5791 / 9559 ] simplifiying candidate # 141.934 * * * * [progress]: [ 5792 / 9559 ] simplifiying candidate # 141.934 * * * * [progress]: [ 5793 / 9559 ] simplifiying candidate # 141.935 * * * * [progress]: [ 5794 / 9559 ] simplifiying candidate # 141.935 * * * * [progress]: [ 5795 / 9559 ] simplifiying candidate # 141.935 * * * * [progress]: [ 5796 / 9559 ] simplifiying candidate # 141.935 * * * * [progress]: [ 5797 / 9559 ] simplifiying candidate # 141.935 * * * * [progress]: [ 5798 / 9559 ] simplifiying candidate # 141.935 * * * * [progress]: [ 5799 / 9559 ] simplifiying candidate # 141.935 * * * * [progress]: [ 5800 / 9559 ] simplifiying candidate # 141.935 * * * * [progress]: [ 5801 / 9559 ] simplifiying candidate # 141.935 * * * * [progress]: [ 5802 / 9559 ] simplifiying candidate # 141.935 * * * * [progress]: [ 5803 / 9559 ] simplifiying candidate # 141.935 * * * * [progress]: [ 5804 / 9559 ] simplifiying candidate # 141.935 * * * * [progress]: [ 5805 / 9559 ] simplifiying candidate # 141.936 * * * * [progress]: [ 5806 / 9559 ] simplifiying candidate # 141.936 * * * * [progress]: [ 5807 / 9559 ] simplifiying candidate # 141.936 * * * * [progress]: [ 5808 / 9559 ] simplifiying candidate # 141.936 * * * * [progress]: [ 5809 / 9559 ] simplifiying candidate # 141.936 * * * * [progress]: [ 5810 / 9559 ] simplifiying candidate # 141.936 * * * * [progress]: [ 5811 / 9559 ] simplifiying candidate # 141.936 * * * * [progress]: [ 5812 / 9559 ] simplifiying candidate # 141.936 * * * * [progress]: [ 5813 / 9559 ] simplifiying candidate # 141.936 * * * * [progress]: [ 5814 / 9559 ] simplifiying candidate # 141.936 * * * * [progress]: [ 5815 / 9559 ] simplifiying candidate # 141.936 * * * * [progress]: [ 5816 / 9559 ] simplifiying candidate # 141.937 * * * * [progress]: [ 5817 / 9559 ] simplifiying candidate # 141.937 * * * * [progress]: [ 5818 / 9559 ] simplifiying candidate # 141.937 * * * * [progress]: [ 5819 / 9559 ] simplifiying candidate # 141.937 * * * * [progress]: [ 5820 / 9559 ] simplifiying candidate # 141.937 * * * * [progress]: [ 5821 / 9559 ] simplifiying candidate # 141.937 * * * * [progress]: [ 5822 / 9559 ] simplifiying candidate # 141.937 * * * * [progress]: [ 5823 / 9559 ] simplifiying candidate # 141.937 * * * * [progress]: [ 5824 / 9559 ] simplifiying candidate # 141.937 * * * * [progress]: [ 5825 / 9559 ] simplifiying candidate # 141.937 * * * * [progress]: [ 5826 / 9559 ] simplifiying candidate # 141.937 * * * * [progress]: [ 5827 / 9559 ] simplifiying candidate # 141.938 * * * * [progress]: [ 5828 / 9559 ] simplifiying candidate # 141.938 * * * * [progress]: [ 5829 / 9559 ] simplifiying candidate # 141.938 * * * * [progress]: [ 5830 / 9559 ] simplifiying candidate # 141.938 * * * * [progress]: [ 5831 / 9559 ] simplifiying candidate # 141.938 * * * * [progress]: [ 5832 / 9559 ] simplifiying candidate # 141.938 * * * * [progress]: [ 5833 / 9559 ] simplifiying candidate # 141.938 * * * * [progress]: [ 5834 / 9559 ] simplifiying candidate # 141.938 * * * * [progress]: [ 5835 / 9559 ] simplifiying candidate # 141.939 * * * * [progress]: [ 5836 / 9559 ] simplifiying candidate # 141.939 * * * * [progress]: [ 5837 / 9559 ] simplifiying candidate # 141.939 * * * * [progress]: [ 5838 / 9559 ] simplifiying candidate # 141.939 * * * * [progress]: [ 5839 / 9559 ] simplifiying candidate # 141.939 * * * * [progress]: [ 5840 / 9559 ] simplifiying candidate # 141.939 * * * * [progress]: [ 5841 / 9559 ] simplifiying candidate # 141.939 * * * * [progress]: [ 5842 / 9559 ] simplifiying candidate # 141.939 * * * * [progress]: [ 5843 / 9559 ] simplifiying candidate # 141.939 * * * * [progress]: [ 5844 / 9559 ] simplifiying candidate # 141.939 * * * * [progress]: [ 5845 / 9559 ] simplifiying candidate # 141.939 * * * * [progress]: [ 5846 / 9559 ] simplifiying candidate # 141.939 * * * * [progress]: [ 5847 / 9559 ] simplifiying candidate # 141.939 * * * * [progress]: [ 5848 / 9559 ] simplifiying candidate # 141.939 * * * * [progress]: [ 5849 / 9559 ] simplifiying candidate # 141.940 * * * * [progress]: [ 5850 / 9559 ] simplifiying candidate # 141.940 * * * * [progress]: [ 5851 / 9559 ] simplifiying candidate # 141.940 * * * * [progress]: [ 5852 / 9559 ] simplifiying candidate # 141.940 * * * * [progress]: [ 5853 / 9559 ] simplifiying candidate # 141.940 * * * * [progress]: [ 5854 / 9559 ] simplifiying candidate # 141.940 * * * * [progress]: [ 5855 / 9559 ] simplifiying candidate # 141.940 * * * * [progress]: [ 5856 / 9559 ] simplifiying candidate # 141.940 * * * * [progress]: [ 5857 / 9559 ] simplifiying candidate # 141.940 * * * * [progress]: [ 5858 / 9559 ] simplifiying candidate # 141.940 * * * * [progress]: [ 5859 / 9559 ] simplifiying candidate # 141.940 * * * * [progress]: [ 5860 / 9559 ] simplifiying candidate # 141.940 * * * * [progress]: [ 5861 / 9559 ] simplifiying candidate # 141.940 * * * * [progress]: [ 5862 / 9559 ] simplifiying candidate # 141.940 * * * * [progress]: [ 5863 / 9559 ] simplifiying candidate # 141.940 * * * * [progress]: [ 5864 / 9559 ] simplifiying candidate # 141.940 * * * * [progress]: [ 5865 / 9559 ] simplifiying candidate # 141.941 * * * * [progress]: [ 5866 / 9559 ] simplifiying candidate # 141.941 * * * * [progress]: [ 5867 / 9559 ] simplifiying candidate # 141.941 * * * * [progress]: [ 5868 / 9559 ] simplifiying candidate # 141.941 * * * * [progress]: [ 5869 / 9559 ] simplifiying candidate # 141.941 * * * * [progress]: [ 5870 / 9559 ] simplifiying candidate # 141.941 * * * * [progress]: [ 5871 / 9559 ] simplifiying candidate # 141.941 * * * * [progress]: [ 5872 / 9559 ] simplifiying candidate # 141.941 * * * * [progress]: [ 5873 / 9559 ] simplifiying candidate # 141.941 * * * * [progress]: [ 5874 / 9559 ] simplifiying candidate # 141.941 * * * * [progress]: [ 5875 / 9559 ] simplifiying candidate # 141.941 * * * * [progress]: [ 5876 / 9559 ] simplifiying candidate # 141.941 * * * * [progress]: [ 5877 / 9559 ] simplifiying candidate # 141.941 * * * * [progress]: [ 5878 / 9559 ] simplifiying candidate # 141.941 * * * * [progress]: [ 5879 / 9559 ] simplifiying candidate # 141.941 * * * * [progress]: [ 5880 / 9559 ] simplifiying candidate # 141.942 * * * * [progress]: [ 5881 / 9559 ] simplifiying candidate # 141.942 * * * * [progress]: [ 5882 / 9559 ] simplifiying candidate # 141.942 * * * * [progress]: [ 5883 / 9559 ] simplifiying candidate # 141.942 * * * * [progress]: [ 5884 / 9559 ] simplifiying candidate # 141.942 * * * * [progress]: [ 5885 / 9559 ] simplifiying candidate # 141.942 * * * * [progress]: [ 5886 / 9559 ] simplifiying candidate # 141.942 * * * * [progress]: [ 5887 / 9559 ] simplifiying candidate # 141.942 * * * * [progress]: [ 5888 / 9559 ] simplifiying candidate # 141.942 * * * * [progress]: [ 5889 / 9559 ] simplifiying candidate # 141.942 * * * * [progress]: [ 5890 / 9559 ] simplifiying candidate # 141.942 * * * * [progress]: [ 5891 / 9559 ] simplifiying candidate # 141.942 * * * * [progress]: [ 5892 / 9559 ] simplifiying candidate # 141.942 * * * * [progress]: [ 5893 / 9559 ] simplifiying candidate # 141.942 * * * * [progress]: [ 5894 / 9559 ] simplifiying candidate # 141.942 * * * * [progress]: [ 5895 / 9559 ] simplifiying candidate # 141.942 * * * * [progress]: [ 5896 / 9559 ] simplifiying candidate # 141.942 * * * * [progress]: [ 5897 / 9559 ] simplifiying candidate # 141.943 * * * * [progress]: [ 5898 / 9559 ] simplifiying candidate # 141.943 * * * * [progress]: [ 5899 / 9559 ] simplifiying candidate # 141.943 * * * * [progress]: [ 5900 / 9559 ] simplifiying candidate # 141.943 * * * * [progress]: [ 5901 / 9559 ] simplifiying candidate # 141.943 * * * * [progress]: [ 5902 / 9559 ] simplifiying candidate # 141.943 * * * * [progress]: [ 5903 / 9559 ] simplifiying candidate # 141.943 * * * * [progress]: [ 5904 / 9559 ] simplifiying candidate # 141.943 * * * * [progress]: [ 5905 / 9559 ] simplifiying candidate # 141.943 * * * * [progress]: [ 5906 / 9559 ] simplifiying candidate # 141.943 * * * * [progress]: [ 5907 / 9559 ] simplifiying candidate # 141.943 * * * * [progress]: [ 5908 / 9559 ] simplifiying candidate # 141.943 * * * * [progress]: [ 5909 / 9559 ] simplifiying candidate # 141.943 * * * * [progress]: [ 5910 / 9559 ] simplifiying candidate # 141.943 * * * * [progress]: [ 5911 / 9559 ] simplifiying candidate # 141.944 * * * * [progress]: [ 5912 / 9559 ] simplifiying candidate # 141.944 * * * * [progress]: [ 5913 / 9559 ] simplifiying candidate # 141.944 * * * * [progress]: [ 5914 / 9559 ] simplifiying candidate # 141.944 * * * * [progress]: [ 5915 / 9559 ] simplifiying candidate # 141.944 * * * * [progress]: [ 5916 / 9559 ] simplifiying candidate # 141.944 * * * * [progress]: [ 5917 / 9559 ] simplifiying candidate # 141.944 * * * * [progress]: [ 5918 / 9559 ] simplifiying candidate # 141.944 * * * * [progress]: [ 5919 / 9559 ] simplifiying candidate # 141.944 * * * * [progress]: [ 5920 / 9559 ] simplifiying candidate # 141.944 * * * * [progress]: [ 5921 / 9559 ] simplifiying candidate # 141.944 * * * * [progress]: [ 5922 / 9559 ] simplifiying candidate # 141.944 * * * * [progress]: [ 5923 / 9559 ] simplifiying candidate # 141.944 * * * * [progress]: [ 5924 / 9559 ] simplifiying candidate # 141.944 * * * * [progress]: [ 5925 / 9559 ] simplifiying candidate # 141.944 * * * * [progress]: [ 5926 / 9559 ] simplifiying candidate # 141.944 * * * * [progress]: [ 5927 / 9559 ] simplifiying candidate # 141.945 * * * * [progress]: [ 5928 / 9559 ] simplifiying candidate # 141.945 * * * * [progress]: [ 5929 / 9559 ] simplifiying candidate # 141.945 * * * * [progress]: [ 5930 / 9559 ] simplifiying candidate # 141.945 * * * * [progress]: [ 5931 / 9559 ] simplifiying candidate # 141.945 * * * * [progress]: [ 5932 / 9559 ] simplifiying candidate # 141.945 * * * * [progress]: [ 5933 / 9559 ] simplifiying candidate # 141.945 * * * * [progress]: [ 5934 / 9559 ] simplifiying candidate # 141.945 * * * * [progress]: [ 5935 / 9559 ] simplifiying candidate # 141.945 * * * * [progress]: [ 5936 / 9559 ] simplifiying candidate # 141.945 * * * * [progress]: [ 5937 / 9559 ] simplifiying candidate # 141.945 * * * * [progress]: [ 5938 / 9559 ] simplifiying candidate # 141.945 * * * * [progress]: [ 5939 / 9559 ] simplifiying candidate # 141.945 * * * * [progress]: [ 5940 / 9559 ] simplifiying candidate # 141.945 * * * * [progress]: [ 5941 / 9559 ] simplifiying candidate # 141.945 * * * * [progress]: [ 5942 / 9559 ] simplifiying candidate # 141.946 * * * * [progress]: [ 5943 / 9559 ] simplifiying candidate # 141.946 * * * * [progress]: [ 5944 / 9559 ] simplifiying candidate # 141.946 * * * * [progress]: [ 5945 / 9559 ] simplifiying candidate # 141.946 * * * * [progress]: [ 5946 / 9559 ] simplifiying candidate # 141.946 * * * * [progress]: [ 5947 / 9559 ] simplifiying candidate # 141.946 * * * * [progress]: [ 5948 / 9559 ] simplifiying candidate # 141.946 * * * * [progress]: [ 5949 / 9559 ] simplifiying candidate # 141.946 * * * * [progress]: [ 5950 / 9559 ] simplifiying candidate # 141.946 * * * * [progress]: [ 5951 / 9559 ] simplifiying candidate # 141.946 * * * * [progress]: [ 5952 / 9559 ] simplifiying candidate # 141.946 * * * * [progress]: [ 5953 / 9559 ] simplifiying candidate # 141.946 * * * * [progress]: [ 5954 / 9559 ] simplifiying candidate # 141.946 * * * * [progress]: [ 5955 / 9559 ] simplifiying candidate # 141.946 * * * * [progress]: [ 5956 / 9559 ] simplifiying candidate # 141.946 * * * * [progress]: [ 5957 / 9559 ] simplifiying candidate # 141.946 * * * * [progress]: [ 5958 / 9559 ] simplifiying candidate # 141.947 * * * * [progress]: [ 5959 / 9559 ] simplifiying candidate # 141.947 * * * * [progress]: [ 5960 / 9559 ] simplifiying candidate # 141.947 * * * * [progress]: [ 5961 / 9559 ] simplifiying candidate # 141.947 * * * * [progress]: [ 5962 / 9559 ] simplifiying candidate # 141.947 * * * * [progress]: [ 5963 / 9559 ] simplifiying candidate # 141.947 * * * * [progress]: [ 5964 / 9559 ] simplifiying candidate # 141.947 * * * * [progress]: [ 5965 / 9559 ] simplifiying candidate # 141.947 * * * * [progress]: [ 5966 / 9559 ] simplifiying candidate # 141.947 * * * * [progress]: [ 5967 / 9559 ] simplifiying candidate # 141.947 * * * * [progress]: [ 5968 / 9559 ] simplifiying candidate # 141.947 * * * * [progress]: [ 5969 / 9559 ] simplifiying candidate # 141.947 * * * * [progress]: [ 5970 / 9559 ] simplifiying candidate # 141.947 * * * * [progress]: [ 5971 / 9559 ] simplifiying candidate # 141.947 * * * * [progress]: [ 5972 / 9559 ] simplifiying candidate # 141.947 * * * * [progress]: [ 5973 / 9559 ] simplifiying candidate # 141.948 * * * * [progress]: [ 5974 / 9559 ] simplifiying candidate # 141.948 * * * * [progress]: [ 5975 / 9559 ] simplifiying candidate # 141.948 * * * * [progress]: [ 5976 / 9559 ] simplifiying candidate # 141.948 * * * * [progress]: [ 5977 / 9559 ] simplifiying candidate # 141.948 * * * * [progress]: [ 5978 / 9559 ] simplifiying candidate # 141.948 * * * * [progress]: [ 5979 / 9559 ] simplifiying candidate # 141.948 * * * * [progress]: [ 5980 / 9559 ] simplifiying candidate # 141.948 * * * * [progress]: [ 5981 / 9559 ] simplifiying candidate # 141.948 * * * * [progress]: [ 5982 / 9559 ] simplifiying candidate # 141.948 * * * * [progress]: [ 5983 / 9559 ] simplifiying candidate # 141.948 * * * * [progress]: [ 5984 / 9559 ] simplifiying candidate # 141.948 * * * * [progress]: [ 5985 / 9559 ] simplifiying candidate # 141.948 * * * * [progress]: [ 5986 / 9559 ] simplifiying candidate # 141.948 * * * * [progress]: [ 5987 / 9559 ] simplifiying candidate # 141.948 * * * * [progress]: [ 5988 / 9559 ] simplifiying candidate # 141.949 * * * * [progress]: [ 5989 / 9559 ] simplifiying candidate # 141.949 * * * * [progress]: [ 5990 / 9559 ] simplifiying candidate # 141.949 * * * * [progress]: [ 5991 / 9559 ] simplifiying candidate # 141.949 * * * * [progress]: [ 5992 / 9559 ] simplifiying candidate # 141.949 * * * * [progress]: [ 5993 / 9559 ] simplifiying candidate # 141.949 * * * * [progress]: [ 5994 / 9559 ] simplifiying candidate # 141.949 * * * * [progress]: [ 5995 / 9559 ] simplifiying candidate # 141.949 * * * * [progress]: [ 5996 / 9559 ] simplifiying candidate # 141.949 * * * * [progress]: [ 5997 / 9559 ] simplifiying candidate # 141.949 * * * * [progress]: [ 5998 / 9559 ] simplifiying candidate # 141.949 * * * * [progress]: [ 5999 / 9559 ] simplifiying candidate # 141.949 * * * * [progress]: [ 6000 / 9559 ] simplifiying candidate # 141.949 * * * * [progress]: [ 6001 / 9559 ] simplifiying candidate # 141.949 * * * * [progress]: [ 6002 / 9559 ] simplifiying candidate # 141.949 * * * * [progress]: [ 6003 / 9559 ] simplifiying candidate # 141.950 * * * * [progress]: [ 6004 / 9559 ] simplifiying candidate # 141.950 * * * * [progress]: [ 6005 / 9559 ] simplifiying candidate # 141.950 * * * * [progress]: [ 6006 / 9559 ] simplifiying candidate # 141.950 * * * * [progress]: [ 6007 / 9559 ] simplifiying candidate # 141.950 * * * * [progress]: [ 6008 / 9559 ] simplifiying candidate # 141.950 * * * * [progress]: [ 6009 / 9559 ] simplifiying candidate # 141.950 * * * * [progress]: [ 6010 / 9559 ] simplifiying candidate # 141.950 * * * * [progress]: [ 6011 / 9559 ] simplifiying candidate # 141.950 * * * * [progress]: [ 6012 / 9559 ] simplifiying candidate # 141.950 * * * * [progress]: [ 6013 / 9559 ] simplifiying candidate # 141.950 * * * * [progress]: [ 6014 / 9559 ] simplifiying candidate # 141.950 * * * * [progress]: [ 6015 / 9559 ] simplifiying candidate # 141.950 * * * * [progress]: [ 6016 / 9559 ] simplifiying candidate # 141.950 * * * * [progress]: [ 6017 / 9559 ] simplifiying candidate # 141.950 * * * * [progress]: [ 6018 / 9559 ] simplifiying candidate # 141.951 * * * * [progress]: [ 6019 / 9559 ] simplifiying candidate # 141.951 * * * * [progress]: [ 6020 / 9559 ] simplifiying candidate # 141.951 * * * * [progress]: [ 6021 / 9559 ] simplifiying candidate # 141.951 * * * * [progress]: [ 6022 / 9559 ] simplifiying candidate # 141.951 * * * * [progress]: [ 6023 / 9559 ] simplifiying candidate # 141.951 * * * * [progress]: [ 6024 / 9559 ] simplifiying candidate # 141.951 * * * * [progress]: [ 6025 / 9559 ] simplifiying candidate # 141.951 * * * * [progress]: [ 6026 / 9559 ] simplifiying candidate # 141.951 * * * * [progress]: [ 6027 / 9559 ] simplifiying candidate # 141.951 * * * * [progress]: [ 6028 / 9559 ] simplifiying candidate # 141.951 * * * * [progress]: [ 6029 / 9559 ] simplifiying candidate # 141.951 * * * * [progress]: [ 6030 / 9559 ] simplifiying candidate # 141.951 * * * * [progress]: [ 6031 / 9559 ] simplifiying candidate # 141.951 * * * * [progress]: [ 6032 / 9559 ] simplifiying candidate # 141.951 * * * * [progress]: [ 6033 / 9559 ] simplifiying candidate # 141.952 * * * * [progress]: [ 6034 / 9559 ] simplifiying candidate # 141.952 * * * * [progress]: [ 6035 / 9559 ] simplifiying candidate # 141.952 * * * * [progress]: [ 6036 / 9559 ] simplifiying candidate # 141.952 * * * * [progress]: [ 6037 / 9559 ] simplifiying candidate # 141.952 * * * * [progress]: [ 6038 / 9559 ] simplifiying candidate # 141.952 * * * * [progress]: [ 6039 / 9559 ] simplifiying candidate # 141.952 * * * * [progress]: [ 6040 / 9559 ] simplifiying candidate # 141.952 * * * * [progress]: [ 6041 / 9559 ] simplifiying candidate # 141.952 * * * * [progress]: [ 6042 / 9559 ] simplifiying candidate # 141.952 * * * * [progress]: [ 6043 / 9559 ] simplifiying candidate # 141.952 * * * * [progress]: [ 6044 / 9559 ] simplifiying candidate # 141.952 * * * * [progress]: [ 6045 / 9559 ] simplifiying candidate # 141.952 * * * * [progress]: [ 6046 / 9559 ] simplifiying candidate # 141.952 * * * * [progress]: [ 6047 / 9559 ] simplifiying candidate # 141.953 * * * * [progress]: [ 6048 / 9559 ] simplifiying candidate # 141.953 * * * * [progress]: [ 6049 / 9559 ] simplifiying candidate # 141.953 * * * * [progress]: [ 6050 / 9559 ] simplifiying candidate # 141.953 * * * * [progress]: [ 6051 / 9559 ] simplifiying candidate # 141.953 * * * * [progress]: [ 6052 / 9559 ] simplifiying candidate # 141.953 * * * * [progress]: [ 6053 / 9559 ] simplifiying candidate # 141.953 * * * * [progress]: [ 6054 / 9559 ] simplifiying candidate # 141.953 * * * * [progress]: [ 6055 / 9559 ] simplifiying candidate # 141.953 * * * * [progress]: [ 6056 / 9559 ] simplifiying candidate # 141.953 * * * * [progress]: [ 6057 / 9559 ] simplifiying candidate # 141.953 * * * * [progress]: [ 6058 / 9559 ] simplifiying candidate # 141.953 * * * * [progress]: [ 6059 / 9559 ] simplifiying candidate # 141.953 * * * * [progress]: [ 6060 / 9559 ] simplifiying candidate # 141.953 * * * * [progress]: [ 6061 / 9559 ] simplifiying candidate # 141.954 * * * * [progress]: [ 6062 / 9559 ] simplifiying candidate # 141.954 * * * * [progress]: [ 6063 / 9559 ] simplifiying candidate # 141.954 * * * * [progress]: [ 6064 / 9559 ] simplifiying candidate # 141.954 * * * * [progress]: [ 6065 / 9559 ] simplifiying candidate # 141.954 * * * * [progress]: [ 6066 / 9559 ] simplifiying candidate # 141.954 * * * * [progress]: [ 6067 / 9559 ] simplifiying candidate # 141.954 * * * * [progress]: [ 6068 / 9559 ] simplifiying candidate # 141.954 * * * * [progress]: [ 6069 / 9559 ] simplifiying candidate # 141.954 * * * * [progress]: [ 6070 / 9559 ] simplifiying candidate # 141.955 * * * * [progress]: [ 6071 / 9559 ] simplifiying candidate # 141.955 * * * * [progress]: [ 6072 / 9559 ] simplifiying candidate # 141.955 * * * * [progress]: [ 6073 / 9559 ] simplifiying candidate # 141.955 * * * * [progress]: [ 6074 / 9559 ] simplifiying candidate # 141.955 * * * * [progress]: [ 6075 / 9559 ] simplifiying candidate # 141.955 * * * * [progress]: [ 6076 / 9559 ] simplifiying candidate # 141.955 * * * * [progress]: [ 6077 / 9559 ] simplifiying candidate # 141.955 * * * * [progress]: [ 6078 / 9559 ] simplifiying candidate # 141.955 * * * * [progress]: [ 6079 / 9559 ] simplifiying candidate # 141.955 * * * * [progress]: [ 6080 / 9559 ] simplifiying candidate # 141.955 * * * * [progress]: [ 6081 / 9559 ] simplifiying candidate # 141.955 * * * * [progress]: [ 6082 / 9559 ] simplifiying candidate # 141.955 * * * * [progress]: [ 6083 / 9559 ] simplifiying candidate # 141.955 * * * * [progress]: [ 6084 / 9559 ] simplifiying candidate # 141.955 * * * * [progress]: [ 6085 / 9559 ] simplifiying candidate # 141.956 * * * * [progress]: [ 6086 / 9559 ] simplifiying candidate # 141.956 * * * * [progress]: [ 6087 / 9559 ] simplifiying candidate # 141.956 * * * * [progress]: [ 6088 / 9559 ] simplifiying candidate # 141.956 * * * * [progress]: [ 6089 / 9559 ] simplifiying candidate # 141.956 * * * * [progress]: [ 6090 / 9559 ] simplifiying candidate # 141.956 * * * * [progress]: [ 6091 / 9559 ] simplifiying candidate # 141.956 * * * * [progress]: [ 6092 / 9559 ] simplifiying candidate # 141.956 * * * * [progress]: [ 6093 / 9559 ] simplifiying candidate # 141.956 * * * * [progress]: [ 6094 / 9559 ] simplifiying candidate # 141.956 * * * * [progress]: [ 6095 / 9559 ] simplifiying candidate # 141.956 * * * * [progress]: [ 6096 / 9559 ] simplifiying candidate # 141.956 * * * * [progress]: [ 6097 / 9559 ] simplifiying candidate # 141.956 * * * * [progress]: [ 6098 / 9559 ] simplifiying candidate # 141.956 * * * * [progress]: [ 6099 / 9559 ] simplifiying candidate # 141.956 * * * * [progress]: [ 6100 / 9559 ] simplifiying candidate # 141.956 * * * * [progress]: [ 6101 / 9559 ] simplifiying candidate # 141.957 * * * * [progress]: [ 6102 / 9559 ] simplifiying candidate # 141.957 * * * * [progress]: [ 6103 / 9559 ] simplifiying candidate # 141.957 * * * * [progress]: [ 6104 / 9559 ] simplifiying candidate # 141.957 * * * * [progress]: [ 6105 / 9559 ] simplifiying candidate # 141.957 * * * * [progress]: [ 6106 / 9559 ] simplifiying candidate # 141.957 * * * * [progress]: [ 6107 / 9559 ] simplifiying candidate # 141.957 * * * * [progress]: [ 6108 / 9559 ] simplifiying candidate # 141.957 * * * * [progress]: [ 6109 / 9559 ] simplifiying candidate # 141.957 * * * * [progress]: [ 6110 / 9559 ] simplifiying candidate # 141.957 * * * * [progress]: [ 6111 / 9559 ] simplifiying candidate # 141.957 * * * * [progress]: [ 6112 / 9559 ] simplifiying candidate # 141.957 * * * * [progress]: [ 6113 / 9559 ] simplifiying candidate # 141.957 * * * * [progress]: [ 6114 / 9559 ] simplifiying candidate # 141.957 * * * * [progress]: [ 6115 / 9559 ] simplifiying candidate # 141.957 * * * * [progress]: [ 6116 / 9559 ] simplifiying candidate # 141.958 * * * * [progress]: [ 6117 / 9559 ] simplifiying candidate # 141.958 * * * * [progress]: [ 6118 / 9559 ] simplifiying candidate # 141.958 * * * * [progress]: [ 6119 / 9559 ] simplifiying candidate # 141.958 * * * * [progress]: [ 6120 / 9559 ] simplifiying candidate # 141.958 * * * * [progress]: [ 6121 / 9559 ] simplifiying candidate # 141.958 * * * * [progress]: [ 6122 / 9559 ] simplifiying candidate # 141.958 * * * * [progress]: [ 6123 / 9559 ] simplifiying candidate # 141.958 * * * * [progress]: [ 6124 / 9559 ] simplifiying candidate # 141.958 * * * * [progress]: [ 6125 / 9559 ] simplifiying candidate # 141.958 * * * * [progress]: [ 6126 / 9559 ] simplifiying candidate # 141.958 * * * * [progress]: [ 6127 / 9559 ] simplifiying candidate # 141.958 * * * * [progress]: [ 6128 / 9559 ] simplifiying candidate # 141.958 * * * * [progress]: [ 6129 / 9559 ] simplifiying candidate # 141.958 * * * * [progress]: [ 6130 / 9559 ] simplifiying candidate # 141.958 * * * * [progress]: [ 6131 / 9559 ] simplifiying candidate # 141.959 * * * * [progress]: [ 6132 / 9559 ] simplifiying candidate # 141.959 * * * * [progress]: [ 6133 / 9559 ] simplifiying candidate # 141.959 * * * * [progress]: [ 6134 / 9559 ] simplifiying candidate # 141.959 * * * * [progress]: [ 6135 / 9559 ] simplifiying candidate # 141.959 * * * * [progress]: [ 6136 / 9559 ] simplifiying candidate # 141.959 * * * * [progress]: [ 6137 / 9559 ] simplifiying candidate # 141.959 * * * * [progress]: [ 6138 / 9559 ] simplifiying candidate # 141.959 * * * * [progress]: [ 6139 / 9559 ] simplifiying candidate # 141.959 * * * * [progress]: [ 6140 / 9559 ] simplifiying candidate # 141.959 * * * * [progress]: [ 6141 / 9559 ] simplifiying candidate # 141.959 * * * * [progress]: [ 6142 / 9559 ] simplifiying candidate # 141.959 * * * * [progress]: [ 6143 / 9559 ] simplifiying candidate # 141.959 * * * * [progress]: [ 6144 / 9559 ] simplifiying candidate # 141.959 * * * * [progress]: [ 6145 / 9559 ] simplifiying candidate # 141.959 * * * * [progress]: [ 6146 / 9559 ] simplifiying candidate # 141.959 * * * * [progress]: [ 6147 / 9559 ] simplifiying candidate # 141.960 * * * * [progress]: [ 6148 / 9559 ] simplifiying candidate # 141.960 * * * * [progress]: [ 6149 / 9559 ] simplifiying candidate # 141.960 * * * * [progress]: [ 6150 / 9559 ] simplifiying candidate # 141.960 * * * * [progress]: [ 6151 / 9559 ] simplifiying candidate # 141.960 * * * * [progress]: [ 6152 / 9559 ] simplifiying candidate # 141.960 * * * * [progress]: [ 6153 / 9559 ] simplifiying candidate # 141.960 * * * * [progress]: [ 6154 / 9559 ] simplifiying candidate # 141.960 * * * * [progress]: [ 6155 / 9559 ] simplifiying candidate # 141.960 * * * * [progress]: [ 6156 / 9559 ] simplifiying candidate # 141.960 * * * * [progress]: [ 6157 / 9559 ] simplifiying candidate # 141.960 * * * * [progress]: [ 6158 / 9559 ] simplifiying candidate # 141.960 * * * * [progress]: [ 6159 / 9559 ] simplifiying candidate # 141.960 * * * * [progress]: [ 6160 / 9559 ] simplifiying candidate # 141.960 * * * * [progress]: [ 6161 / 9559 ] simplifiying candidate # 141.961 * * * * [progress]: [ 6162 / 9559 ] simplifiying candidate # 141.961 * * * * [progress]: [ 6163 / 9559 ] simplifiying candidate # 141.961 * * * * [progress]: [ 6164 / 9559 ] simplifiying candidate # 141.961 * * * * [progress]: [ 6165 / 9559 ] simplifiying candidate # 141.961 * * * * [progress]: [ 6166 / 9559 ] simplifiying candidate # 141.961 * * * * [progress]: [ 6167 / 9559 ] simplifiying candidate # 141.961 * * * * [progress]: [ 6168 / 9559 ] simplifiying candidate # 141.961 * * * * [progress]: [ 6169 / 9559 ] simplifiying candidate # 141.961 * * * * [progress]: [ 6170 / 9559 ] simplifiying candidate # 141.961 * * * * [progress]: [ 6171 / 9559 ] simplifiying candidate # 141.961 * * * * [progress]: [ 6172 / 9559 ] simplifiying candidate # 141.961 * * * * [progress]: [ 6173 / 9559 ] simplifiying candidate # 141.961 * * * * [progress]: [ 6174 / 9559 ] simplifiying candidate # 141.962 * * * * [progress]: [ 6175 / 9559 ] simplifiying candidate # 141.962 * * * * [progress]: [ 6176 / 9559 ] simplifiying candidate # 141.962 * * * * [progress]: [ 6177 / 9559 ] simplifiying candidate # 141.962 * * * * [progress]: [ 6178 / 9559 ] simplifiying candidate # 141.962 * * * * [progress]: [ 6179 / 9559 ] simplifiying candidate # 141.962 * * * * [progress]: [ 6180 / 9559 ] simplifiying candidate # 141.962 * * * * [progress]: [ 6181 / 9559 ] simplifiying candidate # 141.962 * * * * [progress]: [ 6182 / 9559 ] simplifiying candidate # 141.962 * * * * [progress]: [ 6183 / 9559 ] simplifiying candidate # 141.962 * * * * [progress]: [ 6184 / 9559 ] simplifiying candidate # 141.962 * * * * [progress]: [ 6185 / 9559 ] simplifiying candidate # 141.962 * * * * [progress]: [ 6186 / 9559 ] simplifiying candidate # 141.962 * * * * [progress]: [ 6187 / 9559 ] simplifiying candidate # 141.962 * * * * [progress]: [ 6188 / 9559 ] simplifiying candidate # 141.963 * * * * [progress]: [ 6189 / 9559 ] simplifiying candidate # 141.963 * * * * [progress]: [ 6190 / 9559 ] simplifiying candidate # 141.963 * * * * [progress]: [ 6191 / 9559 ] simplifiying candidate # 141.963 * * * * [progress]: [ 6192 / 9559 ] simplifiying candidate # 141.963 * * * * [progress]: [ 6193 / 9559 ] simplifiying candidate # 141.963 * * * * [progress]: [ 6194 / 9559 ] simplifiying candidate # 141.963 * * * * [progress]: [ 6195 / 9559 ] simplifiying candidate # 141.963 * * * * [progress]: [ 6196 / 9559 ] simplifiying candidate # 141.963 * * * * [progress]: [ 6197 / 9559 ] simplifiying candidate # 141.963 * * * * [progress]: [ 6198 / 9559 ] simplifiying candidate # 141.963 * * * * [progress]: [ 6199 / 9559 ] simplifiying candidate # 141.963 * * * * [progress]: [ 6200 / 9559 ] simplifiying candidate # 141.963 * * * * [progress]: [ 6201 / 9559 ] simplifiying candidate # 141.963 * * * * [progress]: [ 6202 / 9559 ] simplifiying candidate # 141.963 * * * * [progress]: [ 6203 / 9559 ] simplifiying candidate # 141.964 * * * * [progress]: [ 6204 / 9559 ] simplifiying candidate # 141.964 * * * * [progress]: [ 6205 / 9559 ] simplifiying candidate # 141.964 * * * * [progress]: [ 6206 / 9559 ] simplifiying candidate # 141.964 * * * * [progress]: [ 6207 / 9559 ] simplifiying candidate # 141.964 * * * * [progress]: [ 6208 / 9559 ] simplifiying candidate # 141.964 * * * * [progress]: [ 6209 / 9559 ] simplifiying candidate # 141.964 * * * * [progress]: [ 6210 / 9559 ] simplifiying candidate # 141.964 * * * * [progress]: [ 6211 / 9559 ] simplifiying candidate # 141.964 * * * * [progress]: [ 6212 / 9559 ] simplifiying candidate # 141.964 * * * * [progress]: [ 6213 / 9559 ] simplifiying candidate # 141.964 * * * * [progress]: [ 6214 / 9559 ] simplifiying candidate # 141.964 * * * * [progress]: [ 6215 / 9559 ] simplifiying candidate # 141.964 * * * * [progress]: [ 6216 / 9559 ] simplifiying candidate # 141.964 * * * * [progress]: [ 6217 / 9559 ] simplifiying candidate # 141.965 * * * * [progress]: [ 6218 / 9559 ] simplifiying candidate # 141.965 * * * * [progress]: [ 6219 / 9559 ] simplifiying candidate # 141.965 * * * * [progress]: [ 6220 / 9559 ] simplifiying candidate # 141.965 * * * * [progress]: [ 6221 / 9559 ] simplifiying candidate # 141.965 * * * * [progress]: [ 6222 / 9559 ] simplifiying candidate # 141.965 * * * * [progress]: [ 6223 / 9559 ] simplifiying candidate # 141.965 * * * * [progress]: [ 6224 / 9559 ] simplifiying candidate # 141.965 * * * * [progress]: [ 6225 / 9559 ] simplifiying candidate # 141.977 * * * * [progress]: [ 6226 / 9559 ] simplifiying candidate # 141.977 * * * * [progress]: [ 6227 / 9559 ] simplifiying candidate # 141.977 * * * * [progress]: [ 6228 / 9559 ] simplifiying candidate # 141.977 * * * * [progress]: [ 6229 / 9559 ] simplifiying candidate # 141.977 * * * * [progress]: [ 6230 / 9559 ] simplifiying candidate # 141.977 * * * * [progress]: [ 6231 / 9559 ] simplifiying candidate # 141.977 * * * * [progress]: [ 6232 / 9559 ] simplifiying candidate # 141.977 * * * * [progress]: [ 6233 / 9559 ] simplifiying candidate # 141.977 * * * * [progress]: [ 6234 / 9559 ] simplifiying candidate # 141.978 * * * * [progress]: [ 6235 / 9559 ] simplifiying candidate # 141.978 * * * * [progress]: [ 6236 / 9559 ] simplifiying candidate # 141.978 * * * * [progress]: [ 6237 / 9559 ] simplifiying candidate # 141.978 * * * * [progress]: [ 6238 / 9559 ] simplifiying candidate # 141.978 * * * * [progress]: [ 6239 / 9559 ] simplifiying candidate # 141.978 * * * * [progress]: [ 6240 / 9559 ] simplifiying candidate # 141.978 * * * * [progress]: [ 6241 / 9559 ] simplifiying candidate # 141.978 * * * * [progress]: [ 6242 / 9559 ] simplifiying candidate # 141.978 * * * * [progress]: [ 6243 / 9559 ] simplifiying candidate # 141.978 * * * * [progress]: [ 6244 / 9559 ] simplifiying candidate # 141.978 * * * * [progress]: [ 6245 / 9559 ] simplifiying candidate # 141.978 * * * * [progress]: [ 6246 / 9559 ] simplifiying candidate # 141.978 * * * * [progress]: [ 6247 / 9559 ] simplifiying candidate # 141.978 * * * * [progress]: [ 6248 / 9559 ] simplifiying candidate # 141.978 * * * * [progress]: [ 6249 / 9559 ] simplifiying candidate # 141.979 * * * * [progress]: [ 6250 / 9559 ] simplifiying candidate # 141.979 * * * * [progress]: [ 6251 / 9559 ] simplifiying candidate # 141.979 * * * * [progress]: [ 6252 / 9559 ] simplifiying candidate # 141.979 * * * * [progress]: [ 6253 / 9559 ] simplifiying candidate # 141.979 * * * * [progress]: [ 6254 / 9559 ] simplifiying candidate # 141.979 * * * * [progress]: [ 6255 / 9559 ] simplifiying candidate # 141.979 * * * * [progress]: [ 6256 / 9559 ] simplifiying candidate # 141.979 * * * * [progress]: [ 6257 / 9559 ] simplifiying candidate # 141.979 * * * * [progress]: [ 6258 / 9559 ] simplifiying candidate # 141.979 * * * * [progress]: [ 6259 / 9559 ] simplifiying candidate # 141.979 * * * * [progress]: [ 6260 / 9559 ] simplifiying candidate # 141.979 * * * * [progress]: [ 6261 / 9559 ] simplifiying candidate # 141.979 * * * * [progress]: [ 6262 / 9559 ] simplifiying candidate # 141.979 * * * * [progress]: [ 6263 / 9559 ] simplifiying candidate # 141.980 * * * * [progress]: [ 6264 / 9559 ] simplifiying candidate # 141.980 * * * * [progress]: [ 6265 / 9559 ] simplifiying candidate # 141.980 * * * * [progress]: [ 6266 / 9559 ] simplifiying candidate # 141.980 * * * * [progress]: [ 6267 / 9559 ] simplifiying candidate # 141.980 * * * * [progress]: [ 6268 / 9559 ] simplifiying candidate # 141.980 * * * * [progress]: [ 6269 / 9559 ] simplifiying candidate # 141.980 * * * * [progress]: [ 6270 / 9559 ] simplifiying candidate # 141.980 * * * * [progress]: [ 6271 / 9559 ] simplifiying candidate # 141.981 * * * * [progress]: [ 6272 / 9559 ] simplifiying candidate # 141.981 * * * * [progress]: [ 6273 / 9559 ] simplifiying candidate # 141.981 * * * * [progress]: [ 6274 / 9559 ] simplifiying candidate # 141.981 * * * * [progress]: [ 6275 / 9559 ] simplifiying candidate # 141.981 * * * * [progress]: [ 6276 / 9559 ] simplifiying candidate # 141.981 * * * * [progress]: [ 6277 / 9559 ] simplifiying candidate # 141.981 * * * * [progress]: [ 6278 / 9559 ] simplifiying candidate # 141.981 * * * * [progress]: [ 6279 / 9559 ] simplifiying candidate # 141.981 * * * * [progress]: [ 6280 / 9559 ] simplifiying candidate # 141.981 * * * * [progress]: [ 6281 / 9559 ] simplifiying candidate # 141.981 * * * * [progress]: [ 6282 / 9559 ] simplifiying candidate # 141.981 * * * * [progress]: [ 6283 / 9559 ] simplifiying candidate # 141.982 * * * * [progress]: [ 6284 / 9559 ] simplifiying candidate # 141.982 * * * * [progress]: [ 6285 / 9559 ] simplifiying candidate # 141.982 * * * * [progress]: [ 6286 / 9559 ] simplifiying candidate # 141.982 * * * * [progress]: [ 6287 / 9559 ] simplifiying candidate # 141.982 * * * * [progress]: [ 6288 / 9559 ] simplifiying candidate # 141.982 * * * * [progress]: [ 6289 / 9559 ] simplifiying candidate # 141.982 * * * * [progress]: [ 6290 / 9559 ] simplifiying candidate # 141.982 * * * * [progress]: [ 6291 / 9559 ] simplifiying candidate # 141.982 * * * * [progress]: [ 6292 / 9559 ] simplifiying candidate # 141.982 * * * * [progress]: [ 6293 / 9559 ] simplifiying candidate # 141.982 * * * * [progress]: [ 6294 / 9559 ] simplifiying candidate # 141.982 * * * * [progress]: [ 6295 / 9559 ] simplifiying candidate # 141.982 * * * * [progress]: [ 6296 / 9559 ] simplifiying candidate # 141.982 * * * * [progress]: [ 6297 / 9559 ] simplifiying candidate # 141.983 * * * * [progress]: [ 6298 / 9559 ] simplifiying candidate # 141.983 * * * * [progress]: [ 6299 / 9559 ] simplifiying candidate # 141.983 * * * * [progress]: [ 6300 / 9559 ] simplifiying candidate # 141.983 * * * * [progress]: [ 6301 / 9559 ] simplifiying candidate # 141.983 * * * * [progress]: [ 6302 / 9559 ] simplifiying candidate # 141.983 * * * * [progress]: [ 6303 / 9559 ] simplifiying candidate # 141.983 * * * * [progress]: [ 6304 / 9559 ] simplifiying candidate # 141.983 * * * * [progress]: [ 6305 / 9559 ] simplifiying candidate # 141.983 * * * * [progress]: [ 6306 / 9559 ] simplifiying candidate # 141.983 * * * * [progress]: [ 6307 / 9559 ] simplifiying candidate # 141.983 * * * * [progress]: [ 6308 / 9559 ] simplifiying candidate # 141.983 * * * * [progress]: [ 6309 / 9559 ] simplifiying candidate # 141.983 * * * * [progress]: [ 6310 / 9559 ] simplifiying candidate # 141.983 * * * * [progress]: [ 6311 / 9559 ] simplifiying candidate # 141.984 * * * * [progress]: [ 6312 / 9559 ] simplifiying candidate # 141.984 * * * * [progress]: [ 6313 / 9559 ] simplifiying candidate # 141.984 * * * * [progress]: [ 6314 / 9559 ] simplifiying candidate # 141.984 * * * * [progress]: [ 6315 / 9559 ] simplifiying candidate # 141.984 * * * * [progress]: [ 6316 / 9559 ] simplifiying candidate # 141.984 * * * * [progress]: [ 6317 / 9559 ] simplifiying candidate # 141.984 * * * * [progress]: [ 6318 / 9559 ] simplifiying candidate # 141.984 * * * * [progress]: [ 6319 / 9559 ] simplifiying candidate # 141.984 * * * * [progress]: [ 6320 / 9559 ] simplifiying candidate # 141.984 * * * * [progress]: [ 6321 / 9559 ] simplifiying candidate # 141.984 * * * * [progress]: [ 6322 / 9559 ] simplifiying candidate # 141.984 * * * * [progress]: [ 6323 / 9559 ] simplifiying candidate # 141.984 * * * * [progress]: [ 6324 / 9559 ] simplifiying candidate # 141.984 * * * * [progress]: [ 6325 / 9559 ] simplifiying candidate # 141.984 * * * * [progress]: [ 6326 / 9559 ] simplifiying candidate # 141.985 * * * * [progress]: [ 6327 / 9559 ] simplifiying candidate # 141.985 * * * * [progress]: [ 6328 / 9559 ] simplifiying candidate # 141.985 * * * * [progress]: [ 6329 / 9559 ] simplifiying candidate # 141.985 * * * * [progress]: [ 6330 / 9559 ] simplifiying candidate # 141.985 * * * * [progress]: [ 6331 / 9559 ] simplifiying candidate # 141.985 * * * * [progress]: [ 6332 / 9559 ] simplifiying candidate # 141.985 * * * * [progress]: [ 6333 / 9559 ] simplifiying candidate # 141.985 * * * * [progress]: [ 6334 / 9559 ] simplifiying candidate # 141.985 * * * * [progress]: [ 6335 / 9559 ] simplifiying candidate # 141.985 * * * * [progress]: [ 6336 / 9559 ] simplifiying candidate # 141.985 * * * * [progress]: [ 6337 / 9559 ] simplifiying candidate # 141.985 * * * * [progress]: [ 6338 / 9559 ] simplifiying candidate # 141.985 * * * * [progress]: [ 6339 / 9559 ] simplifiying candidate # 141.985 * * * * [progress]: [ 6340 / 9559 ] simplifiying candidate # 141.985 * * * * [progress]: [ 6341 / 9559 ] simplifiying candidate # 141.986 * * * * [progress]: [ 6342 / 9559 ] simplifiying candidate # 141.986 * * * * [progress]: [ 6343 / 9559 ] simplifiying candidate # 141.986 * * * * [progress]: [ 6344 / 9559 ] simplifiying candidate # 141.986 * * * * [progress]: [ 6345 / 9559 ] simplifiying candidate # 141.986 * * * * [progress]: [ 6346 / 9559 ] simplifiying candidate # 141.986 * * * * [progress]: [ 6347 / 9559 ] simplifiying candidate # 141.986 * * * * [progress]: [ 6348 / 9559 ] simplifiying candidate # 141.986 * * * * [progress]: [ 6349 / 9559 ] simplifiying candidate # 141.986 * * * * [progress]: [ 6350 / 9559 ] simplifiying candidate # 141.986 * * * * [progress]: [ 6351 / 9559 ] simplifiying candidate # 141.986 * * * * [progress]: [ 6352 / 9559 ] simplifiying candidate # 141.986 * * * * [progress]: [ 6353 / 9559 ] simplifiying candidate # 141.986 * * * * [progress]: [ 6354 / 9559 ] simplifiying candidate # 141.987 * * * * [progress]: [ 6355 / 9559 ] simplifiying candidate # 141.987 * * * * [progress]: [ 6356 / 9559 ] simplifiying candidate # 141.987 * * * * [progress]: [ 6357 / 9559 ] simplifiying candidate # 141.987 * * * * [progress]: [ 6358 / 9559 ] simplifiying candidate # 141.987 * * * * [progress]: [ 6359 / 9559 ] simplifiying candidate # 141.987 * * * * [progress]: [ 6360 / 9559 ] simplifiying candidate # 141.987 * * * * [progress]: [ 6361 / 9559 ] simplifiying candidate # 141.987 * * * * [progress]: [ 6362 / 9559 ] simplifiying candidate # 141.987 * * * * [progress]: [ 6363 / 9559 ] simplifiying candidate # 141.987 * * * * [progress]: [ 6364 / 9559 ] simplifiying candidate # 141.987 * * * * [progress]: [ 6365 / 9559 ] simplifiying candidate # 141.987 * * * * [progress]: [ 6366 / 9559 ] simplifiying candidate # 141.987 * * * * [progress]: [ 6367 / 9559 ] simplifiying candidate # 141.987 * * * * [progress]: [ 6368 / 9559 ] simplifiying candidate # 141.987 * * * * [progress]: [ 6369 / 9559 ] simplifiying candidate # 141.988 * * * * [progress]: [ 6370 / 9559 ] simplifiying candidate # 141.988 * * * * [progress]: [ 6371 / 9559 ] simplifiying candidate # 141.988 * * * * [progress]: [ 6372 / 9559 ] simplifiying candidate # 141.988 * * * * [progress]: [ 6373 / 9559 ] simplifiying candidate # 141.988 * * * * [progress]: [ 6374 / 9559 ] simplifiying candidate # 141.988 * * * * [progress]: [ 6375 / 9559 ] simplifiying candidate # 141.988 * * * * [progress]: [ 6376 / 9559 ] simplifiying candidate # 141.988 * * * * [progress]: [ 6377 / 9559 ] simplifiying candidate # 141.988 * * * * [progress]: [ 6378 / 9559 ] simplifiying candidate # 141.988 * * * * [progress]: [ 6379 / 9559 ] simplifiying candidate # 141.988 * * * * [progress]: [ 6380 / 9559 ] simplifiying candidate # 141.988 * * * * [progress]: [ 6381 / 9559 ] simplifiying candidate # 141.988 * * * * [progress]: [ 6382 / 9559 ] simplifiying candidate # 141.989 * * * * [progress]: [ 6383 / 9559 ] simplifiying candidate # 141.989 * * * * [progress]: [ 6384 / 9559 ] simplifiying candidate # 141.989 * * * * [progress]: [ 6385 / 9559 ] simplifiying candidate # 141.989 * * * * [progress]: [ 6386 / 9559 ] simplifiying candidate # 141.989 * * * * [progress]: [ 6387 / 9559 ] simplifiying candidate # 141.989 * * * * [progress]: [ 6388 / 9559 ] simplifiying candidate # 141.989 * * * * [progress]: [ 6389 / 9559 ] simplifiying candidate # 141.989 * * * * [progress]: [ 6390 / 9559 ] simplifiying candidate # 141.989 * * * * [progress]: [ 6391 / 9559 ] simplifiying candidate # 141.989 * * * * [progress]: [ 6392 / 9559 ] simplifiying candidate # 141.989 * * * * [progress]: [ 6393 / 9559 ] simplifiying candidate # 141.989 * * * * [progress]: [ 6394 / 9559 ] simplifiying candidate # 141.989 * * * * [progress]: [ 6395 / 9559 ] simplifiying candidate # 141.989 * * * * [progress]: [ 6396 / 9559 ] simplifiying candidate # 141.990 * * * * [progress]: [ 6397 / 9559 ] simplifiying candidate # 141.990 * * * * [progress]: [ 6398 / 9559 ] simplifiying candidate # 141.990 * * * * [progress]: [ 6399 / 9559 ] simplifiying candidate # 141.990 * * * * [progress]: [ 6400 / 9559 ] simplifiying candidate # 141.990 * * * * [progress]: [ 6401 / 9559 ] simplifiying candidate # 141.990 * * * * [progress]: [ 6402 / 9559 ] simplifiying candidate # 141.990 * * * * [progress]: [ 6403 / 9559 ] simplifiying candidate # 141.990 * * * * [progress]: [ 6404 / 9559 ] simplifiying candidate # 141.990 * * * * [progress]: [ 6405 / 9559 ] simplifiying candidate # 141.990 * * * * [progress]: [ 6406 / 9559 ] simplifiying candidate # 141.990 * * * * [progress]: [ 6407 / 9559 ] simplifiying candidate # 141.990 * * * * [progress]: [ 6408 / 9559 ] simplifiying candidate # 141.990 * * * * [progress]: [ 6409 / 9559 ] simplifiying candidate # 141.990 * * * * [progress]: [ 6410 / 9559 ] simplifiying candidate # 141.990 * * * * [progress]: [ 6411 / 9559 ] simplifiying candidate # 141.991 * * * * [progress]: [ 6412 / 9559 ] simplifiying candidate # 141.991 * * * * [progress]: [ 6413 / 9559 ] simplifiying candidate # 141.991 * * * * [progress]: [ 6414 / 9559 ] simplifiying candidate # 141.991 * * * * [progress]: [ 6415 / 9559 ] simplifiying candidate # 141.991 * * * * [progress]: [ 6416 / 9559 ] simplifiying candidate # 141.991 * * * * [progress]: [ 6417 / 9559 ] simplifiying candidate # 141.991 * * * * [progress]: [ 6418 / 9559 ] simplifiying candidate # 141.991 * * * * [progress]: [ 6419 / 9559 ] simplifiying candidate # 141.991 * * * * [progress]: [ 6420 / 9559 ] simplifiying candidate # 141.991 * * * * [progress]: [ 6421 / 9559 ] simplifiying candidate # 141.991 * * * * [progress]: [ 6422 / 9559 ] simplifiying candidate # 141.991 * * * * [progress]: [ 6423 / 9559 ] simplifiying candidate # 141.991 * * * * [progress]: [ 6424 / 9559 ] simplifiying candidate # 141.991 * * * * [progress]: [ 6425 / 9559 ] simplifiying candidate # 141.992 * * * * [progress]: [ 6426 / 9559 ] simplifiying candidate # 141.992 * * * * [progress]: [ 6427 / 9559 ] simplifiying candidate # 141.992 * * * * [progress]: [ 6428 / 9559 ] simplifiying candidate # 141.992 * * * * [progress]: [ 6429 / 9559 ] simplifiying candidate # 141.992 * * * * [progress]: [ 6430 / 9559 ] simplifiying candidate # 141.992 * * * * [progress]: [ 6431 / 9559 ] simplifiying candidate # 141.992 * * * * [progress]: [ 6432 / 9559 ] simplifiying candidate # 141.992 * * * * [progress]: [ 6433 / 9559 ] simplifiying candidate # 141.992 * * * * [progress]: [ 6434 / 9559 ] simplifiying candidate # 141.992 * * * * [progress]: [ 6435 / 9559 ] simplifiying candidate # 141.992 * * * * [progress]: [ 6436 / 9559 ] simplifiying candidate # 141.992 * * * * [progress]: [ 6437 / 9559 ] simplifiying candidate # 141.992 * * * * [progress]: [ 6438 / 9559 ] simplifiying candidate # 141.992 * * * * [progress]: [ 6439 / 9559 ] simplifiying candidate # 141.993 * * * * [progress]: [ 6440 / 9559 ] simplifiying candidate # 141.993 * * * * [progress]: [ 6441 / 9559 ] simplifiying candidate # 141.993 * * * * [progress]: [ 6442 / 9559 ] simplifiying candidate # 141.993 * * * * [progress]: [ 6443 / 9559 ] simplifiying candidate # 141.993 * * * * [progress]: [ 6444 / 9559 ] simplifiying candidate # 141.993 * * * * [progress]: [ 6445 / 9559 ] simplifiying candidate # 141.993 * * * * [progress]: [ 6446 / 9559 ] simplifiying candidate # 141.993 * * * * [progress]: [ 6447 / 9559 ] simplifiying candidate # 141.993 * * * * [progress]: [ 6448 / 9559 ] simplifiying candidate # 141.993 * * * * [progress]: [ 6449 / 9559 ] simplifiying candidate # 141.993 * * * * [progress]: [ 6450 / 9559 ] simplifiying candidate # 141.993 * * * * [progress]: [ 6451 / 9559 ] simplifiying candidate # 141.993 * * * * [progress]: [ 6452 / 9559 ] simplifiying candidate # 141.993 * * * * [progress]: [ 6453 / 9559 ] simplifiying candidate # 141.993 * * * * [progress]: [ 6454 / 9559 ] simplifiying candidate # 141.994 * * * * [progress]: [ 6455 / 9559 ] simplifiying candidate # 141.994 * * * * [progress]: [ 6456 / 9559 ] simplifiying candidate # 141.994 * * * * [progress]: [ 6457 / 9559 ] simplifiying candidate # 141.994 * * * * [progress]: [ 6458 / 9559 ] simplifiying candidate # 141.994 * * * * [progress]: [ 6459 / 9559 ] simplifiying candidate # 141.994 * * * * [progress]: [ 6460 / 9559 ] simplifiying candidate # 141.994 * * * * [progress]: [ 6461 / 9559 ] simplifiying candidate # 141.994 * * * * [progress]: [ 6462 / 9559 ] simplifiying candidate # 141.994 * * * * [progress]: [ 6463 / 9559 ] simplifiying candidate # 141.994 * * * * [progress]: [ 6464 / 9559 ] simplifiying candidate # 141.994 * * * * [progress]: [ 6465 / 9559 ] simplifiying candidate # 141.994 * * * * [progress]: [ 6466 / 9559 ] simplifiying candidate # 141.994 * * * * [progress]: [ 6467 / 9559 ] simplifiying candidate # 141.994 * * * * [progress]: [ 6468 / 9559 ] simplifiying candidate # 141.994 * * * * [progress]: [ 6469 / 9559 ] simplifiying candidate # 141.995 * * * * [progress]: [ 6470 / 9559 ] simplifiying candidate # 141.995 * * * * [progress]: [ 6471 / 9559 ] simplifiying candidate # 141.995 * * * * [progress]: [ 6472 / 9559 ] simplifiying candidate # 141.995 * * * * [progress]: [ 6473 / 9559 ] simplifiying candidate # 141.995 * * * * [progress]: [ 6474 / 9559 ] simplifiying candidate # 141.995 * * * * [progress]: [ 6475 / 9559 ] simplifiying candidate # 141.995 * * * * [progress]: [ 6476 / 9559 ] simplifiying candidate # 141.995 * * * * [progress]: [ 6477 / 9559 ] simplifiying candidate # 141.995 * * * * [progress]: [ 6478 / 9559 ] simplifiying candidate # 141.995 * * * * [progress]: [ 6479 / 9559 ] simplifiying candidate # 141.995 * * * * [progress]: [ 6480 / 9559 ] simplifiying candidate # 141.995 * * * * [progress]: [ 6481 / 9559 ] simplifiying candidate # 141.995 * * * * [progress]: [ 6482 / 9559 ] simplifiying candidate # 141.995 * * * * [progress]: [ 6483 / 9559 ] simplifiying candidate # 141.995 * * * * [progress]: [ 6484 / 9559 ] simplifiying candidate # 141.996 * * * * [progress]: [ 6485 / 9559 ] simplifiying candidate # 141.996 * * * * [progress]: [ 6486 / 9559 ] simplifiying candidate # 141.996 * * * * [progress]: [ 6487 / 9559 ] simplifiying candidate # 141.996 * * * * [progress]: [ 6488 / 9559 ] simplifiying candidate # 141.996 * * * * [progress]: [ 6489 / 9559 ] simplifiying candidate # 141.996 * * * * [progress]: [ 6490 / 9559 ] simplifiying candidate # 141.996 * * * * [progress]: [ 6491 / 9559 ] simplifiying candidate # 141.996 * * * * [progress]: [ 6492 / 9559 ] simplifiying candidate # 141.996 * * * * [progress]: [ 6493 / 9559 ] simplifiying candidate # 141.996 * * * * [progress]: [ 6494 / 9559 ] simplifiying candidate # 141.996 * * * * [progress]: [ 6495 / 9559 ] simplifiying candidate # 141.996 * * * * [progress]: [ 6496 / 9559 ] simplifiying candidate # 141.996 * * * * [progress]: [ 6497 / 9559 ] simplifiying candidate # 141.996 * * * * [progress]: [ 6498 / 9559 ] simplifiying candidate # 141.996 * * * * [progress]: [ 6499 / 9559 ] simplifiying candidate # 141.996 * * * * [progress]: [ 6500 / 9559 ] simplifiying candidate # 141.997 * * * * [progress]: [ 6501 / 9559 ] simplifiying candidate # 141.997 * * * * [progress]: [ 6502 / 9559 ] simplifiying candidate # 141.997 * * * * [progress]: [ 6503 / 9559 ] simplifiying candidate # 141.997 * * * * [progress]: [ 6504 / 9559 ] simplifiying candidate # 141.997 * * * * [progress]: [ 6505 / 9559 ] simplifiying candidate # 141.997 * * * * [progress]: [ 6506 / 9559 ] simplifiying candidate # 141.997 * * * * [progress]: [ 6507 / 9559 ] simplifiying candidate # 141.997 * * * * [progress]: [ 6508 / 9559 ] simplifiying candidate # 141.997 * * * * [progress]: [ 6509 / 9559 ] simplifiying candidate # 141.997 * * * * [progress]: [ 6510 / 9559 ] simplifiying candidate # 141.997 * * * * [progress]: [ 6511 / 9559 ] simplifiying candidate # 141.997 * * * * [progress]: [ 6512 / 9559 ] simplifiying candidate # 141.997 * * * * [progress]: [ 6513 / 9559 ] simplifiying candidate # 141.997 * * * * [progress]: [ 6514 / 9559 ] simplifiying candidate # 141.998 * * * * [progress]: [ 6515 / 9559 ] simplifiying candidate # 141.998 * * * * [progress]: [ 6516 / 9559 ] simplifiying candidate # 141.998 * * * * [progress]: [ 6517 / 9559 ] simplifiying candidate # 141.998 * * * * [progress]: [ 6518 / 9559 ] simplifiying candidate # 141.998 * * * * [progress]: [ 6519 / 9559 ] simplifiying candidate # 141.998 * * * * [progress]: [ 6520 / 9559 ] simplifiying candidate # 141.998 * * * * [progress]: [ 6521 / 9559 ] simplifiying candidate # 141.998 * * * * [progress]: [ 6522 / 9559 ] simplifiying candidate # 141.998 * * * * [progress]: [ 6523 / 9559 ] simplifiying candidate # 141.998 * * * * [progress]: [ 6524 / 9559 ] simplifiying candidate # 141.998 * * * * [progress]: [ 6525 / 9559 ] simplifiying candidate # 141.998 * * * * [progress]: [ 6526 / 9559 ] simplifiying candidate # 141.998 * * * * [progress]: [ 6527 / 9559 ] simplifiying candidate # 141.998 * * * * [progress]: [ 6528 / 9559 ] simplifiying candidate # 141.998 * * * * [progress]: [ 6529 / 9559 ] simplifiying candidate # 141.998 * * * * [progress]: [ 6530 / 9559 ] simplifiying candidate # 141.999 * * * * [progress]: [ 6531 / 9559 ] simplifiying candidate # 141.999 * * * * [progress]: [ 6532 / 9559 ] simplifiying candidate # 141.999 * * * * [progress]: [ 6533 / 9559 ] simplifiying candidate # 141.999 * * * * [progress]: [ 6534 / 9559 ] simplifiying candidate # 141.999 * * * * [progress]: [ 6535 / 9559 ] simplifiying candidate # 141.999 * * * * [progress]: [ 6536 / 9559 ] simplifiying candidate # 141.999 * * * * [progress]: [ 6537 / 9559 ] simplifiying candidate # 141.999 * * * * [progress]: [ 6538 / 9559 ] simplifiying candidate # 141.999 * * * * [progress]: [ 6539 / 9559 ] simplifiying candidate # 141.999 * * * * [progress]: [ 6540 / 9559 ] simplifiying candidate # 141.999 * * * * [progress]: [ 6541 / 9559 ] simplifiying candidate # 141.999 * * * * [progress]: [ 6542 / 9559 ] simplifiying candidate # 141.999 * * * * [progress]: [ 6543 / 9559 ] simplifiying candidate # 141.999 * * * * [progress]: [ 6544 / 9559 ] simplifiying candidate # 141.999 * * * * [progress]: [ 6545 / 9559 ] simplifiying candidate # 142.000 * * * * [progress]: [ 6546 / 9559 ] simplifiying candidate # 142.000 * * * * [progress]: [ 6547 / 9559 ] simplifiying candidate # 142.000 * * * * [progress]: [ 6548 / 9559 ] simplifiying candidate # 142.000 * * * * [progress]: [ 6549 / 9559 ] simplifiying candidate # 142.000 * * * * [progress]: [ 6550 / 9559 ] simplifiying candidate # 142.000 * * * * [progress]: [ 6551 / 9559 ] simplifiying candidate # 142.000 * * * * [progress]: [ 6552 / 9559 ] simplifiying candidate # 142.000 * * * * [progress]: [ 6553 / 9559 ] simplifiying candidate # 142.000 * * * * [progress]: [ 6554 / 9559 ] simplifiying candidate # 142.000 * * * * [progress]: [ 6555 / 9559 ] simplifiying candidate # 142.000 * * * * [progress]: [ 6556 / 9559 ] simplifiying candidate # 142.000 * * * * [progress]: [ 6557 / 9559 ] simplifiying candidate # 142.000 * * * * [progress]: [ 6558 / 9559 ] simplifiying candidate # 142.000 * * * * [progress]: [ 6559 / 9559 ] simplifiying candidate # 142.000 * * * * [progress]: [ 6560 / 9559 ] simplifiying candidate # 142.001 * * * * [progress]: [ 6561 / 9559 ] simplifiying candidate # 142.001 * * * * [progress]: [ 6562 / 9559 ] simplifiying candidate # 142.001 * * * * [progress]: [ 6563 / 9559 ] simplifiying candidate # 142.001 * * * * [progress]: [ 6564 / 9559 ] simplifiying candidate # 142.001 * * * * [progress]: [ 6565 / 9559 ] simplifiying candidate # 142.001 * * * * [progress]: [ 6566 / 9559 ] simplifiying candidate # 142.001 * * * * [progress]: [ 6567 / 9559 ] simplifiying candidate # 142.001 * * * * [progress]: [ 6568 / 9559 ] simplifiying candidate # 142.001 * * * * [progress]: [ 6569 / 9559 ] simplifiying candidate # 142.001 * * * * [progress]: [ 6570 / 9559 ] simplifiying candidate # 142.001 * * * * [progress]: [ 6571 / 9559 ] simplifiying candidate # 142.001 * * * * [progress]: [ 6572 / 9559 ] simplifiying candidate # 142.001 * * * * [progress]: [ 6573 / 9559 ] simplifiying candidate # 142.001 * * * * [progress]: [ 6574 / 9559 ] simplifiying candidate # 142.002 * * * * [progress]: [ 6575 / 9559 ] simplifiying candidate # 142.002 * * * * [progress]: [ 6576 / 9559 ] simplifiying candidate # 142.002 * * * * [progress]: [ 6577 / 9559 ] simplifiying candidate # 142.002 * * * * [progress]: [ 6578 / 9559 ] simplifiying candidate # 142.002 * * * * [progress]: [ 6579 / 9559 ] simplifiying candidate # 142.002 * * * * [progress]: [ 6580 / 9559 ] simplifiying candidate # 142.002 * * * * [progress]: [ 6581 / 9559 ] simplifiying candidate # 142.002 * * * * [progress]: [ 6582 / 9559 ] simplifiying candidate # 142.002 * * * * [progress]: [ 6583 / 9559 ] simplifiying candidate # 142.002 * * * * [progress]: [ 6584 / 9559 ] simplifiying candidate # 142.002 * * * * [progress]: [ 6585 / 9559 ] simplifiying candidate # 142.002 * * * * [progress]: [ 6586 / 9559 ] simplifiying candidate # 142.002 * * * * [progress]: [ 6587 / 9559 ] simplifiying candidate # 142.002 * * * * [progress]: [ 6588 / 9559 ] simplifiying candidate # 142.002 * * * * [progress]: [ 6589 / 9559 ] simplifiying candidate # 142.003 * * * * [progress]: [ 6590 / 9559 ] simplifiying candidate # 142.003 * * * * [progress]: [ 6591 / 9559 ] simplifiying candidate # 142.003 * * * * [progress]: [ 6592 / 9559 ] simplifiying candidate # 142.003 * * * * [progress]: [ 6593 / 9559 ] simplifiying candidate # 142.003 * * * * [progress]: [ 6594 / 9559 ] simplifiying candidate # 142.003 * * * * [progress]: [ 6595 / 9559 ] simplifiying candidate # 142.003 * * * * [progress]: [ 6596 / 9559 ] simplifiying candidate # 142.003 * * * * [progress]: [ 6597 / 9559 ] simplifiying candidate # 142.003 * * * * [progress]: [ 6598 / 9559 ] simplifiying candidate # 142.003 * * * * [progress]: [ 6599 / 9559 ] simplifiying candidate # 142.003 * * * * [progress]: [ 6600 / 9559 ] simplifiying candidate # 142.003 * * * * [progress]: [ 6601 / 9559 ] simplifiying candidate # 142.004 * * * * [progress]: [ 6602 / 9559 ] simplifiying candidate # 142.004 * * * * [progress]: [ 6603 / 9559 ] simplifiying candidate # 142.004 * * * * [progress]: [ 6604 / 9559 ] simplifiying candidate # 142.004 * * * * [progress]: [ 6605 / 9559 ] simplifiying candidate # 142.004 * * * * [progress]: [ 6606 / 9559 ] simplifiying candidate # 142.004 * * * * [progress]: [ 6607 / 9559 ] simplifiying candidate # 142.004 * * * * [progress]: [ 6608 / 9559 ] simplifiying candidate # 142.004 * * * * [progress]: [ 6609 / 9559 ] simplifiying candidate # 142.004 * * * * [progress]: [ 6610 / 9559 ] simplifiying candidate # 142.004 * * * * [progress]: [ 6611 / 9559 ] simplifiying candidate # 142.005 * * * * [progress]: [ 6612 / 9559 ] simplifiying candidate # 142.005 * * * * [progress]: [ 6613 / 9559 ] simplifiying candidate # 142.005 * * * * [progress]: [ 6614 / 9559 ] simplifiying candidate # 142.005 * * * * [progress]: [ 6615 / 9559 ] simplifiying candidate # 142.005 * * * * [progress]: [ 6616 / 9559 ] simplifiying candidate # 142.005 * * * * [progress]: [ 6617 / 9559 ] simplifiying candidate # 142.005 * * * * [progress]: [ 6618 / 9559 ] simplifiying candidate # 142.005 * * * * [progress]: [ 6619 / 9559 ] simplifiying candidate # 142.005 * * * * [progress]: [ 6620 / 9559 ] simplifiying candidate # 142.005 * * * * [progress]: [ 6621 / 9559 ] simplifiying candidate # 142.005 * * * * [progress]: [ 6622 / 9559 ] simplifiying candidate # 142.005 * * * * [progress]: [ 6623 / 9559 ] simplifiying candidate # 142.006 * * * * [progress]: [ 6624 / 9559 ] simplifiying candidate # 142.006 * * * * [progress]: [ 6625 / 9559 ] simplifiying candidate # 142.006 * * * * [progress]: [ 6626 / 9559 ] simplifiying candidate # 142.006 * * * * [progress]: [ 6627 / 9559 ] simplifiying candidate # 142.006 * * * * [progress]: [ 6628 / 9559 ] simplifiying candidate # 142.006 * * * * [progress]: [ 6629 / 9559 ] simplifiying candidate # 142.006 * * * * [progress]: [ 6630 / 9559 ] simplifiying candidate # 142.006 * * * * [progress]: [ 6631 / 9559 ] simplifiying candidate # 142.006 * * * * [progress]: [ 6632 / 9559 ] simplifiying candidate # 142.006 * * * * [progress]: [ 6633 / 9559 ] simplifiying candidate # 142.006 * * * * [progress]: [ 6634 / 9559 ] simplifiying candidate # 142.007 * * * * [progress]: [ 6635 / 9559 ] simplifiying candidate # 142.007 * * * * [progress]: [ 6636 / 9559 ] simplifiying candidate # 142.007 * * * * [progress]: [ 6637 / 9559 ] simplifiying candidate # 142.007 * * * * [progress]: [ 6638 / 9559 ] simplifiying candidate # 142.007 * * * * [progress]: [ 6639 / 9559 ] simplifiying candidate # 142.007 * * * * [progress]: [ 6640 / 9559 ] simplifiying candidate # 142.007 * * * * [progress]: [ 6641 / 9559 ] simplifiying candidate # 142.007 * * * * [progress]: [ 6642 / 9559 ] simplifiying candidate # 142.007 * * * * [progress]: [ 6643 / 9559 ] simplifiying candidate # 142.008 * * * * [progress]: [ 6644 / 9559 ] simplifiying candidate # 142.008 * * * * [progress]: [ 6645 / 9559 ] simplifiying candidate # 142.008 * * * * [progress]: [ 6646 / 9559 ] simplifiying candidate # 142.008 * * * * [progress]: [ 6647 / 9559 ] simplifiying candidate # 142.008 * * * * [progress]: [ 6648 / 9559 ] simplifiying candidate # 142.008 * * * * [progress]: [ 6649 / 9559 ] simplifiying candidate # 142.008 * * * * [progress]: [ 6650 / 9559 ] simplifiying candidate # 142.008 * * * * [progress]: [ 6651 / 9559 ] simplifiying candidate # 142.008 * * * * [progress]: [ 6652 / 9559 ] simplifiying candidate # 142.008 * * * * [progress]: [ 6653 / 9559 ] simplifiying candidate # 142.009 * * * * [progress]: [ 6654 / 9559 ] simplifiying candidate # 142.009 * * * * [progress]: [ 6655 / 9559 ] simplifiying candidate # 142.009 * * * * [progress]: [ 6656 / 9559 ] simplifiying candidate # 142.009 * * * * [progress]: [ 6657 / 9559 ] simplifiying candidate # 142.009 * * * * [progress]: [ 6658 / 9559 ] simplifiying candidate # 142.009 * * * * [progress]: [ 6659 / 9559 ] simplifiying candidate # 142.009 * * * * [progress]: [ 6660 / 9559 ] simplifiying candidate # 142.009 * * * * [progress]: [ 6661 / 9559 ] simplifiying candidate # 142.009 * * * * [progress]: [ 6662 / 9559 ] simplifiying candidate # 142.009 * * * * [progress]: [ 6663 / 9559 ] simplifiying candidate # 142.009 * * * * [progress]: [ 6664 / 9559 ] simplifiying candidate # 142.010 * * * * [progress]: [ 6665 / 9559 ] simplifiying candidate # 142.010 * * * * [progress]: [ 6666 / 9559 ] simplifiying candidate # 142.011 * * * * [progress]: [ 6667 / 9559 ] simplifiying candidate # 142.011 * * * * [progress]: [ 6668 / 9559 ] simplifiying candidate # 142.011 * * * * [progress]: [ 6669 / 9559 ] simplifiying candidate # 142.011 * * * * [progress]: [ 6670 / 9559 ] simplifiying candidate # 142.011 * * * * [progress]: [ 6671 / 9559 ] simplifiying candidate # 142.011 * * * * [progress]: [ 6672 / 9559 ] simplifiying candidate # 142.011 * * * * [progress]: [ 6673 / 9559 ] simplifiying candidate # 142.011 * * * * [progress]: [ 6674 / 9559 ] simplifiying candidate # 142.011 * * * * [progress]: [ 6675 / 9559 ] simplifiying candidate # 142.012 * * * * [progress]: [ 6676 / 9559 ] simplifiying candidate # 142.012 * * * * [progress]: [ 6677 / 9559 ] simplifiying candidate # 142.012 * * * * [progress]: [ 6678 / 9559 ] simplifiying candidate # 142.012 * * * * [progress]: [ 6679 / 9559 ] simplifiying candidate # 142.012 * * * * [progress]: [ 6680 / 9559 ] simplifiying candidate # 142.012 * * * * [progress]: [ 6681 / 9559 ] simplifiying candidate # 142.012 * * * * [progress]: [ 6682 / 9559 ] simplifiying candidate # 142.012 * * * * [progress]: [ 6683 / 9559 ] simplifiying candidate # 142.013 * * * * [progress]: [ 6684 / 9559 ] simplifiying candidate # 142.013 * * * * [progress]: [ 6685 / 9559 ] simplifiying candidate # 142.013 * * * * [progress]: [ 6686 / 9559 ] simplifiying candidate # 142.013 * * * * [progress]: [ 6687 / 9559 ] simplifiying candidate # 142.013 * * * * [progress]: [ 6688 / 9559 ] simplifiying candidate # 142.013 * * * * [progress]: [ 6689 / 9559 ] simplifiying candidate # 142.013 * * * * [progress]: [ 6690 / 9559 ] simplifiying candidate # 142.013 * * * * [progress]: [ 6691 / 9559 ] simplifiying candidate # 142.013 * * * * [progress]: [ 6692 / 9559 ] simplifiying candidate # 142.014 * * * * [progress]: [ 6693 / 9559 ] simplifiying candidate # 142.014 * * * * [progress]: [ 6694 / 9559 ] simplifiying candidate # 142.014 * * * * [progress]: [ 6695 / 9559 ] simplifiying candidate # 142.014 * * * * [progress]: [ 6696 / 9559 ] simplifiying candidate # 142.014 * * * * [progress]: [ 6697 / 9559 ] simplifiying candidate # 142.014 * * * * [progress]: [ 6698 / 9559 ] simplifiying candidate # 142.014 * * * * [progress]: [ 6699 / 9559 ] simplifiying candidate # 142.014 * * * * [progress]: [ 6700 / 9559 ] simplifiying candidate # 142.014 * * * * [progress]: [ 6701 / 9559 ] simplifiying candidate # 142.014 * * * * [progress]: [ 6702 / 9559 ] simplifiying candidate # 142.015 * * * * [progress]: [ 6703 / 9559 ] simplifiying candidate # 142.015 * * * * [progress]: [ 6704 / 9559 ] simplifiying candidate # 142.015 * * * * [progress]: [ 6705 / 9559 ] simplifiying candidate # 142.015 * * * * [progress]: [ 6706 / 9559 ] simplifiying candidate # 142.015 * * * * [progress]: [ 6707 / 9559 ] simplifiying candidate # 142.015 * * * * [progress]: [ 6708 / 9559 ] simplifiying candidate # 142.015 * * * * [progress]: [ 6709 / 9559 ] simplifiying candidate # 142.015 * * * * [progress]: [ 6710 / 9559 ] simplifiying candidate # 142.015 * * * * [progress]: [ 6711 / 9559 ] simplifiying candidate # 142.015 * * * * [progress]: [ 6712 / 9559 ] simplifiying candidate # 142.016 * * * * [progress]: [ 6713 / 9559 ] simplifiying candidate # 142.016 * * * * [progress]: [ 6714 / 9559 ] simplifiying candidate # 142.016 * * * * [progress]: [ 6715 / 9559 ] simplifiying candidate # 142.016 * * * * [progress]: [ 6716 / 9559 ] simplifiying candidate # 142.016 * * * * [progress]: [ 6717 / 9559 ] simplifiying candidate # 142.016 * * * * [progress]: [ 6718 / 9559 ] simplifiying candidate # 142.016 * * * * [progress]: [ 6719 / 9559 ] simplifiying candidate # 142.016 * * * * [progress]: [ 6720 / 9559 ] simplifiying candidate # 142.016 * * * * [progress]: [ 6721 / 9559 ] simplifiying candidate # 142.016 * * * * [progress]: [ 6722 / 9559 ] simplifiying candidate # 142.017 * * * * [progress]: [ 6723 / 9559 ] simplifiying candidate # 142.017 * * * * [progress]: [ 6724 / 9559 ] simplifiying candidate # 142.017 * * * * [progress]: [ 6725 / 9559 ] simplifiying candidate # 142.017 * * * * [progress]: [ 6726 / 9559 ] simplifiying candidate # 142.017 * * * * [progress]: [ 6727 / 9559 ] simplifiying candidate # 142.017 * * * * [progress]: [ 6728 / 9559 ] simplifiying candidate # 142.017 * * * * [progress]: [ 6729 / 9559 ] simplifiying candidate # 142.017 * * * * [progress]: [ 6730 / 9559 ] simplifiying candidate # 142.017 * * * * [progress]: [ 6731 / 9559 ] simplifiying candidate # 142.017 * * * * [progress]: [ 6732 / 9559 ] simplifiying candidate # 142.017 * * * * [progress]: [ 6733 / 9559 ] simplifiying candidate # 142.018 * * * * [progress]: [ 6734 / 9559 ] simplifiying candidate # 142.018 * * * * [progress]: [ 6735 / 9559 ] simplifiying candidate # 142.018 * * * * [progress]: [ 6736 / 9559 ] simplifiying candidate # 142.018 * * * * [progress]: [ 6737 / 9559 ] simplifiying candidate # 142.018 * * * * [progress]: [ 6738 / 9559 ] simplifiying candidate # 142.018 * * * * [progress]: [ 6739 / 9559 ] simplifiying candidate # 142.018 * * * * [progress]: [ 6740 / 9559 ] simplifiying candidate # 142.018 * * * * [progress]: [ 6741 / 9559 ] simplifiying candidate # 142.018 * * * * [progress]: [ 6742 / 9559 ] simplifiying candidate # 142.018 * * * * [progress]: [ 6743 / 9559 ] simplifiying candidate # 142.019 * * * * [progress]: [ 6744 / 9559 ] simplifiying candidate # 142.019 * * * * [progress]: [ 6745 / 9559 ] simplifiying candidate # 142.019 * * * * [progress]: [ 6746 / 9559 ] simplifiying candidate # 142.019 * * * * [progress]: [ 6747 / 9559 ] simplifiying candidate # 142.019 * * * * [progress]: [ 6748 / 9559 ] simplifiying candidate # 142.019 * * * * [progress]: [ 6749 / 9559 ] simplifiying candidate # 142.019 * * * * [progress]: [ 6750 / 9559 ] simplifiying candidate # 142.019 * * * * [progress]: [ 6751 / 9559 ] simplifiying candidate # 142.019 * * * * [progress]: [ 6752 / 9559 ] simplifiying candidate # 142.019 * * * * [progress]: [ 6753 / 9559 ] simplifiying candidate # 142.019 * * * * [progress]: [ 6754 / 9559 ] simplifiying candidate # 142.020 * * * * [progress]: [ 6755 / 9559 ] simplifiying candidate # 142.020 * * * * [progress]: [ 6756 / 9559 ] simplifiying candidate # 142.020 * * * * [progress]: [ 6757 / 9559 ] simplifiying candidate # 142.020 * * * * [progress]: [ 6758 / 9559 ] simplifiying candidate # 142.020 * * * * [progress]: [ 6759 / 9559 ] simplifiying candidate # 142.020 * * * * [progress]: [ 6760 / 9559 ] simplifiying candidate # 142.020 * * * * [progress]: [ 6761 / 9559 ] simplifiying candidate # 142.020 * * * * [progress]: [ 6762 / 9559 ] simplifiying candidate # 142.020 * * * * [progress]: [ 6763 / 9559 ] simplifiying candidate # 142.020 * * * * [progress]: [ 6764 / 9559 ] simplifiying candidate # 142.021 * * * * [progress]: [ 6765 / 9559 ] simplifiying candidate # 142.021 * * * * [progress]: [ 6766 / 9559 ] simplifiying candidate # 142.021 * * * * [progress]: [ 6767 / 9559 ] simplifiying candidate # 142.021 * * * * [progress]: [ 6768 / 9559 ] simplifiying candidate # 142.021 * * * * [progress]: [ 6769 / 9559 ] simplifiying candidate # 142.021 * * * * [progress]: [ 6770 / 9559 ] simplifiying candidate # 142.021 * * * * [progress]: [ 6771 / 9559 ] simplifiying candidate # 142.021 * * * * [progress]: [ 6772 / 9559 ] simplifiying candidate # 142.021 * * * * [progress]: [ 6773 / 9559 ] simplifiying candidate # 142.021 * * * * [progress]: [ 6774 / 9559 ] simplifiying candidate # 142.022 * * * * [progress]: [ 6775 / 9559 ] simplifiying candidate # 142.022 * * * * [progress]: [ 6776 / 9559 ] simplifiying candidate # 142.022 * * * * [progress]: [ 6777 / 9559 ] simplifiying candidate # 142.022 * * * * [progress]: [ 6778 / 9559 ] simplifiying candidate # 142.022 * * * * [progress]: [ 6779 / 9559 ] simplifiying candidate # 142.022 * * * * [progress]: [ 6780 / 9559 ] simplifiying candidate # 142.022 * * * * [progress]: [ 6781 / 9559 ] simplifiying candidate # 142.022 * * * * [progress]: [ 6782 / 9559 ] simplifiying candidate # 142.022 * * * * [progress]: [ 6783 / 9559 ] simplifiying candidate # 142.022 * * * * [progress]: [ 6784 / 9559 ] simplifiying candidate # 142.022 * * * * [progress]: [ 6785 / 9559 ] simplifiying candidate # 142.023 * * * * [progress]: [ 6786 / 9559 ] simplifiying candidate # 142.023 * * * * [progress]: [ 6787 / 9559 ] simplifiying candidate # 142.023 * * * * [progress]: [ 6788 / 9559 ] simplifiying candidate # 142.023 * * * * [progress]: [ 6789 / 9559 ] simplifiying candidate # 142.023 * * * * [progress]: [ 6790 / 9559 ] simplifiying candidate # 142.023 * * * * [progress]: [ 6791 / 9559 ] simplifiying candidate # 142.023 * * * * [progress]: [ 6792 / 9559 ] simplifiying candidate # 142.023 * * * * [progress]: [ 6793 / 9559 ] simplifiying candidate # 142.023 * * * * [progress]: [ 6794 / 9559 ] simplifiying candidate # 142.023 * * * * [progress]: [ 6795 / 9559 ] simplifiying candidate # 142.024 * * * * [progress]: [ 6796 / 9559 ] simplifiying candidate # 142.024 * * * * [progress]: [ 6797 / 9559 ] simplifiying candidate # 142.024 * * * * [progress]: [ 6798 / 9559 ] simplifiying candidate # 142.024 * * * * [progress]: [ 6799 / 9559 ] simplifiying candidate # 142.024 * * * * [progress]: [ 6800 / 9559 ] simplifiying candidate # 142.024 * * * * [progress]: [ 6801 / 9559 ] simplifiying candidate # 142.024 * * * * [progress]: [ 6802 / 9559 ] simplifiying candidate # 142.024 * * * * [progress]: [ 6803 / 9559 ] simplifiying candidate # 142.024 * * * * [progress]: [ 6804 / 9559 ] simplifiying candidate # 142.024 * * * * [progress]: [ 6805 / 9559 ] simplifiying candidate # 142.025 * * * * [progress]: [ 6806 / 9559 ] simplifiying candidate # 142.025 * * * * [progress]: [ 6807 / 9559 ] simplifiying candidate # 142.025 * * * * [progress]: [ 6808 / 9559 ] simplifiying candidate # 142.025 * * * * [progress]: [ 6809 / 9559 ] simplifiying candidate # 142.025 * * * * [progress]: [ 6810 / 9559 ] simplifiying candidate # 142.025 * * * * [progress]: [ 6811 / 9559 ] simplifiying candidate # 142.025 * * * * [progress]: [ 6812 / 9559 ] simplifiying candidate # 142.025 * * * * [progress]: [ 6813 / 9559 ] simplifiying candidate # 142.025 * * * * [progress]: [ 6814 / 9559 ] simplifiying candidate # 142.025 * * * * [progress]: [ 6815 / 9559 ] simplifiying candidate # 142.026 * * * * [progress]: [ 6816 / 9559 ] simplifiying candidate # 142.026 * * * * [progress]: [ 6817 / 9559 ] simplifiying candidate # 142.026 * * * * [progress]: [ 6818 / 9559 ] simplifiying candidate # 142.026 * * * * [progress]: [ 6819 / 9559 ] simplifiying candidate # 142.026 * * * * [progress]: [ 6820 / 9559 ] simplifiying candidate # 142.026 * * * * [progress]: [ 6821 / 9559 ] simplifiying candidate # 142.026 * * * * [progress]: [ 6822 / 9559 ] simplifiying candidate # 142.026 * * * * [progress]: [ 6823 / 9559 ] simplifiying candidate # 142.026 * * * * [progress]: [ 6824 / 9559 ] simplifiying candidate # 142.026 * * * * [progress]: [ 6825 / 9559 ] simplifiying candidate # 142.027 * * * * [progress]: [ 6826 / 9559 ] simplifiying candidate # 142.027 * * * * [progress]: [ 6827 / 9559 ] simplifiying candidate # 142.027 * * * * [progress]: [ 6828 / 9559 ] simplifiying candidate # 142.027 * * * * [progress]: [ 6829 / 9559 ] simplifiying candidate # 142.027 * * * * [progress]: [ 6830 / 9559 ] simplifiying candidate # 142.027 * * * * [progress]: [ 6831 / 9559 ] simplifiying candidate # 142.027 * * * * [progress]: [ 6832 / 9559 ] simplifiying candidate # 142.027 * * * * [progress]: [ 6833 / 9559 ] simplifiying candidate # 142.027 * * * * [progress]: [ 6834 / 9559 ] simplifiying candidate # 142.027 * * * * [progress]: [ 6835 / 9559 ] simplifiying candidate # 142.027 * * * * [progress]: [ 6836 / 9559 ] simplifiying candidate # 142.028 * * * * [progress]: [ 6837 / 9559 ] simplifiying candidate # 142.028 * * * * [progress]: [ 6838 / 9559 ] simplifiying candidate # 142.028 * * * * [progress]: [ 6839 / 9559 ] simplifiying candidate # 142.028 * * * * [progress]: [ 6840 / 9559 ] simplifiying candidate # 142.028 * * * * [progress]: [ 6841 / 9559 ] simplifiying candidate # 142.028 * * * * [progress]: [ 6842 / 9559 ] simplifiying candidate # 142.028 * * * * [progress]: [ 6843 / 9559 ] simplifiying candidate # 142.028 * * * * [progress]: [ 6844 / 9559 ] simplifiying candidate # 142.028 * * * * [progress]: [ 6845 / 9559 ] simplifiying candidate # 142.028 * * * * [progress]: [ 6846 / 9559 ] simplifiying candidate # 142.028 * * * * [progress]: [ 6847 / 9559 ] simplifiying candidate # 142.029 * * * * [progress]: [ 6848 / 9559 ] simplifiying candidate # 142.029 * * * * [progress]: [ 6849 / 9559 ] simplifiying candidate # 142.029 * * * * [progress]: [ 6850 / 9559 ] simplifiying candidate # 142.029 * * * * [progress]: [ 6851 / 9559 ] simplifiying candidate # 142.029 * * * * [progress]: [ 6852 / 9559 ] simplifiying candidate # 142.029 * * * * [progress]: [ 6853 / 9559 ] simplifiying candidate # 142.029 * * * * [progress]: [ 6854 / 9559 ] simplifiying candidate # 142.029 * * * * [progress]: [ 6855 / 9559 ] simplifiying candidate # 142.029 * * * * [progress]: [ 6856 / 9559 ] simplifiying candidate # 142.029 * * * * [progress]: [ 6857 / 9559 ] simplifiying candidate # 142.030 * * * * [progress]: [ 6858 / 9559 ] simplifiying candidate # 142.030 * * * * [progress]: [ 6859 / 9559 ] simplifiying candidate # 142.030 * * * * [progress]: [ 6860 / 9559 ] simplifiying candidate # 142.030 * * * * [progress]: [ 6861 / 9559 ] simplifiying candidate # 142.030 * * * * [progress]: [ 6862 / 9559 ] simplifiying candidate # 142.030 * * * * [progress]: [ 6863 / 9559 ] simplifiying candidate # 142.030 * * * * [progress]: [ 6864 / 9559 ] simplifiying candidate # 142.030 * * * * [progress]: [ 6865 / 9559 ] simplifiying candidate # 142.030 * * * * [progress]: [ 6866 / 9559 ] simplifiying candidate # 142.030 * * * * [progress]: [ 6867 / 9559 ] simplifiying candidate # 142.031 * * * * [progress]: [ 6868 / 9559 ] simplifiying candidate # 142.031 * * * * [progress]: [ 6869 / 9559 ] simplifiying candidate # 142.031 * * * * [progress]: [ 6870 / 9559 ] simplifiying candidate # 142.031 * * * * [progress]: [ 6871 / 9559 ] simplifiying candidate # 142.031 * * * * [progress]: [ 6872 / 9559 ] simplifiying candidate # 142.031 * * * * [progress]: [ 6873 / 9559 ] simplifiying candidate # 142.031 * * * * [progress]: [ 6874 / 9559 ] simplifiying candidate # 142.031 * * * * [progress]: [ 6875 / 9559 ] simplifiying candidate # 142.031 * * * * [progress]: [ 6876 / 9559 ] simplifiying candidate # 142.031 * * * * [progress]: [ 6877 / 9559 ] simplifiying candidate # 142.031 * * * * [progress]: [ 6878 / 9559 ] simplifiying candidate # 142.032 * * * * [progress]: [ 6879 / 9559 ] simplifiying candidate # 142.032 * * * * [progress]: [ 6880 / 9559 ] simplifiying candidate # 142.032 * * * * [progress]: [ 6881 / 9559 ] simplifiying candidate # 142.032 * * * * [progress]: [ 6882 / 9559 ] simplifiying candidate # 142.032 * * * * [progress]: [ 6883 / 9559 ] simplifiying candidate # 142.032 * * * * [progress]: [ 6884 / 9559 ] simplifiying candidate # 142.032 * * * * [progress]: [ 6885 / 9559 ] simplifiying candidate # 142.032 * * * * [progress]: [ 6886 / 9559 ] simplifiying candidate # 142.032 * * * * [progress]: [ 6887 / 9559 ] simplifiying candidate # 142.032 * * * * [progress]: [ 6888 / 9559 ] simplifiying candidate # 142.032 * * * * [progress]: [ 6889 / 9559 ] simplifiying candidate # 142.033 * * * * [progress]: [ 6890 / 9559 ] simplifiying candidate # 142.033 * * * * [progress]: [ 6891 / 9559 ] simplifiying candidate # 142.033 * * * * [progress]: [ 6892 / 9559 ] simplifiying candidate # 142.033 * * * * [progress]: [ 6893 / 9559 ] simplifiying candidate # 142.033 * * * * [progress]: [ 6894 / 9559 ] simplifiying candidate # 142.033 * * * * [progress]: [ 6895 / 9559 ] simplifiying candidate # 142.033 * * * * [progress]: [ 6896 / 9559 ] simplifiying candidate # 142.033 * * * * [progress]: [ 6897 / 9559 ] simplifiying candidate # 142.033 * * * * [progress]: [ 6898 / 9559 ] simplifiying candidate # 142.033 * * * * [progress]: [ 6899 / 9559 ] simplifiying candidate # 142.034 * * * * [progress]: [ 6900 / 9559 ] simplifiying candidate # 142.034 * * * * [progress]: [ 6901 / 9559 ] simplifiying candidate # 142.034 * * * * [progress]: [ 6902 / 9559 ] simplifiying candidate # 142.034 * * * * [progress]: [ 6903 / 9559 ] simplifiying candidate # 142.034 * * * * [progress]: [ 6904 / 9559 ] simplifiying candidate # 142.034 * * * * [progress]: [ 6905 / 9559 ] simplifiying candidate # 142.034 * * * * [progress]: [ 6906 / 9559 ] simplifiying candidate # 142.034 * * * * [progress]: [ 6907 / 9559 ] simplifiying candidate # 142.034 * * * * [progress]: [ 6908 / 9559 ] simplifiying candidate # 142.034 * * * * [progress]: [ 6909 / 9559 ] simplifiying candidate # 142.035 * * * * [progress]: [ 6910 / 9559 ] simplifiying candidate # 142.035 * * * * [progress]: [ 6911 / 9559 ] simplifiying candidate # 142.035 * * * * [progress]: [ 6912 / 9559 ] simplifiying candidate # 142.035 * * * * [progress]: [ 6913 / 9559 ] simplifiying candidate # 142.035 * * * * [progress]: [ 6914 / 9559 ] simplifiying candidate # 142.035 * * * * [progress]: [ 6915 / 9559 ] simplifiying candidate # 142.035 * * * * [progress]: [ 6916 / 9559 ] simplifiying candidate # 142.035 * * * * [progress]: [ 6917 / 9559 ] simplifiying candidate # 142.035 * * * * [progress]: [ 6918 / 9559 ] simplifiying candidate # 142.035 * * * * [progress]: [ 6919 / 9559 ] simplifiying candidate # 142.035 * * * * [progress]: [ 6920 / 9559 ] simplifiying candidate # 142.036 * * * * [progress]: [ 6921 / 9559 ] simplifiying candidate # 142.036 * * * * [progress]: [ 6922 / 9559 ] simplifiying candidate # 142.036 * * * * [progress]: [ 6923 / 9559 ] simplifiying candidate # 142.036 * * * * [progress]: [ 6924 / 9559 ] simplifiying candidate # 142.036 * * * * [progress]: [ 6925 / 9559 ] simplifiying candidate # 142.036 * * * * [progress]: [ 6926 / 9559 ] simplifiying candidate # 142.036 * * * * [progress]: [ 6927 / 9559 ] simplifiying candidate # 142.036 * * * * [progress]: [ 6928 / 9559 ] simplifiying candidate # 142.036 * * * * [progress]: [ 6929 / 9559 ] simplifiying candidate # 142.036 * * * * [progress]: [ 6930 / 9559 ] simplifiying candidate # 142.036 * * * * [progress]: [ 6931 / 9559 ] simplifiying candidate # 142.037 * * * * [progress]: [ 6932 / 9559 ] simplifiying candidate # 142.037 * * * * [progress]: [ 6933 / 9559 ] simplifiying candidate # 142.037 * * * * [progress]: [ 6934 / 9559 ] simplifiying candidate # 142.037 * * * * [progress]: [ 6935 / 9559 ] simplifiying candidate # 142.037 * * * * [progress]: [ 6936 / 9559 ] simplifiying candidate # 142.037 * * * * [progress]: [ 6937 / 9559 ] simplifiying candidate # 142.037 * * * * [progress]: [ 6938 / 9559 ] simplifiying candidate # 142.037 * * * * [progress]: [ 6939 / 9559 ] simplifiying candidate # 142.037 * * * * [progress]: [ 6940 / 9559 ] simplifiying candidate # 142.038 * * * * [progress]: [ 6941 / 9559 ] simplifiying candidate # 142.038 * * * * [progress]: [ 6942 / 9559 ] simplifiying candidate # 142.038 * * * * [progress]: [ 6943 / 9559 ] simplifiying candidate # 142.038 * * * * [progress]: [ 6944 / 9559 ] simplifiying candidate # 142.038 * * * * [progress]: [ 6945 / 9559 ] simplifiying candidate # 142.038 * * * * [progress]: [ 6946 / 9559 ] simplifiying candidate # 142.038 * * * * [progress]: [ 6947 / 9559 ] simplifiying candidate # 142.038 * * * * [progress]: [ 6948 / 9559 ] simplifiying candidate # 142.038 * * * * [progress]: [ 6949 / 9559 ] simplifiying candidate # 142.038 * * * * [progress]: [ 6950 / 9559 ] simplifiying candidate # 142.038 * * * * [progress]: [ 6951 / 9559 ] simplifiying candidate # 142.039 * * * * [progress]: [ 6952 / 9559 ] simplifiying candidate # 142.039 * * * * [progress]: [ 6953 / 9559 ] simplifiying candidate # 142.039 * * * * [progress]: [ 6954 / 9559 ] simplifiying candidate # 142.039 * * * * [progress]: [ 6955 / 9559 ] simplifiying candidate # 142.039 * * * * [progress]: [ 6956 / 9559 ] simplifiying candidate # 142.039 * * * * [progress]: [ 6957 / 9559 ] simplifiying candidate # 142.039 * * * * [progress]: [ 6958 / 9559 ] simplifiying candidate # 142.040 * * * * [progress]: [ 6959 / 9559 ] simplifiying candidate # 142.040 * * * * [progress]: [ 6960 / 9559 ] simplifiying candidate # 142.040 * * * * [progress]: [ 6961 / 9559 ] simplifiying candidate # 142.040 * * * * [progress]: [ 6962 / 9559 ] simplifiying candidate # 142.040 * * * * [progress]: [ 6963 / 9559 ] simplifiying candidate # 142.040 * * * * [progress]: [ 6964 / 9559 ] simplifiying candidate # 142.040 * * * * [progress]: [ 6965 / 9559 ] simplifiying candidate # 142.040 * * * * [progress]: [ 6966 / 9559 ] simplifiying candidate # 142.040 * * * * [progress]: [ 6967 / 9559 ] simplifiying candidate # 142.040 * * * * [progress]: [ 6968 / 9559 ] simplifiying candidate # 142.040 * * * * [progress]: [ 6969 / 9559 ] simplifiying candidate # 142.041 * * * * [progress]: [ 6970 / 9559 ] simplifiying candidate # 142.041 * * * * [progress]: [ 6971 / 9559 ] simplifiying candidate # 142.041 * * * * [progress]: [ 6972 / 9559 ] simplifiying candidate # 142.041 * * * * [progress]: [ 6973 / 9559 ] simplifiying candidate # 142.041 * * * * [progress]: [ 6974 / 9559 ] simplifiying candidate # 142.041 * * * * [progress]: [ 6975 / 9559 ] simplifiying candidate # 142.041 * * * * [progress]: [ 6976 / 9559 ] simplifiying candidate # 142.041 * * * * [progress]: [ 6977 / 9559 ] simplifiying candidate # 142.041 * * * * [progress]: [ 6978 / 9559 ] simplifiying candidate # 142.042 * * * * [progress]: [ 6979 / 9559 ] simplifiying candidate # 142.042 * * * * [progress]: [ 6980 / 9559 ] simplifiying candidate # 142.042 * * * * [progress]: [ 6981 / 9559 ] simplifiying candidate # 142.042 * * * * [progress]: [ 6982 / 9559 ] simplifiying candidate # 142.042 * * * * [progress]: [ 6983 / 9559 ] simplifiying candidate # 142.042 * * * * [progress]: [ 6984 / 9559 ] simplifiying candidate # 142.042 * * * * [progress]: [ 6985 / 9559 ] simplifiying candidate # 142.042 * * * * [progress]: [ 6986 / 9559 ] simplifiying candidate # 142.042 * * * * [progress]: [ 6987 / 9559 ] simplifiying candidate # 142.042 * * * * [progress]: [ 6988 / 9559 ] simplifiying candidate # 142.043 * * * * [progress]: [ 6989 / 9559 ] simplifiying candidate # 142.043 * * * * [progress]: [ 6990 / 9559 ] simplifiying candidate # 142.043 * * * * [progress]: [ 6991 / 9559 ] simplifiying candidate # 142.043 * * * * [progress]: [ 6992 / 9559 ] simplifiying candidate # 142.043 * * * * [progress]: [ 6993 / 9559 ] simplifiying candidate # 142.043 * * * * [progress]: [ 6994 / 9559 ] simplifiying candidate # 142.043 * * * * [progress]: [ 6995 / 9559 ] simplifiying candidate # 142.043 * * * * [progress]: [ 6996 / 9559 ] simplifiying candidate # 142.043 * * * * [progress]: [ 6997 / 9559 ] simplifiying candidate # 142.043 * * * * [progress]: [ 6998 / 9559 ] simplifiying candidate # 142.044 * * * * [progress]: [ 6999 / 9559 ] simplifiying candidate # 142.044 * * * * [progress]: [ 7000 / 9559 ] simplifiying candidate # 142.044 * * * * [progress]: [ 7001 / 9559 ] simplifiying candidate # 142.044 * * * * [progress]: [ 7002 / 9559 ] simplifiying candidate # 142.044 * * * * [progress]: [ 7003 / 9559 ] simplifiying candidate # 142.044 * * * * [progress]: [ 7004 / 9559 ] simplifiying candidate # 142.044 * * * * [progress]: [ 7005 / 9559 ] simplifiying candidate # 142.044 * * * * [progress]: [ 7006 / 9559 ] simplifiying candidate # 142.044 * * * * [progress]: [ 7007 / 9559 ] simplifiying candidate # 142.044 * * * * [progress]: [ 7008 / 9559 ] simplifiying candidate # 142.045 * * * * [progress]: [ 7009 / 9559 ] simplifiying candidate # 142.045 * * * * [progress]: [ 7010 / 9559 ] simplifiying candidate # 142.045 * * * * [progress]: [ 7011 / 9559 ] simplifiying candidate # 142.045 * * * * [progress]: [ 7012 / 9559 ] simplifiying candidate # 142.045 * * * * [progress]: [ 7013 / 9559 ] simplifiying candidate # 142.045 * * * * [progress]: [ 7014 / 9559 ] simplifiying candidate # 142.045 * * * * [progress]: [ 7015 / 9559 ] simplifiying candidate # 142.045 * * * * [progress]: [ 7016 / 9559 ] simplifiying candidate # 142.045 * * * * [progress]: [ 7017 / 9559 ] simplifiying candidate # 142.045 * * * * [progress]: [ 7018 / 9559 ] simplifiying candidate # 142.045 * * * * [progress]: [ 7019 / 9559 ] simplifiying candidate # 142.046 * * * * [progress]: [ 7020 / 9559 ] simplifiying candidate # 142.046 * * * * [progress]: [ 7021 / 9559 ] simplifiying candidate # 142.046 * * * * [progress]: [ 7022 / 9559 ] simplifiying candidate # 142.046 * * * * [progress]: [ 7023 / 9559 ] simplifiying candidate # 142.046 * * * * [progress]: [ 7024 / 9559 ] simplifiying candidate # 142.046 * * * * [progress]: [ 7025 / 9559 ] simplifiying candidate # 142.046 * * * * [progress]: [ 7026 / 9559 ] simplifiying candidate # 142.046 * * * * [progress]: [ 7027 / 9559 ] simplifiying candidate # 142.046 * * * * [progress]: [ 7028 / 9559 ] simplifiying candidate # 142.046 * * * * [progress]: [ 7029 / 9559 ] simplifiying candidate # 142.047 * * * * [progress]: [ 7030 / 9559 ] simplifiying candidate # 142.047 * * * * [progress]: [ 7031 / 9559 ] simplifiying candidate # 142.047 * * * * [progress]: [ 7032 / 9559 ] simplifiying candidate # 142.047 * * * * [progress]: [ 7033 / 9559 ] simplifiying candidate # 142.047 * * * * [progress]: [ 7034 / 9559 ] simplifiying candidate # 142.047 * * * * [progress]: [ 7035 / 9559 ] simplifiying candidate # 142.047 * * * * [progress]: [ 7036 / 9559 ] simplifiying candidate # 142.047 * * * * [progress]: [ 7037 / 9559 ] simplifiying candidate # 142.047 * * * * [progress]: [ 7038 / 9559 ] simplifiying candidate # 142.047 * * * * [progress]: [ 7039 / 9559 ] simplifiying candidate # 142.048 * * * * [progress]: [ 7040 / 9559 ] simplifiying candidate # 142.048 * * * * [progress]: [ 7041 / 9559 ] simplifiying candidate # 142.048 * * * * [progress]: [ 7042 / 9559 ] simplifiying candidate # 142.048 * * * * [progress]: [ 7043 / 9559 ] simplifiying candidate # 142.048 * * * * [progress]: [ 7044 / 9559 ] simplifiying candidate # 142.048 * * * * [progress]: [ 7045 / 9559 ] simplifiying candidate # 142.048 * * * * [progress]: [ 7046 / 9559 ] simplifiying candidate # 142.048 * * * * [progress]: [ 7047 / 9559 ] simplifiying candidate # 142.048 * * * * [progress]: [ 7048 / 9559 ] simplifiying candidate # 142.048 * * * * [progress]: [ 7049 / 9559 ] simplifiying candidate # 142.048 * * * * [progress]: [ 7050 / 9559 ] simplifiying candidate # 142.049 * * * * [progress]: [ 7051 / 9559 ] simplifiying candidate # 142.049 * * * * [progress]: [ 7052 / 9559 ] simplifiying candidate # 142.049 * * * * [progress]: [ 7053 / 9559 ] simplifiying candidate # 142.049 * * * * [progress]: [ 7054 / 9559 ] simplifiying candidate # 142.049 * * * * [progress]: [ 7055 / 9559 ] simplifiying candidate # 142.049 * * * * [progress]: [ 7056 / 9559 ] simplifiying candidate # 142.049 * * * * [progress]: [ 7057 / 9559 ] simplifiying candidate # 142.049 * * * * [progress]: [ 7058 / 9559 ] simplifiying candidate # 142.049 * * * * [progress]: [ 7059 / 9559 ] simplifiying candidate # 142.049 * * * * [progress]: [ 7060 / 9559 ] simplifiying candidate # 142.050 * * * * [progress]: [ 7061 / 9559 ] simplifiying candidate # 142.050 * * * * [progress]: [ 7062 / 9559 ] simplifiying candidate # 142.050 * * * * [progress]: [ 7063 / 9559 ] simplifiying candidate # 142.050 * * * * [progress]: [ 7064 / 9559 ] simplifiying candidate # 142.050 * * * * [progress]: [ 7065 / 9559 ] simplifiying candidate # 142.050 * * * * [progress]: [ 7066 / 9559 ] simplifiying candidate # 142.050 * * * * [progress]: [ 7067 / 9559 ] simplifiying candidate # 142.050 * * * * [progress]: [ 7068 / 9559 ] simplifiying candidate # 142.050 * * * * [progress]: [ 7069 / 9559 ] simplifiying candidate # 142.050 * * * * [progress]: [ 7070 / 9559 ] simplifiying candidate # 142.050 * * * * [progress]: [ 7071 / 9559 ] simplifiying candidate # 142.051 * * * * [progress]: [ 7072 / 9559 ] simplifiying candidate # 142.051 * * * * [progress]: [ 7073 / 9559 ] simplifiying candidate # 142.051 * * * * [progress]: [ 7074 / 9559 ] simplifiying candidate # 142.051 * * * * [progress]: [ 7075 / 9559 ] simplifiying candidate # 142.051 * * * * [progress]: [ 7076 / 9559 ] simplifiying candidate # 142.051 * * * * [progress]: [ 7077 / 9559 ] simplifiying candidate # 142.051 * * * * [progress]: [ 7078 / 9559 ] simplifiying candidate # 142.051 * * * * [progress]: [ 7079 / 9559 ] simplifiying candidate # 142.051 * * * * [progress]: [ 7080 / 9559 ] simplifiying candidate # 142.052 * * * * [progress]: [ 7081 / 9559 ] simplifiying candidate # 142.052 * * * * [progress]: [ 7082 / 9559 ] simplifiying candidate # 142.052 * * * * [progress]: [ 7083 / 9559 ] simplifiying candidate # 142.052 * * * * [progress]: [ 7084 / 9559 ] simplifiying candidate # 142.052 * * * * [progress]: [ 7085 / 9559 ] simplifiying candidate # 142.052 * * * * [progress]: [ 7086 / 9559 ] simplifiying candidate # 142.052 * * * * [progress]: [ 7087 / 9559 ] simplifiying candidate # 142.052 * * * * [progress]: [ 7088 / 9559 ] simplifiying candidate # 142.052 * * * * [progress]: [ 7089 / 9559 ] simplifiying candidate # 142.052 * * * * [progress]: [ 7090 / 9559 ] simplifiying candidate # 142.052 * * * * [progress]: [ 7091 / 9559 ] simplifiying candidate # 142.053 * * * * [progress]: [ 7092 / 9559 ] simplifiying candidate # 142.053 * * * * [progress]: [ 7093 / 9559 ] simplifiying candidate # 142.053 * * * * [progress]: [ 7094 / 9559 ] simplifiying candidate # 142.053 * * * * [progress]: [ 7095 / 9559 ] simplifiying candidate # 142.053 * * * * [progress]: [ 7096 / 9559 ] simplifiying candidate # 142.053 * * * * [progress]: [ 7097 / 9559 ] simplifiying candidate # 142.053 * * * * [progress]: [ 7098 / 9559 ] simplifiying candidate # 142.053 * * * * [progress]: [ 7099 / 9559 ] simplifiying candidate # 142.053 * * * * [progress]: [ 7100 / 9559 ] simplifiying candidate # 142.053 * * * * [progress]: [ 7101 / 9559 ] simplifiying candidate # 142.053 * * * * [progress]: [ 7102 / 9559 ] simplifiying candidate # 142.054 * * * * [progress]: [ 7103 / 9559 ] simplifiying candidate # 142.054 * * * * [progress]: [ 7104 / 9559 ] simplifiying candidate # 142.054 * * * * [progress]: [ 7105 / 9559 ] simplifiying candidate # 142.054 * * * * [progress]: [ 7106 / 9559 ] simplifiying candidate # 142.054 * * * * [progress]: [ 7107 / 9559 ] simplifiying candidate # 142.054 * * * * [progress]: [ 7108 / 9559 ] simplifiying candidate # 142.054 * * * * [progress]: [ 7109 / 9559 ] simplifiying candidate # 142.054 * * * * [progress]: [ 7110 / 9559 ] simplifiying candidate # 142.054 * * * * [progress]: [ 7111 / 9559 ] simplifiying candidate # 142.054 * * * * [progress]: [ 7112 / 9559 ] simplifiying candidate # 142.055 * * * * [progress]: [ 7113 / 9559 ] simplifiying candidate # 142.055 * * * * [progress]: [ 7114 / 9559 ] simplifiying candidate # 142.055 * * * * [progress]: [ 7115 / 9559 ] simplifiying candidate # 142.055 * * * * [progress]: [ 7116 / 9559 ] simplifiying candidate # 142.055 * * * * [progress]: [ 7117 / 9559 ] simplifiying candidate # 142.055 * * * * [progress]: [ 7118 / 9559 ] simplifiying candidate # 142.055 * * * * [progress]: [ 7119 / 9559 ] simplifiying candidate # 142.055 * * * * [progress]: [ 7120 / 9559 ] simplifiying candidate # 142.055 * * * * [progress]: [ 7121 / 9559 ] simplifiying candidate # 142.055 * * * * [progress]: [ 7122 / 9559 ] simplifiying candidate # 142.056 * * * * [progress]: [ 7123 / 9559 ] simplifiying candidate # 142.056 * * * * [progress]: [ 7124 / 9559 ] simplifiying candidate # 142.056 * * * * [progress]: [ 7125 / 9559 ] simplifiying candidate # 142.056 * * * * [progress]: [ 7126 / 9559 ] simplifiying candidate # 142.056 * * * * [progress]: [ 7127 / 9559 ] simplifiying candidate # 142.056 * * * * [progress]: [ 7128 / 9559 ] simplifiying candidate # 142.056 * * * * [progress]: [ 7129 / 9559 ] simplifiying candidate # 142.056 * * * * [progress]: [ 7130 / 9559 ] simplifiying candidate # 142.056 * * * * [progress]: [ 7131 / 9559 ] simplifiying candidate # 142.056 * * * * [progress]: [ 7132 / 9559 ] simplifiying candidate # 142.056 * * * * [progress]: [ 7133 / 9559 ] simplifiying candidate # 142.057 * * * * [progress]: [ 7134 / 9559 ] simplifiying candidate # 142.057 * * * * [progress]: [ 7135 / 9559 ] simplifiying candidate # 142.057 * * * * [progress]: [ 7136 / 9559 ] simplifiying candidate # 142.057 * * * * [progress]: [ 7137 / 9559 ] simplifiying candidate # 142.057 * * * * [progress]: [ 7138 / 9559 ] simplifiying candidate # 142.057 * * * * [progress]: [ 7139 / 9559 ] simplifiying candidate # 142.057 * * * * [progress]: [ 7140 / 9559 ] simplifiying candidate # 142.057 * * * * [progress]: [ 7141 / 9559 ] simplifiying candidate # 142.057 * * * * [progress]: [ 7142 / 9559 ] simplifiying candidate # 142.057 * * * * [progress]: [ 7143 / 9559 ] simplifiying candidate # 142.057 * * * * [progress]: [ 7144 / 9559 ] simplifiying candidate # 142.058 * * * * [progress]: [ 7145 / 9559 ] simplifiying candidate # 142.058 * * * * [progress]: [ 7146 / 9559 ] simplifiying candidate # 142.058 * * * * [progress]: [ 7147 / 9559 ] simplifiying candidate # 142.058 * * * * [progress]: [ 7148 / 9559 ] simplifiying candidate # 142.058 * * * * [progress]: [ 7149 / 9559 ] simplifiying candidate # 142.058 * * * * [progress]: [ 7150 / 9559 ] simplifiying candidate # 142.058 * * * * [progress]: [ 7151 / 9559 ] simplifiying candidate # 142.058 * * * * [progress]: [ 7152 / 9559 ] simplifiying candidate # 142.058 * * * * [progress]: [ 7153 / 9559 ] simplifiying candidate # 142.058 * * * * [progress]: [ 7154 / 9559 ] simplifiying candidate # 142.059 * * * * [progress]: [ 7155 / 9559 ] simplifiying candidate # 142.059 * * * * [progress]: [ 7156 / 9559 ] simplifiying candidate # 142.059 * * * * [progress]: [ 7157 / 9559 ] simplifiying candidate # 142.059 * * * * [progress]: [ 7158 / 9559 ] simplifiying candidate # 142.059 * * * * [progress]: [ 7159 / 9559 ] simplifiying candidate # 142.059 * * * * [progress]: [ 7160 / 9559 ] simplifiying candidate # 142.059 * * * * [progress]: [ 7161 / 9559 ] simplifiying candidate # 142.059 * * * * [progress]: [ 7162 / 9559 ] simplifiying candidate # 142.059 * * * * [progress]: [ 7163 / 9559 ] simplifiying candidate # 142.059 * * * * [progress]: [ 7164 / 9559 ] simplifiying candidate # 142.060 * * * * [progress]: [ 7165 / 9559 ] simplifiying candidate # 142.060 * * * * [progress]: [ 7166 / 9559 ] simplifiying candidate # 142.060 * * * * [progress]: [ 7167 / 9559 ] simplifiying candidate # 142.060 * * * * [progress]: [ 7168 / 9559 ] simplifiying candidate # 142.060 * * * * [progress]: [ 7169 / 9559 ] simplifiying candidate # 142.060 * * * * [progress]: [ 7170 / 9559 ] simplifiying candidate # 142.060 * * * * [progress]: [ 7171 / 9559 ] simplifiying candidate # 142.060 * * * * [progress]: [ 7172 / 9559 ] simplifiying candidate # 142.060 * * * * [progress]: [ 7173 / 9559 ] simplifiying candidate # 142.060 * * * * [progress]: [ 7174 / 9559 ] simplifiying candidate # 142.060 * * * * [progress]: [ 7175 / 9559 ] simplifiying candidate # 142.061 * * * * [progress]: [ 7176 / 9559 ] simplifiying candidate # 142.061 * * * * [progress]: [ 7177 / 9559 ] simplifiying candidate # 142.061 * * * * [progress]: [ 7178 / 9559 ] simplifiying candidate # 142.061 * * * * [progress]: [ 7179 / 9559 ] simplifiying candidate # 142.061 * * * * [progress]: [ 7180 / 9559 ] simplifiying candidate # 142.061 * * * * [progress]: [ 7181 / 9559 ] simplifiying candidate # 142.061 * * * * [progress]: [ 7182 / 9559 ] simplifiying candidate # 142.061 * * * * [progress]: [ 7183 / 9559 ] simplifiying candidate # 142.061 * * * * [progress]: [ 7184 / 9559 ] simplifiying candidate # 142.061 * * * * [progress]: [ 7185 / 9559 ] simplifiying candidate # 142.061 * * * * [progress]: [ 7186 / 9559 ] simplifiying candidate # 142.062 * * * * [progress]: [ 7187 / 9559 ] simplifiying candidate # 142.062 * * * * [progress]: [ 7188 / 9559 ] simplifiying candidate # 142.062 * * * * [progress]: [ 7189 / 9559 ] simplifiying candidate # 142.062 * * * * [progress]: [ 7190 / 9559 ] simplifiying candidate # 142.062 * * * * [progress]: [ 7191 / 9559 ] simplifiying candidate # 142.062 * * * * [progress]: [ 7192 / 9559 ] simplifiying candidate # 142.062 * * * * [progress]: [ 7193 / 9559 ] simplifiying candidate # 142.062 * * * * [progress]: [ 7194 / 9559 ] simplifiying candidate # 142.062 * * * * [progress]: [ 7195 / 9559 ] simplifiying candidate # 142.062 * * * * [progress]: [ 7196 / 9559 ] simplifiying candidate # 142.062 * * * * [progress]: [ 7197 / 9559 ] simplifiying candidate # 142.063 * * * * [progress]: [ 7198 / 9559 ] simplifiying candidate # 142.063 * * * * [progress]: [ 7199 / 9559 ] simplifiying candidate # 142.063 * * * * [progress]: [ 7200 / 9559 ] simplifiying candidate # 142.063 * * * * [progress]: [ 7201 / 9559 ] simplifiying candidate # 142.063 * * * * [progress]: [ 7202 / 9559 ] simplifiying candidate # 142.063 * * * * [progress]: [ 7203 / 9559 ] simplifiying candidate # 142.063 * * * * [progress]: [ 7204 / 9559 ] simplifiying candidate # 142.063 * * * * [progress]: [ 7205 / 9559 ] simplifiying candidate # 142.063 * * * * [progress]: [ 7206 / 9559 ] simplifiying candidate # 142.063 * * * * [progress]: [ 7207 / 9559 ] simplifiying candidate # 142.064 * * * * [progress]: [ 7208 / 9559 ] simplifiying candidate # 142.064 * * * * [progress]: [ 7209 / 9559 ] simplifiying candidate # 142.064 * * * * [progress]: [ 7210 / 9559 ] simplifiying candidate # 142.064 * * * * [progress]: [ 7211 / 9559 ] simplifiying candidate # 142.064 * * * * [progress]: [ 7212 / 9559 ] simplifiying candidate # 142.064 * * * * [progress]: [ 7213 / 9559 ] simplifiying candidate # 142.064 * * * * [progress]: [ 7214 / 9559 ] simplifiying candidate # 142.064 * * * * [progress]: [ 7215 / 9559 ] simplifiying candidate # 142.064 * * * * [progress]: [ 7216 / 9559 ] simplifiying candidate # 142.064 * * * * [progress]: [ 7217 / 9559 ] simplifiying candidate # 142.065 * * * * [progress]: [ 7218 / 9559 ] simplifiying candidate # 142.065 * * * * [progress]: [ 7219 / 9559 ] simplifiying candidate # 142.065 * * * * [progress]: [ 7220 / 9559 ] simplifiying candidate # 142.065 * * * * [progress]: [ 7221 / 9559 ] simplifiying candidate # 142.065 * * * * [progress]: [ 7222 / 9559 ] simplifiying candidate # 142.065 * * * * [progress]: [ 7223 / 9559 ] simplifiying candidate # 142.065 * * * * [progress]: [ 7224 / 9559 ] simplifiying candidate # 142.065 * * * * [progress]: [ 7225 / 9559 ] simplifiying candidate # 142.065 * * * * [progress]: [ 7226 / 9559 ] simplifiying candidate # 142.065 * * * * [progress]: [ 7227 / 9559 ] simplifiying candidate # 142.065 * * * * [progress]: [ 7228 / 9559 ] simplifiying candidate # 142.066 * * * * [progress]: [ 7229 / 9559 ] simplifiying candidate # 142.066 * * * * [progress]: [ 7230 / 9559 ] simplifiying candidate # 142.066 * * * * [progress]: [ 7231 / 9559 ] simplifiying candidate # 142.066 * * * * [progress]: [ 7232 / 9559 ] simplifiying candidate # 142.066 * * * * [progress]: [ 7233 / 9559 ] simplifiying candidate # 142.066 * * * * [progress]: [ 7234 / 9559 ] simplifiying candidate # 142.066 * * * * [progress]: [ 7235 / 9559 ] simplifiying candidate # 142.066 * * * * [progress]: [ 7236 / 9559 ] simplifiying candidate # 142.066 * * * * [progress]: [ 7237 / 9559 ] simplifiying candidate # 142.066 * * * * [progress]: [ 7238 / 9559 ] simplifiying candidate # 142.067 * * * * [progress]: [ 7239 / 9559 ] simplifiying candidate # 142.067 * * * * [progress]: [ 7240 / 9559 ] simplifiying candidate # 142.067 * * * * [progress]: [ 7241 / 9559 ] simplifiying candidate # 142.067 * * * * [progress]: [ 7242 / 9559 ] simplifiying candidate # 142.067 * * * * [progress]: [ 7243 / 9559 ] simplifiying candidate # 142.067 * * * * [progress]: [ 7244 / 9559 ] simplifiying candidate # 142.067 * * * * [progress]: [ 7245 / 9559 ] simplifiying candidate # 142.067 * * * * [progress]: [ 7246 / 9559 ] simplifiying candidate # 142.067 * * * * [progress]: [ 7247 / 9559 ] simplifiying candidate # 142.067 * * * * [progress]: [ 7248 / 9559 ] simplifiying candidate # 142.067 * * * * [progress]: [ 7249 / 9559 ] simplifiying candidate # 142.068 * * * * [progress]: [ 7250 / 9559 ] simplifiying candidate # 142.068 * * * * [progress]: [ 7251 / 9559 ] simplifiying candidate # 142.068 * * * * [progress]: [ 7252 / 9559 ] simplifiying candidate # 142.068 * * * * [progress]: [ 7253 / 9559 ] simplifiying candidate # 142.068 * * * * [progress]: [ 7254 / 9559 ] simplifiying candidate # 142.068 * * * * [progress]: [ 7255 / 9559 ] simplifiying candidate # 142.068 * * * * [progress]: [ 7256 / 9559 ] simplifiying candidate # 142.068 * * * * [progress]: [ 7257 / 9559 ] simplifiying candidate # 142.068 * * * * [progress]: [ 7258 / 9559 ] simplifiying candidate # 142.068 * * * * [progress]: [ 7259 / 9559 ] simplifiying candidate # 142.069 * * * * [progress]: [ 7260 / 9559 ] simplifiying candidate # 142.069 * * * * [progress]: [ 7261 / 9559 ] simplifiying candidate # 142.069 * * * * [progress]: [ 7262 / 9559 ] simplifiying candidate # 142.069 * * * * [progress]: [ 7263 / 9559 ] simplifiying candidate # 142.069 * * * * [progress]: [ 7264 / 9559 ] simplifiying candidate # 142.069 * * * * [progress]: [ 7265 / 9559 ] simplifiying candidate # 142.069 * * * * [progress]: [ 7266 / 9559 ] simplifiying candidate # 142.069 * * * * [progress]: [ 7267 / 9559 ] simplifiying candidate # 142.069 * * * * [progress]: [ 7268 / 9559 ] simplifiying candidate # 142.069 * * * * [progress]: [ 7269 / 9559 ] simplifiying candidate # 142.070 * * * * [progress]: [ 7270 / 9559 ] simplifiying candidate # 142.070 * * * * [progress]: [ 7271 / 9559 ] simplifiying candidate # 142.070 * * * * [progress]: [ 7272 / 9559 ] simplifiying candidate # 142.070 * * * * [progress]: [ 7273 / 9559 ] simplifiying candidate # 142.070 * * * * [progress]: [ 7274 / 9559 ] simplifiying candidate # 142.070 * * * * [progress]: [ 7275 / 9559 ] simplifiying candidate # 142.070 * * * * [progress]: [ 7276 / 9559 ] simplifiying candidate # 142.070 * * * * [progress]: [ 7277 / 9559 ] simplifiying candidate # 142.070 * * * * [progress]: [ 7278 / 9559 ] simplifiying candidate # 142.071 * * * * [progress]: [ 7279 / 9559 ] simplifiying candidate # 142.071 * * * * [progress]: [ 7280 / 9559 ] simplifiying candidate # 142.071 * * * * [progress]: [ 7281 / 9559 ] simplifiying candidate # 142.071 * * * * [progress]: [ 7282 / 9559 ] simplifiying candidate # 142.071 * * * * [progress]: [ 7283 / 9559 ] simplifiying candidate # 142.071 * * * * [progress]: [ 7284 / 9559 ] simplifiying candidate # 142.071 * * * * [progress]: [ 7285 / 9559 ] simplifiying candidate # 142.071 * * * * [progress]: [ 7286 / 9559 ] simplifiying candidate # 142.071 * * * * [progress]: [ 7287 / 9559 ] simplifiying candidate # 142.071 * * * * [progress]: [ 7288 / 9559 ] simplifiying candidate # 142.072 * * * * [progress]: [ 7289 / 9559 ] simplifiying candidate # 142.072 * * * * [progress]: [ 7290 / 9559 ] simplifiying candidate # 142.072 * * * * [progress]: [ 7291 / 9559 ] simplifiying candidate # 142.072 * * * * [progress]: [ 7292 / 9559 ] simplifiying candidate # 142.072 * * * * [progress]: [ 7293 / 9559 ] simplifiying candidate # 142.072 * * * * [progress]: [ 7294 / 9559 ] simplifiying candidate # 142.072 * * * * [progress]: [ 7295 / 9559 ] simplifiying candidate # 142.072 * * * * [progress]: [ 7296 / 9559 ] simplifiying candidate # 142.072 * * * * [progress]: [ 7297 / 9559 ] simplifiying candidate # 142.072 * * * * [progress]: [ 7298 / 9559 ] simplifiying candidate # 142.072 * * * * [progress]: [ 7299 / 9559 ] simplifiying candidate # 142.073 * * * * [progress]: [ 7300 / 9559 ] simplifiying candidate # 142.073 * * * * [progress]: [ 7301 / 9559 ] simplifiying candidate # 142.073 * * * * [progress]: [ 7302 / 9559 ] simplifiying candidate # 142.073 * * * * [progress]: [ 7303 / 9559 ] simplifiying candidate # 142.073 * * * * [progress]: [ 7304 / 9559 ] simplifiying candidate # 142.073 * * * * [progress]: [ 7305 / 9559 ] simplifiying candidate # 142.073 * * * * [progress]: [ 7306 / 9559 ] simplifiying candidate # 142.073 * * * * [progress]: [ 7307 / 9559 ] simplifiying candidate # 142.073 * * * * [progress]: [ 7308 / 9559 ] simplifiying candidate # 142.073 * * * * [progress]: [ 7309 / 9559 ] simplifiying candidate # 142.073 * * * * [progress]: [ 7310 / 9559 ] simplifiying candidate # 142.074 * * * * [progress]: [ 7311 / 9559 ] simplifiying candidate # 142.074 * * * * [progress]: [ 7312 / 9559 ] simplifiying candidate # 142.074 * * * * [progress]: [ 7313 / 9559 ] simplifiying candidate # 142.074 * * * * [progress]: [ 7314 / 9559 ] simplifiying candidate # 142.074 * * * * [progress]: [ 7315 / 9559 ] simplifiying candidate # 142.074 * * * * [progress]: [ 7316 / 9559 ] simplifiying candidate # 142.074 * * * * [progress]: [ 7317 / 9559 ] simplifiying candidate # 142.074 * * * * [progress]: [ 7318 / 9559 ] simplifiying candidate # 142.074 * * * * [progress]: [ 7319 / 9559 ] simplifiying candidate # 142.074 * * * * [progress]: [ 7320 / 9559 ] simplifiying candidate # 142.075 * * * * [progress]: [ 7321 / 9559 ] simplifiying candidate # 142.075 * * * * [progress]: [ 7322 / 9559 ] simplifiying candidate # 142.075 * * * * [progress]: [ 7323 / 9559 ] simplifiying candidate # 142.075 * * * * [progress]: [ 7324 / 9559 ] simplifiying candidate # 142.075 * * * * [progress]: [ 7325 / 9559 ] simplifiying candidate # 142.075 * * * * [progress]: [ 7326 / 9559 ] simplifiying candidate # 142.075 * * * * [progress]: [ 7327 / 9559 ] simplifiying candidate # 142.075 * * * * [progress]: [ 7328 / 9559 ] simplifiying candidate # 142.075 * * * * [progress]: [ 7329 / 9559 ] simplifiying candidate # 142.075 * * * * [progress]: [ 7330 / 9559 ] simplifiying candidate # 142.075 * * * * [progress]: [ 7331 / 9559 ] simplifiying candidate # 142.076 * * * * [progress]: [ 7332 / 9559 ] simplifiying candidate # 142.076 * * * * [progress]: [ 7333 / 9559 ] simplifiying candidate # 142.076 * * * * [progress]: [ 7334 / 9559 ] simplifiying candidate # 142.076 * * * * [progress]: [ 7335 / 9559 ] simplifiying candidate # 142.076 * * * * [progress]: [ 7336 / 9559 ] simplifiying candidate # 142.076 * * * * [progress]: [ 7337 / 9559 ] simplifiying candidate # 142.076 * * * * [progress]: [ 7338 / 9559 ] simplifiying candidate # 142.076 * * * * [progress]: [ 7339 / 9559 ] simplifiying candidate # 142.076 * * * * [progress]: [ 7340 / 9559 ] simplifiying candidate # 142.076 * * * * [progress]: [ 7341 / 9559 ] simplifiying candidate # 142.077 * * * * [progress]: [ 7342 / 9559 ] simplifiying candidate # 142.077 * * * * [progress]: [ 7343 / 9559 ] simplifiying candidate # 142.077 * * * * [progress]: [ 7344 / 9559 ] simplifiying candidate # 142.077 * * * * [progress]: [ 7345 / 9559 ] simplifiying candidate # 142.077 * * * * [progress]: [ 7346 / 9559 ] simplifiying candidate # 142.077 * * * * [progress]: [ 7347 / 9559 ] simplifiying candidate # 142.077 * * * * [progress]: [ 7348 / 9559 ] simplifiying candidate # 142.077 * * * * [progress]: [ 7349 / 9559 ] simplifiying candidate # 142.077 * * * * [progress]: [ 7350 / 9559 ] simplifiying candidate # 142.077 * * * * [progress]: [ 7351 / 9559 ] simplifiying candidate # 142.077 * * * * [progress]: [ 7352 / 9559 ] simplifiying candidate # 142.078 * * * * [progress]: [ 7353 / 9559 ] simplifiying candidate # 142.078 * * * * [progress]: [ 7354 / 9559 ] simplifiying candidate # 142.078 * * * * [progress]: [ 7355 / 9559 ] simplifiying candidate # 142.078 * * * * [progress]: [ 7356 / 9559 ] simplifiying candidate # 142.078 * * * * [progress]: [ 7357 / 9559 ] simplifiying candidate # 142.078 * * * * [progress]: [ 7358 / 9559 ] simplifiying candidate # 142.078 * * * * [progress]: [ 7359 / 9559 ] simplifiying candidate # 142.078 * * * * [progress]: [ 7360 / 9559 ] simplifiying candidate # 142.078 * * * * [progress]: [ 7361 / 9559 ] simplifiying candidate # 142.078 * * * * [progress]: [ 7362 / 9559 ] simplifiying candidate # 142.078 * * * * [progress]: [ 7363 / 9559 ] simplifiying candidate # 142.079 * * * * [progress]: [ 7364 / 9559 ] simplifiying candidate # 142.079 * * * * [progress]: [ 7365 / 9559 ] simplifiying candidate # 142.079 * * * * [progress]: [ 7366 / 9559 ] simplifiying candidate # 142.079 * * * * [progress]: [ 7367 / 9559 ] simplifiying candidate # 142.079 * * * * [progress]: [ 7368 / 9559 ] simplifiying candidate # 142.079 * * * * [progress]: [ 7369 / 9559 ] simplifiying candidate # 142.079 * * * * [progress]: [ 7370 / 9559 ] simplifiying candidate # 142.079 * * * * [progress]: [ 7371 / 9559 ] simplifiying candidate # 142.079 * * * * [progress]: [ 7372 / 9559 ] simplifiying candidate # 142.079 * * * * [progress]: [ 7373 / 9559 ] simplifiying candidate # 142.079 * * * * [progress]: [ 7374 / 9559 ] simplifiying candidate # 142.080 * * * * [progress]: [ 7375 / 9559 ] simplifiying candidate # 142.080 * * * * [progress]: [ 7376 / 9559 ] simplifiying candidate # 142.080 * * * * [progress]: [ 7377 / 9559 ] simplifiying candidate # 142.080 * * * * [progress]: [ 7378 / 9559 ] simplifiying candidate # 142.080 * * * * [progress]: [ 7379 / 9559 ] simplifiying candidate # 142.080 * * * * [progress]: [ 7380 / 9559 ] simplifiying candidate # 142.080 * * * * [progress]: [ 7381 / 9559 ] simplifiying candidate # 142.080 * * * * [progress]: [ 7382 / 9559 ] simplifiying candidate # 142.080 * * * * [progress]: [ 7383 / 9559 ] simplifiying candidate # 142.080 * * * * [progress]: [ 7384 / 9559 ] simplifiying candidate # 142.081 * * * * [progress]: [ 7385 / 9559 ] simplifiying candidate # 142.081 * * * * [progress]: [ 7386 / 9559 ] simplifiying candidate # 142.081 * * * * [progress]: [ 7387 / 9559 ] simplifiying candidate # 142.081 * * * * [progress]: [ 7388 / 9559 ] simplifiying candidate # 142.081 * * * * [progress]: [ 7389 / 9559 ] simplifiying candidate # 142.081 * * * * [progress]: [ 7390 / 9559 ] simplifiying candidate # 142.081 * * * * [progress]: [ 7391 / 9559 ] simplifiying candidate # 142.081 * * * * [progress]: [ 7392 / 9559 ] simplifiying candidate # 142.081 * * * * [progress]: [ 7393 / 9559 ] simplifiying candidate # 142.081 * * * * [progress]: [ 7394 / 9559 ] simplifiying candidate # 142.081 * * * * [progress]: [ 7395 / 9559 ] simplifiying candidate # 142.082 * * * * [progress]: [ 7396 / 9559 ] simplifiying candidate # 142.082 * * * * [progress]: [ 7397 / 9559 ] simplifiying candidate # 142.082 * * * * [progress]: [ 7398 / 9559 ] simplifiying candidate # 142.082 * * * * [progress]: [ 7399 / 9559 ] simplifiying candidate # 142.082 * * * * [progress]: [ 7400 / 9559 ] simplifiying candidate # 142.082 * * * * [progress]: [ 7401 / 9559 ] simplifiying candidate # 142.082 * * * * [progress]: [ 7402 / 9559 ] simplifiying candidate # 142.082 * * * * [progress]: [ 7403 / 9559 ] simplifiying candidate # 142.082 * * * * [progress]: [ 7404 / 9559 ] simplifiying candidate # 142.082 * * * * [progress]: [ 7405 / 9559 ] simplifiying candidate # 142.082 * * * * [progress]: [ 7406 / 9559 ] simplifiying candidate # 142.082 * * * * [progress]: [ 7407 / 9559 ] simplifiying candidate # 142.083 * * * * [progress]: [ 7408 / 9559 ] simplifiying candidate # 142.083 * * * * [progress]: [ 7409 / 9559 ] simplifiying candidate # 142.083 * * * * [progress]: [ 7410 / 9559 ] simplifiying candidate # 142.083 * * * * [progress]: [ 7411 / 9559 ] simplifiying candidate # 142.083 * * * * [progress]: [ 7412 / 9559 ] simplifiying candidate # 142.083 * * * * [progress]: [ 7413 / 9559 ] simplifiying candidate # 142.083 * * * * [progress]: [ 7414 / 9559 ] simplifiying candidate # 142.083 * * * * [progress]: [ 7415 / 9559 ] simplifiying candidate # 142.083 * * * * [progress]: [ 7416 / 9559 ] simplifiying candidate # 142.083 * * * * [progress]: [ 7417 / 9559 ] simplifiying candidate # 142.084 * * * * [progress]: [ 7418 / 9559 ] simplifiying candidate # 142.084 * * * * [progress]: [ 7419 / 9559 ] simplifiying candidate # 142.084 * * * * [progress]: [ 7420 / 9559 ] simplifiying candidate # 142.084 * * * * [progress]: [ 7421 / 9559 ] simplifiying candidate # 142.084 * * * * [progress]: [ 7422 / 9559 ] simplifiying candidate # 142.084 * * * * [progress]: [ 7423 / 9559 ] simplifiying candidate # 142.084 * * * * [progress]: [ 7424 / 9559 ] simplifiying candidate # 142.084 * * * * [progress]: [ 7425 / 9559 ] simplifiying candidate # 142.084 * * * * [progress]: [ 7426 / 9559 ] simplifiying candidate # 142.084 * * * * [progress]: [ 7427 / 9559 ] simplifiying candidate # 142.084 * * * * [progress]: [ 7428 / 9559 ] simplifiying candidate # 142.085 * * * * [progress]: [ 7429 / 9559 ] simplifiying candidate # 142.085 * * * * [progress]: [ 7430 / 9559 ] simplifiying candidate # 142.085 * * * * [progress]: [ 7431 / 9559 ] simplifiying candidate # 142.085 * * * * [progress]: [ 7432 / 9559 ] simplifiying candidate # 142.085 * * * * [progress]: [ 7433 / 9559 ] simplifiying candidate # 142.085 * * * * [progress]: [ 7434 / 9559 ] simplifiying candidate # 142.085 * * * * [progress]: [ 7435 / 9559 ] simplifiying candidate # 142.085 * * * * [progress]: [ 7436 / 9559 ] simplifiying candidate # 142.085 * * * * [progress]: [ 7437 / 9559 ] simplifiying candidate # 142.085 * * * * [progress]: [ 7438 / 9559 ] simplifiying candidate # 142.085 * * * * [progress]: [ 7439 / 9559 ] simplifiying candidate # 142.085 * * * * [progress]: [ 7440 / 9559 ] simplifiying candidate # 142.086 * * * * [progress]: [ 7441 / 9559 ] simplifiying candidate # 142.086 * * * * [progress]: [ 7442 / 9559 ] simplifiying candidate # 142.086 * * * * [progress]: [ 7443 / 9559 ] simplifiying candidate # 142.086 * * * * [progress]: [ 7444 / 9559 ] simplifiying candidate # 142.086 * * * * [progress]: [ 7445 / 9559 ] simplifiying candidate # 142.086 * * * * [progress]: [ 7446 / 9559 ] simplifiying candidate # 142.086 * * * * [progress]: [ 7447 / 9559 ] simplifiying candidate # 142.086 * * * * [progress]: [ 7448 / 9559 ] simplifiying candidate # 142.086 * * * * [progress]: [ 7449 / 9559 ] simplifiying candidate # 142.086 * * * * [progress]: [ 7450 / 9559 ] simplifiying candidate # 142.087 * * * * [progress]: [ 7451 / 9559 ] simplifiying candidate # 142.087 * * * * [progress]: [ 7452 / 9559 ] simplifiying candidate # 142.087 * * * * [progress]: [ 7453 / 9559 ] simplifiying candidate # 142.087 * * * * [progress]: [ 7454 / 9559 ] simplifiying candidate # 142.087 * * * * [progress]: [ 7455 / 9559 ] simplifiying candidate # 142.087 * * * * [progress]: [ 7456 / 9559 ] simplifiying candidate # 142.087 * * * * [progress]: [ 7457 / 9559 ] simplifiying candidate # 142.087 * * * * [progress]: [ 7458 / 9559 ] simplifiying candidate # 142.087 * * * * [progress]: [ 7459 / 9559 ] simplifiying candidate # 142.087 * * * * [progress]: [ 7460 / 9559 ] simplifiying candidate # 142.087 * * * * [progress]: [ 7461 / 9559 ] simplifiying candidate # 142.088 * * * * [progress]: [ 7462 / 9559 ] simplifiying candidate # 142.088 * * * * [progress]: [ 7463 / 9559 ] simplifiying candidate # 142.088 * * * * [progress]: [ 7464 / 9559 ] simplifiying candidate # 142.088 * * * * [progress]: [ 7465 / 9559 ] simplifiying candidate # 142.088 * * * * [progress]: [ 7466 / 9559 ] simplifiying candidate # 142.088 * * * * [progress]: [ 7467 / 9559 ] simplifiying candidate # 142.088 * * * * [progress]: [ 7468 / 9559 ] simplifiying candidate # 142.088 * * * * [progress]: [ 7469 / 9559 ] simplifiying candidate # 142.088 * * * * [progress]: [ 7470 / 9559 ] simplifiying candidate # 142.088 * * * * [progress]: [ 7471 / 9559 ] simplifiying candidate # 142.089 * * * * [progress]: [ 7472 / 9559 ] simplifiying candidate # 142.089 * * * * [progress]: [ 7473 / 9559 ] simplifiying candidate # 142.089 * * * * [progress]: [ 7474 / 9559 ] simplifiying candidate # 142.089 * * * * [progress]: [ 7475 / 9559 ] simplifiying candidate # 142.089 * * * * [progress]: [ 7476 / 9559 ] simplifiying candidate # 142.089 * * * * [progress]: [ 7477 / 9559 ] simplifiying candidate # 142.089 * * * * [progress]: [ 7478 / 9559 ] simplifiying candidate # 142.089 * * * * [progress]: [ 7479 / 9559 ] simplifiying candidate # 142.090 * * * * [progress]: [ 7480 / 9559 ] simplifiying candidate # 142.090 * * * * [progress]: [ 7481 / 9559 ] simplifiying candidate # 142.090 * * * * [progress]: [ 7482 / 9559 ] simplifiying candidate # 142.090 * * * * [progress]: [ 7483 / 9559 ] simplifiying candidate # 142.090 * * * * [progress]: [ 7484 / 9559 ] simplifiying candidate # 142.090 * * * * [progress]: [ 7485 / 9559 ] simplifiying candidate # 142.090 * * * * [progress]: [ 7486 / 9559 ] simplifiying candidate # 142.090 * * * * [progress]: [ 7487 / 9559 ] simplifiying candidate # 142.090 * * * * [progress]: [ 7488 / 9559 ] simplifiying candidate # 142.090 * * * * [progress]: [ 7489 / 9559 ] simplifiying candidate # 142.090 * * * * [progress]: [ 7490 / 9559 ] simplifiying candidate # 142.091 * * * * [progress]: [ 7491 / 9559 ] simplifiying candidate # 142.091 * * * * [progress]: [ 7492 / 9559 ] simplifiying candidate # 142.091 * * * * [progress]: [ 7493 / 9559 ] simplifiying candidate # 142.091 * * * * [progress]: [ 7494 / 9559 ] simplifiying candidate # 142.091 * * * * [progress]: [ 7495 / 9559 ] simplifiying candidate # 142.091 * * * * [progress]: [ 7496 / 9559 ] simplifiying candidate # 142.091 * * * * [progress]: [ 7497 / 9559 ] simplifiying candidate # 142.091 * * * * [progress]: [ 7498 / 9559 ] simplifiying candidate # 142.091 * * * * [progress]: [ 7499 / 9559 ] simplifiying candidate # 142.091 * * * * [progress]: [ 7500 / 9559 ] simplifiying candidate # 142.091 * * * * [progress]: [ 7501 / 9559 ] simplifiying candidate # 142.092 * * * * [progress]: [ 7502 / 9559 ] simplifiying candidate # 142.092 * * * * [progress]: [ 7503 / 9559 ] simplifiying candidate # 142.092 * * * * [progress]: [ 7504 / 9559 ] simplifiying candidate # 142.092 * * * * [progress]: [ 7505 / 9559 ] simplifiying candidate # 142.092 * * * * [progress]: [ 7506 / 9559 ] simplifiying candidate # 142.092 * * * * [progress]: [ 7507 / 9559 ] simplifiying candidate # 142.092 * * * * [progress]: [ 7508 / 9559 ] simplifiying candidate # 142.092 * * * * [progress]: [ 7509 / 9559 ] simplifiying candidate # 142.092 * * * * [progress]: [ 7510 / 9559 ] simplifiying candidate # 142.092 * * * * [progress]: [ 7511 / 9559 ] simplifiying candidate # 142.092 * * * * [progress]: [ 7512 / 9559 ] simplifiying candidate # 142.093 * * * * [progress]: [ 7513 / 9559 ] simplifiying candidate # 142.093 * * * * [progress]: [ 7514 / 9559 ] simplifiying candidate # 142.093 * * * * [progress]: [ 7515 / 9559 ] simplifiying candidate # 142.093 * * * * [progress]: [ 7516 / 9559 ] simplifiying candidate # 142.093 * * * * [progress]: [ 7517 / 9559 ] simplifiying candidate # 142.093 * * * * [progress]: [ 7518 / 9559 ] simplifiying candidate # 142.093 * * * * [progress]: [ 7519 / 9559 ] simplifiying candidate # 142.093 * * * * [progress]: [ 7520 / 9559 ] simplifiying candidate # 142.093 * * * * [progress]: [ 7521 / 9559 ] simplifiying candidate # 142.093 * * * * [progress]: [ 7522 / 9559 ] simplifiying candidate # 142.093 * * * * [progress]: [ 7523 / 9559 ] simplifiying candidate # 142.094 * * * * [progress]: [ 7524 / 9559 ] simplifiying candidate # 142.094 * * * * [progress]: [ 7525 / 9559 ] simplifiying candidate # 142.094 * * * * [progress]: [ 7526 / 9559 ] simplifiying candidate # 142.094 * * * * [progress]: [ 7527 / 9559 ] simplifiying candidate # 142.094 * * * * [progress]: [ 7528 / 9559 ] simplifiying candidate # 142.094 * * * * [progress]: [ 7529 / 9559 ] simplifiying candidate # 142.094 * * * * [progress]: [ 7530 / 9559 ] simplifiying candidate # 142.094 * * * * [progress]: [ 7531 / 9559 ] simplifiying candidate # 142.094 * * * * [progress]: [ 7532 / 9559 ] simplifiying candidate # 142.094 * * * * [progress]: [ 7533 / 9559 ] simplifiying candidate # 142.094 * * * * [progress]: [ 7534 / 9559 ] simplifiying candidate # 142.095 * * * * [progress]: [ 7535 / 9559 ] simplifiying candidate # 142.095 * * * * [progress]: [ 7536 / 9559 ] simplifiying candidate # 142.095 * * * * [progress]: [ 7537 / 9559 ] simplifiying candidate # 142.095 * * * * [progress]: [ 7538 / 9559 ] simplifiying candidate # 142.095 * * * * [progress]: [ 7539 / 9559 ] simplifiying candidate # 142.095 * * * * [progress]: [ 7540 / 9559 ] simplifiying candidate # 142.095 * * * * [progress]: [ 7541 / 9559 ] simplifiying candidate # 142.095 * * * * [progress]: [ 7542 / 9559 ] simplifiying candidate # 142.095 * * * * [progress]: [ 7543 / 9559 ] simplifiying candidate # 142.095 * * * * [progress]: [ 7544 / 9559 ] simplifiying candidate # 142.095 * * * * [progress]: [ 7545 / 9559 ] simplifiying candidate # 142.096 * * * * [progress]: [ 7546 / 9559 ] simplifiying candidate # 142.096 * * * * [progress]: [ 7547 / 9559 ] simplifiying candidate # 142.096 * * * * [progress]: [ 7548 / 9559 ] simplifiying candidate # 142.096 * * * * [progress]: [ 7549 / 9559 ] simplifiying candidate # 142.096 * * * * [progress]: [ 7550 / 9559 ] simplifiying candidate # 142.096 * * * * [progress]: [ 7551 / 9559 ] simplifiying candidate # 142.096 * * * * [progress]: [ 7552 / 9559 ] simplifiying candidate # 142.096 * * * * [progress]: [ 7553 / 9559 ] simplifiying candidate # 142.096 * * * * [progress]: [ 7554 / 9559 ] simplifiying candidate # 142.096 * * * * [progress]: [ 7555 / 9559 ] simplifiying candidate # 142.096 * * * * [progress]: [ 7556 / 9559 ] simplifiying candidate # 142.097 * * * * [progress]: [ 7557 / 9559 ] simplifiying candidate # 142.097 * * * * [progress]: [ 7558 / 9559 ] simplifiying candidate # 142.097 * * * * [progress]: [ 7559 / 9559 ] simplifiying candidate # 142.097 * * * * [progress]: [ 7560 / 9559 ] simplifiying candidate # 142.097 * * * * [progress]: [ 7561 / 9559 ] simplifiying candidate # 142.097 * * * * [progress]: [ 7562 / 9559 ] simplifiying candidate # 142.097 * * * * [progress]: [ 7563 / 9559 ] simplifiying candidate # 142.097 * * * * [progress]: [ 7564 / 9559 ] simplifiying candidate # 142.097 * * * * [progress]: [ 7565 / 9559 ] simplifiying candidate # 142.097 * * * * [progress]: [ 7566 / 9559 ] simplifiying candidate # 142.097 * * * * [progress]: [ 7567 / 9559 ] simplifiying candidate # 142.098 * * * * [progress]: [ 7568 / 9559 ] simplifiying candidate # 142.098 * * * * [progress]: [ 7569 / 9559 ] simplifiying candidate # 142.098 * * * * [progress]: [ 7570 / 9559 ] simplifiying candidate # 142.098 * * * * [progress]: [ 7571 / 9559 ] simplifiying candidate # 142.098 * * * * [progress]: [ 7572 / 9559 ] simplifiying candidate # 142.098 * * * * [progress]: [ 7573 / 9559 ] simplifiying candidate # 142.098 * * * * [progress]: [ 7574 / 9559 ] simplifiying candidate # 142.098 * * * * [progress]: [ 7575 / 9559 ] simplifiying candidate # 142.098 * * * * [progress]: [ 7576 / 9559 ] simplifiying candidate # 142.098 * * * * [progress]: [ 7577 / 9559 ] simplifiying candidate # 142.098 * * * * [progress]: [ 7578 / 9559 ] simplifiying candidate # 142.098 * * * * [progress]: [ 7579 / 9559 ] simplifiying candidate # 142.099 * * * * [progress]: [ 7580 / 9559 ] simplifiying candidate # 142.099 * * * * [progress]: [ 7581 / 9559 ] simplifiying candidate # 142.099 * * * * [progress]: [ 7582 / 9559 ] simplifiying candidate # 142.099 * * * * [progress]: [ 7583 / 9559 ] simplifiying candidate # 142.099 * * * * [progress]: [ 7584 / 9559 ] simplifiying candidate # 142.099 * * * * [progress]: [ 7585 / 9559 ] simplifiying candidate # 142.099 * * * * [progress]: [ 7586 / 9559 ] simplifiying candidate # 142.099 * * * * [progress]: [ 7587 / 9559 ] simplifiying candidate # 142.099 * * * * [progress]: [ 7588 / 9559 ] simplifiying candidate # 142.099 * * * * [progress]: [ 7589 / 9559 ] simplifiying candidate # 142.099 * * * * [progress]: [ 7590 / 9559 ] simplifiying candidate # 142.100 * * * * [progress]: [ 7591 / 9559 ] simplifiying candidate # 142.100 * * * * [progress]: [ 7592 / 9559 ] simplifiying candidate # 142.100 * * * * [progress]: [ 7593 / 9559 ] simplifiying candidate # 142.100 * * * * [progress]: [ 7594 / 9559 ] simplifiying candidate # 142.100 * * * * [progress]: [ 7595 / 9559 ] simplifiying candidate # 142.100 * * * * [progress]: [ 7596 / 9559 ] simplifiying candidate # 142.100 * * * * [progress]: [ 7597 / 9559 ] simplifiying candidate # 142.100 * * * * [progress]: [ 7598 / 9559 ] simplifiying candidate # 142.100 * * * * [progress]: [ 7599 / 9559 ] simplifiying candidate # 142.100 * * * * [progress]: [ 7600 / 9559 ] simplifiying candidate # 142.100 * * * * [progress]: [ 7601 / 9559 ] simplifiying candidate # 142.101 * * * * [progress]: [ 7602 / 9559 ] simplifiying candidate # 142.101 * * * * [progress]: [ 7603 / 9559 ] simplifiying candidate # 142.101 * * * * [progress]: [ 7604 / 9559 ] simplifiying candidate # 142.101 * * * * [progress]: [ 7605 / 9559 ] simplifiying candidate # 142.101 * * * * [progress]: [ 7606 / 9559 ] simplifiying candidate # 142.101 * * * * [progress]: [ 7607 / 9559 ] simplifiying candidate # 142.101 * * * * [progress]: [ 7608 / 9559 ] simplifiying candidate # 142.101 * * * * [progress]: [ 7609 / 9559 ] simplifiying candidate # 142.101 * * * * [progress]: [ 7610 / 9559 ] simplifiying candidate # 142.101 * * * * [progress]: [ 7611 / 9559 ] simplifiying candidate # 142.101 * * * * [progress]: [ 7612 / 9559 ] simplifiying candidate # 142.102 * * * * [progress]: [ 7613 / 9559 ] simplifiying candidate # 142.102 * * * * [progress]: [ 7614 / 9559 ] simplifiying candidate # 142.102 * * * * [progress]: [ 7615 / 9559 ] simplifiying candidate # 142.102 * * * * [progress]: [ 7616 / 9559 ] simplifiying candidate # 142.102 * * * * [progress]: [ 7617 / 9559 ] simplifiying candidate # 142.102 * * * * [progress]: [ 7618 / 9559 ] simplifiying candidate # 142.102 * * * * [progress]: [ 7619 / 9559 ] simplifiying candidate # 142.102 * * * * [progress]: [ 7620 / 9559 ] simplifiying candidate # 142.102 * * * * [progress]: [ 7621 / 9559 ] simplifiying candidate # 142.102 * * * * [progress]: [ 7622 / 9559 ] simplifiying candidate # 142.102 * * * * [progress]: [ 7623 / 9559 ] simplifiying candidate # 142.103 * * * * [progress]: [ 7624 / 9559 ] simplifiying candidate # 142.103 * * * * [progress]: [ 7625 / 9559 ] simplifiying candidate # 142.103 * * * * [progress]: [ 7626 / 9559 ] simplifiying candidate # 142.103 * * * * [progress]: [ 7627 / 9559 ] simplifiying candidate # 142.103 * * * * [progress]: [ 7628 / 9559 ] simplifiying candidate # 142.103 * * * * [progress]: [ 7629 / 9559 ] simplifiying candidate # 142.103 * * * * [progress]: [ 7630 / 9559 ] simplifiying candidate # 142.103 * * * * [progress]: [ 7631 / 9559 ] simplifiying candidate # 142.103 * * * * [progress]: [ 7632 / 9559 ] simplifiying candidate # 142.103 * * * * [progress]: [ 7633 / 9559 ] simplifiying candidate # 142.104 * * * * [progress]: [ 7634 / 9559 ] simplifiying candidate # 142.104 * * * * [progress]: [ 7635 / 9559 ] simplifiying candidate # 142.104 * * * * [progress]: [ 7636 / 9559 ] simplifiying candidate # 142.104 * * * * [progress]: [ 7637 / 9559 ] simplifiying candidate # 142.104 * * * * [progress]: [ 7638 / 9559 ] simplifiying candidate # 142.104 * * * * [progress]: [ 7639 / 9559 ] simplifiying candidate # 142.104 * * * * [progress]: [ 7640 / 9559 ] simplifiying candidate # 142.104 * * * * [progress]: [ 7641 / 9559 ] simplifiying candidate # 142.104 * * * * [progress]: [ 7642 / 9559 ] simplifiying candidate # 142.104 * * * * [progress]: [ 7643 / 9559 ] simplifiying candidate # 142.104 * * * * [progress]: [ 7644 / 9559 ] simplifiying candidate # 142.105 * * * * [progress]: [ 7645 / 9559 ] simplifiying candidate # 142.105 * * * * [progress]: [ 7646 / 9559 ] simplifiying candidate # 142.105 * * * * [progress]: [ 7647 / 9559 ] simplifiying candidate # 142.105 * * * * [progress]: [ 7648 / 9559 ] simplifiying candidate # 142.105 * * * * [progress]: [ 7649 / 9559 ] simplifiying candidate # 142.105 * * * * [progress]: [ 7650 / 9559 ] simplifiying candidate # 142.105 * * * * [progress]: [ 7651 / 9559 ] simplifiying candidate # 142.105 * * * * [progress]: [ 7652 / 9559 ] simplifiying candidate # 142.105 * * * * [progress]: [ 7653 / 9559 ] simplifiying candidate # 142.105 * * * * [progress]: [ 7654 / 9559 ] simplifiying candidate # 142.105 * * * * [progress]: [ 7655 / 9559 ] simplifiying candidate # 142.106 * * * * [progress]: [ 7656 / 9559 ] simplifiying candidate # 142.106 * * * * [progress]: [ 7657 / 9559 ] simplifiying candidate # 142.106 * * * * [progress]: [ 7658 / 9559 ] simplifiying candidate # 142.106 * * * * [progress]: [ 7659 / 9559 ] simplifiying candidate # 142.106 * * * * [progress]: [ 7660 / 9559 ] simplifiying candidate # 142.106 * * * * [progress]: [ 7661 / 9559 ] simplifiying candidate # 142.106 * * * * [progress]: [ 7662 / 9559 ] simplifiying candidate # 142.106 * * * * [progress]: [ 7663 / 9559 ] simplifiying candidate # 142.106 * * * * [progress]: [ 7664 / 9559 ] simplifiying candidate # 142.106 * * * * [progress]: [ 7665 / 9559 ] simplifiying candidate # 142.106 * * * * [progress]: [ 7666 / 9559 ] simplifiying candidate # 142.107 * * * * [progress]: [ 7667 / 9559 ] simplifiying candidate # 142.107 * * * * [progress]: [ 7668 / 9559 ] simplifiying candidate # 142.107 * * * * [progress]: [ 7669 / 9559 ] simplifiying candidate # 142.107 * * * * [progress]: [ 7670 / 9559 ] simplifiying candidate # 142.107 * * * * [progress]: [ 7671 / 9559 ] simplifiying candidate # 142.108 * * * * [progress]: [ 7672 / 9559 ] simplifiying candidate # 142.108 * * * * [progress]: [ 7673 / 9559 ] simplifiying candidate # 142.108 * * * * [progress]: [ 7674 / 9559 ] simplifiying candidate # 142.108 * * * * [progress]: [ 7675 / 9559 ] simplifiying candidate # 142.108 * * * * [progress]: [ 7676 / 9559 ] simplifiying candidate # 142.108 * * * * [progress]: [ 7677 / 9559 ] simplifiying candidate # 142.108 * * * * [progress]: [ 7678 / 9559 ] simplifiying candidate # 142.108 * * * * [progress]: [ 7679 / 9559 ] simplifiying candidate # 142.108 * * * * [progress]: [ 7680 / 9559 ] simplifiying candidate # 142.108 * * * * [progress]: [ 7681 / 9559 ] simplifiying candidate # 142.108 * * * * [progress]: [ 7682 / 9559 ] simplifiying candidate # 142.109 * * * * [progress]: [ 7683 / 9559 ] simplifiying candidate # 142.109 * * * * [progress]: [ 7684 / 9559 ] simplifiying candidate # 142.109 * * * * [progress]: [ 7685 / 9559 ] simplifiying candidate # 142.109 * * * * [progress]: [ 7686 / 9559 ] simplifiying candidate # 142.109 * * * * [progress]: [ 7687 / 9559 ] simplifiying candidate # 142.109 * * * * [progress]: [ 7688 / 9559 ] simplifiying candidate # 142.109 * * * * [progress]: [ 7689 / 9559 ] simplifiying candidate # 142.109 * * * * [progress]: [ 7690 / 9559 ] simplifiying candidate # 142.109 * * * * [progress]: [ 7691 / 9559 ] simplifiying candidate # 142.109 * * * * [progress]: [ 7692 / 9559 ] simplifiying candidate # 142.109 * * * * [progress]: [ 7693 / 9559 ] simplifiying candidate # 142.110 * * * * [progress]: [ 7694 / 9559 ] simplifiying candidate # 142.110 * * * * [progress]: [ 7695 / 9559 ] simplifiying candidate # 142.110 * * * * [progress]: [ 7696 / 9559 ] simplifiying candidate # 142.110 * * * * [progress]: [ 7697 / 9559 ] simplifiying candidate # 142.110 * * * * [progress]: [ 7698 / 9559 ] simplifiying candidate # 142.110 * * * * [progress]: [ 7699 / 9559 ] simplifiying candidate # 142.110 * * * * [progress]: [ 7700 / 9559 ] simplifiying candidate # 142.110 * * * * [progress]: [ 7701 / 9559 ] simplifiying candidate # 142.110 * * * * [progress]: [ 7702 / 9559 ] simplifiying candidate # 142.110 * * * * [progress]: [ 7703 / 9559 ] simplifiying candidate # 142.110 * * * * [progress]: [ 7704 / 9559 ] simplifiying candidate # 142.111 * * * * [progress]: [ 7705 / 9559 ] simplifiying candidate # 142.111 * * * * [progress]: [ 7706 / 9559 ] simplifiying candidate # 142.111 * * * * [progress]: [ 7707 / 9559 ] simplifiying candidate # 142.111 * * * * [progress]: [ 7708 / 9559 ] simplifiying candidate # 142.111 * * * * [progress]: [ 7709 / 9559 ] simplifiying candidate # 142.111 * * * * [progress]: [ 7710 / 9559 ] simplifiying candidate # 142.111 * * * * [progress]: [ 7711 / 9559 ] simplifiying candidate # 142.111 * * * * [progress]: [ 7712 / 9559 ] simplifiying candidate # 142.111 * * * * [progress]: [ 7713 / 9559 ] simplifiying candidate # 142.111 * * * * [progress]: [ 7714 / 9559 ] simplifiying candidate # 142.111 * * * * [progress]: [ 7715 / 9559 ] simplifiying candidate # 142.111 * * * * [progress]: [ 7716 / 9559 ] simplifiying candidate # 142.112 * * * * [progress]: [ 7717 / 9559 ] simplifiying candidate # 142.112 * * * * [progress]: [ 7718 / 9559 ] simplifiying candidate # 142.112 * * * * [progress]: [ 7719 / 9559 ] simplifiying candidate # 142.112 * * * * [progress]: [ 7720 / 9559 ] simplifiying candidate # 142.112 * * * * [progress]: [ 7721 / 9559 ] simplifiying candidate # 142.112 * * * * [progress]: [ 7722 / 9559 ] simplifiying candidate # 142.112 * * * * [progress]: [ 7723 / 9559 ] simplifiying candidate # 142.112 * * * * [progress]: [ 7724 / 9559 ] simplifiying candidate # 142.112 * * * * [progress]: [ 7725 / 9559 ] simplifiying candidate # 142.112 * * * * [progress]: [ 7726 / 9559 ] simplifiying candidate # 142.112 * * * * [progress]: [ 7727 / 9559 ] simplifiying candidate # 142.112 * * * * [progress]: [ 7728 / 9559 ] simplifiying candidate # 142.113 * * * * [progress]: [ 7729 / 9559 ] simplifiying candidate # 142.113 * * * * [progress]: [ 7730 / 9559 ] simplifiying candidate # 142.113 * * * * [progress]: [ 7731 / 9559 ] simplifiying candidate # 142.113 * * * * [progress]: [ 7732 / 9559 ] simplifiying candidate # 142.113 * * * * [progress]: [ 7733 / 9559 ] simplifiying candidate # 142.113 * * * * [progress]: [ 7734 / 9559 ] simplifiying candidate # 142.113 * * * * [progress]: [ 7735 / 9559 ] simplifiying candidate # 142.113 * * * * [progress]: [ 7736 / 9559 ] simplifiying candidate # 142.113 * * * * [progress]: [ 7737 / 9559 ] simplifiying candidate # 142.113 * * * * [progress]: [ 7738 / 9559 ] simplifiying candidate # 142.113 * * * * [progress]: [ 7739 / 9559 ] simplifiying candidate # 142.113 * * * * [progress]: [ 7740 / 9559 ] simplifiying candidate # 142.114 * * * * [progress]: [ 7741 / 9559 ] simplifiying candidate # 142.114 * * * * [progress]: [ 7742 / 9559 ] simplifiying candidate # 142.114 * * * * [progress]: [ 7743 / 9559 ] simplifiying candidate # 142.114 * * * * [progress]: [ 7744 / 9559 ] simplifiying candidate # 142.114 * * * * [progress]: [ 7745 / 9559 ] simplifiying candidate # 142.114 * * * * [progress]: [ 7746 / 9559 ] simplifiying candidate # 142.114 * * * * [progress]: [ 7747 / 9559 ] simplifiying candidate # 142.114 * * * * [progress]: [ 7748 / 9559 ] simplifiying candidate # 142.114 * * * * [progress]: [ 7749 / 9559 ] simplifiying candidate # 142.114 * * * * [progress]: [ 7750 / 9559 ] simplifiying candidate # 142.114 * * * * [progress]: [ 7751 / 9559 ] simplifiying candidate # 142.115 * * * * [progress]: [ 7752 / 9559 ] simplifiying candidate # 142.115 * * * * [progress]: [ 7753 / 9559 ] simplifiying candidate # 142.115 * * * * [progress]: [ 7754 / 9559 ] simplifiying candidate # 142.115 * * * * [progress]: [ 7755 / 9559 ] simplifiying candidate # 142.115 * * * * [progress]: [ 7756 / 9559 ] simplifiying candidate # 142.115 * * * * [progress]: [ 7757 / 9559 ] simplifiying candidate # 142.115 * * * * [progress]: [ 7758 / 9559 ] simplifiying candidate # 142.115 * * * * [progress]: [ 7759 / 9559 ] simplifiying candidate # 142.116 * * * * [progress]: [ 7760 / 9559 ] simplifiying candidate # 142.116 * * * * [progress]: [ 7761 / 9559 ] simplifiying candidate # 142.116 * * * * [progress]: [ 7762 / 9559 ] simplifiying candidate # 142.116 * * * * [progress]: [ 7763 / 9559 ] simplifiying candidate # 142.116 * * * * [progress]: [ 7764 / 9559 ] simplifiying candidate # 142.116 * * * * [progress]: [ 7765 / 9559 ] simplifiying candidate # 142.116 * * * * [progress]: [ 7766 / 9559 ] simplifiying candidate # 142.116 * * * * [progress]: [ 7767 / 9559 ] simplifiying candidate # 142.117 * * * * [progress]: [ 7768 / 9559 ] simplifiying candidate # 142.117 * * * * [progress]: [ 7769 / 9559 ] simplifiying candidate # 142.117 * * * * [progress]: [ 7770 / 9559 ] simplifiying candidate # 142.117 * * * * [progress]: [ 7771 / 9559 ] simplifiying candidate # 142.117 * * * * [progress]: [ 7772 / 9559 ] simplifiying candidate # 142.117 * * * * [progress]: [ 7773 / 9559 ] simplifiying candidate # 142.117 * * * * [progress]: [ 7774 / 9559 ] simplifiying candidate # 142.117 * * * * [progress]: [ 7775 / 9559 ] simplifiying candidate # 142.117 * * * * [progress]: [ 7776 / 9559 ] simplifiying candidate # 142.117 * * * * [progress]: [ 7777 / 9559 ] simplifiying candidate # 142.118 * * * * [progress]: [ 7778 / 9559 ] simplifiying candidate # 142.118 * * * * [progress]: [ 7779 / 9559 ] simplifiying candidate # 142.118 * * * * [progress]: [ 7780 / 9559 ] simplifiying candidate # 142.118 * * * * [progress]: [ 7781 / 9559 ] simplifiying candidate # 142.118 * * * * [progress]: [ 7782 / 9559 ] simplifiying candidate # 142.118 * * * * [progress]: [ 7783 / 9559 ] simplifiying candidate # 142.118 * * * * [progress]: [ 7784 / 9559 ] simplifiying candidate # 142.118 * * * * [progress]: [ 7785 / 9559 ] simplifiying candidate # 142.118 * * * * [progress]: [ 7786 / 9559 ] simplifiying candidate # 142.118 * * * * [progress]: [ 7787 / 9559 ] simplifiying candidate # 142.118 * * * * [progress]: [ 7788 / 9559 ] simplifiying candidate # 142.119 * * * * [progress]: [ 7789 / 9559 ] simplifiying candidate # 142.119 * * * * [progress]: [ 7790 / 9559 ] simplifiying candidate # 142.119 * * * * [progress]: [ 7791 / 9559 ] simplifiying candidate # 142.119 * * * * [progress]: [ 7792 / 9559 ] simplifiying candidate # 142.119 * * * * [progress]: [ 7793 / 9559 ] simplifiying candidate # 142.119 * * * * [progress]: [ 7794 / 9559 ] simplifiying candidate # 142.119 * * * * [progress]: [ 7795 / 9559 ] simplifiying candidate # 142.119 * * * * [progress]: [ 7796 / 9559 ] simplifiying candidate # 142.119 * * * * [progress]: [ 7797 / 9559 ] simplifiying candidate # 142.119 * * * * [progress]: [ 7798 / 9559 ] simplifiying candidate # 142.119 * * * * [progress]: [ 7799 / 9559 ] simplifiying candidate # 142.120 * * * * [progress]: [ 7800 / 9559 ] simplifiying candidate # 142.120 * * * * [progress]: [ 7801 / 9559 ] simplifiying candidate # 142.120 * * * * [progress]: [ 7802 / 9559 ] simplifiying candidate # 142.120 * * * * [progress]: [ 7803 / 9559 ] simplifiying candidate # 142.120 * * * * [progress]: [ 7804 / 9559 ] simplifiying candidate # 142.120 * * * * [progress]: [ 7805 / 9559 ] simplifiying candidate # 142.120 * * * * [progress]: [ 7806 / 9559 ] simplifiying candidate # 142.120 * * * * [progress]: [ 7807 / 9559 ] simplifiying candidate # 142.120 * * * * [progress]: [ 7808 / 9559 ] simplifiying candidate # 142.120 * * * * [progress]: [ 7809 / 9559 ] simplifiying candidate # 142.120 * * * * [progress]: [ 7810 / 9559 ] simplifiying candidate # 142.121 * * * * [progress]: [ 7811 / 9559 ] simplifiying candidate # 142.121 * * * * [progress]: [ 7812 / 9559 ] simplifiying candidate # 142.121 * * * * [progress]: [ 7813 / 9559 ] simplifiying candidate # 142.121 * * * * [progress]: [ 7814 / 9559 ] simplifiying candidate # 142.121 * * * * [progress]: [ 7815 / 9559 ] simplifiying candidate # 142.121 * * * * [progress]: [ 7816 / 9559 ] simplifiying candidate # 142.121 * * * * [progress]: [ 7817 / 9559 ] simplifiying candidate # 142.121 * * * * [progress]: [ 7818 / 9559 ] simplifiying candidate # 142.121 * * * * [progress]: [ 7819 / 9559 ] simplifiying candidate # 142.121 * * * * [progress]: [ 7820 / 9559 ] simplifiying candidate # 142.122 * * * * [progress]: [ 7821 / 9559 ] simplifiying candidate # 142.122 * * * * [progress]: [ 7822 / 9559 ] simplifiying candidate # 142.122 * * * * [progress]: [ 7823 / 9559 ] simplifiying candidate # 142.122 * * * * [progress]: [ 7824 / 9559 ] simplifiying candidate # 142.122 * * * * [progress]: [ 7825 / 9559 ] simplifiying candidate # 142.122 * * * * [progress]: [ 7826 / 9559 ] simplifiying candidate # 142.122 * * * * [progress]: [ 7827 / 9559 ] simplifiying candidate # 142.122 * * * * [progress]: [ 7828 / 9559 ] simplifiying candidate # 142.122 * * * * [progress]: [ 7829 / 9559 ] simplifiying candidate # 142.122 * * * * [progress]: [ 7830 / 9559 ] simplifiying candidate # 142.122 * * * * [progress]: [ 7831 / 9559 ] simplifiying candidate # 142.122 * * * * [progress]: [ 7832 / 9559 ] simplifiying candidate # 142.123 * * * * [progress]: [ 7833 / 9559 ] simplifiying candidate # 142.123 * * * * [progress]: [ 7834 / 9559 ] simplifiying candidate # 142.123 * * * * [progress]: [ 7835 / 9559 ] simplifiying candidate # 142.123 * * * * [progress]: [ 7836 / 9559 ] simplifiying candidate # 142.123 * * * * [progress]: [ 7837 / 9559 ] simplifiying candidate # 142.123 * * * * [progress]: [ 7838 / 9559 ] simplifiying candidate # 142.123 * * * * [progress]: [ 7839 / 9559 ] simplifiying candidate # 142.123 * * * * [progress]: [ 7840 / 9559 ] simplifiying candidate # 142.123 * * * * [progress]: [ 7841 / 9559 ] simplifiying candidate # 142.123 * * * * [progress]: [ 7842 / 9559 ] simplifiying candidate # 142.123 * * * * [progress]: [ 7843 / 9559 ] simplifiying candidate # 142.123 * * * * [progress]: [ 7844 / 9559 ] simplifiying candidate # 142.124 * * * * [progress]: [ 7845 / 9559 ] simplifiying candidate # 142.124 * * * * [progress]: [ 7846 / 9559 ] simplifiying candidate # 142.124 * * * * [progress]: [ 7847 / 9559 ] simplifiying candidate # 142.124 * * * * [progress]: [ 7848 / 9559 ] simplifiying candidate # 142.124 * * * * [progress]: [ 7849 / 9559 ] simplifiying candidate # 142.124 * * * * [progress]: [ 7850 / 9559 ] simplifiying candidate # 142.124 * * * * [progress]: [ 7851 / 9559 ] simplifiying candidate # 142.124 * * * * [progress]: [ 7852 / 9559 ] simplifiying candidate # 142.124 * * * * [progress]: [ 7853 / 9559 ] simplifiying candidate # 142.124 * * * * [progress]: [ 7854 / 9559 ] simplifiying candidate # 142.124 * * * * [progress]: [ 7855 / 9559 ] simplifiying candidate # 142.125 * * * * [progress]: [ 7856 / 9559 ] simplifiying candidate # 142.125 * * * * [progress]: [ 7857 / 9559 ] simplifiying candidate # 142.125 * * * * [progress]: [ 7858 / 9559 ] simplifiying candidate # 142.125 * * * * [progress]: [ 7859 / 9559 ] simplifiying candidate # 142.125 * * * * [progress]: [ 7860 / 9559 ] simplifiying candidate # 142.125 * * * * [progress]: [ 7861 / 9559 ] simplifiying candidate # 142.125 * * * * [progress]: [ 7862 / 9559 ] simplifiying candidate # 142.125 * * * * [progress]: [ 7863 / 9559 ] simplifiying candidate # 142.125 * * * * [progress]: [ 7864 / 9559 ] simplifiying candidate # 142.125 * * * * [progress]: [ 7865 / 9559 ] simplifiying candidate # 142.126 * * * * [progress]: [ 7866 / 9559 ] simplifiying candidate # 142.126 * * * * [progress]: [ 7867 / 9559 ] simplifiying candidate # 142.126 * * * * [progress]: [ 7868 / 9559 ] simplifiying candidate # 142.126 * * * * [progress]: [ 7869 / 9559 ] simplifiying candidate # 142.126 * * * * [progress]: [ 7870 / 9559 ] simplifiying candidate # 142.126 * * * * [progress]: [ 7871 / 9559 ] simplifiying candidate # 142.126 * * * * [progress]: [ 7872 / 9559 ] simplifiying candidate # 142.126 * * * * [progress]: [ 7873 / 9559 ] simplifiying candidate # 142.126 * * * * [progress]: [ 7874 / 9559 ] simplifiying candidate # 142.126 * * * * [progress]: [ 7875 / 9559 ] simplifiying candidate # 142.127 * * * * [progress]: [ 7876 / 9559 ] simplifiying candidate # 142.127 * * * * [progress]: [ 7877 / 9559 ] simplifiying candidate # 142.127 * * * * [progress]: [ 7878 / 9559 ] simplifiying candidate # 142.127 * * * * [progress]: [ 7879 / 9559 ] simplifiying candidate # 142.127 * * * * [progress]: [ 7880 / 9559 ] simplifiying candidate # 142.127 * * * * [progress]: [ 7881 / 9559 ] simplifiying candidate # 142.127 * * * * [progress]: [ 7882 / 9559 ] simplifiying candidate # 142.127 * * * * [progress]: [ 7883 / 9559 ] simplifiying candidate # 142.127 * * * * [progress]: [ 7884 / 9559 ] simplifiying candidate # 142.127 * * * * [progress]: [ 7885 / 9559 ] simplifiying candidate # 142.127 * * * * [progress]: [ 7886 / 9559 ] simplifiying candidate # 142.128 * * * * [progress]: [ 7887 / 9559 ] simplifiying candidate # 142.128 * * * * [progress]: [ 7888 / 9559 ] simplifiying candidate # 142.128 * * * * [progress]: [ 7889 / 9559 ] simplifiying candidate # 142.128 * * * * [progress]: [ 7890 / 9559 ] simplifiying candidate # 142.128 * * * * [progress]: [ 7891 / 9559 ] simplifiying candidate # 142.128 * * * * [progress]: [ 7892 / 9559 ] simplifiying candidate # 142.128 * * * * [progress]: [ 7893 / 9559 ] simplifiying candidate # 142.128 * * * * [progress]: [ 7894 / 9559 ] simplifiying candidate # 142.128 * * * * [progress]: [ 7895 / 9559 ] simplifiying candidate # 142.128 * * * * [progress]: [ 7896 / 9559 ] simplifiying candidate # 142.128 * * * * [progress]: [ 7897 / 9559 ] simplifiying candidate # 142.129 * * * * [progress]: [ 7898 / 9559 ] simplifiying candidate # 142.129 * * * * [progress]: [ 7899 / 9559 ] simplifiying candidate # 142.129 * * * * [progress]: [ 7900 / 9559 ] simplifiying candidate # 142.129 * * * * [progress]: [ 7901 / 9559 ] simplifiying candidate # 142.129 * * * * [progress]: [ 7902 / 9559 ] simplifiying candidate # 142.129 * * * * [progress]: [ 7903 / 9559 ] simplifiying candidate # 142.129 * * * * [progress]: [ 7904 / 9559 ] simplifiying candidate # 142.129 * * * * [progress]: [ 7905 / 9559 ] simplifiying candidate # 142.129 * * * * [progress]: [ 7906 / 9559 ] simplifiying candidate # 142.129 * * * * [progress]: [ 7907 / 9559 ] simplifiying candidate # 142.129 * * * * [progress]: [ 7908 / 9559 ] simplifiying candidate # 142.130 * * * * [progress]: [ 7909 / 9559 ] simplifiying candidate # 142.130 * * * * [progress]: [ 7910 / 9559 ] simplifiying candidate # 142.130 * * * * [progress]: [ 7911 / 9559 ] simplifiying candidate # 142.130 * * * * [progress]: [ 7912 / 9559 ] simplifiying candidate # 142.130 * * * * [progress]: [ 7913 / 9559 ] simplifiying candidate # 142.130 * * * * [progress]: [ 7914 / 9559 ] simplifiying candidate # 142.130 * * * * [progress]: [ 7915 / 9559 ] simplifiying candidate # 142.130 * * * * [progress]: [ 7916 / 9559 ] simplifiying candidate # 142.130 * * * * [progress]: [ 7917 / 9559 ] simplifiying candidate # 142.130 * * * * [progress]: [ 7918 / 9559 ] simplifiying candidate # 142.130 * * * * [progress]: [ 7919 / 9559 ] simplifiying candidate # 142.131 * * * * [progress]: [ 7920 / 9559 ] simplifiying candidate # 142.131 * * * * [progress]: [ 7921 / 9559 ] simplifiying candidate # 142.131 * * * * [progress]: [ 7922 / 9559 ] simplifiying candidate # 142.131 * * * * [progress]: [ 7923 / 9559 ] simplifiying candidate # 142.131 * * * * [progress]: [ 7924 / 9559 ] simplifiying candidate # 142.131 * * * * [progress]: [ 7925 / 9559 ] simplifiying candidate # 142.131 * * * * [progress]: [ 7926 / 9559 ] simplifiying candidate # 142.131 * * * * [progress]: [ 7927 / 9559 ] simplifiying candidate # 142.131 * * * * [progress]: [ 7928 / 9559 ] simplifiying candidate # 142.131 * * * * [progress]: [ 7929 / 9559 ] simplifiying candidate # 142.131 * * * * [progress]: [ 7930 / 9559 ] simplifiying candidate # 142.131 * * * * [progress]: [ 7931 / 9559 ] simplifiying candidate # 142.132 * * * * [progress]: [ 7932 / 9559 ] simplifiying candidate # 142.132 * * * * [progress]: [ 7933 / 9559 ] simplifiying candidate # 142.132 * * * * [progress]: [ 7934 / 9559 ] simplifiying candidate # 142.132 * * * * [progress]: [ 7935 / 9559 ] simplifiying candidate # 142.132 * * * * [progress]: [ 7936 / 9559 ] simplifiying candidate # 142.132 * * * * [progress]: [ 7937 / 9559 ] simplifiying candidate # 142.132 * * * * [progress]: [ 7938 / 9559 ] simplifiying candidate # 142.132 * * * * [progress]: [ 7939 / 9559 ] simplifiying candidate # 142.132 * * * * [progress]: [ 7940 / 9559 ] simplifiying candidate # 142.132 * * * * [progress]: [ 7941 / 9559 ] simplifiying candidate # 142.132 * * * * [progress]: [ 7942 / 9559 ] simplifiying candidate # 142.133 * * * * [progress]: [ 7943 / 9559 ] simplifiying candidate # 142.133 * * * * [progress]: [ 7944 / 9559 ] simplifiying candidate # 142.133 * * * * [progress]: [ 7945 / 9559 ] simplifiying candidate # 142.133 * * * * [progress]: [ 7946 / 9559 ] simplifiying candidate # 142.133 * * * * [progress]: [ 7947 / 9559 ] simplifiying candidate # 142.133 * * * * [progress]: [ 7948 / 9559 ] simplifiying candidate # 142.133 * * * * [progress]: [ 7949 / 9559 ] simplifiying candidate # 142.133 * * * * [progress]: [ 7950 / 9559 ] simplifiying candidate # 142.133 * * * * [progress]: [ 7951 / 9559 ] simplifiying candidate # 142.133 * * * * [progress]: [ 7952 / 9559 ] simplifiying candidate # 142.133 * * * * [progress]: [ 7953 / 9559 ] simplifiying candidate # 142.134 * * * * [progress]: [ 7954 / 9559 ] simplifiying candidate # 142.134 * * * * [progress]: [ 7955 / 9559 ] simplifiying candidate # 142.134 * * * * [progress]: [ 7956 / 9559 ] simplifiying candidate # 142.134 * * * * [progress]: [ 7957 / 9559 ] simplifiying candidate # 142.134 * * * * [progress]: [ 7958 / 9559 ] simplifiying candidate # 142.134 * * * * [progress]: [ 7959 / 9559 ] simplifiying candidate # 142.134 * * * * [progress]: [ 7960 / 9559 ] simplifiying candidate # 142.134 * * * * [progress]: [ 7961 / 9559 ] simplifiying candidate # 142.134 * * * * [progress]: [ 7962 / 9559 ] simplifiying candidate # 142.134 * * * * [progress]: [ 7963 / 9559 ] simplifiying candidate # 142.134 * * * * [progress]: [ 7964 / 9559 ] simplifiying candidate # 142.134 * * * * [progress]: [ 7965 / 9559 ] simplifiying candidate # 142.135 * * * * [progress]: [ 7966 / 9559 ] simplifiying candidate # 142.135 * * * * [progress]: [ 7967 / 9559 ] simplifiying candidate # 142.135 * * * * [progress]: [ 7968 / 9559 ] simplifiying candidate # 142.135 * * * * [progress]: [ 7969 / 9559 ] simplifiying candidate # 142.135 * * * * [progress]: [ 7970 / 9559 ] simplifiying candidate # 142.135 * * * * [progress]: [ 7971 / 9559 ] simplifiying candidate # 142.135 * * * * [progress]: [ 7972 / 9559 ] simplifiying candidate # 142.135 * * * * [progress]: [ 7973 / 9559 ] simplifiying candidate # 142.135 * * * * [progress]: [ 7974 / 9559 ] simplifiying candidate # 142.135 * * * * [progress]: [ 7975 / 9559 ] simplifiying candidate # 142.135 * * * * [progress]: [ 7976 / 9559 ] simplifiying candidate # 142.136 * * * * [progress]: [ 7977 / 9559 ] simplifiying candidate # 142.136 * * * * [progress]: [ 7978 / 9559 ] simplifiying candidate # 142.136 * * * * [progress]: [ 7979 / 9559 ] simplifiying candidate # 142.136 * * * * [progress]: [ 7980 / 9559 ] simplifiying candidate # 142.136 * * * * [progress]: [ 7981 / 9559 ] simplifiying candidate # 142.136 * * * * [progress]: [ 7982 / 9559 ] simplifiying candidate # 142.136 * * * * [progress]: [ 7983 / 9559 ] simplifiying candidate # 142.136 * * * * [progress]: [ 7984 / 9559 ] simplifiying candidate # 142.136 * * * * [progress]: [ 7985 / 9559 ] simplifiying candidate # 142.136 * * * * [progress]: [ 7986 / 9559 ] simplifiying candidate # 142.136 * * * * [progress]: [ 7987 / 9559 ] simplifiying candidate # 142.137 * * * * [progress]: [ 7988 / 9559 ] simplifiying candidate # 142.137 * * * * [progress]: [ 7989 / 9559 ] simplifiying candidate # 142.137 * * * * [progress]: [ 7990 / 9559 ] simplifiying candidate # 142.137 * * * * [progress]: [ 7991 / 9559 ] simplifiying candidate # 142.137 * * * * [progress]: [ 7992 / 9559 ] simplifiying candidate # 142.137 * * * * [progress]: [ 7993 / 9559 ] simplifiying candidate # 142.137 * * * * [progress]: [ 7994 / 9559 ] simplifiying candidate # 142.137 * * * * [progress]: [ 7995 / 9559 ] simplifiying candidate # 142.137 * * * * [progress]: [ 7996 / 9559 ] simplifiying candidate # 142.137 * * * * [progress]: [ 7997 / 9559 ] simplifiying candidate # 142.137 * * * * [progress]: [ 7998 / 9559 ] simplifiying candidate # 142.138 * * * * [progress]: [ 7999 / 9559 ] simplifiying candidate # 142.138 * * * * [progress]: [ 8000 / 9559 ] simplifiying candidate # 142.138 * * * * [progress]: [ 8001 / 9559 ] simplifiying candidate # 142.138 * * * * [progress]: [ 8002 / 9559 ] simplifiying candidate # 142.138 * * * * [progress]: [ 8003 / 9559 ] simplifiying candidate # 142.138 * * * * [progress]: [ 8004 / 9559 ] simplifiying candidate # 142.138 * * * * [progress]: [ 8005 / 9559 ] simplifiying candidate # 142.138 * * * * [progress]: [ 8006 / 9559 ] simplifiying candidate # 142.138 * * * * [progress]: [ 8007 / 9559 ] simplifiying candidate # 142.138 * * * * [progress]: [ 8008 / 9559 ] simplifiying candidate # 142.138 * * * * [progress]: [ 8009 / 9559 ] simplifiying candidate # 142.139 * * * * [progress]: [ 8010 / 9559 ] simplifiying candidate # 142.139 * * * * [progress]: [ 8011 / 9559 ] simplifiying candidate # 142.139 * * * * [progress]: [ 8012 / 9559 ] simplifiying candidate # 142.139 * * * * [progress]: [ 8013 / 9559 ] simplifiying candidate # 142.139 * * * * [progress]: [ 8014 / 9559 ] simplifiying candidate # 142.139 * * * * [progress]: [ 8015 / 9559 ] simplifiying candidate # 142.139 * * * * [progress]: [ 8016 / 9559 ] simplifiying candidate # 142.139 * * * * [progress]: [ 8017 / 9559 ] simplifiying candidate # 142.140 * * * * [progress]: [ 8018 / 9559 ] simplifiying candidate # 142.140 * * * * [progress]: [ 8019 / 9559 ] simplifiying candidate # 142.140 * * * * [progress]: [ 8020 / 9559 ] simplifiying candidate # 142.140 * * * * [progress]: [ 8021 / 9559 ] simplifiying candidate # 142.140 * * * * [progress]: [ 8022 / 9559 ] simplifiying candidate # 142.140 * * * * [progress]: [ 8023 / 9559 ] simplifiying candidate # 142.140 * * * * [progress]: [ 8024 / 9559 ] simplifiying candidate # 142.140 * * * * [progress]: [ 8025 / 9559 ] simplifiying candidate # 142.140 * * * * [progress]: [ 8026 / 9559 ] simplifiying candidate # 142.141 * * * * [progress]: [ 8027 / 9559 ] simplifiying candidate # 142.141 * * * * [progress]: [ 8028 / 9559 ] simplifiying candidate # 142.141 * * * * [progress]: [ 8029 / 9559 ] simplifiying candidate # 142.141 * * * * [progress]: [ 8030 / 9559 ] simplifiying candidate # 142.141 * * * * [progress]: [ 8031 / 9559 ] simplifiying candidate # 142.141 * * * * [progress]: [ 8032 / 9559 ] simplifiying candidate # 142.141 * * * * [progress]: [ 8033 / 9559 ] simplifiying candidate # 142.141 * * * * [progress]: [ 8034 / 9559 ] simplifiying candidate # 142.141 * * * * [progress]: [ 8035 / 9559 ] simplifiying candidate # 142.141 * * * * [progress]: [ 8036 / 9559 ] simplifiying candidate # 142.142 * * * * [progress]: [ 8037 / 9559 ] simplifiying candidate # 142.142 * * * * [progress]: [ 8038 / 9559 ] simplifiying candidate # 142.142 * * * * [progress]: [ 8039 / 9559 ] simplifiying candidate # 142.142 * * * * [progress]: [ 8040 / 9559 ] simplifiying candidate # 142.142 * * * * [progress]: [ 8041 / 9559 ] simplifiying candidate # 142.142 * * * * [progress]: [ 8042 / 9559 ] simplifiying candidate # 142.142 * * * * [progress]: [ 8043 / 9559 ] simplifiying candidate # 142.142 * * * * [progress]: [ 8044 / 9559 ] simplifiying candidate # 142.142 * * * * [progress]: [ 8045 / 9559 ] simplifiying candidate # 142.142 * * * * [progress]: [ 8046 / 9559 ] simplifiying candidate # 142.143 * * * * [progress]: [ 8047 / 9559 ] simplifiying candidate # 142.143 * * * * [progress]: [ 8048 / 9559 ] simplifiying candidate # 142.143 * * * * [progress]: [ 8049 / 9559 ] simplifiying candidate # 142.143 * * * * [progress]: [ 8050 / 9559 ] simplifiying candidate # 142.143 * * * * [progress]: [ 8051 / 9559 ] simplifiying candidate # 142.143 * * * * [progress]: [ 8052 / 9559 ] simplifiying candidate # 142.143 * * * * [progress]: [ 8053 / 9559 ] simplifiying candidate # 142.143 * * * * [progress]: [ 8054 / 9559 ] simplifiying candidate # 142.143 * * * * [progress]: [ 8055 / 9559 ] simplifiying candidate # 142.143 * * * * [progress]: [ 8056 / 9559 ] simplifiying candidate # 142.144 * * * * [progress]: [ 8057 / 9559 ] simplifiying candidate # 142.144 * * * * [progress]: [ 8058 / 9559 ] simplifiying candidate # 142.144 * * * * [progress]: [ 8059 / 9559 ] simplifiying candidate # 142.144 * * * * [progress]: [ 8060 / 9559 ] simplifiying candidate # 142.144 * * * * [progress]: [ 8061 / 9559 ] simplifiying candidate # 142.144 * * * * [progress]: [ 8062 / 9559 ] simplifiying candidate # 142.144 * * * * [progress]: [ 8063 / 9559 ] simplifiying candidate # 142.144 * * * * [progress]: [ 8064 / 9559 ] simplifiying candidate # 142.144 * * * * [progress]: [ 8065 / 9559 ] simplifiying candidate # 142.144 * * * * [progress]: [ 8066 / 9559 ] simplifiying candidate # 142.145 * * * * [progress]: [ 8067 / 9559 ] simplifiying candidate # 142.145 * * * * [progress]: [ 8068 / 9559 ] simplifiying candidate # 142.145 * * * * [progress]: [ 8069 / 9559 ] simplifiying candidate # 142.145 * * * * [progress]: [ 8070 / 9559 ] simplifiying candidate # 142.145 * * * * [progress]: [ 8071 / 9559 ] simplifiying candidate # 142.145 * * * * [progress]: [ 8072 / 9559 ] simplifiying candidate # 142.145 * * * * [progress]: [ 8073 / 9559 ] simplifiying candidate # 142.145 * * * * [progress]: [ 8074 / 9559 ] simplifiying candidate # 142.145 * * * * [progress]: [ 8075 / 9559 ] simplifiying candidate # 142.145 * * * * [progress]: [ 8076 / 9559 ] simplifiying candidate # 142.146 * * * * [progress]: [ 8077 / 9559 ] simplifiying candidate # 142.146 * * * * [progress]: [ 8078 / 9559 ] simplifiying candidate # 142.146 * * * * [progress]: [ 8079 / 9559 ] simplifiying candidate # 142.146 * * * * [progress]: [ 8080 / 9559 ] simplifiying candidate # 142.146 * * * * [progress]: [ 8081 / 9559 ] simplifiying candidate # 142.146 * * * * [progress]: [ 8082 / 9559 ] simplifiying candidate # 142.146 * * * * [progress]: [ 8083 / 9559 ] simplifiying candidate # 142.146 * * * * [progress]: [ 8084 / 9559 ] simplifiying candidate # 142.146 * * * * [progress]: [ 8085 / 9559 ] simplifiying candidate # 142.146 * * * * [progress]: [ 8086 / 9559 ] simplifiying candidate # 142.146 * * * * [progress]: [ 8087 / 9559 ] simplifiying candidate # 142.147 * * * * [progress]: [ 8088 / 9559 ] simplifiying candidate # 142.147 * * * * [progress]: [ 8089 / 9559 ] simplifiying candidate # 142.147 * * * * [progress]: [ 8090 / 9559 ] simplifiying candidate # 142.147 * * * * [progress]: [ 8091 / 9559 ] simplifiying candidate # 142.147 * * * * [progress]: [ 8092 / 9559 ] simplifiying candidate # 142.147 * * * * [progress]: [ 8093 / 9559 ] simplifiying candidate # 142.147 * * * * [progress]: [ 8094 / 9559 ] simplifiying candidate # 142.147 * * * * [progress]: [ 8095 / 9559 ] simplifiying candidate # 142.147 * * * * [progress]: [ 8096 / 9559 ] simplifiying candidate # 142.147 * * * * [progress]: [ 8097 / 9559 ] simplifiying candidate # 142.147 * * * * [progress]: [ 8098 / 9559 ] simplifiying candidate # 142.148 * * * * [progress]: [ 8099 / 9559 ] simplifiying candidate # 142.148 * * * * [progress]: [ 8100 / 9559 ] simplifiying candidate # 142.148 * * * * [progress]: [ 8101 / 9559 ] simplifiying candidate # 142.148 * * * * [progress]: [ 8102 / 9559 ] simplifiying candidate # 142.148 * * * * [progress]: [ 8103 / 9559 ] simplifiying candidate # 142.148 * * * * [progress]: [ 8104 / 9559 ] simplifiying candidate # 142.148 * * * * [progress]: [ 8105 / 9559 ] simplifiying candidate # 142.148 * * * * [progress]: [ 8106 / 9559 ] simplifiying candidate # 142.148 * * * * [progress]: [ 8107 / 9559 ] simplifiying candidate # 142.148 * * * * [progress]: [ 8108 / 9559 ] simplifiying candidate # 142.149 * * * * [progress]: [ 8109 / 9559 ] simplifiying candidate # 142.149 * * * * [progress]: [ 8110 / 9559 ] simplifiying candidate # 142.149 * * * * [progress]: [ 8111 / 9559 ] simplifiying candidate # 142.149 * * * * [progress]: [ 8112 / 9559 ] simplifiying candidate # 142.149 * * * * [progress]: [ 8113 / 9559 ] simplifiying candidate # 142.149 * * * * [progress]: [ 8114 / 9559 ] simplifiying candidate # 142.149 * * * * [progress]: [ 8115 / 9559 ] simplifiying candidate # 142.149 * * * * [progress]: [ 8116 / 9559 ] simplifiying candidate # 142.149 * * * * [progress]: [ 8117 / 9559 ] simplifiying candidate # 142.149 * * * * [progress]: [ 8118 / 9559 ] simplifiying candidate # 142.150 * * * * [progress]: [ 8119 / 9559 ] simplifiying candidate # 142.150 * * * * [progress]: [ 8120 / 9559 ] simplifiying candidate # 142.150 * * * * [progress]: [ 8121 / 9559 ] simplifiying candidate # 142.150 * * * * [progress]: [ 8122 / 9559 ] simplifiying candidate # 142.150 * * * * [progress]: [ 8123 / 9559 ] simplifiying candidate # 142.150 * * * * [progress]: [ 8124 / 9559 ] simplifiying candidate # 142.150 * * * * [progress]: [ 8125 / 9559 ] simplifiying candidate # 142.150 * * * * [progress]: [ 8126 / 9559 ] simplifiying candidate # 142.150 * * * * [progress]: [ 8127 / 9559 ] simplifiying candidate # 142.150 * * * * [progress]: [ 8128 / 9559 ] simplifiying candidate # 142.150 * * * * [progress]: [ 8129 / 9559 ] simplifiying candidate # 142.151 * * * * [progress]: [ 8130 / 9559 ] simplifiying candidate # 142.151 * * * * [progress]: [ 8131 / 9559 ] simplifiying candidate # 142.151 * * * * [progress]: [ 8132 / 9559 ] simplifiying candidate # 142.151 * * * * [progress]: [ 8133 / 9559 ] simplifiying candidate # 142.151 * * * * [progress]: [ 8134 / 9559 ] simplifiying candidate # 142.151 * * * * [progress]: [ 8135 / 9559 ] simplifiying candidate # 142.151 * * * * [progress]: [ 8136 / 9559 ] simplifiying candidate # 142.151 * * * * [progress]: [ 8137 / 9559 ] simplifiying candidate # 142.151 * * * * [progress]: [ 8138 / 9559 ] simplifiying candidate # 142.151 * * * * [progress]: [ 8139 / 9559 ] simplifiying candidate # 142.151 * * * * [progress]: [ 8140 / 9559 ] simplifiying candidate # 142.152 * * * * [progress]: [ 8141 / 9559 ] simplifiying candidate # 142.152 * * * * [progress]: [ 8142 / 9559 ] simplifiying candidate # 142.152 * * * * [progress]: [ 8143 / 9559 ] simplifiying candidate # 142.152 * * * * [progress]: [ 8144 / 9559 ] simplifiying candidate # 142.152 * * * * [progress]: [ 8145 / 9559 ] simplifiying candidate # 142.152 * * * * [progress]: [ 8146 / 9559 ] simplifiying candidate # 142.152 * * * * [progress]: [ 8147 / 9559 ] simplifiying candidate # 142.152 * * * * [progress]: [ 8148 / 9559 ] simplifiying candidate # 142.152 * * * * [progress]: [ 8149 / 9559 ] simplifiying candidate # 142.152 * * * * [progress]: [ 8150 / 9559 ] simplifiying candidate # 142.153 * * * * [progress]: [ 8151 / 9559 ] simplifiying candidate # 142.153 * * * * [progress]: [ 8152 / 9559 ] simplifiying candidate # 142.153 * * * * [progress]: [ 8153 / 9559 ] simplifiying candidate # 142.153 * * * * [progress]: [ 8154 / 9559 ] simplifiying candidate # 142.153 * * * * [progress]: [ 8155 / 9559 ] simplifiying candidate # 142.153 * * * * [progress]: [ 8156 / 9559 ] simplifiying candidate # 142.153 * * * * [progress]: [ 8157 / 9559 ] simplifiying candidate # 142.153 * * * * [progress]: [ 8158 / 9559 ] simplifiying candidate # 142.153 * * * * [progress]: [ 8159 / 9559 ] simplifiying candidate # 142.153 * * * * [progress]: [ 8160 / 9559 ] simplifiying candidate # 142.153 * * * * [progress]: [ 8161 / 9559 ] simplifiying candidate # 142.154 * * * * [progress]: [ 8162 / 9559 ] simplifiying candidate # 142.154 * * * * [progress]: [ 8163 / 9559 ] simplifiying candidate # 142.154 * * * * [progress]: [ 8164 / 9559 ] simplifiying candidate # 142.154 * * * * [progress]: [ 8165 / 9559 ] simplifiying candidate # 142.154 * * * * [progress]: [ 8166 / 9559 ] simplifiying candidate # 142.154 * * * * [progress]: [ 8167 / 9559 ] simplifiying candidate # 142.154 * * * * [progress]: [ 8168 / 9559 ] simplifiying candidate # 142.155 * * * * [progress]: [ 8169 / 9559 ] simplifiying candidate # 142.155 * * * * [progress]: [ 8170 / 9559 ] simplifiying candidate # 142.155 * * * * [progress]: [ 8171 / 9559 ] simplifiying candidate # 142.155 * * * * [progress]: [ 8172 / 9559 ] simplifiying candidate # 142.155 * * * * [progress]: [ 8173 / 9559 ] simplifiying candidate # 142.155 * * * * [progress]: [ 8174 / 9559 ] simplifiying candidate # 142.155 * * * * [progress]: [ 8175 / 9559 ] simplifiying candidate # 142.155 * * * * [progress]: [ 8176 / 9559 ] simplifiying candidate # 142.156 * * * * [progress]: [ 8177 / 9559 ] simplifiying candidate # 142.156 * * * * [progress]: [ 8178 / 9559 ] simplifiying candidate # 142.156 * * * * [progress]: [ 8179 / 9559 ] simplifiying candidate # 142.156 * * * * [progress]: [ 8180 / 9559 ] simplifiying candidate # 142.156 * * * * [progress]: [ 8181 / 9559 ] simplifiying candidate # 142.156 * * * * [progress]: [ 8182 / 9559 ] simplifiying candidate # 142.156 * * * * [progress]: [ 8183 / 9559 ] simplifiying candidate # 142.156 * * * * [progress]: [ 8184 / 9559 ] simplifiying candidate # 142.156 * * * * [progress]: [ 8185 / 9559 ] simplifiying candidate # 142.157 * * * * [progress]: [ 8186 / 9559 ] simplifiying candidate # 142.157 * * * * [progress]: [ 8187 / 9559 ] simplifiying candidate # 142.157 * * * * [progress]: [ 8188 / 9559 ] simplifiying candidate # 142.157 * * * * [progress]: [ 8189 / 9559 ] simplifiying candidate # 142.157 * * * * [progress]: [ 8190 / 9559 ] simplifiying candidate # 142.157 * * * * [progress]: [ 8191 / 9559 ] simplifiying candidate # 142.157 * * * * [progress]: [ 8192 / 9559 ] simplifiying candidate # 142.157 * * * * [progress]: [ 8193 / 9559 ] simplifiying candidate # 142.157 * * * * [progress]: [ 8194 / 9559 ] simplifiying candidate # 142.158 * * * * [progress]: [ 8195 / 9559 ] simplifiying candidate # 142.158 * * * * [progress]: [ 8196 / 9559 ] simplifiying candidate # 142.158 * * * * [progress]: [ 8197 / 9559 ] simplifiying candidate # 142.158 * * * * [progress]: [ 8198 / 9559 ] simplifiying candidate # 142.158 * * * * [progress]: [ 8199 / 9559 ] simplifiying candidate # 142.158 * * * * [progress]: [ 8200 / 9559 ] simplifiying candidate # 142.158 * * * * [progress]: [ 8201 / 9559 ] simplifiying candidate # 142.158 * * * * [progress]: [ 8202 / 9559 ] simplifiying candidate # 142.158 * * * * [progress]: [ 8203 / 9559 ] simplifiying candidate # 142.158 * * * * [progress]: [ 8204 / 9559 ] simplifiying candidate # 142.159 * * * * [progress]: [ 8205 / 9559 ] simplifiying candidate # 142.159 * * * * [progress]: [ 8206 / 9559 ] simplifiying candidate # 142.159 * * * * [progress]: [ 8207 / 9559 ] simplifiying candidate # 142.159 * * * * [progress]: [ 8208 / 9559 ] simplifiying candidate # 142.159 * * * * [progress]: [ 8209 / 9559 ] simplifiying candidate # 142.159 * * * * [progress]: [ 8210 / 9559 ] simplifiying candidate # 142.159 * * * * [progress]: [ 8211 / 9559 ] simplifiying candidate # 142.159 * * * * [progress]: [ 8212 / 9559 ] simplifiying candidate # 142.159 * * * * [progress]: [ 8213 / 9559 ] simplifiying candidate # 142.159 * * * * [progress]: [ 8214 / 9559 ] simplifiying candidate # 142.159 * * * * [progress]: [ 8215 / 9559 ] simplifiying candidate # 142.159 * * * * [progress]: [ 8216 / 9559 ] simplifiying candidate # 142.159 * * * * [progress]: [ 8217 / 9559 ] simplifiying candidate # 142.160 * * * * [progress]: [ 8218 / 9559 ] simplifiying candidate # 142.160 * * * * [progress]: [ 8219 / 9559 ] simplifiying candidate # 142.160 * * * * [progress]: [ 8220 / 9559 ] simplifiying candidate # 142.160 * * * * [progress]: [ 8221 / 9559 ] simplifiying candidate # 142.160 * * * * [progress]: [ 8222 / 9559 ] simplifiying candidate # 142.160 * * * * [progress]: [ 8223 / 9559 ] simplifiying candidate # 142.160 * * * * [progress]: [ 8224 / 9559 ] simplifiying candidate # 142.160 * * * * [progress]: [ 8225 / 9559 ] simplifiying candidate # 142.160 * * * * [progress]: [ 8226 / 9559 ] simplifiying candidate # 142.160 * * * * [progress]: [ 8227 / 9559 ] simplifiying candidate # 142.160 * * * * [progress]: [ 8228 / 9559 ] simplifiying candidate # 142.160 * * * * [progress]: [ 8229 / 9559 ] simplifiying candidate # 142.160 * * * * [progress]: [ 8230 / 9559 ] simplifiying candidate # 142.160 * * * * [progress]: [ 8231 / 9559 ] simplifiying candidate # 142.160 * * * * [progress]: [ 8232 / 9559 ] simplifiying candidate # 142.160 * * * * [progress]: [ 8233 / 9559 ] simplifiying candidate # 142.161 * * * * [progress]: [ 8234 / 9559 ] simplifiying candidate # 142.161 * * * * [progress]: [ 8235 / 9559 ] simplifiying candidate # 142.161 * * * * [progress]: [ 8236 / 9559 ] simplifiying candidate # 142.161 * * * * [progress]: [ 8237 / 9559 ] simplifiying candidate # 142.161 * * * * [progress]: [ 8238 / 9559 ] simplifiying candidate # 142.161 * * * * [progress]: [ 8239 / 9559 ] simplifiying candidate # 142.161 * * * * [progress]: [ 8240 / 9559 ] simplifiying candidate # 142.161 * * * * [progress]: [ 8241 / 9559 ] simplifiying candidate # 142.161 * * * * [progress]: [ 8242 / 9559 ] simplifiying candidate # 142.161 * * * * [progress]: [ 8243 / 9559 ] simplifiying candidate # 142.161 * * * * [progress]: [ 8244 / 9559 ] simplifiying candidate # 142.161 * * * * [progress]: [ 8245 / 9559 ] simplifiying candidate # 142.161 * * * * [progress]: [ 8246 / 9559 ] simplifiying candidate # 142.161 * * * * [progress]: [ 8247 / 9559 ] simplifiying candidate # 142.161 * * * * [progress]: [ 8248 / 9559 ] simplifiying candidate # 142.162 * * * * [progress]: [ 8249 / 9559 ] simplifiying candidate # 142.162 * * * * [progress]: [ 8250 / 9559 ] simplifiying candidate # 142.162 * * * * [progress]: [ 8251 / 9559 ] simplifiying candidate # 142.162 * * * * [progress]: [ 8252 / 9559 ] simplifiying candidate # 142.162 * * * * [progress]: [ 8253 / 9559 ] simplifiying candidate # 142.162 * * * * [progress]: [ 8254 / 9559 ] simplifiying candidate # 142.162 * * * * [progress]: [ 8255 / 9559 ] simplifiying candidate # 142.162 * * * * [progress]: [ 8256 / 9559 ] simplifiying candidate # 142.162 * * * * [progress]: [ 8257 / 9559 ] simplifiying candidate # 142.162 * * * * [progress]: [ 8258 / 9559 ] simplifiying candidate # 142.162 * * * * [progress]: [ 8259 / 9559 ] simplifiying candidate # 142.162 * * * * [progress]: [ 8260 / 9559 ] simplifiying candidate # 142.162 * * * * [progress]: [ 8261 / 9559 ] simplifiying candidate # 142.162 * * * * [progress]: [ 8262 / 9559 ] simplifiying candidate # 142.162 * * * * [progress]: [ 8263 / 9559 ] simplifiying candidate # 142.163 * * * * [progress]: [ 8264 / 9559 ] simplifiying candidate # 142.163 * * * * [progress]: [ 8265 / 9559 ] simplifiying candidate # 142.163 * * * * [progress]: [ 8266 / 9559 ] simplifiying candidate # 142.163 * * * * [progress]: [ 8267 / 9559 ] simplifiying candidate # 142.163 * * * * [progress]: [ 8268 / 9559 ] simplifiying candidate # 142.163 * * * * [progress]: [ 8269 / 9559 ] simplifiying candidate # 142.163 * * * * [progress]: [ 8270 / 9559 ] simplifiying candidate # 142.163 * * * * [progress]: [ 8271 / 9559 ] simplifiying candidate # 142.163 * * * * [progress]: [ 8272 / 9559 ] simplifiying candidate # 142.163 * * * * [progress]: [ 8273 / 9559 ] simplifiying candidate # 142.163 * * * * [progress]: [ 8274 / 9559 ] simplifiying candidate # 142.163 * * * * [progress]: [ 8275 / 9559 ] simplifiying candidate # 142.163 * * * * [progress]: [ 8276 / 9559 ] simplifiying candidate # 142.163 * * * * [progress]: [ 8277 / 9559 ] simplifiying candidate # 142.163 * * * * [progress]: [ 8278 / 9559 ] simplifiying candidate # 142.164 * * * * [progress]: [ 8279 / 9559 ] simplifiying candidate # 142.164 * * * * [progress]: [ 8280 / 9559 ] simplifiying candidate # 142.164 * * * * [progress]: [ 8281 / 9559 ] simplifiying candidate # 142.164 * * * * [progress]: [ 8282 / 9559 ] simplifiying candidate # 142.164 * * * * [progress]: [ 8283 / 9559 ] simplifiying candidate # 142.164 * * * * [progress]: [ 8284 / 9559 ] simplifiying candidate # 142.164 * * * * [progress]: [ 8285 / 9559 ] simplifiying candidate # 142.164 * * * * [progress]: [ 8286 / 9559 ] simplifiying candidate # 142.164 * * * * [progress]: [ 8287 / 9559 ] simplifiying candidate # 142.164 * * * * [progress]: [ 8288 / 9559 ] simplifiying candidate # 142.164 * * * * [progress]: [ 8289 / 9559 ] simplifiying candidate # 142.164 * * * * [progress]: [ 8290 / 9559 ] simplifiying candidate # 142.164 * * * * [progress]: [ 8291 / 9559 ] simplifiying candidate # 142.164 * * * * [progress]: [ 8292 / 9559 ] simplifiying candidate # 142.164 * * * * [progress]: [ 8293 / 9559 ] simplifiying candidate # 142.165 * * * * [progress]: [ 8294 / 9559 ] simplifiying candidate # 142.165 * * * * [progress]: [ 8295 / 9559 ] simplifiying candidate # 142.165 * * * * [progress]: [ 8296 / 9559 ] simplifiying candidate # 142.165 * * * * [progress]: [ 8297 / 9559 ] simplifiying candidate # 142.165 * * * * [progress]: [ 8298 / 9559 ] simplifiying candidate # 142.165 * * * * [progress]: [ 8299 / 9559 ] simplifiying candidate # 142.165 * * * * [progress]: [ 8300 / 9559 ] simplifiying candidate # 142.165 * * * * [progress]: [ 8301 / 9559 ] simplifiying candidate # 142.165 * * * * [progress]: [ 8302 / 9559 ] simplifiying candidate # 142.165 * * * * [progress]: [ 8303 / 9559 ] simplifiying candidate # 142.165 * * * * [progress]: [ 8304 / 9559 ] simplifiying candidate # 142.165 * * * * [progress]: [ 8305 / 9559 ] simplifiying candidate # 142.165 * * * * [progress]: [ 8306 / 9559 ] simplifiying candidate # 142.165 * * * * [progress]: [ 8307 / 9559 ] simplifiying candidate # 142.165 * * * * [progress]: [ 8308 / 9559 ] simplifiying candidate # 142.166 * * * * [progress]: [ 8309 / 9559 ] simplifiying candidate # 142.166 * * * * [progress]: [ 8310 / 9559 ] simplifiying candidate # 142.166 * * * * [progress]: [ 8311 / 9559 ] simplifiying candidate # 142.166 * * * * [progress]: [ 8312 / 9559 ] simplifiying candidate # 142.166 * * * * [progress]: [ 8313 / 9559 ] simplifiying candidate # 142.166 * * * * [progress]: [ 8314 / 9559 ] simplifiying candidate # 142.166 * * * * [progress]: [ 8315 / 9559 ] simplifiying candidate # 142.166 * * * * [progress]: [ 8316 / 9559 ] simplifiying candidate # 142.166 * * * * [progress]: [ 8317 / 9559 ] simplifiying candidate # 142.166 * * * * [progress]: [ 8318 / 9559 ] simplifiying candidate # 142.166 * * * * [progress]: [ 8319 / 9559 ] simplifiying candidate # 142.166 * * * * [progress]: [ 8320 / 9559 ] simplifiying candidate # 142.166 * * * * [progress]: [ 8321 / 9559 ] simplifiying candidate # 142.166 * * * * [progress]: [ 8322 / 9559 ] simplifiying candidate # 142.166 * * * * [progress]: [ 8323 / 9559 ] simplifiying candidate # 142.167 * * * * [progress]: [ 8324 / 9559 ] simplifiying candidate # 142.167 * * * * [progress]: [ 8325 / 9559 ] simplifiying candidate # 142.167 * * * * [progress]: [ 8326 / 9559 ] simplifiying candidate # 142.167 * * * * [progress]: [ 8327 / 9559 ] simplifiying candidate # 142.167 * * * * [progress]: [ 8328 / 9559 ] simplifiying candidate # 142.167 * * * * [progress]: [ 8329 / 9559 ] simplifiying candidate # 142.167 * * * * [progress]: [ 8330 / 9559 ] simplifiying candidate # 142.167 * * * * [progress]: [ 8331 / 9559 ] simplifiying candidate # 142.167 * * * * [progress]: [ 8332 / 9559 ] simplifiying candidate # 142.167 * * * * [progress]: [ 8333 / 9559 ] simplifiying candidate # 142.167 * * * * [progress]: [ 8334 / 9559 ] simplifiying candidate # 142.167 * * * * [progress]: [ 8335 / 9559 ] simplifiying candidate # 142.167 * * * * [progress]: [ 8336 / 9559 ] simplifiying candidate # 142.167 * * * * [progress]: [ 8337 / 9559 ] simplifiying candidate # 142.167 * * * * [progress]: [ 8338 / 9559 ] simplifiying candidate # 142.168 * * * * [progress]: [ 8339 / 9559 ] simplifiying candidate # 142.168 * * * * [progress]: [ 8340 / 9559 ] simplifiying candidate # 142.168 * * * * [progress]: [ 8341 / 9559 ] simplifiying candidate # 142.168 * * * * [progress]: [ 8342 / 9559 ] simplifiying candidate # 142.168 * * * * [progress]: [ 8343 / 9559 ] simplifiying candidate # 142.168 * * * * [progress]: [ 8344 / 9559 ] simplifiying candidate # 142.168 * * * * [progress]: [ 8345 / 9559 ] simplifiying candidate # 142.168 * * * * [progress]: [ 8346 / 9559 ] simplifiying candidate # 142.168 * * * * [progress]: [ 8347 / 9559 ] simplifiying candidate # 142.168 * * * * [progress]: [ 8348 / 9559 ] simplifiying candidate # 142.168 * * * * [progress]: [ 8349 / 9559 ] simplifiying candidate # 142.168 * * * * [progress]: [ 8350 / 9559 ] simplifiying candidate # 142.168 * * * * [progress]: [ 8351 / 9559 ] simplifiying candidate # 142.168 * * * * [progress]: [ 8352 / 9559 ] simplifiying candidate # 142.168 * * * * [progress]: [ 8353 / 9559 ] simplifiying candidate # 142.169 * * * * [progress]: [ 8354 / 9559 ] simplifiying candidate # 142.169 * * * * [progress]: [ 8355 / 9559 ] simplifiying candidate # 142.169 * * * * [progress]: [ 8356 / 9559 ] simplifiying candidate # 142.169 * * * * [progress]: [ 8357 / 9559 ] simplifiying candidate # 142.169 * * * * [progress]: [ 8358 / 9559 ] simplifiying candidate # 142.169 * * * * [progress]: [ 8359 / 9559 ] simplifiying candidate # 142.169 * * * * [progress]: [ 8360 / 9559 ] simplifiying candidate # 142.169 * * * * [progress]: [ 8361 / 9559 ] simplifiying candidate # 142.169 * * * * [progress]: [ 8362 / 9559 ] simplifiying candidate # 142.169 * * * * [progress]: [ 8363 / 9559 ] simplifiying candidate # 142.169 * * * * [progress]: [ 8364 / 9559 ] simplifiying candidate # 142.169 * * * * [progress]: [ 8365 / 9559 ] simplifiying candidate # 142.169 * * * * [progress]: [ 8366 / 9559 ] simplifiying candidate # 142.169 * * * * [progress]: [ 8367 / 9559 ] simplifiying candidate # 142.169 * * * * [progress]: [ 8368 / 9559 ] simplifiying candidate # 142.170 * * * * [progress]: [ 8369 / 9559 ] simplifiying candidate # 142.170 * * * * [progress]: [ 8370 / 9559 ] simplifiying candidate # 142.170 * * * * [progress]: [ 8371 / 9559 ] simplifiying candidate # 142.170 * * * * [progress]: [ 8372 / 9559 ] simplifiying candidate # 142.170 * * * * [progress]: [ 8373 / 9559 ] simplifiying candidate # 142.170 * * * * [progress]: [ 8374 / 9559 ] simplifiying candidate # 142.170 * * * * [progress]: [ 8375 / 9559 ] simplifiying candidate # 142.170 * * * * [progress]: [ 8376 / 9559 ] simplifiying candidate # 142.170 * * * * [progress]: [ 8377 / 9559 ] simplifiying candidate # 142.170 * * * * [progress]: [ 8378 / 9559 ] simplifiying candidate # 142.170 * * * * [progress]: [ 8379 / 9559 ] simplifiying candidate # 142.170 * * * * [progress]: [ 8380 / 9559 ] simplifiying candidate # 142.170 * * * * [progress]: [ 8381 / 9559 ] simplifiying candidate # 142.170 * * * * [progress]: [ 8382 / 9559 ] simplifiying candidate # 142.170 * * * * [progress]: [ 8383 / 9559 ] simplifiying candidate # 142.171 * * * * [progress]: [ 8384 / 9559 ] simplifiying candidate # 142.171 * * * * [progress]: [ 8385 / 9559 ] simplifiying candidate # 142.171 * * * * [progress]: [ 8386 / 9559 ] simplifiying candidate # 142.171 * * * * [progress]: [ 8387 / 9559 ] simplifiying candidate # 142.171 * * * * [progress]: [ 8388 / 9559 ] simplifiying candidate # 142.171 * * * * [progress]: [ 8389 / 9559 ] simplifiying candidate # 142.171 * * * * [progress]: [ 8390 / 9559 ] simplifiying candidate # 142.171 * * * * [progress]: [ 8391 / 9559 ] simplifiying candidate # 142.171 * * * * [progress]: [ 8392 / 9559 ] simplifiying candidate # 142.171 * * * * [progress]: [ 8393 / 9559 ] simplifiying candidate # 142.171 * * * * [progress]: [ 8394 / 9559 ] simplifiying candidate # 142.171 * * * * [progress]: [ 8395 / 9559 ] simplifiying candidate # 142.171 * * * * [progress]: [ 8396 / 9559 ] simplifiying candidate # 142.171 * * * * [progress]: [ 8397 / 9559 ] simplifiying candidate # 142.171 * * * * [progress]: [ 8398 / 9559 ] simplifiying candidate # 142.171 * * * * [progress]: [ 8399 / 9559 ] simplifiying candidate # 142.172 * * * * [progress]: [ 8400 / 9559 ] simplifiying candidate # 142.172 * * * * [progress]: [ 8401 / 9559 ] simplifiying candidate # 142.172 * * * * [progress]: [ 8402 / 9559 ] simplifiying candidate # 142.172 * * * * [progress]: [ 8403 / 9559 ] simplifiying candidate # 142.172 * * * * [progress]: [ 8404 / 9559 ] simplifiying candidate # 142.172 * * * * [progress]: [ 8405 / 9559 ] simplifiying candidate # 142.172 * * * * [progress]: [ 8406 / 9559 ] simplifiying candidate # 142.172 * * * * [progress]: [ 8407 / 9559 ] simplifiying candidate # 142.172 * * * * [progress]: [ 8408 / 9559 ] simplifiying candidate # 142.172 * * * * [progress]: [ 8409 / 9559 ] simplifiying candidate # 142.172 * * * * [progress]: [ 8410 / 9559 ] simplifiying candidate # 142.172 * * * * [progress]: [ 8411 / 9559 ] simplifiying candidate # 142.173 * * * * [progress]: [ 8412 / 9559 ] simplifiying candidate # 142.173 * * * * [progress]: [ 8413 / 9559 ] simplifiying candidate # 142.173 * * * * [progress]: [ 8414 / 9559 ] simplifiying candidate # 142.173 * * * * [progress]: [ 8415 / 9559 ] simplifiying candidate # 142.173 * * * * [progress]: [ 8416 / 9559 ] simplifiying candidate # 142.173 * * * * [progress]: [ 8417 / 9559 ] simplifiying candidate # 142.173 * * * * [progress]: [ 8418 / 9559 ] simplifiying candidate # 142.173 * * * * [progress]: [ 8419 / 9559 ] simplifiying candidate # 142.173 * * * * [progress]: [ 8420 / 9559 ] simplifiying candidate # 142.173 * * * * [progress]: [ 8421 / 9559 ] simplifiying candidate # 142.173 * * * * [progress]: [ 8422 / 9559 ] simplifiying candidate # 142.173 * * * * [progress]: [ 8423 / 9559 ] simplifiying candidate # 142.173 * * * * [progress]: [ 8424 / 9559 ] simplifiying candidate # 142.173 * * * * [progress]: [ 8425 / 9559 ] simplifiying candidate # 142.174 * * * * [progress]: [ 8426 / 9559 ] simplifiying candidate # 142.174 * * * * [progress]: [ 8427 / 9559 ] simplifiying candidate # 142.174 * * * * [progress]: [ 8428 / 9559 ] simplifiying candidate # 142.174 * * * * [progress]: [ 8429 / 9559 ] simplifiying candidate # 142.174 * * * * [progress]: [ 8430 / 9559 ] simplifiying candidate # 142.174 * * * * [progress]: [ 8431 / 9559 ] simplifiying candidate # 142.174 * * * * [progress]: [ 8432 / 9559 ] simplifiying candidate # 142.174 * * * * [progress]: [ 8433 / 9559 ] simplifiying candidate # 142.174 * * * * [progress]: [ 8434 / 9559 ] simplifiying candidate # 142.174 * * * * [progress]: [ 8435 / 9559 ] simplifiying candidate # 142.174 * * * * [progress]: [ 8436 / 9559 ] simplifiying candidate # 142.174 * * * * [progress]: [ 8437 / 9559 ] simplifiying candidate # 142.174 * * * * [progress]: [ 8438 / 9559 ] simplifiying candidate # 142.174 * * * * [progress]: [ 8439 / 9559 ] simplifiying candidate # 142.175 * * * * [progress]: [ 8440 / 9559 ] simplifiying candidate # 142.175 * * * * [progress]: [ 8441 / 9559 ] simplifiying candidate # 142.175 * * * * [progress]: [ 8442 / 9559 ] simplifiying candidate # 142.175 * * * * [progress]: [ 8443 / 9559 ] simplifiying candidate # 142.175 * * * * [progress]: [ 8444 / 9559 ] simplifiying candidate # 142.175 * * * * [progress]: [ 8445 / 9559 ] simplifiying candidate # 142.175 * * * * [progress]: [ 8446 / 9559 ] simplifiying candidate # 142.175 * * * * [progress]: [ 8447 / 9559 ] simplifiying candidate # 142.175 * * * * [progress]: [ 8448 / 9559 ] simplifiying candidate # 142.175 * * * * [progress]: [ 8449 / 9559 ] simplifiying candidate # 142.175 * * * * [progress]: [ 8450 / 9559 ] simplifiying candidate # 142.175 * * * * [progress]: [ 8451 / 9559 ] simplifiying candidate # 142.175 * * * * [progress]: [ 8452 / 9559 ] simplifiying candidate # 142.176 * * * * [progress]: [ 8453 / 9559 ] simplifiying candidate # 142.176 * * * * [progress]: [ 8454 / 9559 ] simplifiying candidate # 142.176 * * * * [progress]: [ 8455 / 9559 ] simplifiying candidate # 142.176 * * * * [progress]: [ 8456 / 9559 ] simplifiying candidate # 142.176 * * * * [progress]: [ 8457 / 9559 ] simplifiying candidate # 142.176 * * * * [progress]: [ 8458 / 9559 ] simplifiying candidate # 142.176 * * * * [progress]: [ 8459 / 9559 ] simplifiying candidate # 142.176 * * * * [progress]: [ 8460 / 9559 ] simplifiying candidate # 142.176 * * * * [progress]: [ 8461 / 9559 ] simplifiying candidate # 142.176 * * * * [progress]: [ 8462 / 9559 ] simplifiying candidate # 142.176 * * * * [progress]: [ 8463 / 9559 ] simplifiying candidate # 142.176 * * * * [progress]: [ 8464 / 9559 ] simplifiying candidate # 142.176 * * * * [progress]: [ 8465 / 9559 ] simplifiying candidate # 142.176 * * * * [progress]: [ 8466 / 9559 ] simplifiying candidate # 142.176 * * * * [progress]: [ 8467 / 9559 ] simplifiying candidate # 142.177 * * * * [progress]: [ 8468 / 9559 ] simplifiying candidate # 142.177 * * * * [progress]: [ 8469 / 9559 ] simplifiying candidate # 142.177 * * * * [progress]: [ 8470 / 9559 ] simplifiying candidate # 142.177 * * * * [progress]: [ 8471 / 9559 ] simplifiying candidate # 142.177 * * * * [progress]: [ 8472 / 9559 ] simplifiying candidate # 142.177 * * * * [progress]: [ 8473 / 9559 ] simplifiying candidate # 142.177 * * * * [progress]: [ 8474 / 9559 ] simplifiying candidate # 142.177 * * * * [progress]: [ 8475 / 9559 ] simplifiying candidate # 142.178 * * * * [progress]: [ 8476 / 9559 ] simplifiying candidate # 142.178 * * * * [progress]: [ 8477 / 9559 ] simplifiying candidate # 142.178 * * * * [progress]: [ 8478 / 9559 ] simplifiying candidate # 142.178 * * * * [progress]: [ 8479 / 9559 ] simplifiying candidate # 142.178 * * * * [progress]: [ 8480 / 9559 ] simplifiying candidate # 142.178 * * * * [progress]: [ 8481 / 9559 ] simplifiying candidate # 142.178 * * * * [progress]: [ 8482 / 9559 ] simplifiying candidate # 142.178 * * * * [progress]: [ 8483 / 9559 ] simplifiying candidate # 142.178 * * * * [progress]: [ 8484 / 9559 ] simplifiying candidate # 142.178 * * * * [progress]: [ 8485 / 9559 ] simplifiying candidate # 142.178 * * * * [progress]: [ 8486 / 9559 ] simplifiying candidate # 142.178 * * * * [progress]: [ 8487 / 9559 ] simplifiying candidate # 142.178 * * * * [progress]: [ 8488 / 9559 ] simplifiying candidate # 142.178 * * * * [progress]: [ 8489 / 9559 ] simplifiying candidate # 142.178 * * * * [progress]: [ 8490 / 9559 ] simplifiying candidate # 142.179 * * * * [progress]: [ 8491 / 9559 ] simplifiying candidate # 142.179 * * * * [progress]: [ 8492 / 9559 ] simplifiying candidate # 142.179 * * * * [progress]: [ 8493 / 9559 ] simplifiying candidate # 142.179 * * * * [progress]: [ 8494 / 9559 ] simplifiying candidate # 142.179 * * * * [progress]: [ 8495 / 9559 ] simplifiying candidate # 142.179 * * * * [progress]: [ 8496 / 9559 ] simplifiying candidate # 142.179 * * * * [progress]: [ 8497 / 9559 ] simplifiying candidate # 142.179 * * * * [progress]: [ 8498 / 9559 ] simplifiying candidate # 142.179 * * * * [progress]: [ 8499 / 9559 ] simplifiying candidate # 142.179 * * * * [progress]: [ 8500 / 9559 ] simplifiying candidate # 142.179 * * * * [progress]: [ 8501 / 9559 ] simplifiying candidate # 142.179 * * * * [progress]: [ 8502 / 9559 ] simplifiying candidate # 142.179 * * * * [progress]: [ 8503 / 9559 ] simplifiying candidate # 142.179 * * * * [progress]: [ 8504 / 9559 ] simplifiying candidate # 142.180 * * * * [progress]: [ 8505 / 9559 ] simplifiying candidate # 142.180 * * * * [progress]: [ 8506 / 9559 ] simplifiying candidate # 142.180 * * * * [progress]: [ 8507 / 9559 ] simplifiying candidate # 142.180 * * * * [progress]: [ 8508 / 9559 ] simplifiying candidate # 142.180 * * * * [progress]: [ 8509 / 9559 ] simplifiying candidate # 142.180 * * * * [progress]: [ 8510 / 9559 ] simplifiying candidate # 142.180 * * * * [progress]: [ 8511 / 9559 ] simplifiying candidate # 142.180 * * * * [progress]: [ 8512 / 9559 ] simplifiying candidate # 142.180 * * * * [progress]: [ 8513 / 9559 ] simplifiying candidate # 142.180 * * * * [progress]: [ 8514 / 9559 ] simplifiying candidate # 142.180 * * * * [progress]: [ 8515 / 9559 ] simplifiying candidate # 142.180 * * * * [progress]: [ 8516 / 9559 ] simplifiying candidate # 142.180 * * * * [progress]: [ 8517 / 9559 ] simplifiying candidate # 142.180 * * * * [progress]: [ 8518 / 9559 ] simplifiying candidate # 142.180 * * * * [progress]: [ 8519 / 9559 ] simplifiying candidate # 142.181 * * * * [progress]: [ 8520 / 9559 ] simplifiying candidate # 142.181 * * * * [progress]: [ 8521 / 9559 ] simplifiying candidate # 142.181 * * * * [progress]: [ 8522 / 9559 ] simplifiying candidate # 142.181 * * * * [progress]: [ 8523 / 9559 ] simplifiying candidate # 142.181 * * * * [progress]: [ 8524 / 9559 ] simplifiying candidate # 142.181 * * * * [progress]: [ 8525 / 9559 ] simplifiying candidate # 142.181 * * * * [progress]: [ 8526 / 9559 ] simplifiying candidate # 142.181 * * * * [progress]: [ 8527 / 9559 ] simplifiying candidate # 142.181 * * * * [progress]: [ 8528 / 9559 ] simplifiying candidate # 142.181 * * * * [progress]: [ 8529 / 9559 ] simplifiying candidate # 142.181 * * * * [progress]: [ 8530 / 9559 ] simplifiying candidate # 142.181 * * * * [progress]: [ 8531 / 9559 ] simplifiying candidate # 142.181 * * * * [progress]: [ 8532 / 9559 ] simplifiying candidate # 142.181 * * * * [progress]: [ 8533 / 9559 ] simplifiying candidate # 142.181 * * * * [progress]: [ 8534 / 9559 ] simplifiying candidate # 142.182 * * * * [progress]: [ 8535 / 9559 ] simplifiying candidate # 142.182 * * * * [progress]: [ 8536 / 9559 ] simplifiying candidate # 142.182 * * * * [progress]: [ 8537 / 9559 ] simplifiying candidate # 142.182 * * * * [progress]: [ 8538 / 9559 ] simplifiying candidate # 142.182 * * * * [progress]: [ 8539 / 9559 ] simplifiying candidate # 142.182 * * * * [progress]: [ 8540 / 9559 ] simplifiying candidate # 142.182 * * * * [progress]: [ 8541 / 9559 ] simplifiying candidate # 142.182 * * * * [progress]: [ 8542 / 9559 ] simplifiying candidate # 142.182 * * * * [progress]: [ 8543 / 9559 ] simplifiying candidate # 142.182 * * * * [progress]: [ 8544 / 9559 ] simplifiying candidate # 142.182 * * * * [progress]: [ 8545 / 9559 ] simplifiying candidate # 142.182 * * * * [progress]: [ 8546 / 9559 ] simplifiying candidate # 142.182 * * * * [progress]: [ 8547 / 9559 ] simplifiying candidate # 142.182 * * * * [progress]: [ 8548 / 9559 ] simplifiying candidate # 142.183 * * * * [progress]: [ 8549 / 9559 ] simplifiying candidate # 142.183 * * * * [progress]: [ 8550 / 9559 ] simplifiying candidate # 142.183 * * * * [progress]: [ 8551 / 9559 ] simplifiying candidate # 142.183 * * * * [progress]: [ 8552 / 9559 ] simplifiying candidate # 142.183 * * * * [progress]: [ 8553 / 9559 ] simplifiying candidate # 142.183 * * * * [progress]: [ 8554 / 9559 ] simplifiying candidate # 142.183 * * * * [progress]: [ 8555 / 9559 ] simplifiying candidate # 142.183 * * * * [progress]: [ 8556 / 9559 ] simplifiying candidate # 142.183 * * * * [progress]: [ 8557 / 9559 ] simplifiying candidate # 142.183 * * * * [progress]: [ 8558 / 9559 ] simplifiying candidate # 142.183 * * * * [progress]: [ 8559 / 9559 ] simplifiying candidate # 142.183 * * * * [progress]: [ 8560 / 9559 ] simplifiying candidate # 142.183 * * * * [progress]: [ 8561 / 9559 ] simplifiying candidate # 142.183 * * * * [progress]: [ 8562 / 9559 ] simplifiying candidate # 142.183 * * * * [progress]: [ 8563 / 9559 ] simplifiying candidate # 142.184 * * * * [progress]: [ 8564 / 9559 ] simplifiying candidate # 142.184 * * * * [progress]: [ 8565 / 9559 ] simplifiying candidate # 142.184 * * * * [progress]: [ 8566 / 9559 ] simplifiying candidate # 142.184 * * * * [progress]: [ 8567 / 9559 ] simplifiying candidate # 142.184 * * * * [progress]: [ 8568 / 9559 ] simplifiying candidate # 142.184 * * * * [progress]: [ 8569 / 9559 ] simplifiying candidate # 142.184 * * * * [progress]: [ 8570 / 9559 ] simplifiying candidate # 142.184 * * * * [progress]: [ 8571 / 9559 ] simplifiying candidate # 142.184 * * * * [progress]: [ 8572 / 9559 ] simplifiying candidate # 142.184 * * * * [progress]: [ 8573 / 9559 ] simplifiying candidate # 142.184 * * * * [progress]: [ 8574 / 9559 ] simplifiying candidate # 142.184 * * * * [progress]: [ 8575 / 9559 ] simplifiying candidate # 142.184 * * * * [progress]: [ 8576 / 9559 ] simplifiying candidate # 142.184 * * * * [progress]: [ 8577 / 9559 ] simplifiying candidate # 142.184 * * * * [progress]: [ 8578 / 9559 ] simplifiying candidate # 142.184 * * * * [progress]: [ 8579 / 9559 ] simplifiying candidate # 142.185 * * * * [progress]: [ 8580 / 9559 ] simplifiying candidate # 142.185 * * * * [progress]: [ 8581 / 9559 ] simplifiying candidate # 142.185 * * * * [progress]: [ 8582 / 9559 ] simplifiying candidate # 142.185 * * * * [progress]: [ 8583 / 9559 ] simplifiying candidate # 142.185 * * * * [progress]: [ 8584 / 9559 ] simplifiying candidate # 142.185 * * * * [progress]: [ 8585 / 9559 ] simplifiying candidate # 142.185 * * * * [progress]: [ 8586 / 9559 ] simplifiying candidate # 142.185 * * * * [progress]: [ 8587 / 9559 ] simplifiying candidate # 142.185 * * * * [progress]: [ 8588 / 9559 ] simplifiying candidate # 142.185 * * * * [progress]: [ 8589 / 9559 ] simplifiying candidate # 142.185 * * * * [progress]: [ 8590 / 9559 ] simplifiying candidate # 142.185 * * * * [progress]: [ 8591 / 9559 ] simplifiying candidate # 142.185 * * * * [progress]: [ 8592 / 9559 ] simplifiying candidate # 142.185 * * * * [progress]: [ 8593 / 9559 ] simplifiying candidate # 142.185 * * * * [progress]: [ 8594 / 9559 ] simplifiying candidate # 142.186 * * * * [progress]: [ 8595 / 9559 ] simplifiying candidate # 142.186 * * * * [progress]: [ 8596 / 9559 ] simplifiying candidate # 142.186 * * * * [progress]: [ 8597 / 9559 ] simplifiying candidate # 142.186 * * * * [progress]: [ 8598 / 9559 ] simplifiying candidate # 142.186 * * * * [progress]: [ 8599 / 9559 ] simplifiying candidate # 142.186 * * * * [progress]: [ 8600 / 9559 ] simplifiying candidate # 142.186 * * * * [progress]: [ 8601 / 9559 ] simplifiying candidate # 142.186 * * * * [progress]: [ 8602 / 9559 ] simplifiying candidate # 142.186 * * * * [progress]: [ 8603 / 9559 ] simplifiying candidate # 142.186 * * * * [progress]: [ 8604 / 9559 ] simplifiying candidate # 142.186 * * * * [progress]: [ 8605 / 9559 ] simplifiying candidate # 142.186 * * * * [progress]: [ 8606 / 9559 ] simplifiying candidate # 142.186 * * * * [progress]: [ 8607 / 9559 ] simplifiying candidate # 142.186 * * * * [progress]: [ 8608 / 9559 ] simplifiying candidate # 142.186 * * * * [progress]: [ 8609 / 9559 ] simplifiying candidate # 142.187 * * * * [progress]: [ 8610 / 9559 ] simplifiying candidate # 142.187 * * * * [progress]: [ 8611 / 9559 ] simplifiying candidate # 142.187 * * * * [progress]: [ 8612 / 9559 ] simplifiying candidate # 142.187 * * * * [progress]: [ 8613 / 9559 ] simplifiying candidate # 142.187 * * * * [progress]: [ 8614 / 9559 ] simplifiying candidate # 142.187 * * * * [progress]: [ 8615 / 9559 ] simplifiying candidate # 142.187 * * * * [progress]: [ 8616 / 9559 ] simplifiying candidate # 142.187 * * * * [progress]: [ 8617 / 9559 ] simplifiying candidate # 142.187 * * * * [progress]: [ 8618 / 9559 ] simplifiying candidate # 142.187 * * * * [progress]: [ 8619 / 9559 ] simplifiying candidate # 142.187 * * * * [progress]: [ 8620 / 9559 ] simplifiying candidate # 142.187 * * * * [progress]: [ 8621 / 9559 ] simplifiying candidate # 142.187 * * * * [progress]: [ 8622 / 9559 ] simplifiying candidate # 142.187 * * * * [progress]: [ 8623 / 9559 ] simplifiying candidate # 142.187 * * * * [progress]: [ 8624 / 9559 ] simplifiying candidate # 142.187 * * * * [progress]: [ 8625 / 9559 ] simplifiying candidate # 142.188 * * * * [progress]: [ 8626 / 9559 ] simplifiying candidate # 142.188 * * * * [progress]: [ 8627 / 9559 ] simplifiying candidate # 142.188 * * * * [progress]: [ 8628 / 9559 ] simplifiying candidate # 142.188 * * * * [progress]: [ 8629 / 9559 ] simplifiying candidate # 142.188 * * * * [progress]: [ 8630 / 9559 ] simplifiying candidate # 142.188 * * * * [progress]: [ 8631 / 9559 ] simplifiying candidate # 142.188 * * * * [progress]: [ 8632 / 9559 ] simplifiying candidate # 142.188 * * * * [progress]: [ 8633 / 9559 ] simplifiying candidate # 142.188 * * * * [progress]: [ 8634 / 9559 ] simplifiying candidate # 142.188 * * * * [progress]: [ 8635 / 9559 ] simplifiying candidate # 142.188 * * * * [progress]: [ 8636 / 9559 ] simplifiying candidate # 142.188 * * * * [progress]: [ 8637 / 9559 ] simplifiying candidate # 142.188 * * * * [progress]: [ 8638 / 9559 ] simplifiying candidate # 142.188 * * * * [progress]: [ 8639 / 9559 ] simplifiying candidate # 142.188 * * * * [progress]: [ 8640 / 9559 ] simplifiying candidate # 142.189 * * * * [progress]: [ 8641 / 9559 ] simplifiying candidate # 142.189 * * * * [progress]: [ 8642 / 9559 ] simplifiying candidate # 142.189 * * * * [progress]: [ 8643 / 9559 ] simplifiying candidate # 142.189 * * * * [progress]: [ 8644 / 9559 ] simplifiying candidate # 142.189 * * * * [progress]: [ 8645 / 9559 ] simplifiying candidate # 142.189 * * * * [progress]: [ 8646 / 9559 ] simplifiying candidate # 142.189 * * * * [progress]: [ 8647 / 9559 ] simplifiying candidate # 142.189 * * * * [progress]: [ 8648 / 9559 ] simplifiying candidate # 142.189 * * * * [progress]: [ 8649 / 9559 ] simplifiying candidate # 142.189 * * * * [progress]: [ 8650 / 9559 ] simplifiying candidate # 142.189 * * * * [progress]: [ 8651 / 9559 ] simplifiying candidate # 142.189 * * * * [progress]: [ 8652 / 9559 ] simplifiying candidate # 142.189 * * * * [progress]: [ 8653 / 9559 ] simplifiying candidate # 142.189 * * * * [progress]: [ 8654 / 9559 ] simplifiying candidate # 142.189 * * * * [progress]: [ 8655 / 9559 ] simplifiying candidate # 142.189 * * * * [progress]: [ 8656 / 9559 ] simplifiying candidate # 142.190 * * * * [progress]: [ 8657 / 9559 ] simplifiying candidate # 142.190 * * * * [progress]: [ 8658 / 9559 ] simplifiying candidate # 142.190 * * * * [progress]: [ 8659 / 9559 ] simplifiying candidate # 142.190 * * * * [progress]: [ 8660 / 9559 ] simplifiying candidate # 142.190 * * * * [progress]: [ 8661 / 9559 ] simplifiying candidate # 142.190 * * * * [progress]: [ 8662 / 9559 ] simplifiying candidate # 142.190 * * * * [progress]: [ 8663 / 9559 ] simplifiying candidate # 142.190 * * * * [progress]: [ 8664 / 9559 ] simplifiying candidate # 142.190 * * * * [progress]: [ 8665 / 9559 ] simplifiying candidate # 142.190 * * * * [progress]: [ 8666 / 9559 ] simplifiying candidate # 142.190 * * * * [progress]: [ 8667 / 9559 ] simplifiying candidate # 142.191 * * * * [progress]: [ 8668 / 9559 ] simplifiying candidate # 142.191 * * * * [progress]: [ 8669 / 9559 ] simplifiying candidate # 142.191 * * * * [progress]: [ 8670 / 9559 ] simplifiying candidate # 142.191 * * * * [progress]: [ 8671 / 9559 ] simplifiying candidate # 142.191 * * * * [progress]: [ 8672 / 9559 ] simplifiying candidate # 142.191 * * * * [progress]: [ 8673 / 9559 ] simplifiying candidate # 142.191 * * * * [progress]: [ 8674 / 9559 ] simplifiying candidate # 142.191 * * * * [progress]: [ 8675 / 9559 ] simplifiying candidate # 142.191 * * * * [progress]: [ 8676 / 9559 ] simplifiying candidate # 142.191 * * * * [progress]: [ 8677 / 9559 ] simplifiying candidate # 142.191 * * * * [progress]: [ 8678 / 9559 ] simplifiying candidate # 142.191 * * * * [progress]: [ 8679 / 9559 ] simplifiying candidate # 142.191 * * * * [progress]: [ 8680 / 9559 ] simplifiying candidate # 142.191 * * * * [progress]: [ 8681 / 9559 ] simplifiying candidate # 142.191 * * * * [progress]: [ 8682 / 9559 ] simplifiying candidate # 142.192 * * * * [progress]: [ 8683 / 9559 ] simplifiying candidate # 142.192 * * * * [progress]: [ 8684 / 9559 ] simplifiying candidate # 142.192 * * * * [progress]: [ 8685 / 9559 ] simplifiying candidate # 142.192 * * * * [progress]: [ 8686 / 9559 ] simplifiying candidate # 142.192 * * * * [progress]: [ 8687 / 9559 ] simplifiying candidate # 142.192 * * * * [progress]: [ 8688 / 9559 ] simplifiying candidate # 142.192 * * * * [progress]: [ 8689 / 9559 ] simplifiying candidate # 142.192 * * * * [progress]: [ 8690 / 9559 ] simplifiying candidate # 142.192 * * * * [progress]: [ 8691 / 9559 ] simplifiying candidate # 142.192 * * * * [progress]: [ 8692 / 9559 ] simplifiying candidate # 142.192 * * * * [progress]: [ 8693 / 9559 ] simplifiying candidate # 142.192 * * * * [progress]: [ 8694 / 9559 ] simplifiying candidate # 142.192 * * * * [progress]: [ 8695 / 9559 ] simplifiying candidate # 142.192 * * * * [progress]: [ 8696 / 9559 ] simplifiying candidate # 142.192 * * * * [progress]: [ 8697 / 9559 ] simplifiying candidate # 142.192 * * * * [progress]: [ 8698 / 9559 ] simplifiying candidate # 142.193 * * * * [progress]: [ 8699 / 9559 ] simplifiying candidate # 142.193 * * * * [progress]: [ 8700 / 9559 ] simplifiying candidate # 142.193 * * * * [progress]: [ 8701 / 9559 ] simplifiying candidate # 142.193 * * * * [progress]: [ 8702 / 9559 ] simplifiying candidate # 142.193 * * * * [progress]: [ 8703 / 9559 ] simplifiying candidate # 142.193 * * * * [progress]: [ 8704 / 9559 ] simplifiying candidate # 142.193 * * * * [progress]: [ 8705 / 9559 ] simplifiying candidate # 142.193 * * * * [progress]: [ 8706 / 9559 ] simplifiying candidate # 142.193 * * * * [progress]: [ 8707 / 9559 ] simplifiying candidate # 142.193 * * * * [progress]: [ 8708 / 9559 ] simplifiying candidate # 142.193 * * * * [progress]: [ 8709 / 9559 ] simplifiying candidate # 142.193 * * * * [progress]: [ 8710 / 9559 ] simplifiying candidate # 142.193 * * * * [progress]: [ 8711 / 9559 ] simplifiying candidate # 142.193 * * * * [progress]: [ 8712 / 9559 ] simplifiying candidate # 142.193 * * * * [progress]: [ 8713 / 9559 ] simplifiying candidate # 142.194 * * * * [progress]: [ 8714 / 9559 ] simplifiying candidate # 142.194 * * * * [progress]: [ 8715 / 9559 ] simplifiying candidate # 142.194 * * * * [progress]: [ 8716 / 9559 ] simplifiying candidate # 142.194 * * * * [progress]: [ 8717 / 9559 ] simplifiying candidate # 142.194 * * * * [progress]: [ 8718 / 9559 ] simplifiying candidate # 142.194 * * * * [progress]: [ 8719 / 9559 ] simplifiying candidate # 142.194 * * * * [progress]: [ 8720 / 9559 ] simplifiying candidate # 142.194 * * * * [progress]: [ 8721 / 9559 ] simplifiying candidate # 142.194 * * * * [progress]: [ 8722 / 9559 ] simplifiying candidate # 142.194 * * * * [progress]: [ 8723 / 9559 ] simplifiying candidate # 142.194 * * * * [progress]: [ 8724 / 9559 ] simplifiying candidate # 142.194 * * * * [progress]: [ 8725 / 9559 ] simplifiying candidate # 142.194 * * * * [progress]: [ 8726 / 9559 ] simplifiying candidate # 142.194 * * * * [progress]: [ 8727 / 9559 ] simplifiying candidate # 142.194 * * * * [progress]: [ 8728 / 9559 ] simplifiying candidate # 142.195 * * * * [progress]: [ 8729 / 9559 ] simplifiying candidate # 142.195 * * * * [progress]: [ 8730 / 9559 ] simplifiying candidate # 142.195 * * * * [progress]: [ 8731 / 9559 ] simplifiying candidate # 142.195 * * * * [progress]: [ 8732 / 9559 ] simplifiying candidate # 142.195 * * * * [progress]: [ 8733 / 9559 ] simplifiying candidate # 142.195 * * * * [progress]: [ 8734 / 9559 ] simplifiying candidate # 142.195 * * * * [progress]: [ 8735 / 9559 ] simplifiying candidate # 142.195 * * * * [progress]: [ 8736 / 9559 ] simplifiying candidate # 142.195 * * * * [progress]: [ 8737 / 9559 ] simplifiying candidate # 142.195 * * * * [progress]: [ 8738 / 9559 ] simplifiying candidate # 142.195 * * * * [progress]: [ 8739 / 9559 ] simplifiying candidate # 142.195 * * * * [progress]: [ 8740 / 9559 ] simplifiying candidate # 142.195 * * * * [progress]: [ 8741 / 9559 ] simplifiying candidate # 142.195 * * * * [progress]: [ 8742 / 9559 ] simplifiying candidate # 142.195 * * * * [progress]: [ 8743 / 9559 ] simplifiying candidate # 142.195 * * * * [progress]: [ 8744 / 9559 ] simplifiying candidate # 142.196 * * * * [progress]: [ 8745 / 9559 ] simplifiying candidate # 142.196 * * * * [progress]: [ 8746 / 9559 ] simplifiying candidate # 142.196 * * * * [progress]: [ 8747 / 9559 ] simplifiying candidate # 142.196 * * * * [progress]: [ 8748 / 9559 ] simplifiying candidate # 142.196 * * * * [progress]: [ 8749 / 9559 ] simplifiying candidate # 142.196 * * * * [progress]: [ 8750 / 9559 ] simplifiying candidate # 142.196 * * * * [progress]: [ 8751 / 9559 ] simplifiying candidate # 142.196 * * * * [progress]: [ 8752 / 9559 ] simplifiying candidate # 142.196 * * * * [progress]: [ 8753 / 9559 ] simplifiying candidate # 142.196 * * * * [progress]: [ 8754 / 9559 ] simplifiying candidate # 142.196 * * * * [progress]: [ 8755 / 9559 ] simplifiying candidate # 142.196 * * * * [progress]: [ 8756 / 9559 ] simplifiying candidate # 142.196 * * * * [progress]: [ 8757 / 9559 ] simplifiying candidate # 142.196 * * * * [progress]: [ 8758 / 9559 ] simplifiying candidate # 142.196 * * * * [progress]: [ 8759 / 9559 ] simplifiying candidate # 142.197 * * * * [progress]: [ 8760 / 9559 ] simplifiying candidate # 142.197 * * * * [progress]: [ 8761 / 9559 ] simplifiying candidate # 142.197 * * * * [progress]: [ 8762 / 9559 ] simplifiying candidate # 142.197 * * * * [progress]: [ 8763 / 9559 ] simplifiying candidate # 142.197 * * * * [progress]: [ 8764 / 9559 ] simplifiying candidate # 142.197 * * * * [progress]: [ 8765 / 9559 ] simplifiying candidate # 142.197 * * * * [progress]: [ 8766 / 9559 ] simplifiying candidate # 142.197 * * * * [progress]: [ 8767 / 9559 ] simplifiying candidate # 142.197 * * * * [progress]: [ 8768 / 9559 ] simplifiying candidate # 142.197 * * * * [progress]: [ 8769 / 9559 ] simplifiying candidate # 142.197 * * * * [progress]: [ 8770 / 9559 ] simplifiying candidate # 142.197 * * * * [progress]: [ 8771 / 9559 ] simplifiying candidate # 142.197 * * * * [progress]: [ 8772 / 9559 ] simplifiying candidate # 142.197 * * * * [progress]: [ 8773 / 9559 ] simplifiying candidate # 142.197 * * * * [progress]: [ 8774 / 9559 ] simplifiying candidate # 142.197 * * * * [progress]: [ 8775 / 9559 ] simplifiying candidate # 142.198 * * * * [progress]: [ 8776 / 9559 ] simplifiying candidate # 142.198 * * * * [progress]: [ 8777 / 9559 ] simplifiying candidate # 142.213 * * * * [progress]: [ 8778 / 9559 ] simplifiying candidate # 142.213 * * * * [progress]: [ 8779 / 9559 ] simplifiying candidate # 142.213 * * * * [progress]: [ 8780 / 9559 ] simplifiying candidate # 142.213 * * * * [progress]: [ 8781 / 9559 ] simplifiying candidate # 142.213 * * * * [progress]: [ 8782 / 9559 ] simplifiying candidate # 142.213 * * * * [progress]: [ 8783 / 9559 ] simplifiying candidate # 142.214 * * * * [progress]: [ 8784 / 9559 ] simplifiying candidate # 142.214 * * * * [progress]: [ 8785 / 9559 ] simplifiying candidate # 142.214 * * * * [progress]: [ 8786 / 9559 ] simplifiying candidate # 142.214 * * * * [progress]: [ 8787 / 9559 ] simplifiying candidate # 142.214 * * * * [progress]: [ 8788 / 9559 ] simplifiying candidate # 142.214 * * * * [progress]: [ 8789 / 9559 ] simplifiying candidate # 142.214 * * * * [progress]: [ 8790 / 9559 ] simplifiying candidate # 142.214 * * * * [progress]: [ 8791 / 9559 ] simplifiying candidate # 142.214 * * * * [progress]: [ 8792 / 9559 ] simplifiying candidate # 142.215 * * * * [progress]: [ 8793 / 9559 ] simplifiying candidate # 142.215 * * * * [progress]: [ 8794 / 9559 ] simplifiying candidate # 142.215 * * * * [progress]: [ 8795 / 9559 ] simplifiying candidate # 142.215 * * * * [progress]: [ 8796 / 9559 ] simplifiying candidate # 142.215 * * * * [progress]: [ 8797 / 9559 ] simplifiying candidate # 142.215 * * * * [progress]: [ 8798 / 9559 ] simplifiying candidate # 142.215 * * * * [progress]: [ 8799 / 9559 ] simplifiying candidate # 142.215 * * * * [progress]: [ 8800 / 9559 ] simplifiying candidate # 142.215 * * * * [progress]: [ 8801 / 9559 ] simplifiying candidate # 142.215 * * * * [progress]: [ 8802 / 9559 ] simplifiying candidate # 142.216 * * * * [progress]: [ 8803 / 9559 ] simplifiying candidate # 142.216 * * * * [progress]: [ 8804 / 9559 ] simplifiying candidate # 142.216 * * * * [progress]: [ 8805 / 9559 ] simplifiying candidate # 142.216 * * * * [progress]: [ 8806 / 9559 ] simplifiying candidate # 142.216 * * * * [progress]: [ 8807 / 9559 ] simplifiying candidate # 142.216 * * * * [progress]: [ 8808 / 9559 ] simplifiying candidate # 142.216 * * * * [progress]: [ 8809 / 9559 ] simplifiying candidate # 142.216 * * * * [progress]: [ 8810 / 9559 ] simplifiying candidate # 142.216 * * * * [progress]: [ 8811 / 9559 ] simplifiying candidate # 142.216 * * * * [progress]: [ 8812 / 9559 ] simplifiying candidate # 142.217 * * * * [progress]: [ 8813 / 9559 ] simplifiying candidate # 142.217 * * * * [progress]: [ 8814 / 9559 ] simplifiying candidate # 142.217 * * * * [progress]: [ 8815 / 9559 ] simplifiying candidate # 142.217 * * * * [progress]: [ 8816 / 9559 ] simplifiying candidate # 142.217 * * * * [progress]: [ 8817 / 9559 ] simplifiying candidate # 142.217 * * * * [progress]: [ 8818 / 9559 ] simplifiying candidate # 142.217 * * * * [progress]: [ 8819 / 9559 ] simplifiying candidate # 142.217 * * * * [progress]: [ 8820 / 9559 ] simplifiying candidate # 142.217 * * * * [progress]: [ 8821 / 9559 ] simplifiying candidate # 142.217 * * * * [progress]: [ 8822 / 9559 ] simplifiying candidate # 142.217 * * * * [progress]: [ 8823 / 9559 ] simplifiying candidate # 142.218 * * * * [progress]: [ 8824 / 9559 ] simplifiying candidate # 142.218 * * * * [progress]: [ 8825 / 9559 ] simplifiying candidate # 142.218 * * * * [progress]: [ 8826 / 9559 ] simplifiying candidate # 142.218 * * * * [progress]: [ 8827 / 9559 ] simplifiying candidate # 142.218 * * * * [progress]: [ 8828 / 9559 ] simplifiying candidate # 142.218 * * * * [progress]: [ 8829 / 9559 ] simplifiying candidate # 142.218 * * * * [progress]: [ 8830 / 9559 ] simplifiying candidate # 142.218 * * * * [progress]: [ 8831 / 9559 ] simplifiying candidate # 142.218 * * * * [progress]: [ 8832 / 9559 ] simplifiying candidate # 142.218 * * * * [progress]: [ 8833 / 9559 ] simplifiying candidate # 142.219 * * * * [progress]: [ 8834 / 9559 ] simplifiying candidate # 142.219 * * * * [progress]: [ 8835 / 9559 ] simplifiying candidate # 142.219 * * * * [progress]: [ 8836 / 9559 ] simplifiying candidate # 142.219 * * * * [progress]: [ 8837 / 9559 ] simplifiying candidate # 142.219 * * * * [progress]: [ 8838 / 9559 ] simplifiying candidate # 142.219 * * * * [progress]: [ 8839 / 9559 ] simplifiying candidate # 142.219 * * * * [progress]: [ 8840 / 9559 ] simplifiying candidate # 142.219 * * * * [progress]: [ 8841 / 9559 ] simplifiying candidate # 142.219 * * * * [progress]: [ 8842 / 9559 ] simplifiying candidate # 142.219 * * * * [progress]: [ 8843 / 9559 ] simplifiying candidate # 142.219 * * * * [progress]: [ 8844 / 9559 ] simplifiying candidate # 142.220 * * * * [progress]: [ 8845 / 9559 ] simplifiying candidate # 142.220 * * * * [progress]: [ 8846 / 9559 ] simplifiying candidate # 142.220 * * * * [progress]: [ 8847 / 9559 ] simplifiying candidate # 142.220 * * * * [progress]: [ 8848 / 9559 ] simplifiying candidate # 142.220 * * * * [progress]: [ 8849 / 9559 ] simplifiying candidate # 142.220 * * * * [progress]: [ 8850 / 9559 ] simplifiying candidate # 142.220 * * * * [progress]: [ 8851 / 9559 ] simplifiying candidate # 142.220 * * * * [progress]: [ 8852 / 9559 ] simplifiying candidate # 142.220 * * * * [progress]: [ 8853 / 9559 ] simplifiying candidate # 142.220 * * * * [progress]: [ 8854 / 9559 ] simplifiying candidate # 142.221 * * * * [progress]: [ 8855 / 9559 ] simplifiying candidate # 142.221 * * * * [progress]: [ 8856 / 9559 ] simplifiying candidate # 142.221 * * * * [progress]: [ 8857 / 9559 ] simplifiying candidate # 142.221 * * * * [progress]: [ 8858 / 9559 ] simplifiying candidate # 142.221 * * * * [progress]: [ 8859 / 9559 ] simplifiying candidate # 142.221 * * * * [progress]: [ 8860 / 9559 ] simplifiying candidate # 142.221 * * * * [progress]: [ 8861 / 9559 ] simplifiying candidate # 142.221 * * * * [progress]: [ 8862 / 9559 ] simplifiying candidate # 142.221 * * * * [progress]: [ 8863 / 9559 ] simplifiying candidate # 142.221 * * * * [progress]: [ 8864 / 9559 ] simplifiying candidate # 142.222 * * * * [progress]: [ 8865 / 9559 ] simplifiying candidate # 142.222 * * * * [progress]: [ 8866 / 9559 ] simplifiying candidate # 142.222 * * * * [progress]: [ 8867 / 9559 ] simplifiying candidate # 142.222 * * * * [progress]: [ 8868 / 9559 ] simplifiying candidate # 142.222 * * * * [progress]: [ 8869 / 9559 ] simplifiying candidate # 142.222 * * * * [progress]: [ 8870 / 9559 ] simplifiying candidate # 142.222 * * * * [progress]: [ 8871 / 9559 ] simplifiying candidate # 142.222 * * * * [progress]: [ 8872 / 9559 ] simplifiying candidate # 142.222 * * * * [progress]: [ 8873 / 9559 ] simplifiying candidate # 142.222 * * * * [progress]: [ 8874 / 9559 ] simplifiying candidate # 142.222 * * * * [progress]: [ 8875 / 9559 ] simplifiying candidate # 142.223 * * * * [progress]: [ 8876 / 9559 ] simplifiying candidate # 142.223 * * * * [progress]: [ 8877 / 9559 ] simplifiying candidate # 142.223 * * * * [progress]: [ 8878 / 9559 ] simplifiying candidate # 142.223 * * * * [progress]: [ 8879 / 9559 ] simplifiying candidate # 142.223 * * * * [progress]: [ 8880 / 9559 ] simplifiying candidate # 142.223 * * * * [progress]: [ 8881 / 9559 ] simplifiying candidate # 142.223 * * * * [progress]: [ 8882 / 9559 ] simplifiying candidate # 142.223 * * * * [progress]: [ 8883 / 9559 ] simplifiying candidate # 142.223 * * * * [progress]: [ 8884 / 9559 ] simplifiying candidate # 142.223 * * * * [progress]: [ 8885 / 9559 ] simplifiying candidate # 142.224 * * * * [progress]: [ 8886 / 9559 ] simplifiying candidate # 142.224 * * * * [progress]: [ 8887 / 9559 ] simplifiying candidate # 142.224 * * * * [progress]: [ 8888 / 9559 ] simplifiying candidate # 142.224 * * * * [progress]: [ 8889 / 9559 ] simplifiying candidate # 142.224 * * * * [progress]: [ 8890 / 9559 ] simplifiying candidate # 142.224 * * * * [progress]: [ 8891 / 9559 ] simplifiying candidate # 142.224 * * * * [progress]: [ 8892 / 9559 ] simplifiying candidate # 142.224 * * * * [progress]: [ 8893 / 9559 ] simplifiying candidate # 142.224 * * * * [progress]: [ 8894 / 9559 ] simplifiying candidate # 142.224 * * * * [progress]: [ 8895 / 9559 ] simplifiying candidate # 142.225 * * * * [progress]: [ 8896 / 9559 ] simplifiying candidate # 142.225 * * * * [progress]: [ 8897 / 9559 ] simplifiying candidate # 142.225 * * * * [progress]: [ 8898 / 9559 ] simplifiying candidate # 142.225 * * * * [progress]: [ 8899 / 9559 ] simplifiying candidate # 142.225 * * * * [progress]: [ 8900 / 9559 ] simplifiying candidate # 142.225 * * * * [progress]: [ 8901 / 9559 ] simplifiying candidate # 142.225 * * * * [progress]: [ 8902 / 9559 ] simplifiying candidate # 142.225 * * * * [progress]: [ 8903 / 9559 ] simplifiying candidate # 142.225 * * * * [progress]: [ 8904 / 9559 ] simplifiying candidate # 142.225 * * * * [progress]: [ 8905 / 9559 ] simplifiying candidate # 142.225 * * * * [progress]: [ 8906 / 9559 ] simplifiying candidate # 142.226 * * * * [progress]: [ 8907 / 9559 ] simplifiying candidate # 142.226 * * * * [progress]: [ 8908 / 9559 ] simplifiying candidate # 142.226 * * * * [progress]: [ 8909 / 9559 ] simplifiying candidate # 142.226 * * * * [progress]: [ 8910 / 9559 ] simplifiying candidate # 142.226 * * * * [progress]: [ 8911 / 9559 ] simplifiying candidate # 142.226 * * * * [progress]: [ 8912 / 9559 ] simplifiying candidate # 142.226 * * * * [progress]: [ 8913 / 9559 ] simplifiying candidate # 142.226 * * * * [progress]: [ 8914 / 9559 ] simplifiying candidate # 142.226 * * * * [progress]: [ 8915 / 9559 ] simplifiying candidate # 142.226 * * * * [progress]: [ 8916 / 9559 ] simplifiying candidate # 142.226 * * * * [progress]: [ 8917 / 9559 ] simplifiying candidate # 142.227 * * * * [progress]: [ 8918 / 9559 ] simplifiying candidate # 142.227 * * * * [progress]: [ 8919 / 9559 ] simplifiying candidate # 142.227 * * * * [progress]: [ 8920 / 9559 ] simplifiying candidate # 142.227 * * * * [progress]: [ 8921 / 9559 ] simplifiying candidate # 142.227 * * * * [progress]: [ 8922 / 9559 ] simplifiying candidate # 142.227 * * * * [progress]: [ 8923 / 9559 ] simplifiying candidate # 142.227 * * * * [progress]: [ 8924 / 9559 ] simplifiying candidate # 142.227 * * * * [progress]: [ 8925 / 9559 ] simplifiying candidate # 142.227 * * * * [progress]: [ 8926 / 9559 ] simplifiying candidate # 142.227 * * * * [progress]: [ 8927 / 9559 ] simplifiying candidate # 142.228 * * * * [progress]: [ 8928 / 9559 ] simplifiying candidate # 142.228 * * * * [progress]: [ 8929 / 9559 ] simplifiying candidate # 142.228 * * * * [progress]: [ 8930 / 9559 ] simplifiying candidate # 142.228 * * * * [progress]: [ 8931 / 9559 ] simplifiying candidate # 142.228 * * * * [progress]: [ 8932 / 9559 ] simplifiying candidate # 142.228 * * * * [progress]: [ 8933 / 9559 ] simplifiying candidate # 142.228 * * * * [progress]: [ 8934 / 9559 ] simplifiying candidate # 142.228 * * * * [progress]: [ 8935 / 9559 ] simplifiying candidate # 142.228 * * * * [progress]: [ 8936 / 9559 ] simplifiying candidate # 142.228 * * * * [progress]: [ 8937 / 9559 ] simplifiying candidate # 142.228 * * * * [progress]: [ 8938 / 9559 ] simplifiying candidate # 142.229 * * * * [progress]: [ 8939 / 9559 ] simplifiying candidate # 142.229 * * * * [progress]: [ 8940 / 9559 ] simplifiying candidate # 142.229 * * * * [progress]: [ 8941 / 9559 ] simplifiying candidate # 142.229 * * * * [progress]: [ 8942 / 9559 ] simplifiying candidate # 142.229 * * * * [progress]: [ 8943 / 9559 ] simplifiying candidate # 142.229 * * * * [progress]: [ 8944 / 9559 ] simplifiying candidate # 142.229 * * * * [progress]: [ 8945 / 9559 ] simplifiying candidate # 142.229 * * * * [progress]: [ 8946 / 9559 ] simplifiying candidate # 142.229 * * * * [progress]: [ 8947 / 9559 ] simplifiying candidate # 142.229 * * * * [progress]: [ 8948 / 9559 ] simplifiying candidate # 142.230 * * * * [progress]: [ 8949 / 9559 ] simplifiying candidate # 142.230 * * * * [progress]: [ 8950 / 9559 ] simplifiying candidate # 142.230 * * * * [progress]: [ 8951 / 9559 ] simplifiying candidate # 142.230 * * * * [progress]: [ 8952 / 9559 ] simplifiying candidate # 142.230 * * * * [progress]: [ 8953 / 9559 ] simplifiying candidate # 142.230 * * * * [progress]: [ 8954 / 9559 ] simplifiying candidate # 142.230 * * * * [progress]: [ 8955 / 9559 ] simplifiying candidate # 142.230 * * * * [progress]: [ 8956 / 9559 ] simplifiying candidate # 142.230 * * * * [progress]: [ 8957 / 9559 ] simplifiying candidate # 142.230 * * * * [progress]: [ 8958 / 9559 ] simplifiying candidate # 142.230 * * * * [progress]: [ 8959 / 9559 ] simplifiying candidate # 142.231 * * * * [progress]: [ 8960 / 9559 ] simplifiying candidate # 142.231 * * * * [progress]: [ 8961 / 9559 ] simplifiying candidate # 142.231 * * * * [progress]: [ 8962 / 9559 ] simplifiying candidate # 142.231 * * * * [progress]: [ 8963 / 9559 ] simplifiying candidate # 142.231 * * * * [progress]: [ 8964 / 9559 ] simplifiying candidate # 142.231 * * * * [progress]: [ 8965 / 9559 ] simplifiying candidate # 142.231 * * * * [progress]: [ 8966 / 9559 ] simplifiying candidate # 142.231 * * * * [progress]: [ 8967 / 9559 ] simplifiying candidate # 142.231 * * * * [progress]: [ 8968 / 9559 ] simplifiying candidate # 142.231 * * * * [progress]: [ 8969 / 9559 ] simplifiying candidate # 142.232 * * * * [progress]: [ 8970 / 9559 ] simplifiying candidate # 142.232 * * * * [progress]: [ 8971 / 9559 ] simplifiying candidate # 142.232 * * * * [progress]: [ 8972 / 9559 ] simplifiying candidate # 142.232 * * * * [progress]: [ 8973 / 9559 ] simplifiying candidate # 142.232 * * * * [progress]: [ 8974 / 9559 ] simplifiying candidate # 142.232 * * * * [progress]: [ 8975 / 9559 ] simplifiying candidate # 142.233 * * * * [progress]: [ 8976 / 9559 ] simplifiying candidate # 142.233 * * * * [progress]: [ 8977 / 9559 ] simplifiying candidate # 142.233 * * * * [progress]: [ 8978 / 9559 ] simplifiying candidate # 142.233 * * * * [progress]: [ 8979 / 9559 ] simplifiying candidate # 142.233 * * * * [progress]: [ 8980 / 9559 ] simplifiying candidate # 142.233 * * * * [progress]: [ 8981 / 9559 ] simplifiying candidate # 142.233 * * * * [progress]: [ 8982 / 9559 ] simplifiying candidate # 142.233 * * * * [progress]: [ 8983 / 9559 ] simplifiying candidate # 142.233 * * * * [progress]: [ 8984 / 9559 ] simplifiying candidate # 142.233 * * * * [progress]: [ 8985 / 9559 ] simplifiying candidate # 142.234 * * * * [progress]: [ 8986 / 9559 ] simplifiying candidate # 142.234 * * * * [progress]: [ 8987 / 9559 ] simplifiying candidate # 142.234 * * * * [progress]: [ 8988 / 9559 ] simplifiying candidate # 142.234 * * * * [progress]: [ 8989 / 9559 ] simplifiying candidate # 142.234 * * * * [progress]: [ 8990 / 9559 ] simplifiying candidate # 142.234 * * * * [progress]: [ 8991 / 9559 ] simplifiying candidate # 142.234 * * * * [progress]: [ 8992 / 9559 ] simplifiying candidate # 142.234 * * * * [progress]: [ 8993 / 9559 ] simplifiying candidate # 142.234 * * * * [progress]: [ 8994 / 9559 ] simplifiying candidate # 142.234 * * * * [progress]: [ 8995 / 9559 ] simplifiying candidate # 142.234 * * * * [progress]: [ 8996 / 9559 ] simplifiying candidate # 142.235 * * * * [progress]: [ 8997 / 9559 ] simplifiying candidate # 142.235 * * * * [progress]: [ 8998 / 9559 ] simplifiying candidate # 142.235 * * * * [progress]: [ 8999 / 9559 ] simplifiying candidate # 142.235 * * * * [progress]: [ 9000 / 9559 ] simplifiying candidate # 142.235 * * * * [progress]: [ 9001 / 9559 ] simplifiying candidate # 142.235 * * * * [progress]: [ 9002 / 9559 ] simplifiying candidate # 142.235 * * * * [progress]: [ 9003 / 9559 ] simplifiying candidate # 142.235 * * * * [progress]: [ 9004 / 9559 ] simplifiying candidate # 142.235 * * * * [progress]: [ 9005 / 9559 ] simplifiying candidate # 142.235 * * * * [progress]: [ 9006 / 9559 ] simplifiying candidate # 142.235 * * * * [progress]: [ 9007 / 9559 ] simplifiying candidate # 142.236 * * * * [progress]: [ 9008 / 9559 ] simplifiying candidate # 142.236 * * * * [progress]: [ 9009 / 9559 ] simplifiying candidate # 142.236 * * * * [progress]: [ 9010 / 9559 ] simplifiying candidate # 142.236 * * * * [progress]: [ 9011 / 9559 ] simplifiying candidate # 142.236 * * * * [progress]: [ 9012 / 9559 ] simplifiying candidate # 142.236 * * * * [progress]: [ 9013 / 9559 ] simplifiying candidate # 142.236 * * * * [progress]: [ 9014 / 9559 ] simplifiying candidate # 142.236 * * * * [progress]: [ 9015 / 9559 ] simplifiying candidate # 142.236 * * * * [progress]: [ 9016 / 9559 ] simplifiying candidate # 142.236 * * * * [progress]: [ 9017 / 9559 ] simplifiying candidate # 142.237 * * * * [progress]: [ 9018 / 9559 ] simplifiying candidate # 142.237 * * * * [progress]: [ 9019 / 9559 ] simplifiying candidate # 142.237 * * * * [progress]: [ 9020 / 9559 ] simplifiying candidate # 142.237 * * * * [progress]: [ 9021 / 9559 ] simplifiying candidate # 142.237 * * * * [progress]: [ 9022 / 9559 ] simplifiying candidate # 142.237 * * * * [progress]: [ 9023 / 9559 ] simplifiying candidate # 142.237 * * * * [progress]: [ 9024 / 9559 ] simplifiying candidate # 142.237 * * * * [progress]: [ 9025 / 9559 ] simplifiying candidate # 142.237 * * * * [progress]: [ 9026 / 9559 ] simplifiying candidate # 142.237 * * * * [progress]: [ 9027 / 9559 ] simplifiying candidate # 142.237 * * * * [progress]: [ 9028 / 9559 ] simplifiying candidate # 142.238 * * * * [progress]: [ 9029 / 9559 ] simplifiying candidate # 142.238 * * * * [progress]: [ 9030 / 9559 ] simplifiying candidate # 142.238 * * * * [progress]: [ 9031 / 9559 ] simplifiying candidate # 142.238 * * * * [progress]: [ 9032 / 9559 ] simplifiying candidate # 142.238 * * * * [progress]: [ 9033 / 9559 ] simplifiying candidate # 142.238 * * * * [progress]: [ 9034 / 9559 ] simplifiying candidate # 142.238 * * * * [progress]: [ 9035 / 9559 ] simplifiying candidate # 142.238 * * * * [progress]: [ 9036 / 9559 ] simplifiying candidate # 142.238 * * * * [progress]: [ 9037 / 9559 ] simplifiying candidate # 142.238 * * * * [progress]: [ 9038 / 9559 ] simplifiying candidate # 142.238 * * * * [progress]: [ 9039 / 9559 ] simplifiying candidate # 142.239 * * * * [progress]: [ 9040 / 9559 ] simplifiying candidate # 142.239 * * * * [progress]: [ 9041 / 9559 ] simplifiying candidate # 142.239 * * * * [progress]: [ 9042 / 9559 ] simplifiying candidate # 142.239 * * * * [progress]: [ 9043 / 9559 ] simplifiying candidate # 142.239 * * * * [progress]: [ 9044 / 9559 ] simplifiying candidate # 142.239 * * * * [progress]: [ 9045 / 9559 ] simplifiying candidate # 142.239 * * * * [progress]: [ 9046 / 9559 ] simplifiying candidate # 142.239 * * * * [progress]: [ 9047 / 9559 ] simplifiying candidate # 142.239 * * * * [progress]: [ 9048 / 9559 ] simplifiying candidate # 142.239 * * * * [progress]: [ 9049 / 9559 ] simplifiying candidate # 142.240 * * * * [progress]: [ 9050 / 9559 ] simplifiying candidate # 142.240 * * * * [progress]: [ 9051 / 9559 ] simplifiying candidate # 142.240 * * * * [progress]: [ 9052 / 9559 ] simplifiying candidate # 142.240 * * * * [progress]: [ 9053 / 9559 ] simplifiying candidate # 142.240 * * * * [progress]: [ 9054 / 9559 ] simplifiying candidate # 142.240 * * * * [progress]: [ 9055 / 9559 ] simplifiying candidate # 142.240 * * * * [progress]: [ 9056 / 9559 ] simplifiying candidate # 142.240 * * * * [progress]: [ 9057 / 9559 ] simplifiying candidate # 142.240 * * * * [progress]: [ 9058 / 9559 ] simplifiying candidate # 142.240 * * * * [progress]: [ 9059 / 9559 ] simplifiying candidate # 142.240 * * * * [progress]: [ 9060 / 9559 ] simplifiying candidate # 142.241 * * * * [progress]: [ 9061 / 9559 ] simplifiying candidate # 142.241 * * * * [progress]: [ 9062 / 9559 ] simplifiying candidate # 142.241 * * * * [progress]: [ 9063 / 9559 ] simplifiying candidate # 142.241 * * * * [progress]: [ 9064 / 9559 ] simplifiying candidate # 142.241 * * * * [progress]: [ 9065 / 9559 ] simplifiying candidate # 142.241 * * * * [progress]: [ 9066 / 9559 ] simplifiying candidate # 142.241 * * * * [progress]: [ 9067 / 9559 ] simplifiying candidate # 142.241 * * * * [progress]: [ 9068 / 9559 ] simplifiying candidate # 142.241 * * * * [progress]: [ 9069 / 9559 ] simplifiying candidate # 142.241 * * * * [progress]: [ 9070 / 9559 ] simplifiying candidate # 142.241 * * * * [progress]: [ 9071 / 9559 ] simplifiying candidate # 142.242 * * * * [progress]: [ 9072 / 9559 ] simplifiying candidate # 142.242 * * * * [progress]: [ 9073 / 9559 ] simplifiying candidate # 142.242 * * * * [progress]: [ 9074 / 9559 ] simplifiying candidate # 142.242 * * * * [progress]: [ 9075 / 9559 ] simplifiying candidate # 142.242 * * * * [progress]: [ 9076 / 9559 ] simplifiying candidate # 142.242 * * * * [progress]: [ 9077 / 9559 ] simplifiying candidate # 142.242 * * * * [progress]: [ 9078 / 9559 ] simplifiying candidate # 142.242 * * * * [progress]: [ 9079 / 9559 ] simplifiying candidate # 142.242 * * * * [progress]: [ 9080 / 9559 ] simplifiying candidate # 142.242 * * * * [progress]: [ 9081 / 9559 ] simplifiying candidate # 142.242 * * * * [progress]: [ 9082 / 9559 ] simplifiying candidate # 142.243 * * * * [progress]: [ 9083 / 9559 ] simplifiying candidate # 142.243 * * * * [progress]: [ 9084 / 9559 ] simplifiying candidate # 142.243 * * * * [progress]: [ 9085 / 9559 ] simplifiying candidate # 142.243 * * * * [progress]: [ 9086 / 9559 ] simplifiying candidate # 142.243 * * * * [progress]: [ 9087 / 9559 ] simplifiying candidate # 142.243 * * * * [progress]: [ 9088 / 9559 ] simplifiying candidate # 142.243 * * * * [progress]: [ 9089 / 9559 ] simplifiying candidate # 142.243 * * * * [progress]: [ 9090 / 9559 ] simplifiying candidate # 142.244 * * * * [progress]: [ 9091 / 9559 ] simplifiying candidate # 142.244 * * * * [progress]: [ 9092 / 9559 ] simplifiying candidate # 142.244 * * * * [progress]: [ 9093 / 9559 ] simplifiying candidate # 142.244 * * * * [progress]: [ 9094 / 9559 ] simplifiying candidate # 142.244 * * * * [progress]: [ 9095 / 9559 ] simplifiying candidate # 142.244 * * * * [progress]: [ 9096 / 9559 ] simplifiying candidate # 142.244 * * * * [progress]: [ 9097 / 9559 ] simplifiying candidate # 142.244 * * * * [progress]: [ 9098 / 9559 ] simplifiying candidate # 142.244 * * * * [progress]: [ 9099 / 9559 ] simplifiying candidate # 142.244 * * * * [progress]: [ 9100 / 9559 ] simplifiying candidate # 142.245 * * * * [progress]: [ 9101 / 9559 ] simplifiying candidate # 142.245 * * * * [progress]: [ 9102 / 9559 ] simplifiying candidate # 142.245 * * * * [progress]: [ 9103 / 9559 ] simplifiying candidate # 142.245 * * * * [progress]: [ 9104 / 9559 ] simplifiying candidate # 142.245 * * * * [progress]: [ 9105 / 9559 ] simplifiying candidate # 142.245 * * * * [progress]: [ 9106 / 9559 ] simplifiying candidate # 142.245 * * * * [progress]: [ 9107 / 9559 ] simplifiying candidate # 142.245 * * * * [progress]: [ 9108 / 9559 ] simplifiying candidate # 142.245 * * * * [progress]: [ 9109 / 9559 ] simplifiying candidate # 142.245 * * * * [progress]: [ 9110 / 9559 ] simplifiying candidate # 142.246 * * * * [progress]: [ 9111 / 9559 ] simplifiying candidate # 142.246 * * * * [progress]: [ 9112 / 9559 ] simplifiying candidate # 142.246 * * * * [progress]: [ 9113 / 9559 ] simplifiying candidate # 142.246 * * * * [progress]: [ 9114 / 9559 ] simplifiying candidate # 142.246 * * * * [progress]: [ 9115 / 9559 ] simplifiying candidate # 142.246 * * * * [progress]: [ 9116 / 9559 ] simplifiying candidate # 142.246 * * * * [progress]: [ 9117 / 9559 ] simplifiying candidate # 142.246 * * * * [progress]: [ 9118 / 9559 ] simplifiying candidate # 142.247 * * * * [progress]: [ 9119 / 9559 ] simplifiying candidate # 142.247 * * * * [progress]: [ 9120 / 9559 ] simplifiying candidate # 142.247 * * * * [progress]: [ 9121 / 9559 ] simplifiying candidate # 142.247 * * * * [progress]: [ 9122 / 9559 ] simplifiying candidate # 142.247 * * * * [progress]: [ 9123 / 9559 ] simplifiying candidate # 142.247 * * * * [progress]: [ 9124 / 9559 ] simplifiying candidate # 142.247 * * * * [progress]: [ 9125 / 9559 ] simplifiying candidate # 142.247 * * * * [progress]: [ 9126 / 9559 ] simplifiying candidate # 142.247 * * * * [progress]: [ 9127 / 9559 ] simplifiying candidate # 142.247 * * * * [progress]: [ 9128 / 9559 ] simplifiying candidate # 142.247 * * * * [progress]: [ 9129 / 9559 ] simplifiying candidate # 142.248 * * * * [progress]: [ 9130 / 9559 ] simplifiying candidate # 142.248 * * * * [progress]: [ 9131 / 9559 ] simplifiying candidate # 142.248 * * * * [progress]: [ 9132 / 9559 ] simplifiying candidate # 142.248 * * * * [progress]: [ 9133 / 9559 ] simplifiying candidate # 142.248 * * * * [progress]: [ 9134 / 9559 ] simplifiying candidate # 142.248 * * * * [progress]: [ 9135 / 9559 ] simplifiying candidate # 142.248 * * * * [progress]: [ 9136 / 9559 ] simplifiying candidate # 142.248 * * * * [progress]: [ 9137 / 9559 ] simplifiying candidate # 142.248 * * * * [progress]: [ 9138 / 9559 ] simplifiying candidate # 142.248 * * * * [progress]: [ 9139 / 9559 ] simplifiying candidate # 142.248 * * * * [progress]: [ 9140 / 9559 ] simplifiying candidate # 142.249 * * * * [progress]: [ 9141 / 9559 ] simplifiying candidate # 142.249 * * * * [progress]: [ 9142 / 9559 ] simplifiying candidate # 142.249 * * * * [progress]: [ 9143 / 9559 ] simplifiying candidate # 142.249 * * * * [progress]: [ 9144 / 9559 ] simplifiying candidate # 142.249 * * * * [progress]: [ 9145 / 9559 ] simplifiying candidate # 142.249 * * * * [progress]: [ 9146 / 9559 ] simplifiying candidate # 142.249 * * * * [progress]: [ 9147 / 9559 ] simplifiying candidate # 142.249 * * * * [progress]: [ 9148 / 9559 ] simplifiying candidate # 142.249 * * * * [progress]: [ 9149 / 9559 ] simplifiying candidate # 142.249 * * * * [progress]: [ 9150 / 9559 ] simplifiying candidate # 142.249 * * * * [progress]: [ 9151 / 9559 ] simplifiying candidate # 142.250 * * * * [progress]: [ 9152 / 9559 ] simplifiying candidate # 142.250 * * * * [progress]: [ 9153 / 9559 ] simplifiying candidate # 142.250 * * * * [progress]: [ 9154 / 9559 ] simplifiying candidate # 142.250 * * * * [progress]: [ 9155 / 9559 ] simplifiying candidate # 142.250 * * * * [progress]: [ 9156 / 9559 ] simplifiying candidate # 142.250 * * * * [progress]: [ 9157 / 9559 ] simplifiying candidate # 142.250 * * * * [progress]: [ 9158 / 9559 ] simplifiying candidate # 142.250 * * * * [progress]: [ 9159 / 9559 ] simplifiying candidate # 142.250 * * * * [progress]: [ 9160 / 9559 ] simplifiying candidate # 142.250 * * * * [progress]: [ 9161 / 9559 ] simplifiying candidate # 142.251 * * * * [progress]: [ 9162 / 9559 ] simplifiying candidate # 142.251 * * * * [progress]: [ 9163 / 9559 ] simplifiying candidate # 142.251 * * * * [progress]: [ 9164 / 9559 ] simplifiying candidate # 142.251 * * * * [progress]: [ 9165 / 9559 ] simplifiying candidate # 142.251 * * * * [progress]: [ 9166 / 9559 ] simplifiying candidate # 142.251 * * * * [progress]: [ 9167 / 9559 ] simplifiying candidate # 142.251 * * * * [progress]: [ 9168 / 9559 ] simplifiying candidate # 142.251 * * * * [progress]: [ 9169 / 9559 ] simplifiying candidate # 142.251 * * * * [progress]: [ 9170 / 9559 ] simplifiying candidate # 142.251 * * * * [progress]: [ 9171 / 9559 ] simplifiying candidate # 142.251 * * * * [progress]: [ 9172 / 9559 ] simplifiying candidate # 142.252 * * * * [progress]: [ 9173 / 9559 ] simplifiying candidate # 142.252 * * * * [progress]: [ 9174 / 9559 ] simplifiying candidate # 142.252 * * * * [progress]: [ 9175 / 9559 ] simplifiying candidate # 142.252 * * * * [progress]: [ 9176 / 9559 ] simplifiying candidate # 142.252 * * * * [progress]: [ 9177 / 9559 ] simplifiying candidate # 142.252 * * * * [progress]: [ 9178 / 9559 ] simplifiying candidate # 142.252 * * * * [progress]: [ 9179 / 9559 ] simplifiying candidate # 142.252 * * * * [progress]: [ 9180 / 9559 ] simplifiying candidate # 142.252 * * * * [progress]: [ 9181 / 9559 ] simplifiying candidate # 142.253 * * * * [progress]: [ 9182 / 9559 ] simplifiying candidate # 142.253 * * * * [progress]: [ 9183 / 9559 ] simplifiying candidate # 142.253 * * * * [progress]: [ 9184 / 9559 ] simplifiying candidate # 142.253 * * * * [progress]: [ 9185 / 9559 ] simplifiying candidate # 142.253 * * * * [progress]: [ 9186 / 9559 ] simplifiying candidate # 142.253 * * * * [progress]: [ 9187 / 9559 ] simplifiying candidate # 142.253 * * * * [progress]: [ 9188 / 9559 ] simplifiying candidate # 142.253 * * * * [progress]: [ 9189 / 9559 ] simplifiying candidate # 142.254 * * * * [progress]: [ 9190 / 9559 ] simplifiying candidate # 142.254 * * * * [progress]: [ 9191 / 9559 ] simplifiying candidate # 142.254 * * * * [progress]: [ 9192 / 9559 ] simplifiying candidate # 142.254 * * * * [progress]: [ 9193 / 9559 ] simplifiying candidate # 142.254 * * * * [progress]: [ 9194 / 9559 ] simplifiying candidate # 142.254 * * * * [progress]: [ 9195 / 9559 ] simplifiying candidate # 142.254 * * * * [progress]: [ 9196 / 9559 ] simplifiying candidate # 142.254 * * * * [progress]: [ 9197 / 9559 ] simplifiying candidate # 142.254 * * * * [progress]: [ 9198 / 9559 ] simplifiying candidate # 142.254 * * * * [progress]: [ 9199 / 9559 ] simplifiying candidate # 142.255 * * * * [progress]: [ 9200 / 9559 ] simplifiying candidate # 142.255 * * * * [progress]: [ 9201 / 9559 ] simplifiying candidate # 142.255 * * * * [progress]: [ 9202 / 9559 ] simplifiying candidate # 142.255 * * * * [progress]: [ 9203 / 9559 ] simplifiying candidate # 142.255 * * * * [progress]: [ 9204 / 9559 ] simplifiying candidate # 142.255 * * * * [progress]: [ 9205 / 9559 ] simplifiying candidate # 142.255 * * * * [progress]: [ 9206 / 9559 ] simplifiying candidate # 142.255 * * * * [progress]: [ 9207 / 9559 ] simplifiying candidate # 142.255 * * * * [progress]: [ 9208 / 9559 ] simplifiying candidate # 142.255 * * * * [progress]: [ 9209 / 9559 ] simplifiying candidate # 142.255 * * * * [progress]: [ 9210 / 9559 ] simplifiying candidate # 142.256 * * * * [progress]: [ 9211 / 9559 ] simplifiying candidate # 142.256 * * * * [progress]: [ 9212 / 9559 ] simplifiying candidate # 142.256 * * * * [progress]: [ 9213 / 9559 ] simplifiying candidate # 142.256 * * * * [progress]: [ 9214 / 9559 ] simplifiying candidate # 142.256 * * * * [progress]: [ 9215 / 9559 ] simplifiying candidate # 142.256 * * * * [progress]: [ 9216 / 9559 ] simplifiying candidate # 142.256 * * * * [progress]: [ 9217 / 9559 ] simplifiying candidate # 142.256 * * * * [progress]: [ 9218 / 9559 ] simplifiying candidate # 142.256 * * * * [progress]: [ 9219 / 9559 ] simplifiying candidate # 142.256 * * * * [progress]: [ 9220 / 9559 ] simplifiying candidate # 142.256 * * * * [progress]: [ 9221 / 9559 ] simplifiying candidate # 142.257 * * * * [progress]: [ 9222 / 9559 ] simplifiying candidate # 142.257 * * * * [progress]: [ 9223 / 9559 ] simplifiying candidate # 142.257 * * * * [progress]: [ 9224 / 9559 ] simplifiying candidate # 142.257 * * * * [progress]: [ 9225 / 9559 ] simplifiying candidate # 142.257 * * * * [progress]: [ 9226 / 9559 ] simplifiying candidate # 142.257 * * * * [progress]: [ 9227 / 9559 ] simplifiying candidate # 142.257 * * * * [progress]: [ 9228 / 9559 ] simplifiying candidate # 142.257 * * * * [progress]: [ 9229 / 9559 ] simplifiying candidate # 142.257 * * * * [progress]: [ 9230 / 9559 ] simplifiying candidate # 142.257 * * * * [progress]: [ 9231 / 9559 ] simplifiying candidate # 142.257 * * * * [progress]: [ 9232 / 9559 ] simplifiying candidate # 142.257 * * * * [progress]: [ 9233 / 9559 ] simplifiying candidate # 142.258 * * * * [progress]: [ 9234 / 9559 ] simplifiying candidate # 142.258 * * * * [progress]: [ 9235 / 9559 ] simplifiying candidate # 142.258 * * * * [progress]: [ 9236 / 9559 ] simplifiying candidate # 142.258 * * * * [progress]: [ 9237 / 9559 ] simplifiying candidate # 142.258 * * * * [progress]: [ 9238 / 9559 ] simplifiying candidate # 142.258 * * * * [progress]: [ 9239 / 9559 ] simplifiying candidate # 142.258 * * * * [progress]: [ 9240 / 9559 ] simplifiying candidate # 142.258 * * * * [progress]: [ 9241 / 9559 ] simplifiying candidate # 142.258 * * * * [progress]: [ 9242 / 9559 ] simplifiying candidate # 142.258 * * * * [progress]: [ 9243 / 9559 ] simplifiying candidate # 142.258 * * * * [progress]: [ 9244 / 9559 ] simplifiying candidate # 142.259 * * * * [progress]: [ 9245 / 9559 ] simplifiying candidate # 142.259 * * * * [progress]: [ 9246 / 9559 ] simplifiying candidate # 142.259 * * * * [progress]: [ 9247 / 9559 ] simplifiying candidate # 142.259 * * * * [progress]: [ 9248 / 9559 ] simplifiying candidate # 142.259 * * * * [progress]: [ 9249 / 9559 ] simplifiying candidate # 142.259 * * * * [progress]: [ 9250 / 9559 ] simplifiying candidate # 142.259 * * * * [progress]: [ 9251 / 9559 ] simplifiying candidate # 142.259 * * * * [progress]: [ 9252 / 9559 ] simplifiying candidate # 142.259 * * * * [progress]: [ 9253 / 9559 ] simplifiying candidate # 142.259 * * * * [progress]: [ 9254 / 9559 ] simplifiying candidate # 142.259 * * * * [progress]: [ 9255 / 9559 ] simplifiying candidate # 142.260 * * * * [progress]: [ 9256 / 9559 ] simplifiying candidate # 142.260 * * * * [progress]: [ 9257 / 9559 ] simplifiying candidate # 142.260 * * * * [progress]: [ 9258 / 9559 ] simplifiying candidate # 142.260 * * * * [progress]: [ 9259 / 9559 ] simplifiying candidate # 142.260 * * * * [progress]: [ 9260 / 9559 ] simplifiying candidate # 142.260 * * * * [progress]: [ 9261 / 9559 ] simplifiying candidate # 142.260 * * * * [progress]: [ 9262 / 9559 ] simplifiying candidate # 142.260 * * * * [progress]: [ 9263 / 9559 ] simplifiying candidate # 142.260 * * * * [progress]: [ 9264 / 9559 ] simplifiying candidate # 142.260 * * * * [progress]: [ 9265 / 9559 ] simplifiying candidate # 142.260 * * * * [progress]: [ 9266 / 9559 ] simplifiying candidate # 142.261 * * * * [progress]: [ 9267 / 9559 ] simplifiying candidate # 142.261 * * * * [progress]: [ 9268 / 9559 ] simplifiying candidate # 142.261 * * * * [progress]: [ 9269 / 9559 ] simplifiying candidate # 142.261 * * * * [progress]: [ 9270 / 9559 ] simplifiying candidate # 142.261 * * * * [progress]: [ 9271 / 9559 ] simplifiying candidate # 142.261 * * * * [progress]: [ 9272 / 9559 ] simplifiying candidate # 142.261 * * * * [progress]: [ 9273 / 9559 ] simplifiying candidate # 142.261 * * * * [progress]: [ 9274 / 9559 ] simplifiying candidate # 142.261 * * * * [progress]: [ 9275 / 9559 ] simplifiying candidate # 142.261 * * * * [progress]: [ 9276 / 9559 ] simplifiying candidate # 142.261 * * * * [progress]: [ 9277 / 9559 ] simplifiying candidate # 142.261 * * * * [progress]: [ 9278 / 9559 ] simplifiying candidate # 142.262 * * * * [progress]: [ 9279 / 9559 ] simplifiying candidate # 142.262 * * * * [progress]: [ 9280 / 9559 ] simplifiying candidate # 142.262 * * * * [progress]: [ 9281 / 9559 ] simplifiying candidate # 142.262 * * * * [progress]: [ 9282 / 9559 ] simplifiying candidate # 142.262 * * * * [progress]: [ 9283 / 9559 ] simplifiying candidate # 142.262 * * * * [progress]: [ 9284 / 9559 ] simplifiying candidate # 142.262 * * * * [progress]: [ 9285 / 9559 ] simplifiying candidate # 142.262 * * * * [progress]: [ 9286 / 9559 ] simplifiying candidate # 142.262 * * * * [progress]: [ 9287 / 9559 ] simplifiying candidate # 142.262 * * * * [progress]: [ 9288 / 9559 ] simplifiying candidate # 142.262 * * * * [progress]: [ 9289 / 9559 ] simplifiying candidate # 142.263 * * * * [progress]: [ 9290 / 9559 ] simplifiying candidate # 142.263 * * * * [progress]: [ 9291 / 9559 ] simplifiying candidate # 142.263 * * * * [progress]: [ 9292 / 9559 ] simplifiying candidate # 142.263 * * * * [progress]: [ 9293 / 9559 ] simplifiying candidate # 142.263 * * * * [progress]: [ 9294 / 9559 ] simplifiying candidate # 142.263 * * * * [progress]: [ 9295 / 9559 ] simplifiying candidate # 142.263 * * * * [progress]: [ 9296 / 9559 ] simplifiying candidate # 142.263 * * * * [progress]: [ 9297 / 9559 ] simplifiying candidate # 142.263 * * * * [progress]: [ 9298 / 9559 ] simplifiying candidate # 142.263 * * * * [progress]: [ 9299 / 9559 ] simplifiying candidate # 142.263 * * * * [progress]: [ 9300 / 9559 ] simplifiying candidate # 142.264 * * * * [progress]: [ 9301 / 9559 ] simplifiying candidate # 142.264 * * * * [progress]: [ 9302 / 9559 ] simplifiying candidate # 142.264 * * * * [progress]: [ 9303 / 9559 ] simplifiying candidate # 142.264 * * * * [progress]: [ 9304 / 9559 ] simplifiying candidate # 142.264 * * * * [progress]: [ 9305 / 9559 ] simplifiying candidate # 142.264 * * * * [progress]: [ 9306 / 9559 ] simplifiying candidate # 142.264 * * * * [progress]: [ 9307 / 9559 ] simplifiying candidate # 142.264 * * * * [progress]: [ 9308 / 9559 ] simplifiying candidate # 142.264 * * * * [progress]: [ 9309 / 9559 ] simplifiying candidate # 142.264 * * * * [progress]: [ 9310 / 9559 ] simplifiying candidate # 142.264 * * * * [progress]: [ 9311 / 9559 ] simplifiying candidate # 142.265 * * * * [progress]: [ 9312 / 9559 ] simplifiying candidate # 142.265 * * * * [progress]: [ 9313 / 9559 ] simplifiying candidate # 142.265 * * * * [progress]: [ 9314 / 9559 ] simplifiying candidate # 142.265 * * * * [progress]: [ 9315 / 9559 ] simplifiying candidate # 142.265 * * * * [progress]: [ 9316 / 9559 ] simplifiying candidate # 142.265 * * * * [progress]: [ 9317 / 9559 ] simplifiying candidate # 142.265 * * * * [progress]: [ 9318 / 9559 ] simplifiying candidate # 142.265 * * * * [progress]: [ 9319 / 9559 ] simplifiying candidate # 142.265 * * * * [progress]: [ 9320 / 9559 ] simplifiying candidate # 142.265 * * * * [progress]: [ 9321 / 9559 ] simplifiying candidate # 142.265 * * * * [progress]: [ 9322 / 9559 ] simplifiying candidate # 142.266 * * * * [progress]: [ 9323 / 9559 ] simplifiying candidate # 142.266 * * * * [progress]: [ 9324 / 9559 ] simplifiying candidate # 142.266 * * * * [progress]: [ 9325 / 9559 ] simplifiying candidate # 142.266 * * * * [progress]: [ 9326 / 9559 ] simplifiying candidate # 142.266 * * * * [progress]: [ 9327 / 9559 ] simplifiying candidate # 142.266 * * * * [progress]: [ 9328 / 9559 ] simplifiying candidate # 142.266 * * * * [progress]: [ 9329 / 9559 ] simplifiying candidate # 142.266 * * * * [progress]: [ 9330 / 9559 ] simplifiying candidate # 142.266 * * * * [progress]: [ 9331 / 9559 ] simplifiying candidate # 142.266 * * * * [progress]: [ 9332 / 9559 ] simplifiying candidate # 142.266 * * * * [progress]: [ 9333 / 9559 ] simplifiying candidate # 142.267 * * * * [progress]: [ 9334 / 9559 ] simplifiying candidate # 142.267 * * * * [progress]: [ 9335 / 9559 ] simplifiying candidate # 142.267 * * * * [progress]: [ 9336 / 9559 ] simplifiying candidate # 142.267 * * * * [progress]: [ 9337 / 9559 ] simplifiying candidate # 142.267 * * * * [progress]: [ 9338 / 9559 ] simplifiying candidate # 142.267 * * * * [progress]: [ 9339 / 9559 ] simplifiying candidate # 142.267 * * * * [progress]: [ 9340 / 9559 ] simplifiying candidate # 142.267 * * * * [progress]: [ 9341 / 9559 ] simplifiying candidate # 142.267 * * * * [progress]: [ 9342 / 9559 ] simplifiying candidate # 142.267 * * * * [progress]: [ 9343 / 9559 ] simplifiying candidate # 142.267 * * * * [progress]: [ 9344 / 9559 ] simplifiying candidate # 142.268 * * * * [progress]: [ 9345 / 9559 ] simplifiying candidate # 142.268 * * * * [progress]: [ 9346 / 9559 ] simplifiying candidate # 142.268 * * * * [progress]: [ 9347 / 9559 ] simplifiying candidate # 142.268 * * * * [progress]: [ 9348 / 9559 ] simplifiying candidate # 142.268 * * * * [progress]: [ 9349 / 9559 ] simplifiying candidate # 142.268 * * * * [progress]: [ 9350 / 9559 ] simplifiying candidate # 142.268 * * * * [progress]: [ 9351 / 9559 ] simplifiying candidate # 142.268 * * * * [progress]: [ 9352 / 9559 ] simplifiying candidate # 142.268 * * * * [progress]: [ 9353 / 9559 ] simplifiying candidate # 142.268 * * * * [progress]: [ 9354 / 9559 ] simplifiying candidate # 142.268 * * * * [progress]: [ 9355 / 9559 ] simplifiying candidate # 142.268 * * * * [progress]: [ 9356 / 9559 ] simplifiying candidate # 142.269 * * * * [progress]: [ 9357 / 9559 ] simplifiying candidate # 142.269 * * * * [progress]: [ 9358 / 9559 ] simplifiying candidate # 142.269 * * * * [progress]: [ 9359 / 9559 ] simplifiying candidate # 142.269 * * * * [progress]: [ 9360 / 9559 ] simplifiying candidate # 142.269 * * * * [progress]: [ 9361 / 9559 ] simplifiying candidate # 142.269 * * * * [progress]: [ 9362 / 9559 ] simplifiying candidate # 142.269 * * * * [progress]: [ 9363 / 9559 ] simplifiying candidate # 142.269 * * * * [progress]: [ 9364 / 9559 ] simplifiying candidate # 142.269 * * * * [progress]: [ 9365 / 9559 ] simplifiying candidate # 142.269 * * * * [progress]: [ 9366 / 9559 ] simplifiying candidate # 142.270 * * * * [progress]: [ 9367 / 9559 ] simplifiying candidate # 142.270 * * * * [progress]: [ 9368 / 9559 ] simplifiying candidate # 142.270 * * * * [progress]: [ 9369 / 9559 ] simplifiying candidate # 142.270 * * * * [progress]: [ 9370 / 9559 ] simplifiying candidate # 142.270 * * * * [progress]: [ 9371 / 9559 ] simplifiying candidate # 142.270 * * * * [progress]: [ 9372 / 9559 ] simplifiying candidate # 142.270 * * * * [progress]: [ 9373 / 9559 ] simplifiying candidate # 142.270 * * * * [progress]: [ 9374 / 9559 ] simplifiying candidate # 142.270 * * * * [progress]: [ 9375 / 9559 ] simplifiying candidate # 142.270 * * * * [progress]: [ 9376 / 9559 ] simplifiying candidate # 142.270 * * * * [progress]: [ 9377 / 9559 ] simplifiying candidate # 142.271 * * * * [progress]: [ 9378 / 9559 ] simplifiying candidate # 142.271 * * * * [progress]: [ 9379 / 9559 ] simplifiying candidate # 142.271 * * * * [progress]: [ 9380 / 9559 ] simplifiying candidate # 142.271 * * * * [progress]: [ 9381 / 9559 ] simplifiying candidate # 142.271 * * * * [progress]: [ 9382 / 9559 ] simplifiying candidate # 142.271 * * * * [progress]: [ 9383 / 9559 ] simplifiying candidate # 142.271 * * * * [progress]: [ 9384 / 9559 ] simplifiying candidate # 142.271 * * * * [progress]: [ 9385 / 9559 ] simplifiying candidate # 142.271 * * * * [progress]: [ 9386 / 9559 ] simplifiying candidate # 142.271 * * * * [progress]: [ 9387 / 9559 ] simplifiying candidate # 142.271 * * * * [progress]: [ 9388 / 9559 ] simplifiying candidate # 142.271 * * * * [progress]: [ 9389 / 9559 ] simplifiying candidate # 142.272 * * * * [progress]: [ 9390 / 9559 ] simplifiying candidate # 142.272 * * * * [progress]: [ 9391 / 9559 ] simplifiying candidate # 142.272 * * * * [progress]: [ 9392 / 9559 ] simplifiying candidate # 142.272 * * * * [progress]: [ 9393 / 9559 ] simplifiying candidate # 142.272 * * * * [progress]: [ 9394 / 9559 ] simplifiying candidate # 142.272 * * * * [progress]: [ 9395 / 9559 ] simplifiying candidate # 142.272 * * * * [progress]: [ 9396 / 9559 ] simplifiying candidate # 142.272 * * * * [progress]: [ 9397 / 9559 ] simplifiying candidate # 142.272 * * * * [progress]: [ 9398 / 9559 ] simplifiying candidate # 142.272 * * * * [progress]: [ 9399 / 9559 ] simplifiying candidate # 142.272 * * * * [progress]: [ 9400 / 9559 ] simplifiying candidate # 142.273 * * * * [progress]: [ 9401 / 9559 ] simplifiying candidate # 142.273 * * * * [progress]: [ 9402 / 9559 ] simplifiying candidate # 142.273 * * * * [progress]: [ 9403 / 9559 ] simplifiying candidate # 142.273 * * * * [progress]: [ 9404 / 9559 ] simplifiying candidate # 142.273 * * * * [progress]: [ 9405 / 9559 ] simplifiying candidate # 142.273 * * * * [progress]: [ 9406 / 9559 ] simplifiying candidate # 142.273 * * * * [progress]: [ 9407 / 9559 ] simplifiying candidate # 142.273 * * * * [progress]: [ 9408 / 9559 ] simplifiying candidate # 142.273 * * * * [progress]: [ 9409 / 9559 ] simplifiying candidate # 142.273 * * * * [progress]: [ 9410 / 9559 ] simplifiying candidate # 142.273 * * * * [progress]: [ 9411 / 9559 ] simplifiying candidate # 142.274 * * * * [progress]: [ 9412 / 9559 ] simplifiying candidate # 142.274 * * * * [progress]: [ 9413 / 9559 ] simplifiying candidate # 142.274 * * * * [progress]: [ 9414 / 9559 ] simplifiying candidate # 142.274 * * * * [progress]: [ 9415 / 9559 ] simplifiying candidate # 142.274 * * * * [progress]: [ 9416 / 9559 ] simplifiying candidate # 142.274 * * * * [progress]: [ 9417 / 9559 ] simplifiying candidate # 142.274 * * * * [progress]: [ 9418 / 9559 ] simplifiying candidate # 142.274 * * * * [progress]: [ 9419 / 9559 ] simplifiying candidate # 142.274 * * * * [progress]: [ 9420 / 9559 ] simplifiying candidate # 142.274 * * * * [progress]: [ 9421 / 9559 ] simplifiying candidate # 142.274 * * * * [progress]: [ 9422 / 9559 ] simplifiying candidate # 142.275 * * * * [progress]: [ 9423 / 9559 ] simplifiying candidate # 142.275 * * * * [progress]: [ 9424 / 9559 ] simplifiying candidate # 142.275 * * * * [progress]: [ 9425 / 9559 ] simplifiying candidate # 142.275 * * * * [progress]: [ 9426 / 9559 ] simplifiying candidate # 142.275 * * * * [progress]: [ 9427 / 9559 ] simplifiying candidate # 142.275 * * * * [progress]: [ 9428 / 9559 ] simplifiying candidate # 142.275 * * * * [progress]: [ 9429 / 9559 ] simplifiying candidate # 142.275 * * * * [progress]: [ 9430 / 9559 ] simplifiying candidate # 142.275 * * * * [progress]: [ 9431 / 9559 ] simplifiying candidate # 142.275 * * * * [progress]: [ 9432 / 9559 ] simplifiying candidate # 142.275 * * * * [progress]: [ 9433 / 9559 ] simplifiying candidate # 142.276 * * * * [progress]: [ 9434 / 9559 ] simplifiying candidate # 142.276 * * * * [progress]: [ 9435 / 9559 ] simplifiying candidate # 142.276 * * * * [progress]: [ 9436 / 9559 ] simplifiying candidate # 142.276 * * * * [progress]: [ 9437 / 9559 ] simplifiying candidate # 142.276 * * * * [progress]: [ 9438 / 9559 ] simplifiying candidate # 142.276 * * * * [progress]: [ 9439 / 9559 ] simplifiying candidate # 142.276 * * * * [progress]: [ 9440 / 9559 ] simplifiying candidate # 142.276 * * * * [progress]: [ 9441 / 9559 ] simplifiying candidate # 142.276 * * * * [progress]: [ 9442 / 9559 ] simplifiying candidate # 142.276 * * * * [progress]: [ 9443 / 9559 ] simplifiying candidate # 142.276 * * * * [progress]: [ 9444 / 9559 ] simplifiying candidate # 142.276 * * * * [progress]: [ 9445 / 9559 ] simplifiying candidate # 142.277 * * * * [progress]: [ 9446 / 9559 ] simplifiying candidate # 142.277 * * * * [progress]: [ 9447 / 9559 ] simplifiying candidate # 142.277 * * * * [progress]: [ 9448 / 9559 ] simplifiying candidate # 142.277 * * * * [progress]: [ 9449 / 9559 ] simplifiying candidate # 142.277 * * * * [progress]: [ 9450 / 9559 ] simplifiying candidate # 142.277 * * * * [progress]: [ 9451 / 9559 ] simplifiying candidate # 142.277 * * * * [progress]: [ 9452 / 9559 ] simplifiying candidate # 142.277 * * * * [progress]: [ 9453 / 9559 ] simplifiying candidate # 142.277 * * * * [progress]: [ 9454 / 9559 ] simplifiying candidate # 142.277 * * * * [progress]: [ 9455 / 9559 ] simplifiying candidate # 142.277 * * * * [progress]: [ 9456 / 9559 ] simplifiying candidate # 142.278 * * * * [progress]: [ 9457 / 9559 ] simplifiying candidate # 142.278 * * * * [progress]: [ 9458 / 9559 ] simplifiying candidate # 142.278 * * * * [progress]: [ 9459 / 9559 ] simplifiying candidate # 142.278 * * * * [progress]: [ 9460 / 9559 ] simplifiying candidate # 142.278 * * * * [progress]: [ 9461 / 9559 ] simplifiying candidate # 142.278 * * * * [progress]: [ 9462 / 9559 ] simplifiying candidate # 142.278 * * * * [progress]: [ 9463 / 9559 ] simplifiying candidate # 142.278 * * * * [progress]: [ 9464 / 9559 ] simplifiying candidate # 142.278 * * * * [progress]: [ 9465 / 9559 ] simplifiying candidate # 142.278 * * * * [progress]: [ 9466 / 9559 ] simplifiying candidate # 142.278 * * * * [progress]: [ 9467 / 9559 ] simplifiying candidate # 142.278 * * * * [progress]: [ 9468 / 9559 ] simplifiying candidate # 142.279 * * * * [progress]: [ 9469 / 9559 ] simplifiying candidate # 142.279 * * * * [progress]: [ 9470 / 9559 ] simplifiying candidate # 142.279 * * * * [progress]: [ 9471 / 9559 ] simplifiying candidate # 142.279 * * * * [progress]: [ 9472 / 9559 ] simplifiying candidate # 142.279 * * * * [progress]: [ 9473 / 9559 ] simplifiying candidate # 142.279 * * * * [progress]: [ 9474 / 9559 ] simplifiying candidate # 142.279 * * * * [progress]: [ 9475 / 9559 ] simplifiying candidate # 142.279 * * * * [progress]: [ 9476 / 9559 ] simplifiying candidate # 142.279 * * * * [progress]: [ 9477 / 9559 ] simplifiying candidate # 142.279 * * * * [progress]: [ 9478 / 9559 ] simplifiying candidate # 142.279 * * * * [progress]: [ 9479 / 9559 ] simplifiying candidate # 142.279 * * * * [progress]: [ 9480 / 9559 ] simplifiying candidate # 142.280 * * * * [progress]: [ 9481 / 9559 ] simplifiying candidate # 142.280 * * * * [progress]: [ 9482 / 9559 ] simplifiying candidate # 142.280 * * * * [progress]: [ 9483 / 9559 ] simplifiying candidate # 142.280 * * * * [progress]: [ 9484 / 9559 ] simplifiying candidate # 142.280 * * * * [progress]: [ 9485 / 9559 ] simplifiying candidate # 142.280 * * * * [progress]: [ 9486 / 9559 ] simplifiying candidate # 142.280 * * * * [progress]: [ 9487 / 9559 ] simplifiying candidate # 142.280 * * * * [progress]: [ 9488 / 9559 ] simplifiying candidate # 142.280 * * * * [progress]: [ 9489 / 9559 ] simplifiying candidate # 142.280 * * * * [progress]: [ 9490 / 9559 ] simplifiying candidate # 142.280 * * * * [progress]: [ 9491 / 9559 ] simplifiying candidate # 142.281 * * * * [progress]: [ 9492 / 9559 ] simplifiying candidate # 142.281 * * * * [progress]: [ 9493 / 9559 ] simplifiying candidate # 142.281 * * * * [progress]: [ 9494 / 9559 ] simplifiying candidate # 142.281 * * * * [progress]: [ 9495 / 9559 ] simplifiying candidate # 142.281 * * * * [progress]: [ 9496 / 9559 ] simplifiying candidate # 142.281 * * * * [progress]: [ 9497 / 9559 ] simplifiying candidate # 142.281 * * * * [progress]: [ 9498 / 9559 ] simplifiying candidate # 142.281 * * * * [progress]: [ 9499 / 9559 ] simplifiying candidate # 142.281 * * * * [progress]: [ 9500 / 9559 ] simplifiying candidate # 142.281 * * * * [progress]: [ 9501 / 9559 ] simplifiying candidate # 142.281 * * * * [progress]: [ 9502 / 9559 ] simplifiying candidate # 142.282 * * * * [progress]: [ 9503 / 9559 ] simplifiying candidate # 142.282 * * * * [progress]: [ 9504 / 9559 ] simplifiying candidate # 142.282 * * * * [progress]: [ 9505 / 9559 ] simplifiying candidate # 142.282 * * * * [progress]: [ 9506 / 9559 ] simplifiying candidate # 142.282 * * * * [progress]: [ 9507 / 9559 ] simplifiying candidate # 142.282 * * * * [progress]: [ 9508 / 9559 ] simplifiying candidate # 142.282 * * * * [progress]: [ 9509 / 9559 ] simplifiying candidate # 142.282 * * * * [progress]: [ 9510 / 9559 ] simplifiying candidate # 142.282 * * * * [progress]: [ 9511 / 9559 ] simplifiying candidate # 142.282 * * * * [progress]: [ 9512 / 9559 ] simplifiying candidate # 142.282 * * * * [progress]: [ 9513 / 9559 ] simplifiying candidate # 142.282 * * * * [progress]: [ 9514 / 9559 ] simplifiying candidate # 142.283 * * * * [progress]: [ 9515 / 9559 ] simplifiying candidate # 142.283 * * * * [progress]: [ 9516 / 9559 ] simplifiying candidate # 142.283 * * * * [progress]: [ 9517 / 9559 ] simplifiying candidate # 142.283 * * * * [progress]: [ 9518 / 9559 ] simplifiying candidate # 142.283 * * * * [progress]: [ 9519 / 9559 ] simplifiying candidate # 142.283 * * * * [progress]: [ 9520 / 9559 ] simplifiying candidate # 142.283 * * * * [progress]: [ 9521 / 9559 ] simplifiying candidate # 142.283 * * * * [progress]: [ 9522 / 9559 ] simplifiying candidate # 142.283 * * * * [progress]: [ 9523 / 9559 ] simplifiying candidate # 142.283 * * * * [progress]: [ 9524 / 9559 ] simplifiying candidate # 142.283 * * * * [progress]: [ 9525 / 9559 ] simplifiying candidate # 142.283 * * * * [progress]: [ 9526 / 9559 ] simplifiying candidate # 142.284 * * * * [progress]: [ 9527 / 9559 ] simplifiying candidate # 142.284 * * * * [progress]: [ 9528 / 9559 ] simplifiying candidate # 142.284 * * * * [progress]: [ 9529 / 9559 ] simplifiying candidate # 142.284 * * * * [progress]: [ 9530 / 9559 ] simplifiying candidate # 142.284 * * * * [progress]: [ 9531 / 9559 ] simplifiying candidate # 142.284 * * * * [progress]: [ 9532 / 9559 ] simplifiying candidate # 142.284 * * * * [progress]: [ 9533 / 9559 ] simplifiying candidate # 142.284 * * * * [progress]: [ 9534 / 9559 ] simplifiying candidate # 142.284 * * * * [progress]: [ 9535 / 9559 ] simplifiying candidate # 142.284 * * * * [progress]: [ 9536 / 9559 ] simplifiying candidate # 142.284 * * * * [progress]: [ 9537 / 9559 ] simplifiying candidate # 142.284 * * * * [progress]: [ 9538 / 9559 ] simplifiying candidate # 142.285 * * * * [progress]: [ 9539 / 9559 ] simplifiying candidate # 142.285 * * * * [progress]: [ 9540 / 9559 ] simplifiying candidate # 142.285 * * * * [progress]: [ 9541 / 9559 ] simplifiying candidate # 142.285 * * * * [progress]: [ 9542 / 9559 ] simplifiying candidate # 142.285 * * * * [progress]: [ 9543 / 9559 ] simplifiying candidate # 142.285 * * * * [progress]: [ 9544 / 9559 ] simplifiying candidate # 142.285 * * * * [progress]: [ 9545 / 9559 ] simplifiying candidate # 142.285 * * * * [progress]: [ 9546 / 9559 ] simplifiying candidate # 142.285 * * * * [progress]: [ 9547 / 9559 ] simplifiying candidate # 142.285 * * * * [progress]: [ 9548 / 9559 ] simplifiying candidate # 142.285 * * * * [progress]: [ 9549 / 9559 ] simplifiying candidate # 142.285 * * * * [progress]: [ 9550 / 9559 ] simplifiying candidate # 142.285 * * * * [progress]: [ 9551 / 9559 ] simplifiying candidate # 142.286 * * * * [progress]: [ 9552 / 9559 ] simplifiying candidate # 142.286 * * * * [progress]: [ 9553 / 9559 ] simplifiying candidate # 142.286 * * * * [progress]: [ 9554 / 9559 ] simplifiying candidate # 142.286 * * * * [progress]: [ 9555 / 9559 ] simplifiying candidate # 142.286 * * * * [progress]: [ 9556 / 9559 ] simplifiying candidate # 142.286 * * * * [progress]: [ 9557 / 9559 ] simplifiying candidate # 142.286 * * * * [progress]: [ 9558 / 9559 ] simplifiying candidate # 142.286 * * * * [progress]: [ 9559 / 9559 ] simplifiying candidate # 142.645 * [simplify]: Simplifying: (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k)))) (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k)))) (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k)))) (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k)))) (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k)))) (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k)))) (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (exp (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* l l) l)) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k)))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* l l) l)) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k)))) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* l l) l)) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k)))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* l l) l)) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k)))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* l l) l)) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k)))) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* l l) l)) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k)))) (/ (* (* (/ (/ k 1) l) (/ (/ k 1) l)) (/ (/ k 1) l)) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k)))) (/ (* (* (/ (/ k 1) l) (/ (/ k 1) l)) (/ (/ k 1) l)) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k)))) (/ (* (* (/ (/ k 1) l) (/ (/ k 1) l)) (/ (/ k 1) l)) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k)))) (* (cbrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (cbrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))))) (cbrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (* (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (sqrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (sqrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (- (/ (/ k 1) l)) (- (/ (/ 2 t) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (cbrt (/ (/ k 1) l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (cbrt (/ (/ k 1) l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (cbrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (sqrt (/ 2 t)) 1)) (/ (cbrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) 1) 1)) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (sqrt t)) 1)) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 1) 1)) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 1 (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 1 1)) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (cbrt (/ (/ k 1) l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 2 (sqrt (sin k)))) (/ (cbrt (/ (/ k 1) l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 2 1)) (/ (cbrt (/ (/ k 1) l)) (/ (/ 1 t) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k))) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 2 t)) (/ (cbrt (/ (/ k 1) l)) (/ 1 (sin k))) (/ (sqrt (/ (/ k 1) l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt (/ (/ k 1) l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (sqrt (/ (/ k 1) l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (sqrt (/ (/ k 1) l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (sqrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) 1)) (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) 1) 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (sqrt t)) 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 1) 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ 1 (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ 1 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ 2 (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (sqrt (/ (/ k 1) l)) (/ 2 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 t) (sin k))) (/ (sqrt (/ (/ k 1) l)) 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k))) (/ (sqrt (/ (/ k 1) l)) (/ 2 t)) (/ (sqrt (/ (/ k 1) l)) (/ 1 (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ 1 (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 1 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 2 1)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 2 t)) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ 1 (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (cbrt (/ k 1)) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (cbrt (/ k 1)) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (cbrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (cbrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 1) 1)) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 1 (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 1 1)) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (cbrt (/ k 1)) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 2 (sqrt (sin k)))) (/ (/ (cbrt (/ k 1)) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 2 1)) (/ (/ (cbrt (/ k 1)) l) (/ (/ 1 t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 2 t)) (/ (/ (cbrt (/ k 1)) l) (/ 1 (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ 1 (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 1 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 2 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 2 t)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 1 (sin k))) (/ (/ (sqrt (/ k 1)) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (sqrt (/ k 1)) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt (/ k 1)) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (sqrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (sqrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 1) 1)) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ 1 (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ 1 1)) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (sqrt (/ k 1)) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ 2 (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (sqrt (/ k 1)) 1) (/ 2 1)) (/ (/ (sqrt (/ k 1)) l) (/ (/ 1 t) (sin k))) (/ (/ (sqrt (/ k 1)) 1) 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (sqrt (/ k 1)) 1) (/ 2 t)) (/ (/ (sqrt (/ k 1)) l) (/ 1 (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ 1 (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 1)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 t)) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ 1 (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 1 (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 1 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 2 (sqrt (sin k)))) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 2 1)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 1 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 2 t)) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ 1 (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ 1 (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 1 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 2 1)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 2 t)) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ 1 (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 1) 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 1 (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 1 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 2 (sqrt (sin k)))) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 2 1)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 1 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 2 t)) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ 1 (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ 1 (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 1 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 2 1)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 2 t)) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ 1 (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (cbrt k) 1) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (cbrt k) 1) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (cbrt k) 1) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (cbrt k) 1) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 1) 1)) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 1 (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 1 1)) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (cbrt k) 1) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 2 (sqrt (sin k)))) (/ (/ (/ (cbrt k) 1) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 2 1)) (/ (/ (/ (cbrt k) 1) l) (/ (/ 1 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 2 t)) (/ (/ (/ (cbrt k) 1) l) (/ 1 (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ 1 (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 1)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 t)) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ 1 (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 1 (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 1 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 2 (sqrt (sin k)))) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 2 1)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 1 t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 2 t)) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ 1 (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ 1 (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 1 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 2 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 2 t)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 1 (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 1) 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 1 (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 1 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 2 (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 2 1)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 1 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 2 t)) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ 1 (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ 1 (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 1 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 t)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 1 (sin k))) (/ (/ (/ (sqrt k) 1) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ (sqrt k) 1) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ (sqrt k) 1) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ (sqrt k) 1) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 1) 1)) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ 1 (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ 1 1)) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ 2 (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ (sqrt k) 1) 1) (/ 2 1)) (/ (/ (/ (sqrt k) 1) l) (/ (/ 1 t) (sin k))) (/ (/ (/ (sqrt k) 1) 1) 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ (sqrt k) 1) 1) (/ 2 t)) (/ (/ (/ (sqrt k) 1) l) (/ 1 (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ 1 (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 1)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 t)) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ 1 (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k (cbrt 1)) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k (cbrt 1)) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) 1)) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 1 (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 1 1)) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (cbrt 1)) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 2 (sqrt (sin k)))) (/ (/ (/ k (cbrt 1)) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 2 1)) (/ (/ (/ k (cbrt 1)) l) (/ (/ 1 t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 2 t)) (/ (/ (/ k (cbrt 1)) l) (/ 1 (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ 1 (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 1 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 2 1)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 2 t)) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ 1 (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k (sqrt 1)) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k (sqrt 1)) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 1) 1)) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ 1 (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ 1 1)) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k (sqrt 1)) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ 2 (sqrt (sin k)))) (/ (/ (/ k (sqrt 1)) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ 1 (sqrt 1)) 1) (/ 2 1)) (/ (/ (/ k (sqrt 1)) l) (/ (/ 1 t) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 (sqrt 1)) 1) (/ 2 t)) (/ (/ (/ k (sqrt 1)) l) (/ 1 (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (/ k 1) (cbrt l)) (/ 1 (sin k))) (/ (/ (/ 1 1) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k 1) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ 1 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ 2 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ (/ 1 1) (sqrt l)) 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) (sqrt l)) (/ 2 t)) (/ (/ (/ k 1) (sqrt l)) (/ 1 (sin k))) (/ (/ (/ 1 1) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k 1) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 1) 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ (/ 1 1) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ (/ 1 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ (/ 1 1) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ (/ 1 1) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ (/ 1 1) 1)) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ 1 (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ 1 1)) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ (/ 1 1) 1) (/ 2 (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ (/ 1 1) 1) (/ 2 1)) (/ (/ (/ k 1) l) (/ (/ 1 t) (sin k))) (/ (/ (/ 1 1) 1) 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ 1 1) 1) (/ 2 t)) (/ (/ (/ k 1) l) (/ 1 (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (/ k 1) (cbrt l)) (/ 1 (sin k))) (/ (/ 1 (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k 1) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ 1 (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ 1 (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ 1 (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ 1 (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ 1 (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ 1 (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ 1 (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ 1 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ 1 (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ 1 (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ 1 (sqrt l)) (/ 2 1)) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ 1 (sqrt l)) 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ 1 (sqrt l)) (/ 2 t)) (/ (/ (/ k 1) (sqrt l)) (/ 1 (sin k))) (/ (/ 1 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k 1) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ 1 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ 1 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ 1 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ 1 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ 1 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ 1 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ 1 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ 1 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ 1 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ 1 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ 1 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ 1 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ 1 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ 1 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ 1 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ 1 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ 1 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ 1 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ 1 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ 1 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ 1 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ 1 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ 1 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ 1 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ 1 1) (/ (/ 1 1) 1)) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ 1 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ 1 1) (/ 1 (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ 1 1) (/ 1 1)) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ 1 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ 1 1) (/ 2 (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ 1 1) (/ 2 1)) (/ (/ (/ k 1) l) (/ (/ 1 t) (sin k))) (/ (/ 1 1) 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ 1 1) (/ 2 t)) (/ (/ (/ k 1) l) (/ 1 (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ 1 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k)))) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 1)) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 1 t) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (sin k))) (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 t)) (/ (/ (/ 1 1) (cbrt l)) (/ 1 (sin k))) (/ (/ k (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ k (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ k (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ k (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) t) (sin k))) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) t) (sin k))) (/ (/ k (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ k (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ k (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ (/ 1 1) 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ k (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ 1 (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ 1 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ k (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ k (sqrt l)) (/ 2 (sqrt (sin k)))) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ k (sqrt l)) (/ 2 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 t) (sin k))) (/ (/ k (sqrt l)) 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (sin k))) (/ (/ k (sqrt l)) (/ 2 t)) (/ (/ (/ 1 1) (sqrt l)) (/ 1 (sin k))) (/ (/ k 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ 1 1) l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ k 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ 1 1) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ 1 1) l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ k 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ k 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ k 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ 1 1) l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ k 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ k 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ k 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ 1 1) l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ k 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ k 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ k 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ 1 1) l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ k 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ k 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ k 1) (/ (/ 1 1) 1)) (/ (/ (/ 1 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ k 1) (/ 1 (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ k 1) (/ 1 1)) (/ (/ (/ 1 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ 1 1) l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ k 1) (/ 2 (sqrt (sin k)))) (/ (/ (/ 1 1) l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ k 1) (/ 2 1)) (/ (/ (/ 1 1) l) (/ (/ 1 t) (sin k))) (/ (/ k 1) 1) (/ (/ (/ 1 1) l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ 2 t)) (/ (/ (/ 1 1) l) (/ 1 (sin k))) (/ 1 (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k 1) l) (cbrt (/ (/ 2 t) (sin k)))) (/ 1 (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) l) (sqrt (/ (/ 2 t) (sin k)))) (/ 1 (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ 1 (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ 1 (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sin k))) (/ 1 (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ 1 (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ 1 (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sin k))) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sin k))) (/ 1 (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ 1 (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ 1 (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ 1 (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ 1 (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ 1 (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ 1 (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ 1 (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ 1 (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sin k))) (/ 1 (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ 1 (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ 1 (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sin k))) (/ 1 (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ 1 (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ 1 (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sin k))) (/ 1 (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k)))) (/ 1 (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ 1 (/ (/ 1 1) 1)) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ 1 (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k)))) (/ 1 (/ 1 (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k)))) (/ 1 (/ 1 1)) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ 1 (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 1 t) (cbrt (sin k)))) (/ 1 (/ 2 (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 1 t) (sqrt (sin k)))) (/ 1 (/ 2 1)) (/ (/ (/ k 1) l) (/ (/ 1 t) (sin k))) (/ 1 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ 1 (/ 2 t)) (/ (/ (/ k 1) l) (/ 1 (sin k))) (/ (/ k 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ 1 l) (cbrt (/ (/ 2 t) (sin k)))) (/ (/ k 1) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ 1 l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (cbrt (/ 2 t)) (cbrt (sin k)))) (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ 1 l) (/ (cbrt (/ 2 t)) (sqrt (sin k)))) (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ 1 l) (/ (cbrt (/ 2 t)) (sin k))) (/ (/ k 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (sqrt (/ 2 t)) (cbrt (sin k)))) (/ (/ k 1) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ 1 l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ k 1) (/ (sqrt (/ 2 t)) 1)) (/ (/ 1 l) (/ (sqrt (/ 2 t)) (sin k))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ 1 l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ 1 l) (/ (/ (cbrt 2) (cbrt t)) (sin k))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ 1 l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ 1 l) (/ (/ (cbrt 2) (sqrt t)) (sin k))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (/ (cbrt 2) t) (cbrt (sin k)))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ 1 l) (/ (/ (cbrt 2) t) (sqrt (sin k)))) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ 1 l) (/ (/ (cbrt 2) t) (sin k))) (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k)))) (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ 1 l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k)))) (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ 1 l) (/ (/ (sqrt 2) (cbrt t)) (sin k))) (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k)))) (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ 1 l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ 1 l) (/ (/ (sqrt 2) (sqrt t)) (sin k))) (/ (/ k 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (/ (sqrt 2) t) (cbrt (sin k)))) (/ (/ k 1) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ 1 l) (/ (/ (sqrt 2) t) (sqrt (sin k)))) (/ (/ k 1) (/ (/ (sqrt 2) 1) 1)) (/ (/ 1 l) (/ (/ (sqrt 2) t) (sin k))) (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (/ 2 (cbrt t)) (cbrt (sin k)))) (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ 1 l) (/ (/ 2 (cbrt t)) (sqrt (sin k)))) (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ 1 l) (/ (/ 2 (cbrt t)) (sin k))) (/ (/ k 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (/ 2 (sqrt t)) (cbrt (sin k)))) (/ (/ k 1) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ 1 l) (/ (/ 2 (sqrt t)) (sqrt (sin k)))) (/ (/ k 1) (/ (/ 1 (sqrt t)) 1)) (/ (/ 1 l) (/ (/ 2 (sqrt t)) (sin k))) (/ (/ k 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ k 1) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ 1 l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ k 1) (/ (/ 1 1) 1)) (/ (/ 1 l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (/ 2 t) (cbrt (sin k)))) (/ (/ k 1) (/ 1 (sqrt (sin k)))) (/ (/ 1 l) (/ (/ 2 t) (sqrt (sin k)))) (/ (/ k 1) (/ 1 1)) (/ (/ 1 l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ 1 l) (/ (/ 1 t) (cbrt (sin k)))) (/ (/ k 1) (/ 2 (sqrt (sin k)))) (/ (/ 1 l) (/ (/ 1 t) (sqrt (sin k)))) (/ (/ k 1) (/ 2 1)) (/ (/ 1 l) (/ (/ 1 t) (sin k))) (/ (/ k 1) 1) (/ (/ 1 l) (/ (/ 2 t) (sin k))) (/ (/ k 1) (/ 2 t)) (/ (/ 1 l) (/ 1 (sin k))) (/ 1 (/ (/ 2 t) (sin k))) (/ (/ (/ 2 t) (sin k)) (/ (/ k 1) l)) (/ (/ (/ k 1) l) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k))))) (/ (/ (/ k 1) l) (sqrt (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) l) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1)) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) 1)) (/ (/ (/ k 1) l) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) l) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1)) (/ (/ (/ k 1) l) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1)) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) 1)) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) 1) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) 1) 1)) (/ (/ (/ k 1) l) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 1 (* (cbrt t) (cbrt t))) 1)) (/ (/ (/ k 1) l) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 1 (sqrt t)) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 1 (sqrt t)) 1)) (/ (/ (/ k 1) l) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ (/ 1 1) (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ (/ 1 1) 1)) (/ (/ (/ k 1) l) (/ 1 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ 1 (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ 1 1)) (/ (/ (/ k 1) l) (/ 2 (* (cbrt (sin k)) (cbrt (sin k))))) (/ (/ (/ k 1) l) (/ 2 (sqrt (sin k)))) (/ (/ (/ k 1) l) (/ 2 1)) (/ (/ (/ k 1) l) 1) (/ (/ (/ k 1) l) (/ 2 t)) (/ (/ (/ 2 t) (sin k)) (cbrt (/ (/ k 1) l))) (/ (/ (/ 2 t) (sin k)) (sqrt (/ (/ k 1) l))) (/ (/ (/ 2 t) (sin k)) (/ (cbrt (/ k 1)) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (cbrt (/ k 1)) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (cbrt (/ k 1)) l)) (/ (/ (/ 2 t) (sin k)) (/ (sqrt (/ k 1)) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (sqrt (/ k 1)) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (sqrt (/ k 1)) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ (cbrt k) (cbrt 1)) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ (cbrt k) (cbrt 1)) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ (cbrt k) (cbrt 1)) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ (cbrt k) (sqrt 1)) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ (cbrt k) (sqrt 1)) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ (cbrt k) (sqrt 1)) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ (cbrt k) 1) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ (cbrt k) 1) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ (cbrt k) 1) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ (sqrt k) (cbrt 1)) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ (sqrt k) (cbrt 1)) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ (sqrt k) (cbrt 1)) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ (sqrt k) (sqrt 1)) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ (sqrt k) (sqrt 1)) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ (sqrt k) (sqrt 1)) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ (sqrt k) 1) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ (sqrt k) 1) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ (sqrt k) 1) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ k (cbrt 1)) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ k (cbrt 1)) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ k (cbrt 1)) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ k (sqrt 1)) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ k (sqrt 1)) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ k (sqrt 1)) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ k 1) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ k 1) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ k 1) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ k 1) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ k 1) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ k 1) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ 1 1) (cbrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ 1 1) (sqrt l))) (/ (/ (/ 2 t) (sin k)) (/ (/ 1 1) l)) (/ (/ (/ 2 t) (sin k)) (/ (/ k 1) l)) (/ (/ (/ 2 t) (sin k)) (/ 1 l)) (/ (/ (/ k 1) l) (/ 2 t)) (* (/ (/ 2 t) (sin k)) l) (- (- (log 2) (log t)) (log (sin k))) (- (log (/ 2 t)) (log (sin k))) (log (/ (/ 2 t) (sin k))) (exp (/ (/ 2 t) (sin k))) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k))) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))) (cbrt (/ (/ 2 t) (sin k))) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k))) (sqrt (/ (/ 2 t) (sin k))) (sqrt (/ (/ 2 t) (sin k))) (- (/ 2 t)) (- (sin k)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (cbrt (/ 2 t)) (cbrt (sin k))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))) (/ (cbrt (/ 2 t)) (sqrt (sin k))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1) (/ (cbrt (/ 2 t)) (sin k)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (sqrt (/ 2 t)) (cbrt (sin k))) (/ (sqrt (/ 2 t)) (sqrt (sin k))) (/ (sqrt (/ 2 t)) (sqrt (sin k))) (/ (sqrt (/ 2 t)) 1) (/ (sqrt (/ 2 t)) (sin k)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1) (/ (/ (cbrt 2) (cbrt t)) (sin k)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1) (/ (/ (cbrt 2) (sqrt t)) (sin k)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (cbrt 2) t) (cbrt (sin k))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))) (/ (/ (cbrt 2) t) (sqrt (sin k))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1) (/ (/ (cbrt 2) t) (sin k)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1) (/ (/ (sqrt 2) (cbrt t)) (sin k)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))) (/ (/ (sqrt 2) (sqrt t)) 1) (/ (/ (sqrt 2) (sqrt t)) (sin k)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ (sqrt 2) t) (cbrt (sin k))) (/ (/ (sqrt 2) 1) (sqrt (sin k))) (/ (/ (sqrt 2) t) (sqrt (sin k))) (/ (/ (sqrt 2) 1) 1) (/ (/ (sqrt 2) t) (sin k)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 2 (cbrt t)) (cbrt (sin k))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))) (/ (/ 2 (cbrt t)) (sqrt (sin k))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1) (/ (/ 2 (cbrt t)) (sin k)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 2 (sqrt t)) (cbrt (sin k))) (/ (/ 1 (sqrt t)) (sqrt (sin k))) (/ (/ 2 (sqrt t)) (sqrt (sin k))) (/ (/ 1 (sqrt t)) 1) (/ (/ 2 (sqrt t)) (sin k)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 2 t) (cbrt (sin k))) (/ (/ 1 1) (sqrt (sin k))) (/ (/ 2 t) (sqrt (sin k))) (/ (/ 1 1) 1) (/ (/ 2 t) (sin k)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 2 t) (cbrt (sin k))) (/ 1 (sqrt (sin k))) (/ (/ 2 t) (sqrt (sin k))) (/ 1 1) (/ (/ 2 t) (sin k)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 1 t) (cbrt (sin k))) (/ 2 (sqrt (sin k))) (/ (/ 1 t) (sqrt (sin k))) (/ 2 1) (/ (/ 1 t) (sin k)) (/ 1 (sin k)) (/ (sin k) (/ 2 t)) (/ (/ 2 t) (* (cbrt (sin k)) (cbrt (sin k)))) (/ (/ 2 t) (sqrt (sin k))) (/ (/ 2 t) 1) (/ (sin k) (cbrt (/ 2 t))) (/ (sin k) (sqrt (/ 2 t))) (/ (sin k) (/ (cbrt 2) (cbrt t))) (/ (sin k) (/ (cbrt 2) (sqrt t))) (/ (sin k) (/ (cbrt 2) t)) (/ (sin k) (/ (sqrt 2) (cbrt t))) (/ (sin k) (/ (sqrt 2) (sqrt t))) (/ (sin k) (/ (sqrt 2) t)) (/ (sin k) (/ 2 (cbrt t))) (/ (sin k) (/ 2 (sqrt t))) (/ (sin k) (/ 2 t)) (/ (sin k) (/ 2 t)) (/ (sin k) (/ 1 t)) (* (sin k) t) (- 1) (- (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k))))) (- (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k))))) (- (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k))))) (- (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k))))) (- (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k))))) (- (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k))))) (- (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k))))) (- (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k))))) (- (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k))))) (- (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k))))) (- (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k))))) (- (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k))))) (- (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))))) (- 0 (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k))))) (- 0 (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k))))) (- 0 (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k))))) (- 0 (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k))))) (- 0 (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k))))) (- 0 (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k))))) (- 0 (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k))))) (- 0 (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k))))) (- 0 (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k))))) (- 0 (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k))))) (- 0 (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k))))) (- 0 (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k))))) (- 0 (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))))) (- (log 1) (- (- (- (log k) 0) (log l)) (- (- (log 2) (log t)) (log (sin k))))) (- (log 1) (- (- (- (log k) 0) (log l)) (- (log (/ 2 t)) (log (sin k))))) (- (log 1) (- (- (- (log k) 0) (log l)) (log (/ (/ 2 t) (sin k))))) (- (log 1) (- (- (- (log k) (log 1)) (log l)) (- (- (log 2) (log t)) (log (sin k))))) (- (log 1) (- (- (- (log k) (log 1)) (log l)) (- (log (/ 2 t)) (log (sin k))))) (- (log 1) (- (- (- (log k) (log 1)) (log l)) (log (/ (/ 2 t) (sin k))))) (- (log 1) (- (- (log (/ k 1)) (log l)) (- (- (log 2) (log t)) (log (sin k))))) (- (log 1) (- (- (log (/ k 1)) (log l)) (- (log (/ 2 t)) (log (sin k))))) (- (log 1) (- (- (log (/ k 1)) (log l)) (log (/ (/ 2 t) (sin k))))) (- (log 1) (- (log (/ (/ k 1) l)) (- (- (log 2) (log t)) (log (sin k))))) (- (log 1) (- (log (/ (/ k 1) l)) (- (log (/ 2 t)) (log (sin k))))) (- (log 1) (- (log (/ (/ k 1) l)) (log (/ (/ 2 t) (sin k))))) (- (log 1) (log (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))))) (log (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))))) (exp (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))))) (/ (* (* 1 1) 1) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* l l) l)) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k))))) (/ (* (* 1 1) 1) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* l l) l)) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k))))) (/ (* (* 1 1) 1) (/ (/ (/ (* (* k k) k) (* (* 1 1) 1)) (* (* l l) l)) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k))))) (/ (* (* 1 1) 1) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* l l) l)) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k))))) (/ (* (* 1 1) 1) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* l l) l)) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k))))) (/ (* (* 1 1) 1) (/ (/ (* (* (/ k 1) (/ k 1)) (/ k 1)) (* (* l l) l)) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k))))) (/ (* (* 1 1) 1) (/ (* (* (/ (/ k 1) l) (/ (/ k 1) l)) (/ (/ k 1) l)) (/ (/ (* (* 2 2) 2) (* (* t t) t)) (* (* (sin k) (sin k)) (sin k))))) (/ (* (* 1 1) 1) (/ (* (* (/ (/ k 1) l) (/ (/ k 1) l)) (/ (/ k 1) l)) (/ (* (* (/ 2 t) (/ 2 t)) (/ 2 t)) (* (* (sin k) (sin k)) (sin k))))) (/ (* (* 1 1) 1) (/ (* (* (/ (/ k 1) l) (/ (/ k 1) l)) (/ (/ k 1) l)) (* (* (/ (/ 2 t) (sin k)) (/ (/ 2 t) (sin k))) (/ (/ 2 t) (sin k))))) (/ (* (* 1 1) 1) (* (* (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))))) (* (cbrt (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))))) (cbrt (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))))) (cbrt (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))))) (* (* (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))))) (sqrt (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))))) (sqrt (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))))) (- 1) (- (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (* (cbrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (cbrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (cbrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (sqrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (sqrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 1 1))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 2 1))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) 1)) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 2 t))) (/ (cbrt 1) (/ (cbrt (/ (/ k 1) l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ 1 1))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ 2 1))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) 1)) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (/ k 1) l)) (/ 2 t))) (/ (cbrt 1) (/ (sqrt (/ (/ k 1) l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) 1)) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 1 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 2 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) 1)) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 2 t))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 1 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 2 1))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) 1)) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 2 t))) (/ (cbrt 1) (/ (/ (cbrt (/ k 1)) l) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) 1)) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 1 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 2 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) 1)) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 2 t))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ 1 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ 2 1))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) 1)) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (sqrt (/ k 1)) 1) (/ 2 t))) (/ (cbrt 1) (/ (/ (sqrt (/ k 1)) l) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) 1)) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) 1)) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) 1)) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) 1)) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) 1)) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) 1)) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) 1)) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) 1)) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) 1)) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ (cbrt k) 1) l) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) 1)) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) 1)) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) 1)) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) 1)) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) 1)) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) 1)) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) 1)) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) 1)) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) 1)) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ (sqrt k) 1) 1) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ (sqrt k) 1) l) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) 1)) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) 1)) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) 1)) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ k (cbrt 1)) l) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) 1)) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) 1)) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) 1)) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 (sqrt 1)) 1) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ k (sqrt 1)) l) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) 1)) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) 1)) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) (sqrt l)) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) 1)) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ 1 1) 1) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) 1)) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ k 1) (cbrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) 1)) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 (sqrt l)) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ k 1) (sqrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) 1)) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ 1 1) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) 1)) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) 1)) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k (sqrt l)) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ 1 1))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ 2 1))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) 1)) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ 2 t))) (/ (cbrt 1) (/ (/ (/ 1 1) l) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ 1 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ 2 1))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 1)) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ 1 (/ 2 t))) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (cbrt 1) (/ (/ 1 l) (cbrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (cbrt 1) (/ (/ 1 l) (sqrt (/ (/ 2 t) (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ 1 l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ 1 l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (cbrt 1) (/ (/ 1 l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ 1 l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ 1 l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (sqrt (/ 2 t)) 1))) (/ (cbrt 1) (/ (/ 1 l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ (cbrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ (sqrt 2) 1) 1))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ (sqrt 2) t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ 1 (sqrt t)) 1))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ (/ 1 1) 1))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ 2 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ 1 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ 2 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ 1 1))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ 1 t) (cbrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ 2 (sqrt (sin k))))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ 1 t) (sqrt (sin k))))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ 2 1))) (/ (cbrt 1) (/ (/ 1 l) (/ (/ 1 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) 1)) (/ (cbrt 1) (/ (/ 1 l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) (/ 2 t))) (/ (cbrt 1) (/ (/ 1 l) (/ 1 (sin k)))) (/ (* (cbrt 1) (cbrt 1)) 1) (/ (cbrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ k 1) l)) (/ (cbrt 1) (/ 1 (/ (/ 2 t) (sin k)))) (/ (* (cbrt 1) (cbrt 1)) (/ (/ (/ k 1) l) (/ 2 t))) (/ (cbrt 1) (sin k)) (/ (sqrt 1) (* (cbrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (cbrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (cbrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (sqrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (sqrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 1 1))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 2 1))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) 1)) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 2 t))) (/ (sqrt 1) (/ (cbrt (/ (/ k 1) l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ 1 1))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ 2 1))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) 1)) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ 2 t))) (/ (sqrt 1) (/ (sqrt (/ (/ k 1) l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) 1)) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 1 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 2 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) 1)) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 2 t))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 1 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 2 1))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) 1)) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 2 t))) (/ (sqrt 1) (/ (/ (cbrt (/ k 1)) l) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) 1)) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 1 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 2 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) 1)) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 2 t))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ 1 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ 2 1))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) 1)) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) 1) (/ 2 t))) (/ (sqrt 1) (/ (/ (sqrt (/ k 1)) l) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) 1)) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) 1)) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) 1)) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) 1)) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) 1)) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) 1)) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) 1)) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) 1)) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) 1)) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ (cbrt k) 1) l) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) 1)) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) 1)) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) 1)) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) 1)) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) 1)) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) 1)) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) 1)) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) 1)) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) 1)) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) 1) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ (sqrt k) 1) l) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) 1)) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) 1)) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) 1)) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ k (cbrt 1)) l) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) 1)) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) 1)) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) 1)) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 (sqrt 1)) 1) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ k (sqrt 1)) l) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) 1)) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) 1)) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) 1)) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ 1 1) 1) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) 1)) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ k 1) (cbrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) 1)) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ 1 (sqrt l)) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ k 1) (sqrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ 1 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ 1 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ 1 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ 1 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 1) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ 1 1) 1)) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ 1 1) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) 1)) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ 1 1) (cbrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ k (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ k (sqrt l)) 1)) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ k (sqrt l)) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ 1 1) (sqrt l)) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ k 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ k 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ 1 1))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ 2 1))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ k 1) 1)) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ 2 t))) (/ (sqrt 1) (/ (/ (/ 1 1) l) (/ 1 (sin k)))) (/ (sqrt 1) (/ 1 (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ 1 (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ 1 (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ 1 (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ 1 (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ 1 (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ 1 (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ 1 (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ 1 (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ 1 (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ 1 (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ 1 (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ 1 (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ 1 (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ 1 (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ 1 (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ 1 (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ 1 (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ 1 (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ 1 (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ 1 (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ 1 (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ 1 (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ 1 (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ 1 (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ 1 (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ 1 (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ 1 (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ 1 (/ 1 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ 1 (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ 1 (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ 1 (/ 2 1))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ 1 1)) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ 1 (/ 2 t))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ 1 (sin k)))) (/ (sqrt 1) (/ (/ k 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ (sqrt 1) (/ (/ 1 l) (cbrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ k 1) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ 1 l) (sqrt (/ (/ 2 t) (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ 1 l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ (sqrt 1) (/ (/ 1 l) (/ (cbrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ 1 l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (sqrt (/ 2 t)) 1))) (/ (sqrt 1) (/ (/ 1 l) (/ (sqrt (/ 2 t)) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ (cbrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ (sqrt 2) 1) 1))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ (sqrt 2) t) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ 2 (cbrt t)) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ 1 (sqrt t)) 1))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ 2 (sqrt t)) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ 1 1) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ (/ 1 1) 1))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ 2 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ 1 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ 2 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ 1 1))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ 1 t) (cbrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ 2 (sqrt (sin k))))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ 1 t) (sqrt (sin k))))) (/ (sqrt 1) (/ (/ k 1) (/ 2 1))) (/ (sqrt 1) (/ (/ 1 l) (/ (/ 1 t) (sin k)))) (/ (sqrt 1) (/ (/ k 1) 1)) (/ (sqrt 1) (/ (/ 1 l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ k 1) (/ 2 t))) (/ (sqrt 1) (/ (/ 1 l) (/ 1 (sin k)))) (/ (sqrt 1) 1) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ k 1) l)) (/ (sqrt 1) (/ 1 (/ (/ 2 t) (sin k)))) (/ (sqrt 1) (/ (/ (/ k 1) l) (/ 2 t))) (/ (sqrt 1) (sin k)) (/ 1 (* (cbrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (cbrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))))) (/ 1 (cbrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))))) (/ 1 (sqrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))))) (/ 1 (sqrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 1) 1))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 1 1))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 2 1))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) 1)) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 2 t))) (/ 1 (/ (cbrt (/ (/ k 1) l)) (/ 1 (sin k)))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 1) 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ 1 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ 2 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (sqrt (/ (/ k 1) l)) 1)) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ 2 t))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ 1 (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ (cbrt (/ k 1)) (cbrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 1 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 2 1))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) 1)) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 2 t))) (/ 1 (/ (/ (cbrt (/ k 1)) (sqrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 1 1))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 2 1))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) 1)) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 2 t))) (/ 1 (/ (/ (cbrt (/ k 1)) l) (/ 1 (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ (sqrt (/ k 1)) (cbrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 1 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 2 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) 1)) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 2 t))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ 1 1))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ 2 1))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) 1)) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ 2 t))) (/ 1 (/ (/ (sqrt (/ k 1)) l) (/ 1 (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (cbrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) 1)) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 t))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) (sqrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 1 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 2 1))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) 1)) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 2 t))) (/ 1 (/ (/ (/ (cbrt k) (cbrt 1)) l) (/ 1 (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (cbrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 1 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 2 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) 1)) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 2 t))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) (sqrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 1 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 2 1))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) 1)) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 2 t))) (/ 1 (/ (/ (/ (cbrt k) (sqrt 1)) l) (/ 1 (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ (/ (cbrt k) 1) (cbrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 1 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 2 1))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) 1)) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 2 t))) (/ 1 (/ (/ (/ (cbrt k) 1) (sqrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 1 1))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 2 1))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) 1)) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 2 t))) (/ 1 (/ (/ (/ (cbrt k) 1) l) (/ 1 (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (cbrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) 1)) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 t))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) (sqrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 1 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 2 1))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) 1)) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 2 t))) (/ 1 (/ (/ (/ (sqrt k) (cbrt 1)) l) (/ 1 (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (cbrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 1 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 2 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) 1)) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 2 t))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 1 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 2 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) 1)) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 2 t))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) l) (/ 1 (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ (/ (sqrt k) 1) (cbrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 1 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) 1)) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 t))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ 1 1))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ 2 1))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) 1)) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ 2 t))) (/ 1 (/ (/ (/ (sqrt k) 1) l) (/ 1 (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ (/ k (cbrt 1)) (cbrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 1))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) 1)) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 t))) (/ 1 (/ (/ (/ k (cbrt 1)) (sqrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 1 1))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 2 1))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) 1)) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 2 t))) (/ 1 (/ (/ (/ k (cbrt 1)) l) (/ 1 (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ (/ k (sqrt 1)) (cbrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 1 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 2 1))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) 1)) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 2 t))) (/ 1 (/ (/ (/ k (sqrt 1)) (sqrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ 1 1))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ 2 1))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) 1)) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ 2 t))) (/ 1 (/ (/ (/ k (sqrt 1)) l) (/ 1 (sin k)))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ 1 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ 2 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) 1)) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ 2 t))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ (/ 1 1) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ k 1) l) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ 1 1) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 1) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ 1 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 1) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ 2 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ (/ 1 1) 1) 1)) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ 1 1) 1) (/ 2 t))) (/ 1 (/ (/ (/ k 1) l) (/ 1 (sin k)))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ (/ k 1) (cbrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ 1 (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ 1 (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ 1 (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ 1 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ 1 (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ 2 1))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ 1 (sqrt l)) 1)) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ 1 (sqrt l)) (/ 2 t))) (/ 1 (/ (/ (/ k 1) (sqrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ 1 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ 1 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ k 1) l) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ 1 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ 1 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ 1 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ 1 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ 1 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ 1 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ 1 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ 1 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ 1 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ 1 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ 1 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ 1 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ 1 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ 2 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ 1 1) 1)) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ 1 1) (/ 2 t))) (/ 1 (/ (/ (/ k 1) l) (/ 1 (sin k)))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ (/ 1 1) (cbrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ k (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ k (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ k (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ k (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ k (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ k (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ k (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ 1 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ k (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ 2 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ k (sqrt l)) 1)) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ k (sqrt l)) (/ 2 t))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ 1 (sin k)))) (/ 1 (/ (/ k 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ 1 1) l) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ k 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 1) l) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ 1 1) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ k 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ 1 1) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ k 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ k 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ k 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ 1 1))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ k 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ 2 1))) (/ 1 (/ (/ (/ 1 1) l) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ k 1) 1)) (/ 1 (/ (/ (/ 1 1) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ k 1) (/ 2 t))) (/ 1 (/ (/ (/ 1 1) l) (/ 1 (sin k)))) (/ 1 (/ 1 (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ 1 (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ k 1) l) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ 1 (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ 1 (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ 1 (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ 1 (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ 1 (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ 1 (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ 1 (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ 1 (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ 1 (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ 1 (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ 1 (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ 1 (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ 1 (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ 1 (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ 1 (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ 1 (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ 1 (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ 1 (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ 1 (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ 1 (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ 1 (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ 1 (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ 1 (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ 1 (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ 1 (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ 1 (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ 1 (/ 1 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ 1 (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ 1 (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ 1 (/ 2 1))) (/ 1 (/ (/ (/ k 1) l) (/ (/ 1 t) (sin k)))) (/ 1 (/ 1 1)) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ 1 (/ 2 t))) (/ 1 (/ (/ (/ k 1) l) (/ 1 (sin k)))) (/ 1 (/ (/ k 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ 1 l) (cbrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ k 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ 1 l) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 l) (/ (cbrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ 1 l) (/ (cbrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ 1 l) (/ (cbrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ k 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 l) (/ (sqrt (/ 2 t)) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 l) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ 1 l) (/ (sqrt (/ 2 t)) (sin k)))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 l) (/ (/ (cbrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ 1 l) (/ (/ (cbrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ 1 l) (/ (/ (cbrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 l) (/ (/ (cbrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 l) (/ (/ (cbrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ 1 l) (/ (/ (cbrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 l) (/ (/ (cbrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ 1 l) (/ (/ (cbrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ 1 l) (/ (/ (cbrt 2) t) (sin k)))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 l) (/ (/ (sqrt 2) (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ 1 l) (/ (/ (sqrt 2) (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ 1 l) (/ (/ (sqrt 2) (cbrt t)) (sin k)))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 l) (/ (/ (sqrt 2) (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 l) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ 1 l) (/ (/ (sqrt 2) (sqrt t)) (sin k)))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 l) (/ (/ (sqrt 2) t) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ 1 l) (/ (/ (sqrt 2) t) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ 1 l) (/ (/ (sqrt 2) t) (sin k)))) (/ 1 (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 l) (/ (/ 2 (cbrt t)) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ 1 l) (/ (/ 2 (cbrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ 1 l) (/ (/ 2 (cbrt t)) (sin k)))) (/ 1 (/ (/ k 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 l) (/ (/ 2 (sqrt t)) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 l) (/ (/ 2 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ 1 l) (/ (/ 2 (sqrt t)) (sin k)))) (/ 1 (/ (/ k 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ 1 l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ 1 l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ k 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 l) (/ (/ 2 t) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ 1 l) (/ (/ 2 t) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ 1 1))) (/ 1 (/ (/ 1 l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ k 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 l) (/ (/ 1 t) (cbrt (sin k))))) (/ 1 (/ (/ k 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ 1 l) (/ (/ 1 t) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ 2 1))) (/ 1 (/ (/ 1 l) (/ (/ 1 t) (sin k)))) (/ 1 (/ (/ k 1) 1)) (/ 1 (/ (/ 1 l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ k 1) (/ 2 t))) (/ 1 (/ (/ 1 l) (/ 1 (sin k)))) (/ 1 1) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ k 1) l)) (/ 1 (/ 1 (/ (/ 2 t) (sin k)))) (/ 1 (/ (/ (/ k 1) l) (/ 2 t))) (/ 1 (sin k)) (/ 1 (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (/ (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) 1) (/ 1 (* (cbrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))) (cbrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k)))))) (/ 1 (sqrt (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ (/ 1 1) 1))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 1 1))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 2 1))) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) 1)) (/ 1 (/ (* (cbrt (/ (/ k 1) l)) (cbrt (/ (/ k 1) l))) (/ 2 t))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ (/ 1 1) 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ 1 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ 2 1))) (/ 1 (/ (sqrt (/ (/ k 1) l)) 1)) (/ 1 (/ (sqrt (/ (/ k 1) l)) (/ 2 t))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 1 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 2 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) 1)) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) (sqrt l)) (/ 2 t))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 1 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 2 1))) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) 1)) (/ 1 (/ (/ (* (cbrt (/ k 1)) (cbrt (/ k 1))) 1) (/ 2 t))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ (sqrt (/ k 1)) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 1 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 2 1))) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) 1)) (/ 1 (/ (/ (sqrt (/ k 1)) (sqrt l)) (/ 2 t))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ 1 1))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ 2 1))) (/ 1 (/ (/ (sqrt (/ k 1)) 1) 1)) (/ 1 (/ (/ (sqrt (/ k 1)) 1) (/ 2 t))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) 1)) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 t))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 1 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 2 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) 1)) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (* (cbrt 1) (cbrt 1))) 1) (/ 2 t))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 1 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 2 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) 1)) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) (sqrt l)) (/ 2 t))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 1 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 2 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) 1)) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) (sqrt 1)) 1) (/ 2 t))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 1 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 2 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) 1)) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) (sqrt l)) (/ 2 t))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 1 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 2 1))) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) 1)) (/ 1 (/ (/ (/ (* (cbrt k) (cbrt k)) 1) 1) (/ 2 t))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) 1)) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 t))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 1 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 2 1))) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) 1)) (/ 1 (/ (/ (/ (sqrt k) (* (cbrt 1) (cbrt 1))) 1) (/ 2 t))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 1 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 2 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) 1)) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) (sqrt l)) (/ 2 t))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 1 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 2 1))) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) 1)) (/ 1 (/ (/ (/ (sqrt k) (sqrt 1)) 1) (/ 2 t))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ (/ (sqrt k) 1) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 1 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 1))) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) 1)) (/ 1 (/ (/ (/ (sqrt k) 1) (sqrt l)) (/ 2 t))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ 1 1))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ 2 1))) (/ 1 (/ (/ (/ (sqrt k) 1) 1) 1)) (/ 1 (/ (/ (/ (sqrt k) 1) 1) (/ 2 t))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 1 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) 1)) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) (sqrt l)) (/ 2 t))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 1 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 2 1))) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) 1)) (/ 1 (/ (/ (/ 1 (* (cbrt 1) (cbrt 1))) 1) (/ 2 t))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ (/ 1 (sqrt 1)) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 1 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 2 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) 1)) (/ 1 (/ (/ (/ 1 (sqrt 1)) (sqrt l)) (/ 2 t))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ 1 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ 2 1))) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) 1)) (/ 1 (/ (/ (/ 1 (sqrt 1)) 1) (/ 2 t))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ (/ 1 1) (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ 1 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ 2 1))) (/ 1 (/ (/ (/ 1 1) (sqrt l)) 1)) (/ 1 (/ (/ (/ 1 1) (sqrt l)) (/ 2 t))) (/ 1 (/ (/ (/ 1 1) 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ (/ 1 1) 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ (/ 1 1) 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ (/ 1 1) 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ 1 1))) (/ 1 (/ (/ (/ 1 1) 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ (/ 1 1) 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ (/ 1 1) 1) (/ 2 1))) (/ 1 (/ (/ (/ 1 1) 1) 1)) (/ 1 (/ (/ (/ 1 1) 1) (/ 2 t))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ 1 (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ 1 (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ 1 (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ 1 (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ 1 (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ 1 1))) (/ 1 (/ (/ 1 (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ 1 (sqrt l)) (/ 2 1))) (/ 1 (/ (/ 1 (sqrt l)) 1)) (/ 1 (/ (/ 1 (sqrt l)) (/ 2 t))) (/ 1 (/ (/ 1 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ 1 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ 1 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ 1 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ 1 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ 1 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ 1 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ 1 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ 1 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ 1 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ 1 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ 1 1))) (/ 1 (/ (/ 1 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ 1 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ 1 1) (/ 2 1))) (/ 1 (/ (/ 1 1) 1)) (/ 1 (/ (/ 1 1) (/ 2 t))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ (/ 1 1) 1))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ 1 1))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 1))) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) 1)) (/ 1 (/ (/ k (* (cbrt l) (cbrt l))) (/ 2 t))) (/ 1 (/ (/ k (sqrt l)) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ k (sqrt l)) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ k (sqrt l)) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (sqrt l)) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ k (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ k (sqrt l)) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ k (sqrt l)) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ (/ 1 1) 1))) (/ 1 (/ (/ k (sqrt l)) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (sqrt l)) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ 1 1))) (/ 1 (/ (/ k (sqrt l)) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k (sqrt l)) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ k (sqrt l)) (/ 2 1))) (/ 1 (/ (/ k (sqrt l)) 1)) (/ 1 (/ (/ k (sqrt l)) (/ 2 t))) (/ 1 (/ (/ k 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ k 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ k 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ k 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ k 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ k 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ 1 1))) (/ 1 (/ (/ k 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ 2 1))) (/ 1 (/ (/ k 1) 1)) (/ 1 (/ (/ k 1) (/ 2 t))) (/ 1 (/ 1 (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ 1 (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ 1 (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ 1 (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ 1 (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ 1 (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ 1 (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ 1 (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ 1 (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ 1 (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ 1 (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ 1 (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ 1 (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ 1 (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ 1 (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ 1 (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ 1 (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ 1 (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ 1 (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ 1 (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ 1 (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ 1 (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ 1 (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ 1 (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ 1 (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ 1 (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ 1 (/ (/ 1 1) 1))) (/ 1 (/ 1 (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ 1 (/ 1 (sqrt (sin k))))) (/ 1 (/ 1 (/ 1 1))) (/ 1 (/ 1 (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ 1 (/ 2 (sqrt (sin k))))) (/ 1 (/ 1 (/ 2 1))) (/ 1 (/ 1 1)) (/ 1 (/ 1 (/ 2 t))) (/ 1 (/ (/ k 1) (* (cbrt (/ (/ 2 t) (sin k))) (cbrt (/ (/ 2 t) (sin k)))))) (/ 1 (/ (/ k 1) (sqrt (/ (/ 2 t) (sin k))))) (/ 1 (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (* (cbrt (/ 2 t)) (cbrt (/ 2 t))) 1))) (/ 1 (/ (/ k 1) (/ (sqrt (/ 2 t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ (sqrt (/ 2 t)) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (sqrt (/ 2 t)) 1))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) (sqrt t)) 1))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (* (cbrt 2) (cbrt 2)) 1) 1))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) (sqrt t)) 1))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) 1) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ (sqrt 2) 1) 1))) (/ 1 (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ 1 (* (cbrt t) (cbrt t))) 1))) (/ 1 (/ (/ k 1) (/ (/ 1 (sqrt t)) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ (/ 1 (sqrt t)) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ 1 (sqrt t)) 1))) (/ 1 (/ (/ k 1) (/ (/ 1 1) (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ (/ 1 1) (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ (/ 1 1) 1))) (/ 1 (/ (/ k 1) (/ 1 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ 1 (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ 1 1))) (/ 1 (/ (/ k 1) (/ 2 (* (cbrt (sin k)) (cbrt (sin k)))))) (/ 1 (/ (/ k 1) (/ 2 (sqrt (sin k))))) (/ 1 (/ (/ k 1) (/ 2 1))) (/ 1 (/ (/ k 1) 1)) (/ 1 (/ (/ k 1) (/ 2 t))) (/ 1 1) (/ 1 (/ (/ k 1) l)) (/ 1 (/ (/ (/ k 1) l) (/ 2 t))) (/ (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (cbrt 1)) (/ (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) (sqrt 1)) (/ (/ (/ (/ k 1) l) (/ (/ 2 t) (sin k))) 1) (/ 1 (/ (/ k 1) l)) (- (log l) (log (tan k))) (log (/ l (tan k))) (exp (/ l (tan k))) (/ (* (* l l) l) (* (* (tan k) (tan k)) (tan k))) (* (cbrt (/ l (tan k))) (cbrt (/ l (tan k)))) (cbrt (/ l (tan k))) (* (* (/ l (tan k)) (/ l (tan k))) (/ l (tan k))) (sqrt (/ l (tan k))) (sqrt (/ l (tan k))) (- l) (- (tan k)) (/ (* (cbrt l) (cbrt l)) (* (cbrt (tan k)) (cbrt (tan k)))) (/ (cbrt l) (cbrt (tan k))) (/ (* (cbrt l) (cbrt l)) (sqrt (tan k))) (/ (cbrt l) (sqrt (tan k))) (/ (* (cbrt l) (cbrt l)) 1) (/ (cbrt l) (tan k)) (/ (sqrt l) (* (cbrt (tan k)) (cbrt (tan k)))) (/ (sqrt l) (cbrt (tan k))) (/ (sqrt l) (sqrt (tan k))) (/ (sqrt l) (sqrt (tan k))) (/ (sqrt l) 1) (/ (sqrt l) (tan k)) (/ 1 (* (cbrt (tan k)) (cbrt (tan k)))) (/ l (cbrt (tan k))) (/ 1 (sqrt (tan k))) (/ l (sqrt (tan k))) (/ 1 1) (/ l (tan k)) (/ 1 (tan k)) (/ (tan k) l) (/ l (* (cbrt (tan k)) (cbrt (tan k)))) (/ l (sqrt (tan k))) (/ l 1) (/ (tan k) (cbrt l)) (/ (tan k) (sqrt l)) (/ (tan k) l) (/ l (sin k)) (- (* 1/2 (/ (* t (pow k 2)) l)) (* 1/12 (/ (* t (pow k 4)) l))) (* 1/2 (/ (* t (* (sin k) k)) l)) (* 1/2 (/ (* t (* (sin k) k)) l)) (+ (* 2 (/ 1 (* t k))) (* 1/3 (/ k t))) (/ 2 (* t (sin k))) (/ 2 (* t (sin k))) (+ (* 2 (/ l (* t (pow k 2)))) (* 1/3 (/ l t))) (* 2 (/ l (* t (* (sin k) k)))) (* 2 (/ l (* t (* (sin k) k)))) (- (/ l k) (* 1/3 (* l k))) (/ (* l (cos k)) (sin k)) (/ (* l (cos k)) (sin k)) 143.158 * * [simplify]: iteration 1: (13808 enodes)