11.911 * [progress]: [Phase 1 of 3] Setting up.
0.001 * * * [progress]: [1/2] Preparing points
0.055 * * * [progress]: [2/2] Setting up program.
0.059 * [progress]: [Phase 2 of 3] Improving.
0.059 * [simplify]: Simplifying using #<procedure:simplify-batch-egg> :
  (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))
0.061 * * [simplify]: iteration  0 :  24  enodes  (cost  7 )
0.062 * * [simplify]: iteration  1 :  48  enodes  (cost  7 )
0.064 * * [simplify]: iteration  2 :  96  enodes  (cost  6 )
0.066 * * [simplify]: iteration  3 :  256  enodes  (cost  6 )
0.071 * * [simplify]: iteration  4 :  891  enodes  (cost  6 )
0.091 * * [simplify]: iteration  5 :  3963  enodes  (cost  6 )
0.167 * * [simplify]: iteration  6 :  5002  enodes  (cost  6 )
0.168 * [simplify]: Simplified to:
  (* (/ (pow k m) (+ (* k (+ 10.0 k)) 1.0)) a)
0.177 * * [progress]: iteration 1 / 4
0.177 * * * [progress]: picking best candidate
0.185 * * * * [pick]: Picked  #<alt (λ (a k m) (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k))))>
0.185 * * * [progress]: localizing error
0.195 * * * [progress]: generating rewritten candidates
0.195 * * * * [progress]: [ 1 / 4 ] rewriting at (2)
0.204 * * * * [progress]: [ 2 / 4 ] rewriting at (2 2)
0.209 * * * * [progress]: [ 3 / 4 ] rewriting at (2 1)
0.214 * * * * [progress]: [ 4 / 4 ] rewriting at (2 2 1)
0.219 * * * [progress]: generating series expansions
0.219 * * * * [progress]: [ 1 / 4 ] generating series at (2)
0.220 * [approximate]: Approximating (/ (* a (pow k m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in (a k m) around 0
0.228 * [taylor]: Taking taylor expansion of (/ (* a (pow k m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in k
0.230 * [taylor]: Taking taylor expansion of (/ (* a (pow k m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in m
0.236 * [taylor]: Taking taylor expansion of (/ (* a (pow k m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in k
0.236 * [taylor]: Taking taylor expansion of (/ (* a (pow k m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in m
0.240 * [taylor]: Taking taylor expansion of (/ (* a (pow k m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in m
0.244 * [approximate]: Approximating (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in (a k m) around 0
0.253 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in k
0.255 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in m
0.265 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in k
0.266 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in m
0.272 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in m
0.279 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in k
0.280 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in m
0.280 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in m
0.287 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in m
0.289 * [approximate]: Approximating (* -1 (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in (a k m) around 0
0.300 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in k
0.306 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in m
0.314 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in k
0.315 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in m
0.323 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in m
0.337 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in k
0.337 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in m
0.337 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in m
0.354 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in m
0.359 * * * * [progress]: [ 2 / 4 ] generating series at (2 2)
0.359 * [approximate]: Approximating (+ (* 10.0 k) (+ (pow k 2) 1.0)) in (k) around 0
0.364 * [approximate]: Approximating (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) in (k) around 0
0.372 * [approximate]: Approximating (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))) in (k) around 0
0.381 * * * * [progress]: [ 3 / 4 ] generating series at (2 1)
0.382 * [approximate]: Approximating (* a (pow k m)) in (a k m) around 0
0.384 * [taylor]: Taking taylor expansion of (* a (pow k m)) in k
0.384 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
0.385 * [taylor]: Taking taylor expansion of (* a (pow k m)) in k
0.386 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
0.387 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
0.390 * [taylor]: Taking taylor expansion of (* a (pow k m)) in k
0.390 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
0.392 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
0.392 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
0.398 * [taylor]: Taking taylor expansion of (* a (pow k m)) in k
0.398 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
0.398 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
0.402 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
0.402 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
0.402 * [approximate]: Approximating (/ (pow (/ 1 k) (/ 1 m)) a) in (a k m) around 0
0.404 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in k
0.406 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in m
0.408 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in k
0.408 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in m
0.410 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in m
0.414 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in k
0.414 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in m
0.414 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in m
0.418 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in m
0.418 * [approximate]: Approximating (* -1 (/ (pow (/ -1 k) (/ -1 m)) a)) in (a k m) around 0
0.427 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) a)) in k
0.431 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) a)) in m
0.436 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) a)) in k
0.436 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) a)) in m
0.441 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) a)) in m
0.447 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) a)) in k
0.447 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) a)) in m
0.447 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) a)) in m
0.453 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) a)) in m
0.454 * * * * [progress]: [ 4 / 4 ] generating series at (2 2 1)
0.454 * [approximate]: Approximating (+ (* 10.0 k) 1.0) in (k) around 0
0.464 * [approximate]: Approximating (+ (* 10.0 (/ 1 k)) 1.0) in (k) around 0
0.478 * [approximate]: Approximating (- 1.0 (* 10.0 (/ 1 k))) in (k) around 0
0.495 * * * [progress]: simplifying candidates
0.497 * [simplify]: Simplifying using #<procedure:simplify-batch-egg> :
  (- (+ (log a) (* (log k) m)) (log (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (- (+ (log a) (* (log k) m)) (log (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (- (+ (log a) (log (pow k m))) (log (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (- (log (* a (pow k m))) (log (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (log (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (exp (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (* (* (* a a) a) (* (* (pow k m) (pow k m)) (pow k m))) (* (* (+ (+ 1.0 (* 10.0 k)) (* k k)) (+ (+ 1.0 (* 10.0 k)) (* k k))) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (* (* (* a (pow k m)) (* a (pow k m))) (* a (pow k m))) (* (* (+ (+ 1.0 (* 10.0 k)) (* k k)) (+ (+ 1.0 (* 10.0 k)) (* k k))) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (* (cbrt (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (cbrt (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (cbrt (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (* (* (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k))) (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (sqrt (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (sqrt (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (neg (* a (pow k m)))
  (neg (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (/ a (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (/ (pow k m) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ a (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (pow k m) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ a 1)
  (/ (pow k m) (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (/ 1 (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (* a (pow k m)))
  (/ (* a (pow k m)) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (/ (* a (pow k m)) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (* a (pow k m)) 1)
  (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow k m))
  (/ (* a (pow k m)) (+ (pow (+ 1.0 (* 10.0 k)) 3) (pow (* k k) 3)))
  (/ (* a (pow k m)) (- (* (+ 1.0 (* 10.0 k)) (+ 1.0 (* 10.0 k))) (* (* k k) (* k k))))
  (* (* (exp 1.0) (exp (* 10.0 k))) (exp (* k k)))
  (* (exp (+ 1.0 (* 10.0 k))) (exp (* k k)))
  (log (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (exp (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (* (* (+ (+ 1.0 (* 10.0 k)) (* k k)) (+ (+ 1.0 (* 10.0 k)) (* k k))) (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (+ (pow (+ 1.0 (* 10.0 k)) 3) (pow (* k k) 3))
  (+ (* (+ 1.0 (* 10.0 k)) (+ 1.0 (* 10.0 k))) (- (* (* k k) (* k k)) (* (+ 1.0 (* 10.0 k)) (* k k))))
  (- (* (+ 1.0 (* 10.0 k)) (+ 1.0 (* 10.0 k))) (* (* k k) (* k k)))
  (- (+ 1.0 (* 10.0 k)) (* k k))
  (+ (* 10.0 k) (* k k))
  (+ (log a) (* (log k) m))
  (+ (log a) (* (log k) m))
  (+ (log a) (log (pow k m)))
  (log (* a (pow k m)))
  (exp (* a (pow k m)))
  (* (* (* a a) a) (* (* (pow k m) (pow k m)) (pow k m)))
  (* (cbrt (* a (pow k m))) (cbrt (* a (pow k m))))
  (cbrt (* a (pow k m)))
  (* (* (* a (pow k m)) (* a (pow k m))) (* a (pow k m)))
  (sqrt (* a (pow k m)))
  (sqrt (* a (pow k m)))
  (* (sqrt a) (pow (sqrt k) m))
  (* (sqrt a) (pow (sqrt k) m))
  (* (sqrt a) (sqrt (pow k m)))
  (* (sqrt a) (sqrt (pow k m)))
  (* (sqrt a) (pow k (/ m 2)))
  (* (sqrt a) (pow k (/ m 2)))
  (* a (pow (* (cbrt k) (cbrt k)) m))
  (* a (pow (sqrt k) m))
  (* a (pow 1 m))
  (* a (* (cbrt (pow k m)) (cbrt (pow k m))))
  (* a (sqrt (pow k m)))
  (* a 1)
  (* a (pow k (/ m 2)))
  (* (cbrt a) (pow k m))
  (* (sqrt a) (pow k m))
  (* a (pow k m))
  (* (exp 1.0) (exp (* 10.0 k)))
  (log (+ 1.0 (* 10.0 k)))
  (exp (+ 1.0 (* 10.0 k)))
  (* (cbrt (+ 1.0 (* 10.0 k))) (cbrt (+ 1.0 (* 10.0 k))))
  (cbrt (+ 1.0 (* 10.0 k)))
  (* (* (+ 1.0 (* 10.0 k)) (+ 1.0 (* 10.0 k))) (+ 1.0 (* 10.0 k)))
  (sqrt (+ 1.0 (* 10.0 k)))
  (sqrt (+ 1.0 (* 10.0 k)))
  (+ (pow 1.0 3) (pow (* 10.0 k) 3))
  (+ (* 1.0 1.0) (- (* (* 10.0 k) (* 10.0 k)) (* 1.0 (* 10.0 k))))
  (- (* 1.0 1.0) (* (* 10.0 k) (* 10.0 k)))
  (- 1.0 (* 10.0 k))
  (- (+ (* 1.0 (* a (* m (log k)))) (* 1.0 a)) (* 10.0 (* k a)))
  (- (+ (/ (* a (exp (* -1 (* m (log (/ 1 k)))))) (pow k 2)) (* 99.0 (/ (* a (exp (* -1 (* m (log (/ 1 k)))))) (pow k 4)))) (* 10.0 (/ (* a (exp (* -1 (* m (log (/ 1 k)))))) (pow k 3))))
  (- (+ (* 99.0 (/ (* a (exp (* m (- (log -1) (log (/ -1 k)))))) (pow k 4))) (/ (* a (exp (* m (- (log -1) (log (/ -1 k)))))) (pow k 2))) (* 10.0 (/ (* a (exp (* m (- (log -1) (log (/ -1 k)))))) (pow k 3))))
  (+ (* 10.0 k) (+ (pow k 2) 1.0))
  (+ (* 10.0 k) (+ (pow k 2) 1.0))
  (+ (* 10.0 k) (+ (pow k 2) 1.0))
  (+ (* a (* m (log k))) a)
  (* a (exp (* -1 (* m (log (/ 1 k))))))
  (* a (exp (* m (- (log -1) (log (/ -1 k))))))
  (+ (* 10.0 k) 1.0)
  (+ (* 10.0 k) 1.0)
  (+ (* 10.0 k) 1.0)
0.502 * * [simplify]: iteration  0 :  457  enodes  (cost  599 )
0.511 * * [simplify]: iteration  1 :  2146  enodes  (cost  533 )
0.549 * * [simplify]: iteration  2 :  5003  enodes  (cost  526 )
0.558 * [simplify]: Simplified to:
  (log (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (log (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (log (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (log (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (log (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (pow (exp (/ a (+ 1.0 (* k (+ 10.0 k))))) (pow k m))
  (pow (/ (pow k m) (/ (+ 1.0 (* k (+ 10.0 k))) a)) 3)
  (pow (/ (pow k m) (/ (+ 1.0 (* k (+ 10.0 k))) a)) 3)
  (* (cbrt (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (cbrt (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (cbrt (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (pow (/ (pow k m) (/ (+ 1.0 (* k (+ 10.0 k))) a)) 3)
  (sqrt (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (sqrt (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (neg (* a (pow k m)))
  (neg (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (/ a (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (/ (pow k m) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ a (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (pow k m) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  a
  (/ (pow k m) (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (/ 1 (+ 1.0 (* k (+ 10.0 k))))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))
  (/ (* a (pow k m)) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (/ (* a (pow k m)) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (* a (pow k m))
  (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow k m))
  (/ (* a (pow k m)) (+ (pow (+ 1.0 (* 10.0 k)) 3) (pow (* k k) 3)))
  (* (/ (pow k m) (* (+ (* k (- 10.0 k)) 1.0) (+ 1.0 (* k (+ 10.0 k))))) a)
  (exp (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (exp (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (log (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (exp (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (pow (+ 1.0 (* k (+ 10.0 k))) 3)
  (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (+ (pow (+ 1.0 (* 10.0 k)) 3) (pow (* k k) 3))
  (+ (* (pow k 2) (- (pow k 2) (+ 1.0 (* 10.0 k)))) (* (+ 1.0 (* 10.0 k)) (+ 1.0 (* 10.0 k))))
  (* (+ (* k (- 10.0 k)) 1.0) (+ 1.0 (* k (+ 10.0 k))))
  (+ (* k (- 10.0 k)) 1.0)
  (* k (+ 10.0 k))
  (log (* a (pow k m)))
  (log (* a (pow k m)))
  (log (* a (pow k m)))
  (log (* a (pow k m)))
  (exp (* a (pow k m)))
  (pow (* a (pow k m)) 3)
  (* (cbrt (* a (pow k m))) (cbrt (* a (pow k m))))
  (cbrt (* a (pow k m)))
  (pow (* a (pow k m)) 3)
  (sqrt (* a (pow k m)))
  (sqrt (* a (pow k m)))
  (* (sqrt a) (pow (sqrt k) m))
  (* (sqrt a) (pow (sqrt k) m))
  (* (sqrt a) (sqrt (pow k m)))
  (* (sqrt a) (sqrt (pow k m)))
  (* (sqrt a) (pow k (/ m 2)))
  (* (sqrt a) (pow k (/ m 2)))
  (* a (pow (* (cbrt k) (cbrt k)) m))
  (* a (pow (sqrt k) m))
  a
  (* a (* (cbrt (pow k m)) (cbrt (pow k m))))
  (* a (sqrt (pow k m)))
  a
  (* a (pow k (/ m 2)))
  (* (cbrt a) (pow k m))
  (* (sqrt a) (pow k m))
  (* a (pow k m))
  (exp (+ 1.0 (* 10.0 k)))
  (log (+ 1.0 (* 10.0 k)))
  (exp (+ 1.0 (* 10.0 k)))
  (* (cbrt (+ 1.0 (* 10.0 k))) (cbrt (+ 1.0 (* 10.0 k))))
  (cbrt (+ 1.0 (* 10.0 k)))
  (pow (+ 1.0 (* 10.0 k)) 3)
  (sqrt (+ 1.0 (* 10.0 k)))
  (sqrt (+ 1.0 (* 10.0 k)))
  (+ (pow 1.0 3) (pow (* 10.0 k) 3))
  (+ (* (* 10.0 k) (- (* 10.0 k) 1.0)) (* 1.0 1.0))
  (- (* 1.0 1.0) (* (* 10.0 k) (* 10.0 k)))
  (- 1.0 (* 10.0 k))
  (+ (* a (- 1.0 (* 10.0 k))) (* 1.0 (* a (* m (log k)))))
  (- (+ (/ (* a (exp (* -1 (* m (log (/ 1 k)))))) (pow k 2)) (* 99.0 (/ (* a (exp (* -1 (* m (log (/ 1 k)))))) (pow k 4)))) (* 10.0 (/ (* a (exp (* -1 (* m (log (/ 1 k)))))) (pow k 3))))
  (- (+ (* 99.0 (/ (* a (exp (* m (- (log -1) (log (/ -1 k)))))) (pow k 4))) (/ (* a (exp (* m (- (log -1) (log (/ -1 k)))))) (pow k 2))) (* 10.0 (/ (* a (exp (* m (- (log -1) (log (/ -1 k)))))) (pow k 3))))
  (+ 1.0 (* k (+ 10.0 k)))
  (+ 1.0 (* k (+ 10.0 k)))
  (+ 1.0 (* k (+ 10.0 k)))
  (+ (* a (* m (log k))) a)
  (* (/ (pow (/ 1 k) (* -1 m)) 1) a)
  (* a (exp (* m (- (log -1) (log (/ -1 k))))))
  (+ 1.0 (* 10.0 k))
  (+ 1.0 (* 10.0 k))
  (+ 1.0 (* 10.0 k))
0.558 * * * [progress]: adding candidates to table
0.890 * * [progress]: iteration 2 / 4
0.890 * * * [progress]: picking best candidate
0.903 * * * * [pick]: Picked  #<alt (λ (a k m) (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))>
0.903 * * * [progress]: localizing error
0.914 * * * [progress]: generating rewritten candidates
0.914 * * * * [progress]: [ 1 / 4 ] rewriting at (2 2 1)
0.919 * * * * [progress]: [ 2 / 4 ] rewriting at (2)
0.944 * * * * [progress]: [ 3 / 4 ] rewriting at (2 2)
0.954 * * * * [progress]: [ 4 / 4 ] rewriting at (2 2 1 1 2)
1.006 * * * [progress]: generating series expansions
1.006 * * * * [progress]: [ 1 / 4 ] generating series at (2 2 1)
1.006 * [approximate]: Approximating (/ (+ (* 10.0 k) (+ (pow k 2) 1.0)) a) in (k a) around 0
1.009 * [taylor]: Taking taylor expansion of (/ (+ (* 10.0 k) (+ (pow k 2) 1.0)) a) in a
1.011 * [taylor]: Taking taylor expansion of (/ (+ (* 10.0 k) (+ (pow k 2) 1.0)) a) in a
1.014 * [taylor]: Taking taylor expansion of (/ (+ (* 10.0 k) (+ (pow k 2) 1.0)) a) in a
1.015 * [approximate]: Approximating (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) in (k a) around 0
1.018 * [taylor]: Taking taylor expansion of (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) in a
1.020 * [taylor]: Taking taylor expansion of (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) in a
1.024 * [taylor]: Taking taylor expansion of (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) in a
1.037 * [taylor]: Taking taylor expansion of (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) in a
1.039 * [approximate]: Approximating (* -1 (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in (k a) around 0
1.042 * [taylor]: Taking taylor expansion of (* -1 (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in a
1.046 * [taylor]: Taking taylor expansion of (* -1 (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in a
1.051 * [taylor]: Taking taylor expansion of (* -1 (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in a
1.059 * [taylor]: Taking taylor expansion of (* -1 (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in a
1.061 * * * * [progress]: [ 2 / 4 ] generating series at (2)
1.062 * [approximate]: Approximating (/ (* a (pow k m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in (k a m) around 0
1.069 * [taylor]: Taking taylor expansion of (/ (* a (pow k m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in a
1.071 * [taylor]: Taking taylor expansion of (/ (* a (pow k m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in m
1.077 * [taylor]: Taking taylor expansion of (/ (* a (pow k m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in a
1.080 * [taylor]: Taking taylor expansion of (/ (* a (pow k m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in m
1.086 * [taylor]: Taking taylor expansion of (/ (* a (pow k m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in m
1.087 * [approximate]: Approximating (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in (k a m) around 0
1.096 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in a
1.096 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in m
1.102 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in a
1.102 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in m
1.105 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in m
1.118 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in a
1.118 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in m
1.120 * [approximate]: Approximating (* -1 (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in (k a m) around 0
1.133 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in a
1.136 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in m
1.147 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in a
1.150 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in m
1.160 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in m
1.172 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in a
1.175 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in m
1.180 * * * * [progress]: [ 3 / 4 ] generating series at (2 2)
1.181 * [approximate]: Approximating (/ (+ (* 10.0 k) (+ (pow k 2) 1.0)) (* a (pow k m))) in (k a m) around 0
1.188 * [taylor]: Taking taylor expansion of (/ (+ (* 10.0 k) (+ (pow k 2) 1.0)) (* a (pow k m))) in a
1.190 * [taylor]: Taking taylor expansion of (/ (+ (* 10.0 k) (+ (pow k 2) 1.0)) (* a (pow k m))) in m
1.200 * [taylor]: Taking taylor expansion of (/ (+ (* 10.0 k) (+ (pow k 2) 1.0)) (* a (pow k m))) in a
1.202 * [taylor]: Taking taylor expansion of (/ (+ (* 10.0 k) (+ (pow k 2) 1.0)) (* a (pow k m))) in m
1.207 * [taylor]: Taking taylor expansion of (/ (+ (* 10.0 k) (+ (pow k 2) 1.0)) (* a (pow k m))) in m
1.208 * [approximate]: Approximating (/ (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) (pow (/ 1 k) (/ 1 m))) in (k a m) around 0
1.217 * [taylor]: Taking taylor expansion of (/ (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) (pow (/ 1 k) (/ 1 m))) in a
1.217 * [taylor]: Taking taylor expansion of (/ (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) (pow (/ 1 k) (/ 1 m))) in m
1.223 * [taylor]: Taking taylor expansion of (/ (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) (pow (/ 1 k) (/ 1 m))) in a
1.223 * [taylor]: Taking taylor expansion of (/ (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) (pow (/ 1 k) (/ 1 m))) in m
1.226 * [taylor]: Taking taylor expansion of (/ (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) (pow (/ 1 k) (/ 1 m))) in m
1.234 * [taylor]: Taking taylor expansion of (/ (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) (pow (/ 1 k) (/ 1 m))) in a
1.234 * [taylor]: Taking taylor expansion of (/ (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) (pow (/ 1 k) (/ 1 m))) in m
1.235 * [approximate]: Approximating (* -1 (/ (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) (pow (/ -1 k) (/ -1 m)))) in (k a m) around 0
1.248 * [taylor]: Taking taylor expansion of (* -1 (/ (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) (pow (/ -1 k) (/ -1 m)))) in a
1.251 * [taylor]: Taking taylor expansion of (* -1 (/ (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) (pow (/ -1 k) (/ -1 m)))) in m
1.263 * [taylor]: Taking taylor expansion of (* -1 (/ (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) (pow (/ -1 k) (/ -1 m)))) in a
1.266 * [taylor]: Taking taylor expansion of (* -1 (/ (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) (pow (/ -1 k) (/ -1 m)))) in m
1.281 * [taylor]: Taking taylor expansion of (* -1 (/ (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) (pow (/ -1 k) (/ -1 m)))) in m
1.294 * [taylor]: Taking taylor expansion of (* -1 (/ (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) (pow (/ -1 k) (/ -1 m)))) in a
1.298 * [taylor]: Taking taylor expansion of (* -1 (/ (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) (pow (/ -1 k) (/ -1 m)))) in m
1.303 * * * * [progress]: [ 4 / 4 ] generating series at (2 2 1 1 2)
1.303 * [approximate]: Approximating (* k (+ k 10.0)) in (k) around 0
1.315 * [approximate]: Approximating (/ (+ (/ 1 k) 10.0) k) in (k) around 0
1.329 * [approximate]: Approximating (* -1 (/ (- 10.0 (/ 1 k)) k)) in (k) around 0
1.360 * * * [progress]: simplifying candidates
1.372 * [simplify]: Simplifying using #<procedure:simplify-batch-egg> :
  (- (log (+ 1.0 (* k (+ 10.0 k)))) (log a))
  (log (/ (+ 1.0 (* k (+ 10.0 k))) a))
  (exp (/ (+ 1.0 (* k (+ 10.0 k))) a))
  (/ (* (* (+ 1.0 (* k (+ 10.0 k))) (+ 1.0 (* k (+ 10.0 k)))) (+ 1.0 (* k (+ 10.0 k)))) (* (* a a) a))
  (* (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)))
  (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a))
  (* (* (/ (+ 1.0 (* k (+ 10.0 k))) a) (/ (+ 1.0 (* k (+ 10.0 k))) a)) (/ (+ 1.0 (* k (+ 10.0 k))) a))
  (sqrt (/ (+ 1.0 (* k (+ 10.0 k))) a))
  (sqrt (/ (+ 1.0 (* k (+ 10.0 k))) a))
  (neg (+ 1.0 (* k (+ 10.0 k))))
  (neg a)
  (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (* (cbrt a) (cbrt a)))
  (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a))
  (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (sqrt a))
  (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a))
  (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) 1)
  (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) a)
  (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (* (cbrt a) (cbrt a)))
  (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a))
  (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a))
  (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a))
  (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) 1)
  (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) a)
  (/ 1 (* (cbrt a) (cbrt a)))
  (/ (+ 1.0 (* k (+ 10.0 k))) (cbrt a))
  (/ 1 (sqrt a))
  (/ (+ 1.0 (* k (+ 10.0 k))) (sqrt a))
  (/ 1 1)
  (/ (+ 1.0 (* k (+ 10.0 k))) a)
  (/ 1 a)
  (/ a (+ 1.0 (* k (+ 10.0 k))))
  (/ (+ 1.0 (* k (+ 10.0 k))) (* (cbrt a) (cbrt a)))
  (/ (+ 1.0 (* k (+ 10.0 k))) (sqrt a))
  (/ (+ 1.0 (* k (+ 10.0 k))) 1)
  (/ a (cbrt (+ 1.0 (* k (+ 10.0 k)))))
  (/ a (sqrt (+ 1.0 (* k (+ 10.0 k)))))
  (/ a (+ 1.0 (* k (+ 10.0 k))))
  (* a (+ (* 1.0 1.0) (- (* (* k (+ 10.0 k)) (* k (+ 10.0 k))) (* 1.0 (* k (+ 10.0 k))))))
  (* a (- 1.0 (* k (+ 10.0 k))))
  (neg 1)
  (neg (- (- (log (+ 1.0 (* k (+ 10.0 k)))) (log a)) (* (log k) m)))
  (neg (- (- (log (+ 1.0 (* k (+ 10.0 k)))) (log a)) (* (log k) m)))
  (neg (- (- (log (+ 1.0 (* k (+ 10.0 k)))) (log a)) (log (pow k m))))
  (neg (- (log (/ (+ 1.0 (* k (+ 10.0 k))) a)) (* (log k) m)))
  (neg (- (log (/ (+ 1.0 (* k (+ 10.0 k))) a)) (* (log k) m)))
  (neg (- (log (/ (+ 1.0 (* k (+ 10.0 k))) a)) (log (pow k m))))
  (neg (log (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (- 0 (- (- (log (+ 1.0 (* k (+ 10.0 k)))) (log a)) (* (log k) m)))
  (- 0 (- (- (log (+ 1.0 (* k (+ 10.0 k)))) (log a)) (* (log k) m)))
  (- 0 (- (- (log (+ 1.0 (* k (+ 10.0 k)))) (log a)) (log (pow k m))))
  (- 0 (- (log (/ (+ 1.0 (* k (+ 10.0 k))) a)) (* (log k) m)))
  (- 0 (- (log (/ (+ 1.0 (* k (+ 10.0 k))) a)) (* (log k) m)))
  (- 0 (- (log (/ (+ 1.0 (* k (+ 10.0 k))) a)) (log (pow k m))))
  (- 0 (log (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (- (log 1) (- (- (log (+ 1.0 (* k (+ 10.0 k)))) (log a)) (* (log k) m)))
  (- (log 1) (- (- (log (+ 1.0 (* k (+ 10.0 k)))) (log a)) (* (log k) m)))
  (- (log 1) (- (- (log (+ 1.0 (* k (+ 10.0 k)))) (log a)) (log (pow k m))))
  (- (log 1) (- (log (/ (+ 1.0 (* k (+ 10.0 k))) a)) (* (log k) m)))
  (- (log 1) (- (log (/ (+ 1.0 (* k (+ 10.0 k))) a)) (* (log k) m)))
  (- (log 1) (- (log (/ (+ 1.0 (* k (+ 10.0 k))) a)) (log (pow k m))))
  (- (log 1) (log (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (log (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (exp (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (/ (* (* 1 1) 1) (/ (/ (* (* (+ 1.0 (* k (+ 10.0 k))) (+ 1.0 (* k (+ 10.0 k)))) (+ 1.0 (* k (+ 10.0 k)))) (* (* a a) a)) (* (* (pow k m) (pow k m)) (pow k m))))
  (/ (* (* 1 1) 1) (/ (* (* (/ (+ 1.0 (* k (+ 10.0 k))) a) (/ (+ 1.0 (* k (+ 10.0 k))) a)) (/ (+ 1.0 (* k (+ 10.0 k))) a)) (* (* (pow k m) (pow k m)) (pow k m))))
  (/ (* (* 1 1) 1) (* (* (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m)) (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))) (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (* (cbrt (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m)))) (cbrt (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m)))))
  (cbrt (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (* (* (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))) (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m)))) (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (sqrt (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (sqrt (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (neg 1)
  (neg (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m)))
  (/ (* (cbrt 1) (cbrt 1)) (* (cbrt (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))) (cbrt (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m)))))
  (/ (cbrt 1) (cbrt (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (/ (* (cbrt 1) (cbrt 1)) (sqrt (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (/ (cbrt 1) (sqrt (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a))) (pow (* (cbrt k) (cbrt k)) m)))
  (/ (cbrt 1) (/ (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (pow (cbrt k) m)))
  (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a))) (pow (sqrt k) m)))
  (/ (cbrt 1) (/ (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (pow (sqrt k) m)))
  (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a))) (pow 1 m)))
  (/ (cbrt 1) (/ (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (pow k m)))
  (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a))) (* (cbrt (pow k m)) (cbrt (pow k m)))))
  (/ (cbrt 1) (/ (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (cbrt (pow k m))))
  (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a))) (sqrt (pow k m))))
  (/ (cbrt 1) (/ (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (sqrt (pow k m))))
  (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a))) 1))
  (/ (cbrt 1) (/ (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (pow k m)))
  (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a))) (pow k (/ m 2))))
  (/ (cbrt 1) (/ (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (pow k (/ m 2))))
  (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (pow (* (cbrt k) (cbrt k)) m)))
  (/ (cbrt 1) (/ (sqrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (pow (cbrt k) m)))
  (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (pow (sqrt k) m)))
  (/ (cbrt 1) (/ (sqrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (pow (sqrt k) m)))
  (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (pow 1 m)))
  (/ (cbrt 1) (/ (sqrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (pow k m)))
  (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (* (cbrt (pow k m)) (cbrt (pow k m)))))
  (/ (cbrt 1) (/ (sqrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (cbrt (pow k m))))
  (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (sqrt (pow k m))))
  (/ (cbrt 1) (/ (sqrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (sqrt (pow k m))))
  (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) 1))
  (/ (cbrt 1) (/ (sqrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (pow k m)))
  (/ (* (cbrt 1) (cbrt 1)) (/ (sqrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (pow k (/ m 2))))
  (/ (cbrt 1) (/ (sqrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (pow k (/ m 2))))
  (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (* (cbrt a) (cbrt a))) (pow (* (cbrt k) (cbrt k)) m)))
  (/ (cbrt 1) (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (pow (cbrt k) m)))
  (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (* (cbrt a) (cbrt a))) (pow (sqrt k) m)))
  (/ (cbrt 1) (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (pow (sqrt k) m)))
  (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (* (cbrt a) (cbrt a))) (pow 1 m)))
  (/ (cbrt 1) (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (pow k m)))
  (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (* (cbrt a) (cbrt a))) (* (cbrt (pow k m)) (cbrt (pow k m)))))
  (/ (cbrt 1) (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (cbrt (pow k m))))
  (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (* (cbrt a) (cbrt a))) (sqrt (pow k m))))
  (/ (cbrt 1) (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (sqrt (pow k m))))
  (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (* (cbrt a) (cbrt a))) 1))
  (/ (cbrt 1) (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (pow k m)))
  (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (* (cbrt a) (cbrt a))) (pow k (/ m 2))))
  (/ (cbrt 1) (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (pow k (/ m 2))))
  (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (sqrt a)) (pow (* (cbrt k) (cbrt k)) m)))
  (/ (cbrt 1) (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow (cbrt k) m)))
  (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (sqrt a)) (pow (sqrt k) m)))
  (/ (cbrt 1) (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow (sqrt k) m)))
  (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (sqrt a)) (pow 1 m)))
  (/ (cbrt 1) (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow k m)))
  (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (sqrt a)) (* (cbrt (pow k m)) (cbrt (pow k m)))))
  (/ (cbrt 1) (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (cbrt (pow k m))))
  (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (sqrt a)) (sqrt (pow k m))))
  (/ (cbrt 1) (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (sqrt (pow k m))))
  (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (sqrt a)) 1))
  (/ (cbrt 1) (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow k m)))
  (/ (* (cbrt 1) (cbrt 1)) (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (sqrt a)) (pow k (/ m 2))))
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  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (sqrt a)) (pow (* (cbrt k) (cbrt k)) m))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow (cbrt k) m))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (sqrt a)) (pow (sqrt k) m))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow (sqrt k) m))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (sqrt a)) (pow 1 m))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow k m))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (sqrt a)) (* (cbrt (pow k m)) (cbrt (pow k m))))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (cbrt (pow k m)))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (sqrt a)) (sqrt (pow k m)))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (sqrt (pow k m)))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (sqrt a)) 1)
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow k m))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (sqrt a)) (pow k (/ m 2)))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow k (/ m 2)))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) 1) (pow (* (cbrt k) (cbrt k)) m))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) a) (pow (cbrt k) m))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) 1) (pow (sqrt k) m))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) a) (pow (sqrt k) m))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) 1) (pow 1 m))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) a) (pow k m))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) 1) (* (cbrt (pow k m)) (cbrt (pow k m))))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) a) (cbrt (pow k m)))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) 1) (sqrt (pow k m)))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) a) (sqrt (pow k m)))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) 1) 1)
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) a) (pow k m))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) 1) (pow k (/ m 2)))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) a) (pow k (/ m 2)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (* (cbrt a) (cbrt a))) (pow (* (cbrt k) (cbrt k)) m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (pow (cbrt k) m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (* (cbrt a) (cbrt a))) (pow (sqrt k) m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (pow (sqrt k) m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (* (cbrt a) (cbrt a))) (pow 1 m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (pow k m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (* (cbrt a) (cbrt a))) (* (cbrt (pow k m)) (cbrt (pow k m))))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (cbrt (pow k m)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (* (cbrt a) (cbrt a))) (sqrt (pow k m)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (sqrt (pow k m)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (* (cbrt a) (cbrt a))) 1)
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (pow k m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (* (cbrt a) (cbrt a))) (pow k (/ m 2)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (pow k (/ m 2)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow (* (cbrt k) (cbrt k)) m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow (cbrt k) m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow (sqrt k) m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow (sqrt k) m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow 1 m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow k m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (* (cbrt (pow k m)) (cbrt (pow k m))))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (cbrt (pow k m)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (sqrt (pow k m)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (sqrt (pow k m)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) 1)
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow k m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow k (/ m 2)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow k (/ m 2)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) 1) (pow (* (cbrt k) (cbrt k)) m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) a) (pow (cbrt k) m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) 1) (pow (sqrt k) m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) a) (pow (sqrt k) m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) 1) (pow 1 m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) a) (pow k m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) 1) (* (cbrt (pow k m)) (cbrt (pow k m))))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) a) (cbrt (pow k m)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) 1) (sqrt (pow k m)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) a) (sqrt (pow k m)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) 1) 1)
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) a) (pow k m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) 1) (pow k (/ m 2)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) a) (pow k (/ m 2)))
  (/ (/ 1 (* (cbrt a) (cbrt a))) (pow (* (cbrt k) (cbrt k)) m))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (cbrt a)) (pow (cbrt k) m))
  (/ (/ 1 (* (cbrt a) (cbrt a))) (pow (sqrt k) m))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (cbrt a)) (pow (sqrt k) m))
  (/ (/ 1 (* (cbrt a) (cbrt a))) (pow 1 m))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (cbrt a)) (pow k m))
  (/ (/ 1 (* (cbrt a) (cbrt a))) (* (cbrt (pow k m)) (cbrt (pow k m))))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (cbrt a)) (cbrt (pow k m)))
  (/ (/ 1 (* (cbrt a) (cbrt a))) (sqrt (pow k m)))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (cbrt a)) (sqrt (pow k m)))
  (/ (/ 1 (* (cbrt a) (cbrt a))) 1)
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (cbrt a)) (pow k m))
  (/ (/ 1 (* (cbrt a) (cbrt a))) (pow k (/ m 2)))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (cbrt a)) (pow k (/ m 2)))
  (/ (/ 1 (sqrt a)) (pow (* (cbrt k) (cbrt k)) m))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (sqrt a)) (pow (cbrt k) m))
  (/ (/ 1 (sqrt a)) (pow (sqrt k) m))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (sqrt a)) (pow (sqrt k) m))
  (/ (/ 1 (sqrt a)) (pow 1 m))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (sqrt a)) (pow k m))
  (/ (/ 1 (sqrt a)) (* (cbrt (pow k m)) (cbrt (pow k m))))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (sqrt a)) (cbrt (pow k m)))
  (/ (/ 1 (sqrt a)) (sqrt (pow k m)))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (sqrt a)) (sqrt (pow k m)))
  (/ (/ 1 (sqrt a)) 1)
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (sqrt a)) (pow k m))
  (/ (/ 1 (sqrt a)) (pow k (/ m 2)))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (sqrt a)) (pow k (/ m 2)))
  (/ (/ 1 1) (pow (* (cbrt k) (cbrt k)) m))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow (cbrt k) m))
  (/ (/ 1 1) (pow (sqrt k) m))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow (sqrt k) m))
  (/ (/ 1 1) (pow 1 m))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))
  (/ (/ 1 1) (* (cbrt (pow k m)) (cbrt (pow k m))))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (cbrt (pow k m)))
  (/ (/ 1 1) (sqrt (pow k m)))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (sqrt (pow k m)))
  (/ (/ 1 1) 1)
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))
  (/ (/ 1 1) (pow k (/ m 2)))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k (/ m 2)))
  (/ 1 (pow (* (cbrt k) (cbrt k)) m))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow (cbrt k) m))
  (/ 1 (pow (sqrt k) m))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow (sqrt k) m))
  (/ 1 (pow 1 m))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))
  (/ 1 (* (cbrt (pow k m)) (cbrt (pow k m))))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (cbrt (pow k m)))
  (/ 1 (sqrt (pow k m)))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (sqrt (pow k m)))
  (/ 1 1)
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))
  (/ 1 (pow k (/ m 2)))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k (/ m 2)))
  (/ (+ 1.0 (* k (+ 10.0 k))) (pow (* (cbrt k) (cbrt k)) m))
  (/ (/ 1 a) (pow (cbrt k) m))
  (/ (+ 1.0 (* k (+ 10.0 k))) (pow (sqrt k) m))
  (/ (/ 1 a) (pow (sqrt k) m))
  (/ (+ 1.0 (* k (+ 10.0 k))) (pow 1 m))
  (/ (/ 1 a) (pow k m))
  (/ (+ 1.0 (* k (+ 10.0 k))) (* (cbrt (pow k m)) (cbrt (pow k m))))
  (/ (/ 1 a) (cbrt (pow k m)))
  (/ (+ 1.0 (* k (+ 10.0 k))) (sqrt (pow k m)))
  (/ (/ 1 a) (sqrt (pow k m)))
  (/ (+ 1.0 (* k (+ 10.0 k))) 1)
  (/ (/ 1 a) (pow k m))
  (/ (+ 1.0 (* k (+ 10.0 k))) (pow k (/ m 2)))
  (/ (/ 1 a) (pow k (/ m 2)))
  (/ 1 (pow k m))
  (/ (pow k m) (/ (+ 1.0 (* k (+ 10.0 k))) a))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow (* (cbrt k) (cbrt k)) m))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow (sqrt k) m))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow 1 m))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (* (cbrt (pow k m)) (cbrt (pow k m))))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (sqrt (pow k m)))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) 1)
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k (/ m 2)))
  (/ (pow k m) (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)))
  (/ (pow k m) (sqrt (/ (+ 1.0 (* k (+ 10.0 k))) a)))
  (/ (pow k m) (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)))
  (/ (pow k m) (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)))
  (/ (pow k m) (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) a))
  (/ (pow k m) (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)))
  (/ (pow k m) (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)))
  (/ (pow k m) (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) a))
  (/ (pow k m) (/ (+ 1.0 (* k (+ 10.0 k))) (cbrt a)))
  (/ (pow k m) (/ (+ 1.0 (* k (+ 10.0 k))) (sqrt a)))
  (/ (pow k m) (/ (+ 1.0 (* k (+ 10.0 k))) a))
  (/ (pow k m) (/ (+ 1.0 (* k (+ 10.0 k))) a))
  (/ (pow k m) (/ 1 a))
  (* (pow k m) a)
  (* k (+ 10.0 k))
  (+ (log k) (log (+ 10.0 k)))
  (log (* k (+ 10.0 k)))
  (exp (* k (+ 10.0 k)))
  (* (* (* k k) k) (* (* (+ 10.0 k) (+ 10.0 k)) (+ 10.0 k)))
  (* (cbrt (* k (+ 10.0 k))) (cbrt (* k (+ 10.0 k))))
  (cbrt (* k (+ 10.0 k)))
  (* (* (* k (+ 10.0 k)) (* k (+ 10.0 k))) (* k (+ 10.0 k)))
  (sqrt (* k (+ 10.0 k)))
  (sqrt (* k (+ 10.0 k)))
  (* (sqrt k) (sqrt (+ 10.0 k)))
  (* (sqrt k) (sqrt (+ 10.0 k)))
  (* k 10.0)
  (* k k)
  (* 10.0 k)
  (* k k)
  (* k (* (cbrt (+ 10.0 k)) (cbrt (+ 10.0 k))))
  (* k (sqrt (+ 10.0 k)))
  (* k 1)
  (* k 1)
  (* (cbrt k) (+ 10.0 k))
  (* (sqrt k) (+ 10.0 k))
  (* k (+ 10.0 k))
  (* k (+ (pow 10.0 3) (pow k 3)))
  (* k (- (* 10.0 10.0) (* k k)))
  (+ (/ (pow k 2) a) (+ (* 1.0 (/ 1 a)) (* 10.0 (/ k a))))
  (+ (/ (pow k 2) a) (+ (* 1.0 (/ 1 a)) (* 10.0 (/ k a))))
  (+ (/ (pow k 2) a) (+ (* 1.0 (/ 1 a)) (* 10.0 (/ k a))))
  (- (+ (* 1.0 (* a (* m (log k)))) (* 1.0 a)) (* 10.0 (* k a)))
  (- (+ (/ (* a (exp (* -1 (* m (log (/ 1 k)))))) (pow k 2)) (* 99.0 (/ (* a (exp (* -1 (* m (log (/ 1 k)))))) (pow k 4)))) (* 10.0 (/ (* a (exp (* -1 (* m (log (/ 1 k)))))) (pow k 3))))
  (- (+ (* 99.0 (/ (* a (exp (* m (- (log -1) (log (/ -1 k)))))) (pow k 4))) (/ (* a (exp (* m (- (log -1) (log (/ -1 k)))))) (pow k 2))) (* 10.0 (/ (* a (exp (* m (- (log -1) (log (/ -1 k)))))) (pow k 3))))
  (- (+ (* 1.0 (/ 1 a)) (* 10.0 (/ k a))) (* 1.0 (/ (* m (log k)) a)))
  (+ (* 1.0 (/ 1 (* a (exp (* -1 (* m (log (/ 1 k)))))))) (+ (* 10.0 (/ k (* a (exp (* -1 (* m (log (/ 1 k)))))))) (/ (pow k 2) (* a (exp (* -1 (* m (log (/ 1 k)))))))))
  (+ (/ (pow k 2) (* a (exp (* m (- (log -1) (log (/ -1 k))))))) (+ (* 1.0 (/ 1 (* a (exp (* m (- (log -1) (log (/ -1 k)))))))) (* 10.0 (/ k (* a (exp (* m (- (log -1) (log (/ -1 k))))))))))
  (+ (* 10.0 k) (pow k 2))
  (+ (* 10.0 k) (pow k 2))
  (+ (* 10.0 k) (pow k 2))
1.407 * * [simplify]: iteration  0 :  2192  enodes  (cost  9172 )
1.438 * * [simplify]: iteration  1 :  5001  enodes  (cost  8738 )
1.486 * [simplify]: Simplified to:
  (log (/ (+ 1.0 (* k (+ 10.0 k))) a))
  (log (/ (+ 1.0 (* k (+ 10.0 k))) a))
  (exp (/ (+ 1.0 (* k (+ 10.0 k))) a))
  (pow (/ (+ 1.0 (* k (+ 10.0 k))) a) 3)
  (* (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)))
  (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a))
  (pow (/ (+ 1.0 (* k (+ 10.0 k))) a) 3)
  (sqrt (/ (+ 1.0 (* k (+ 10.0 k))) a))
  (sqrt (/ (+ 1.0 (* k (+ 10.0 k))) a))
  (neg (+ 1.0 (* k (+ 10.0 k))))
  (neg a)
  (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (* (cbrt a) (cbrt a)))
  (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a))
  (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (sqrt a))
  (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a))
  (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k)))))
  (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) a)
  (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (* (cbrt a) (cbrt a)))
  (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a))
  (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a))
  (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a))
  (sqrt (+ 1.0 (* k (+ 10.0 k))))
  (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) a)
  (/ 1 (* (cbrt a) (cbrt a)))
  (/ (+ 1.0 (* k (+ 10.0 k))) (cbrt a))
  (/ 1 (sqrt a))
  (/ (+ 1.0 (* k (+ 10.0 k))) (sqrt a))
  1
  (/ (+ 1.0 (* k (+ 10.0 k))) a)
  (/ 1 a)
  (/ a (+ 1.0 (* k (+ 10.0 k))))
  (/ (+ 1.0 (* k (+ 10.0 k))) (* (cbrt a) (cbrt a)))
  (/ (+ 1.0 (* k (+ 10.0 k))) (sqrt a))
  (+ 1.0 (* k (+ 10.0 k)))
  (/ a (cbrt (+ 1.0 (* k (+ 10.0 k)))))
  (/ a (sqrt (+ 1.0 (* k (+ 10.0 k)))))
  (/ a (+ 1.0 (* k (+ 10.0 k))))
  (* (+ (* (* k (+ 10.0 k)) (- (* k (+ 10.0 k)) 1.0)) (* 1.0 1.0)) a)
  (* a (- 1.0 (* k (+ 10.0 k))))
  -1
  (log (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (log (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (log (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (log (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (log (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (log (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (log (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (log (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (log (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (log (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (log (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (log (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (log (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (log (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (log (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (log (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (log (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (log (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (log (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (log (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (log (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (log (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (exp (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (pow (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))) 3)
  (pow (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))) 3)
  (pow (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))) 3)
  (* (cbrt (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m)))) (cbrt (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m)))))
  (cbrt (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (pow (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))) 3)
  (sqrt (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (sqrt (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  -1
  (neg (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m)))
  (/ (* (cbrt 1) (cbrt 1)) (* (cbrt (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))) (cbrt (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m)))))
  (/ (cbrt 1) (cbrt (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (/ (* (cbrt 1) (cbrt 1)) (sqrt (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (/ (cbrt 1) (sqrt (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))
  (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a))) (pow (* (cbrt k) (cbrt k)) m)))
  (/ (cbrt 1) (/ (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (pow (cbrt k) m)))
  (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a))) (pow (sqrt k) m)))
  (/ (cbrt 1) (/ (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (pow (sqrt k) m)))
  (/ (cbrt 1) (/ (* (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a))) (cbrt 1)))
  (/ (cbrt 1) (/ (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (pow k m)))
  (/ (* (cbrt 1) (cbrt 1)) (/ (* (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)) (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a))) (* (cbrt (pow k m)) (cbrt (pow k m)))))
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  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (* (cbrt a) (cbrt a))) (pow (* (cbrt k) (cbrt k)) m))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (pow (cbrt k) m))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (* (cbrt a) (cbrt a))) (pow (sqrt k) m))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (pow (sqrt k) m))
  (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (* (cbrt a) (cbrt a)))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (pow k m))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (* (cbrt a) (cbrt a))) (* (cbrt (pow k m)) (cbrt (pow k m))))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (cbrt (pow k m)))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (* (cbrt a) (cbrt a))) (sqrt (pow k m)))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (sqrt (pow k m)))
  (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (* (cbrt a) (cbrt a)))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (pow k m))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (* (cbrt a) (cbrt a))) (pow k (/ m 2)))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (pow k (/ m 2)))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (sqrt a)) (pow (* (cbrt k) (cbrt k)) m))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow (cbrt k) m))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (sqrt a)) (pow (sqrt k) m))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow (sqrt k) m))
  (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (sqrt a))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow k m))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (sqrt a)) (* (cbrt (pow k m)) (cbrt (pow k m))))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (cbrt (pow k m)))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (sqrt a)) (sqrt (pow k m)))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (sqrt (pow k m)))
  (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (sqrt a))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow k m))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (sqrt a)) (pow k (/ m 2)))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow k (/ m 2)))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) 1) (pow (* (cbrt k) (cbrt k)) m))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) a) (pow (cbrt k) m))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) 1) (pow (sqrt k) m))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) a) (pow (sqrt k) m))
  (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k)))))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) a) (pow k m))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) (cbrt (pow k m))) (cbrt (pow k m)))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) a) (cbrt (pow k m)))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) 1) (sqrt (pow k m)))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) a) (sqrt (pow k m)))
  (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k)))))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) a) (pow k m))
  (/ (/ (* (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (+ 1.0 (* k (+ 10.0 k))))) 1) (pow k (/ m 2)))
  (/ (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) a) (pow k (/ m 2)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (* (cbrt a) (cbrt a))) (pow (* (cbrt k) (cbrt k)) m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (pow (cbrt k) m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (* (cbrt a) (cbrt a))) (pow (sqrt k) m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (pow (sqrt k) m))
  (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (* (cbrt a) (cbrt a)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (pow k m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (* (cbrt a) (cbrt a))) (* (cbrt (pow k m)) (cbrt (pow k m))))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (cbrt (pow k m)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (* (cbrt a) (cbrt a))) (sqrt (pow k m)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (sqrt (pow k m)))
  (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (* (cbrt a) (cbrt a)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (pow k m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (* (cbrt a) (cbrt a))) (pow k (/ m 2)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)) (pow k (/ m 2)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow (* (cbrt k) (cbrt k)) m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow (cbrt k) m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow (sqrt k) m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow (sqrt k) m))
  (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow k m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (* (cbrt (pow k m)) (cbrt (pow k m))))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (cbrt (pow k m)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (sqrt (pow k m)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (sqrt (pow k m)))
  (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow k m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow k (/ m 2)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)) (pow k (/ m 2)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) 1) (pow (* (cbrt k) (cbrt k)) m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) a) (pow (cbrt k) m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) 1) (pow (sqrt k) m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) a) (pow (sqrt k) m))
  (sqrt (+ 1.0 (* k (+ 10.0 k))))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) a) (pow k m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt (pow k m))) (cbrt (pow k m)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) a) (cbrt (pow k m)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) 1) (sqrt (pow k m)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) a) (sqrt (pow k m)))
  (sqrt (+ 1.0 (* k (+ 10.0 k))))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) a) (pow k m))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) 1) (pow k (/ m 2)))
  (/ (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) a) (pow k (/ m 2)))
  (/ (/ 1 (* (cbrt a) (cbrt a))) (pow (* (cbrt k) (cbrt k)) m))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (cbrt a)) (pow (cbrt k) m))
  (/ (/ 1 (* (cbrt a) (cbrt a))) (pow (sqrt k) m))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (cbrt a)) (pow (sqrt k) m))
  (/ 1 (* (cbrt a) (cbrt a)))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (cbrt a)) (pow k m))
  (/ (/ 1 (* (cbrt a) (cbrt a))) (* (cbrt (pow k m)) (cbrt (pow k m))))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (cbrt a)) (cbrt (pow k m)))
  (/ (/ 1 (* (cbrt a) (cbrt a))) (sqrt (pow k m)))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (cbrt a)) (sqrt (pow k m)))
  (/ 1 (* (cbrt a) (cbrt a)))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (cbrt a)) (pow k m))
  (/ (/ 1 (* (cbrt a) (cbrt a))) (pow k (/ m 2)))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (cbrt a)) (pow k (/ m 2)))
  (/ (/ 1 (sqrt a)) (pow (* (cbrt k) (cbrt k)) m))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (sqrt a)) (pow (cbrt k) m))
  (/ (/ 1 (sqrt a)) (pow (sqrt k) m))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (sqrt a)) (pow (sqrt k) m))
  (/ 1 (sqrt a))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (sqrt a)) (pow k m))
  (/ (/ 1 (sqrt a)) (* (cbrt (pow k m)) (cbrt (pow k m))))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (sqrt a)) (cbrt (pow k m)))
  (/ (/ 1 (sqrt a)) (sqrt (pow k m)))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (sqrt a)) (sqrt (pow k m)))
  (/ 1 (sqrt a))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (sqrt a)) (pow k m))
  (/ (/ 1 (sqrt a)) (pow k (/ m 2)))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) (sqrt a)) (pow k (/ m 2)))
  (/ 1 (pow (* (cbrt k) (cbrt k)) m))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow (cbrt k) m))
  (/ 1 (pow (sqrt k) m))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow (sqrt k) m))
  1
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))
  (/ (/ 1 (cbrt (pow k m))) (cbrt (pow k m)))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (cbrt (pow k m)))
  (/ 1 (sqrt (pow k m)))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (sqrt (pow k m)))
  1
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))
  (/ 1 (pow k (/ m 2)))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k (/ m 2)))
  (/ 1 (pow (* (cbrt k) (cbrt k)) m))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow (cbrt k) m))
  (/ 1 (pow (sqrt k) m))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow (sqrt k) m))
  1
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))
  (/ (/ 1 (cbrt (pow k m))) (cbrt (pow k m)))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (cbrt (pow k m)))
  (/ 1 (sqrt (pow k m)))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (sqrt (pow k m)))
  1
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))
  (/ 1 (pow k (/ m 2)))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k (/ m 2)))
  (/ (+ 1.0 (* k (+ 10.0 k))) (pow (* (cbrt k) (cbrt k)) m))
  (/ (/ 1 a) (pow (cbrt k) m))
  (/ (+ 1.0 (* k (+ 10.0 k))) (pow (sqrt k) m))
  (/ (/ 1 a) (pow (sqrt k) m))
  (+ 1.0 (* k (+ 10.0 k)))
  (/ (/ 1 a) (pow k m))
  (/ (+ 1.0 (* k (+ 10.0 k))) (* (cbrt (pow k m)) (cbrt (pow k m))))
  (/ (/ 1 a) (cbrt (pow k m)))
  (/ (+ 1.0 (* k (+ 10.0 k))) (sqrt (pow k m)))
  (/ (/ 1 a) (sqrt (pow k m)))
  (+ 1.0 (* k (+ 10.0 k)))
  (/ (/ 1 a) (pow k m))
  (/ (+ 1.0 (* k (+ 10.0 k))) (pow k (/ m 2)))
  (/ (/ 1 a) (pow k (/ m 2)))
  (/ 1 (pow k m))
  (/ (pow k m) (/ (+ 1.0 (* k (+ 10.0 k))) a))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow (* (cbrt k) (cbrt k)) m))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow (sqrt k) m))
  (/ (+ 1.0 (* k (+ 10.0 k))) a)
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (* (cbrt (pow k m)) (cbrt (pow k m))))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (sqrt (pow k m)))
  (/ (+ 1.0 (* k (+ 10.0 k))) a)
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k (/ m 2)))
  (/ (pow k m) (cbrt (/ (+ 1.0 (* k (+ 10.0 k))) a)))
  (/ (pow k m) (sqrt (/ (+ 1.0 (* k (+ 10.0 k))) a)))
  (/ (pow k m) (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)))
  (/ (pow k m) (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)))
  (/ (pow k m) (/ (cbrt (+ 1.0 (* k (+ 10.0 k)))) a))
  (/ (pow k m) (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (cbrt a)))
  (/ (pow k m) (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) (sqrt a)))
  (/ (pow k m) (/ (sqrt (+ 1.0 (* k (+ 10.0 k)))) a))
  (/ (pow k m) (/ (+ 1.0 (* k (+ 10.0 k))) (cbrt a)))
  (/ (pow k m) (/ (+ 1.0 (* k (+ 10.0 k))) (sqrt a)))
  (/ (pow k m) (/ (+ 1.0 (* k (+ 10.0 k))) a))
  (/ (pow k m) (/ (+ 1.0 (* k (+ 10.0 k))) a))
  (* (pow k m) a)
  (* (pow k m) a)
  (* k (+ 10.0 k))
  (log (* k (+ 10.0 k)))
  (log (* k (+ 10.0 k)))
  (exp (* k (+ 10.0 k)))
  (* (pow k 3) (pow (+ 10.0 k) 3))
  (* (cbrt (* k (+ 10.0 k))) (cbrt (* k (+ 10.0 k))))
  (cbrt (* k (+ 10.0 k)))
  (pow (* k (+ 10.0 k)) 3)
  (sqrt (* k (+ 10.0 k)))
  (sqrt (* k (+ 10.0 k)))
  (* (sqrt k) (sqrt (+ 10.0 k)))
  (* (sqrt k) (sqrt (+ 10.0 k)))
  (* k 10.0)
  (pow k 2)
  (* k 10.0)
  (pow k 2)
  (* k (* (cbrt (+ 10.0 k)) (cbrt (+ 10.0 k))))
  (* k (sqrt (+ 10.0 k)))
  k
  k
  (* (cbrt k) (+ 10.0 k))
  (* (sqrt k) (+ 10.0 k))
  (* k (+ 10.0 k))
  (* k (+ (pow 10.0 3) (pow k 3)))
  (* k (- (* 10.0 10.0) (* k k)))
  (+ (/ (pow k 2) a) (+ (* 1.0 (/ 1 a)) (* 10.0 (/ k a))))
  (+ (/ (pow k 2) a) (+ (* 1.0 (/ 1 a)) (* 10.0 (/ k a))))
  (+ (/ (pow k 2) a) (+ (* 1.0 (/ 1 a)) (* 10.0 (/ k a))))
  (- (+ (* 1.0 (* a (* m (log k)))) (* 1.0 a)) (* 10.0 (* k a)))
  (- (+ (/ (* a (exp (* -1 (* m (log (/ 1 k)))))) (pow k 2)) (* 99.0 (/ (* a (exp (* -1 (* m (log (/ 1 k)))))) (pow k 4)))) (* 10.0 (/ (* a (exp (* -1 (* m (log (/ 1 k)))))) (pow k 3))))
  (- (+ (* 99.0 (/ (* a (exp (* m (- (log -1) (log (/ -1 k)))))) (pow k 4))) (/ (* a (exp (* m (- (log -1) (log (/ -1 k)))))) (pow k 2))) (* 10.0 (/ (* a (exp (* m (- (log -1) (log (/ -1 k)))))) (pow k 3))))
  (- (+ (* 1.0 (/ 1 a)) (* 10.0 (/ k a))) (* 1.0 (/ (* m (log k)) a)))
  (+ (* 1.0 (/ 1 (* a (exp (* -1 (* m (log (/ 1 k)))))))) (+ (* 10.0 (/ k (* a (exp (* -1 (* m (log (/ 1 k)))))))) (/ (pow k 2) (* a (exp (* -1 (* m (log (/ 1 k)))))))))
  (+ (/ (pow k 2) (* a (exp (* m (- (log -1) (log (/ -1 k))))))) (+ (* 1.0 (/ 1 (* a (exp (* m (- (log -1) (log (/ -1 k)))))))) (* 10.0 (/ k (* a (exp (* m (- (log -1) (log (/ -1 k))))))))))
  (* k (+ 10.0 k))
  (* k (+ 10.0 k))
  (* k (+ 10.0 k))
1.491 * * * [progress]: adding candidates to table
9.152 * * [progress]: iteration 3 / 4
9.152 * * * [progress]: picking best candidate
9.162 * * * * [pick]: Picked  #<alt (λ (a k m) (/ (cbrt (pow (* a (pow k m)) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k))))>
9.162 * * * [progress]: localizing error
9.175 * * * [progress]: generating rewritten candidates
9.175 * * * * [progress]: [ 1 / 4 ] rewriting at (2 1)
9.177 * * * * [progress]: [ 2 / 4 ] rewriting at (2)
9.186 * * * * [progress]: [ 3 / 4 ] rewriting at (2 2)
9.191 * * * * [progress]: [ 4 / 4 ] rewriting at (2 1 1 1)
9.202 * * * [progress]: generating series expansions
9.202 * * * * [progress]: [ 1 / 4 ] generating series at (2 1)
9.203 * [approximate]: Approximating (* a (pow k m)) in (a k m) around 0
9.205 * [taylor]: Taking taylor expansion of (* a (pow k m)) in k
9.205 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
9.207 * [taylor]: Taking taylor expansion of (* a (pow k m)) in k
9.208 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
9.209 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
9.213 * [taylor]: Taking taylor expansion of (* a (pow k m)) in k
9.213 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
9.215 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
9.215 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
9.220 * [taylor]: Taking taylor expansion of (* a (pow k m)) in k
9.220 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
9.221 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
9.224 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
9.224 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
9.224 * [approximate]: Approximating (/ (pow (/ 1 k) (/ 1 m)) a) in (a k m) around 0
9.226 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in k
9.228 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in m
9.230 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in k
9.231 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in m
9.233 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in m
9.237 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in k
9.237 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in m
9.237 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in m
9.240 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in m
9.241 * [approximate]: Approximating (/ (* (cbrt -1) (pow (/ -1 k) (/ -1 m))) a) in (a k m) around 0
9.252 * [taylor]: Taking taylor expansion of (/ (* (cbrt -1) (pow (/ -1 k) (/ -1 m))) a) in k
9.257 * [taylor]: Taking taylor expansion of (/ (* (cbrt -1) (pow (/ -1 k) (/ -1 m))) a) in m
9.264 * [taylor]: Taking taylor expansion of (/ (* (cbrt -1) (pow (/ -1 k) (/ -1 m))) a) in k
9.264 * [taylor]: Taking taylor expansion of (/ (* (cbrt -1) (pow (/ -1 k) (/ -1 m))) a) in m
9.269 * [taylor]: Taking taylor expansion of (/ (* (cbrt -1) (pow (/ -1 k) (/ -1 m))) a) in m
9.276 * [taylor]: Taking taylor expansion of (/ (* (cbrt -1) (pow (/ -1 k) (/ -1 m))) a) in k
9.277 * [taylor]: Taking taylor expansion of (/ (* (cbrt -1) (pow (/ -1 k) (/ -1 m))) a) in m
9.277 * [taylor]: Taking taylor expansion of (/ (* (cbrt -1) (pow (/ -1 k) (/ -1 m))) a) in m
9.287 * [taylor]: Taking taylor expansion of (/ (* (cbrt -1) (pow (/ -1 k) (/ -1 m))) a) in m
9.288 * * * * [progress]: [ 2 / 4 ] generating series at (2)
9.288 * [approximate]: Approximating (/ (* a (pow k m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in (a k m) around 0
9.295 * [taylor]: Taking taylor expansion of (/ (* a (pow k m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in k
9.297 * [taylor]: Taking taylor expansion of (/ (* a (pow k m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in m
9.304 * [taylor]: Taking taylor expansion of (/ (* a (pow k m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in k
9.304 * [taylor]: Taking taylor expansion of (/ (* a (pow k m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in m
9.308 * [taylor]: Taking taylor expansion of (/ (* a (pow k m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in m
9.312 * [approximate]: Approximating (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in (a k m) around 0
9.321 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in k
9.324 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in m
9.329 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in k
9.329 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in m
9.334 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in m
9.342 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in k
9.342 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in m
9.342 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in m
9.350 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in m
9.351 * [approximate]: Approximating (/ (* (cbrt -1) (pow (/ -1 k) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in (a k m) around 0
9.373 * [taylor]: Taking taylor expansion of (/ (* (cbrt -1) (pow (/ -1 k) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in k
9.380 * [taylor]: Taking taylor expansion of (/ (* (cbrt -1) (pow (/ -1 k) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in m
9.391 * [taylor]: Taking taylor expansion of (/ (* (cbrt -1) (pow (/ -1 k) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in k
9.391 * [taylor]: Taking taylor expansion of (/ (* (cbrt -1) (pow (/ -1 k) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in m
9.401 * [taylor]: Taking taylor expansion of (/ (* (cbrt -1) (pow (/ -1 k) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in m
9.417 * [taylor]: Taking taylor expansion of (/ (* (cbrt -1) (pow (/ -1 k) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in k
9.417 * [taylor]: Taking taylor expansion of (/ (* (cbrt -1) (pow (/ -1 k) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in m
9.417 * [taylor]: Taking taylor expansion of (/ (* (cbrt -1) (pow (/ -1 k) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in m
9.430 * [taylor]: Taking taylor expansion of (/ (* (cbrt -1) (pow (/ -1 k) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in m
9.439 * * * * [progress]: [ 3 / 4 ] generating series at (2 2)
9.439 * [approximate]: Approximating (+ (* 10.0 k) (+ (pow k 2) 1.0)) in (k) around 0
9.447 * [approximate]: Approximating (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) in (k) around 0
9.455 * [approximate]: Approximating (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))) in (k) around 0
9.465 * * * * [progress]: [ 4 / 4 ] generating series at (2 1 1 1)
9.465 * [approximate]: Approximating (* a (pow k m)) in (a k m) around 0
9.467 * [taylor]: Taking taylor expansion of (* a (pow k m)) in k
9.467 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
9.468 * [taylor]: Taking taylor expansion of (* a (pow k m)) in k
9.469 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
9.470 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
9.473 * [taylor]: Taking taylor expansion of (* a (pow k m)) in k
9.474 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
9.475 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
9.475 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
9.480 * [taylor]: Taking taylor expansion of (* a (pow k m)) in k
9.480 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
9.481 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
9.484 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
9.484 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m
9.484 * [approximate]: Approximating (/ (pow (/ 1 k) (/ 1 m)) a) in (a k m) around 0
9.486 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in k
9.488 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in m
9.490 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in k
9.490 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in m
9.493 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in m
9.497 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in k
9.497 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in m
9.497 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in m
9.500 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in m
9.500 * [approximate]: Approximating (* -1 (/ (pow (/ -1 k) (/ -1 m)) a)) in (a k m) around 0
9.504 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) a)) in k
9.508 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) a)) in m
9.514 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) a)) in k
9.514 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) a)) in m
9.518 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) a)) in m
9.527 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) a)) in k
9.527 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) a)) in m
9.527 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) a)) in m
9.533 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) a)) in m
9.534 * * * [progress]: simplifying candidates
9.536 * [simplify]: Simplifying using #<procedure:simplify-batch-egg> :
  (log (cbrt (pow (* a (pow k m)) 3)))
  (exp (cbrt (pow (* a (pow k m)) 3)))
  (cbrt (pow a 3))
  (cbrt (pow (pow k m) 3))
  (cbrt (* (* a (pow k m)) (* a (pow k m))))
  (cbrt (* a (pow k m)))
  (cbrt (* (cbrt (pow (* a (pow k m)) 3)) (cbrt (pow (* a (pow k m)) 3))))
  (cbrt (cbrt (pow (* a (pow k m)) 3)))
  (cbrt (pow a 3))
  (cbrt (pow (pow k m) 3))
  (cbrt (* a (pow k m)))
  (cbrt (* (* a (pow k m)) (* a (pow k m))))
  (cbrt (sqrt (pow (* a (pow k m)) 3)))
  (cbrt (sqrt (pow (* a (pow k m)) 3)))
  (cbrt 1)
  (cbrt (pow (* a (pow k m)) 3))
  (cbrt (pow (* a (pow k m)) (/ 3 2)))
  (cbrt (pow (* a (pow k m)) (/ 3 2)))
  (* (cbrt (cbrt (pow (* a (pow k m)) 3))) (cbrt (cbrt (pow (* a (pow k m)) 3))))
  (cbrt (cbrt (pow (* a (pow k m)) 3)))
  (* (* (cbrt (pow (* a (pow k m)) 3)) (cbrt (pow (* a (pow k m)) 3))) (cbrt (pow (* a (pow k m)) 3)))
  (sqrt (cbrt (pow (* a (pow k m)) 3)))
  (sqrt (cbrt (pow (* a (pow k m)) 3)))
  (- (log (cbrt (pow (* a (pow k m)) 3))) (log (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (log (/ (cbrt (pow (* a (pow k m)) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (exp (/ (cbrt (pow (* a (pow k m)) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (pow (* a (pow k m)) 3) (* (* (+ (+ 1.0 (* 10.0 k)) (* k k)) (+ (+ 1.0 (* 10.0 k)) (* k k))) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (* (cbrt (/ (cbrt (pow (* a (pow k m)) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (cbrt (/ (cbrt (pow (* a (pow k m)) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (cbrt (/ (cbrt (pow (* a (pow k m)) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (* (* (/ (cbrt (pow (* a (pow k m)) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k))) (/ (cbrt (pow (* a (pow k m)) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (/ (cbrt (pow (* a (pow k m)) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (sqrt (/ (cbrt (pow (* a (pow k m)) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (sqrt (/ (cbrt (pow (* a (pow k m)) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (neg (cbrt (pow (* a (pow k m)) 3)))
  (neg (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (/ (cbrt (pow a 3)) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (/ (cbrt (pow (pow k m) 3)) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (pow a 3)) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (pow (pow k m) 3)) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (pow a 3)) 1)
  (/ (cbrt (pow (pow k m) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (/ (cbrt (* (* a (pow k m)) (* a (pow k m)))) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (/ (cbrt (* a (pow k m))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (* (* a (pow k m)) (* a (pow k m)))) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (* a (pow k m))) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (* (* a (pow k m)) (* a (pow k m)))) 1)
  (/ (cbrt (* a (pow k m))) (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (/ (cbrt (* (cbrt (pow (* a (pow k m)) 3)) (cbrt (pow (* a (pow k m)) 3)))) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (/ (cbrt (cbrt (pow (* a (pow k m)) 3))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (* (cbrt (pow (* a (pow k m)) 3)) (cbrt (pow (* a (pow k m)) 3)))) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (cbrt (pow (* a (pow k m)) 3))) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (* (cbrt (pow (* a (pow k m)) 3)) (cbrt (pow (* a (pow k m)) 3)))) 1)
  (/ (cbrt (cbrt (pow (* a (pow k m)) 3))) (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (/ (cbrt (pow a 3)) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (/ (cbrt (pow (pow k m) 3)) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (pow a 3)) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (pow (pow k m) 3)) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (pow a 3)) 1)
  (/ (cbrt (pow (pow k m) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (/ (cbrt (* a (pow k m))) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (/ (cbrt (* (* a (pow k m)) (* a (pow k m)))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (* a (pow k m))) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (* (* a (pow k m)) (* a (pow k m)))) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (* a (pow k m))) 1)
  (/ (cbrt (* (* a (pow k m)) (* a (pow k m)))) (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (/ (cbrt (sqrt (pow (* a (pow k m)) 3))) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (/ (cbrt (sqrt (pow (* a (pow k m)) 3))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (sqrt (pow (* a (pow k m)) 3))) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (sqrt (pow (* a (pow k m)) 3))) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (sqrt (pow (* a (pow k m)) 3))) 1)
  (/ (cbrt (sqrt (pow (* a (pow k m)) 3))) (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (/ (cbrt 1) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (/ (cbrt (pow (* a (pow k m)) 3)) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt 1) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (pow (* a (pow k m)) 3)) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt 1) 1)
  (/ (cbrt (pow (* a (pow k m)) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (/ (cbrt (pow (* a (pow k m)) (/ 3 2))) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (/ (cbrt (pow (* a (pow k m)) (/ 3 2))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (pow (* a (pow k m)) (/ 3 2))) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (pow (* a (pow k m)) (/ 3 2))) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (pow (* a (pow k m)) (/ 3 2))) 1)
  (/ (cbrt (pow (* a (pow k m)) (/ 3 2))) (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (/ (* (cbrt (cbrt (pow (* a (pow k m)) 3))) (cbrt (cbrt (pow (* a (pow k m)) 3)))) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (/ (cbrt (cbrt (pow (* a (pow k m)) 3))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (* (cbrt (cbrt (pow (* a (pow k m)) 3))) (cbrt (cbrt (pow (* a (pow k m)) 3)))) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (cbrt (pow (* a (pow k m)) 3))) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (* (cbrt (cbrt (pow (* a (pow k m)) 3))) (cbrt (cbrt (pow (* a (pow k m)) 3)))) 1)
  (/ (cbrt (cbrt (pow (* a (pow k m)) 3))) (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (/ (sqrt (cbrt (pow (* a (pow k m)) 3))) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (/ (sqrt (cbrt (pow (* a (pow k m)) 3))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (sqrt (cbrt (pow (* a (pow k m)) 3))) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (sqrt (cbrt (pow (* a (pow k m)) 3))) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (sqrt (cbrt (pow (* a (pow k m)) 3))) 1)
  (/ (sqrt (cbrt (pow (* a (pow k m)) 3))) (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (/ 1 (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (/ (cbrt (pow (* a (pow k m)) 3)) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ 1 (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (pow (* a (pow k m)) 3)) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ 1 1)
  (/ (cbrt (pow (* a (pow k m)) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (/ 1 (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (* a (pow k m)) 3)))
  (/ (cbrt (pow (* a (pow k m)) 3)) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (/ (cbrt (pow (* a (pow k m)) 3)) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (pow (* a (pow k m)) 3)) 1)
  (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (pow k m) 3)))
  (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (* a (pow k m))))
  (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (cbrt (pow (* a (pow k m)) 3))))
  (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (pow k m) 3)))
  (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (* (* a (pow k m)) (* a (pow k m)))))
  (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (sqrt (pow (* a (pow k m)) 3))))
  (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (* a (pow k m)) 3)))
  (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (* a (pow k m)) (/ 3 2))))
  (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (cbrt (pow (* a (pow k m)) 3))))
  (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (cbrt (pow (* a (pow k m)) 3))))
  (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (* a (pow k m)) 3)))
  (/ (cbrt (pow (* a (pow k m)) 3)) (+ (pow (+ 1.0 (* 10.0 k)) 3) (pow (* k k) 3)))
  (/ (cbrt (pow (* a (pow k m)) 3)) (- (* (+ 1.0 (* 10.0 k)) (+ 1.0 (* 10.0 k))) (* (* k k) (* k k))))
  (* (* (exp 1.0) (exp (* 10.0 k))) (exp (* k k)))
  (* (exp (+ 1.0 (* 10.0 k))) (exp (* k k)))
  (log (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (exp (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (* (* (+ (+ 1.0 (* 10.0 k)) (* k k)) (+ (+ 1.0 (* 10.0 k)) (* k k))) (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (+ (pow (+ 1.0 (* 10.0 k)) 3) (pow (* k k) 3))
  (+ (* (+ 1.0 (* 10.0 k)) (+ 1.0 (* 10.0 k))) (- (* (* k k) (* k k)) (* (+ 1.0 (* 10.0 k)) (* k k))))
  (- (* (+ 1.0 (* 10.0 k)) (+ 1.0 (* 10.0 k))) (* (* k k) (* k k)))
  (- (+ 1.0 (* 10.0 k)) (* k k))
  (+ (* 10.0 k) (* k k))
  (+ (log a) (* (log k) m))
  (+ (log a) (* (log k) m))
  (+ (log a) (log (pow k m)))
  (log (* a (pow k m)))
  (exp (* a (pow k m)))
  (* (* (* a a) a) (* (* (pow k m) (pow k m)) (pow k m)))
  (* (cbrt (* a (pow k m))) (cbrt (* a (pow k m))))
  (cbrt (* a (pow k m)))
  (* (* (* a (pow k m)) (* a (pow k m))) (* a (pow k m)))
  (sqrt (* a (pow k m)))
  (sqrt (* a (pow k m)))
  (* (sqrt a) (pow (sqrt k) m))
  (* (sqrt a) (pow (sqrt k) m))
  (* (sqrt a) (sqrt (pow k m)))
  (* (sqrt a) (sqrt (pow k m)))
  (* (sqrt a) (pow k (/ m 2)))
  (* (sqrt a) (pow k (/ m 2)))
  (* a (pow (* (cbrt k) (cbrt k)) m))
  (* a (pow (sqrt k) m))
  (* a (pow 1 m))
  (* a (* (cbrt (pow k m)) (cbrt (pow k m))))
  (* a (sqrt (pow k m)))
  (* a 1)
  (* a (pow k (/ m 2)))
  (* (cbrt a) (pow k m))
  (* (sqrt a) (pow k m))
  (* a (pow k m))
  (+ (* a (* m (log k))) a)
  (* a (exp (* -1 (* m (log (/ 1 k))))))
  (* -1 (* (cbrt -1) (* (exp (* m (- (log -1) (log (/ -1 k))))) a)))
  (- (+ (* 1.0 (* a (* m (log k)))) (* 1.0 a)) (* 10.0 (* k a)))
  (- (+ (/ (* a (exp (* -1 (* m (log (/ 1 k)))))) (pow k 2)) (* 99.0 (/ (* a (exp (* -1 (* m (log (/ 1 k)))))) (pow k 4)))) (* 10.0 (/ (* a (exp (* -1 (* m (log (/ 1 k)))))) (pow k 3))))
  (- (* 10.0 (/ (* (cbrt -1) (* (exp (* m (- (log -1) (log (/ -1 k))))) a)) (pow k 3))) (+ (/ (* (cbrt -1) (* (exp (* m (- (log -1) (log (/ -1 k))))) a)) (pow k 2)) (* 99.0 (/ (* (cbrt -1) (* (exp (* m (- (log -1) (log (/ -1 k))))) a)) (pow k 4)))))
  (+ (* 10.0 k) (+ (pow k 2) 1.0))
  (+ (* 10.0 k) (+ (pow k 2) 1.0))
  (+ (* 10.0 k) (+ (pow k 2) 1.0))
  (+ (* a (* m (log k))) a)
  (* a (exp (* -1 (* m (log (/ 1 k))))))
  (* a (exp (* m (- (log -1) (log (/ -1 k))))))
9.544 * * [simplify]: iteration  0 :  473  enodes  (cost  1310 )
9.553 * * [simplify]: iteration  1 :  2153  enodes  (cost  1209 )
9.589 * * [simplify]: iteration  2 :  5001  enodes  (cost  1186 )
9.596 * [simplify]: Simplified to:
  (log (* a (pow k m)))
  (exp (* a (pow k m)))
  a
  (pow k m)
  (cbrt (* (* a (pow k m)) (* a (pow k m))))
  (cbrt (* a (pow k m)))
  (cbrt (* (* a (pow k m)) (* a (pow k m))))
  (cbrt (* a (pow k m)))
  a
  (pow k m)
  (cbrt (* a (pow k m)))
  (cbrt (* (* a (pow k m)) (* a (pow k m))))
  (cbrt (sqrt (pow (* a (pow k m)) 3)))
  (cbrt (sqrt (pow (* a (pow k m)) 3)))
  1
  (* a (pow k m))
  (cbrt (pow (* a (pow k m)) 3/2))
  (cbrt (pow (* a (pow k m)) 3/2))
  (* (cbrt (* a (pow k m))) (cbrt (* a (pow k m))))
  (cbrt (* a (pow k m)))
  (pow (* a (pow k m)) 3)
  (sqrt (* a (pow k m)))
  (sqrt (* a (pow k m)))
  (- (log (pow k m)) (log (/ (+ 1.0 (* k (+ 10.0 k))) a)))
  (- (log (pow k m)) (log (/ (+ 1.0 (* k (+ 10.0 k))) a)))
  (exp (/ (cbrt (pow (* a (pow k m)) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (pow (/ (pow k m) (/ (+ 1.0 (* k (+ 10.0 k))) a)) 3)
  (* (cbrt (/ (cbrt (pow (* a (pow k m)) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (cbrt (/ (cbrt (pow (* a (pow k m)) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (cbrt (/ (cbrt (pow (* a (pow k m)) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (pow (/ (pow k m) (/ (+ 1.0 (* k (+ 10.0 k))) a)) 3)
  (sqrt (/ (cbrt (pow (* a (pow k m)) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (sqrt (/ (cbrt (pow (* a (pow k m)) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (* (neg a) (pow k m))
  (neg (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (/ (/ a (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (pow (pow k m) 3)) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) 1))
  (/ (cbrt (pow (pow k m) 3)) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  a
  (/ (cbrt (pow (pow k m) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (/ (cbrt (* (* a (pow k m)) (* a (pow k m)))) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (/ (cbrt (* a (pow k m))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (* (* a (pow k m)) (* a (pow k m)))) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (* a (pow k m))) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (cbrt (* (* a (pow k m)) (* a (pow k m))))
  (/ (cbrt (* a (pow k m))) (+ 1.0 (* k (+ 10.0 k))))
  (/ (cbrt (* (* a (pow k m)) (* a (pow k m)))) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (/ (cbrt (* a (pow k m))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (* (* a (pow k m)) (* a (pow k m)))) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (* a (pow k m))) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (cbrt (* (* a (pow k m)) (* a (pow k m))))
  (/ (cbrt (* a (pow k m))) (+ 1.0 (* k (+ 10.0 k))))
  (/ (/ a (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (pow (pow k m) 3)) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) 1))
  (/ (cbrt (pow (pow k m) 3)) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  a
  (/ (cbrt (pow (pow k m) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (/ (cbrt (* a (pow k m))) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (/ (cbrt (* (* a (pow k m)) (* a (pow k m)))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (* a (pow k m))) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (* (* a (pow k m)) (* a (pow k m)))) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (cbrt (* a (pow k m)))
  (/ (cbrt (* (* a (pow k m)) (* a (pow k m)))) (+ 1.0 (* k (+ 10.0 k))))
  (/ (cbrt (sqrt (pow (* a (pow k m)) 3))) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (/ (cbrt (sqrt (pow (* a (pow k m)) 3))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (sqrt (pow (* a (pow k m)) 3))) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (sqrt (pow (* a (pow k m)) 3))) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (cbrt (sqrt (pow (* a (pow k m)) 3)))
  (/ (cbrt (sqrt (pow (* a (pow k m)) 3))) (+ 1.0 (* k (+ 10.0 k))))
  (/ 1 (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (/ a (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow k m)))
  (/ 1 (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow k m)))
  1
  (/ (pow k m) (/ (+ 1.0 (* k (+ 10.0 k))) a))
  (/ (cbrt (pow (* a (pow k m)) 3/2)) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (/ (cbrt (pow (* a (pow k m)) 3/2)) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (pow (* a (pow k m)) 3/2)) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (pow (* a (pow k m)) 3/2)) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (cbrt (pow (* a (pow k m)) 3/2))
  (/ (cbrt (pow (* a (pow k m)) 3/2)) (+ 1.0 (* k (+ 10.0 k))))
  (* (/ (cbrt (* a (pow k m))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (/ (cbrt (* a (pow k m))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (/ (cbrt (* a (pow k m))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (cbrt (* a (pow k m))) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (* a (pow k m)))))
  (/ (cbrt (* a (pow k m))) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (* (cbrt (* a (pow k m))) (cbrt (* a (pow k m))))
  (/ (cbrt (* a (pow k m))) (+ 1.0 (* k (+ 10.0 k))))
  (/ (/ (sqrt (* a (pow k m))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (sqrt (* a (pow k m))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (sqrt (* a (pow k m))) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ (sqrt (* a (pow k m))) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (sqrt (* a (pow k m)))
  (/ (sqrt (* a (pow k m))) (+ 1.0 (* k (+ 10.0 k))))
  (/ 1 (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))))
  (/ a (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow k m)))
  (/ 1 (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow k m)))
  1
  (/ (pow k m) (/ (+ 1.0 (* k (+ 10.0 k))) a))
  (/ 1 (+ 1.0 (* k (+ 10.0 k))))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))
  (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow k m)))
  (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow k m)))
  (* a (pow k m))
  (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (pow k m) 3)))
  (/ (+ 1.0 (* k (+ 10.0 k))) (cbrt (* a (pow k m))))
  (/ (+ 1.0 (* k (+ 10.0 k))) (cbrt (* a (pow k m))))
  (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (pow k m) 3)))
  (/ (+ 1.0 (* k (+ 10.0 k))) (cbrt (* (* a (pow k m)) (* a (pow k m)))))
  (/ (+ 1.0 (* k (+ 10.0 k))) (cbrt (sqrt (pow (* a (pow k m)) 3))))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))
  (/ (+ 1.0 (* k (+ 10.0 k))) (cbrt (pow (* a (pow k m)) 3/2)))
  (/ (+ 1.0 (* k (+ 10.0 k))) (cbrt (* a (pow k m))))
  (/ (+ 1.0 (* k (+ 10.0 k))) (sqrt (* a (pow k m))))
  (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))
  (/ a (/ (+ (pow (+ 1.0 (* 10.0 k)) 3) (pow (* k k) 3)) (pow k m)))
  (* (/ (pow k m) (* (+ (* k (- 10.0 k)) 1.0) (+ 1.0 (* k (+ 10.0 k))))) a)
  (exp (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (exp (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (log (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (exp (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))
  (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (pow (+ 1.0 (* k (+ 10.0 k))) 3)
  (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))
  (+ (pow (+ 1.0 (* 10.0 k)) 3) (pow (* k k) 3))
  (+ (* (pow k 2) (- (pow k 2) (+ 1.0 (* 10.0 k)))) (* (+ 1.0 (* 10.0 k)) (+ 1.0 (* 10.0 k))))
  (* (+ (* k (- 10.0 k)) 1.0) (+ 1.0 (* k (+ 10.0 k))))
  (+ (* k (- 10.0 k)) 1.0)
  (* k (+ 10.0 k))
  (log (* a (pow k m)))
  (log (* a (pow k m)))
  (log (* a (pow k m)))
  (log (* a (pow k m)))
  (exp (* a (pow k m)))
  (pow (* a (pow k m)) 3)
  (* (cbrt (* a (pow k m))) (cbrt (* a (pow k m))))
  (cbrt (* a (pow k m)))
  (pow (* a (pow k m)) 3)
  (sqrt (* a (pow k m)))
  (sqrt (* a (pow k m)))
  (* (sqrt a) (pow (sqrt k) m))
  (* (sqrt a) (pow (sqrt k) m))
  (* (sqrt a) (sqrt (pow k m)))
  (* (sqrt a) (sqrt (pow k m)))
  (* (sqrt a) (pow k (/ m 2)))
  (* (sqrt a) (pow k (/ m 2)))
  (* a (pow (* (cbrt k) (cbrt k)) m))
  (* a (pow (sqrt k) m))
  a
  (* a (* (cbrt (pow k m)) (cbrt (pow k m))))
  (* a (sqrt (pow k m)))
  a
  (* a (pow k (/ m 2)))
  (* (cbrt a) (pow k m))
  (* (sqrt a) (pow k m))
  (* a (pow k m))
  (+ (* a (* m (log k))) a)
  (* (/ (pow (/ 1 k) (* -1 m)) 1) a)
  (* -1 (* (cbrt -1) (* (exp (* m (- (log -1) (log (/ -1 k))))) a)))
  (+ (* a (- 1.0 (* 10.0 k))) (* 1.0 (* a (* m (log k)))))
  (- (+ (/ (* a (exp (* -1 (* m (log (/ 1 k)))))) (pow k 2)) (* 99.0 (/ (* a (exp (* -1 (* m (log (/ 1 k)))))) (pow k 4)))) (* 10.0 (/ (* a (exp (* -1 (* m (log (/ 1 k)))))) (pow k 3))))
  (- (* 10.0 (/ (* (cbrt -1) (* (exp (* m (- (log -1) (log (/ -1 k))))) a)) (pow k 3))) (+ (/ (* (cbrt -1) (* (exp (* m (- (log -1) (log (/ -1 k))))) a)) (pow k 2)) (* 99.0 (/ (* (cbrt -1) (* (exp (* m (- (log -1) (log (/ -1 k))))) a)) (pow k 4)))))
  (+ 1.0 (* k (+ 10.0 k)))
  (+ 1.0 (* k (+ 10.0 k)))
  (+ 1.0 (* k (+ 10.0 k)))
  (+ (* a (* m (log k))) a)
  (* (/ (pow (/ 1 k) (* -1 m)) 1) a)
  (* (exp (* m (- (log -1) (log (/ -1 k))))) a)
9.596 * * * [progress]: adding candidates to table
10.224 * * [progress]: iteration 4 / 4
10.224 * * * [progress]: picking best candidate
10.228 * * * * [pick]: Picked  #<alt (λ (a k m) (+ (* a (- 1.0 (* 10.0 k))) (* 1.0 (* a (* m (log k))))))>
10.229 * * * [progress]: localizing error
10.239 * * * [progress]: generating rewritten candidates
10.240 * * * * [progress]: [ 1 / 4 ] rewriting at (2 2 2)
10.245 * * * * [progress]: [ 2 / 4 ] rewriting at (2 2 2 2)
10.250 * * * * [progress]: [ 3 / 4 ] rewriting at (2 1)
10.255 * * * * [progress]: [ 4 / 4 ] rewriting at (2 1 2)
10.260 * * * [progress]: generating series expansions
10.260 * * * * [progress]: [ 1 / 4 ] generating series at (2 2 2)
10.260 * [approximate]: Approximating (* a (* m (log k))) in (a m k) around 0
10.261 * [taylor]: Taking taylor expansion of (* a (* m (log k))) in m
10.261 * [taylor]: Taking taylor expansion of (* a (* m (log k))) in k
10.262 * [taylor]: Taking taylor expansion of (* a (* m (log k))) in m
10.262 * [taylor]: Taking taylor expansion of (* a (* m (log k))) in k
10.263 * [taylor]: Taking taylor expansion of (* a (* m (log k))) in k
10.265 * [taylor]: Taking taylor expansion of (* a (* m (log k))) in m
10.265 * [taylor]: Taking taylor expansion of (* a (* m (log k))) in k
10.266 * [taylor]: Taking taylor expansion of (* a (* m (log k))) in k
10.267 * [taylor]: Taking taylor expansion of (* a (* m (log k))) in k
10.271 * [taylor]: Taking taylor expansion of (* a (* m (log k))) in m
10.271 * [taylor]: Taking taylor expansion of (* a (* m (log k))) in k
10.271 * [taylor]: Taking taylor expansion of (* a (* m (log k))) in k
10.271 * [approximate]: Approximating (/ (log (/ 1 k)) (* a m)) in (a m k) around 0
10.274 * [taylor]: Taking taylor expansion of (/ (log (/ 1 k)) (* a m)) in m
10.274 * [taylor]: Taking taylor expansion of (/ (log (/ 1 k)) (* a m)) in k
10.277 * [taylor]: Taking taylor expansion of (/ (log (/ 1 k)) (* a m)) in m
10.278 * [taylor]: Taking taylor expansion of (/ (log (/ 1 k)) (* a m)) in k
10.286 * [taylor]: Taking taylor expansion of (/ (log (/ 1 k)) (* a m)) in m
10.286 * [taylor]: Taking taylor expansion of (/ (log (/ 1 k)) (* a m)) in k
10.288 * [taylor]: Taking taylor expansion of (/ (log (/ 1 k)) (* a m)) in k
10.291 * [approximate]: Approximating (/ (log (/ -1 k)) (* a m)) in (a m k) around 0
10.295 * [taylor]: Taking taylor expansion of (/ (log (/ -1 k)) (* a m)) in m
10.295 * [taylor]: Taking taylor expansion of (/ (log (/ -1 k)) (* a m)) in k
10.298 * [taylor]: Taking taylor expansion of (/ (log (/ -1 k)) (* a m)) in m
10.299 * [taylor]: Taking taylor expansion of (/ (log (/ -1 k)) (* a m)) in k
10.304 * [taylor]: Taking taylor expansion of (/ (log (/ -1 k)) (* a m)) in m
10.304 * [taylor]: Taking taylor expansion of (/ (log (/ -1 k)) (* a m)) in k
10.306 * [taylor]: Taking taylor expansion of (/ (log (/ -1 k)) (* a m)) in k
10.309 * * * * [progress]: [ 2 / 4 ] generating series at (2 2 2 2)
10.309 * [approximate]: Approximating (* m (log k)) in (m k) around 0
10.310 * [taylor]: Taking taylor expansion of (* m (log k)) in k
10.311 * [taylor]: Taking taylor expansion of (* m (log k)) in k
10.313 * [taylor]: Taking taylor expansion of (* m (log k)) in k
10.318 * [taylor]: Taking taylor expansion of (* m (log k)) in k
10.318 * [approximate]: Approximating (/ (log (/ 1 k)) m) in (m k) around 0
10.320 * [taylor]: Taking taylor expansion of (/ (log (/ 1 k)) m) in k
10.322 * [taylor]: Taking taylor expansion of (/ (log (/ 1 k)) m) in k
10.327 * [taylor]: Taking taylor expansion of (/ (log (/ 1 k)) m) in k
10.333 * [taylor]: Taking taylor expansion of (/ (log (/ 1 k)) m) in k
10.333 * [approximate]: Approximating (* -1 (/ (log (/ -1 k)) m)) in (m k) around 0
10.336 * [taylor]: Taking taylor expansion of (* -1 (/ (log (/ -1 k)) m)) in k
10.340 * [taylor]: Taking taylor expansion of (* -1 (/ (log (/ -1 k)) m)) in k
10.346 * [taylor]: Taking taylor expansion of (* -1 (/ (log (/ -1 k)) m)) in k
10.354 * [taylor]: Taking taylor expansion of (* -1 (/ (log (/ -1 k)) m)) in k
10.355 * * * * [progress]: [ 3 / 4 ] generating series at (2 1)
10.355 * [approximate]: Approximating (* (- 1.0 (* 10.0 k)) a) in (a k) around 0
10.355 * [taylor]: Taking taylor expansion of (* (- 1.0 (* 10.0 k)) a) in k
10.357 * [taylor]: Taking taylor expansion of (* (- 1.0 (* 10.0 k)) a) in k
10.360 * [taylor]: Taking taylor expansion of (* (- 1.0 (* 10.0 k)) a) in k
10.367 * [taylor]: Taking taylor expansion of (* (- 1.0 (* 10.0 k)) a) in k
10.371 * [taylor]: Taking taylor expansion of (* (- 1.0 (* 10.0 k)) a) in k
10.372 * [approximate]: Approximating (/ (- 1.0 (* 10.0 (/ 1 k))) a) in (a k) around 0
10.375 * [taylor]: Taking taylor expansion of (/ (- 1.0 (* 10.0 (/ 1 k))) a) in k
10.379 * [taylor]: Taking taylor expansion of (/ (- 1.0 (* 10.0 (/ 1 k))) a) in k
10.383 * [taylor]: Taking taylor expansion of (/ (- 1.0 (* 10.0 (/ 1 k))) a) in k
10.388 * [taylor]: Taking taylor expansion of (/ (- 1.0 (* 10.0 (/ 1 k))) a) in k
10.394 * [taylor]: Taking taylor expansion of (/ (- 1.0 (* 10.0 (/ 1 k))) a) in k
10.395 * [approximate]: Approximating (* -1 (/ (+ (* 10.0 (/ 1 k)) 1.0) a)) in (a k) around 0
10.396 * [taylor]: Taking taylor expansion of (* -1 (/ (+ (* 10.0 (/ 1 k)) 1.0) a)) in k
10.400 * [taylor]: Taking taylor expansion of (* -1 (/ (+ (* 10.0 (/ 1 k)) 1.0) a)) in k
10.406 * [taylor]: Taking taylor expansion of (* -1 (/ (+ (* 10.0 (/ 1 k)) 1.0) a)) in k
10.412 * [taylor]: Taking taylor expansion of (* -1 (/ (+ (* 10.0 (/ 1 k)) 1.0) a)) in k
10.420 * [taylor]: Taking taylor expansion of (* -1 (/ (+ (* 10.0 (/ 1 k)) 1.0) a)) in k
10.420 * * * * [progress]: [ 4 / 4 ] generating series at (2 1 2)
10.420 * [approximate]: Approximating (- 1.0 (* 10.0 k)) in (k) around 0
10.433 * [approximate]: Approximating (- 1.0 (* 10.0 (/ 1 k))) in (k) around 0
10.453 * [approximate]: Approximating (+ (* 10.0 (/ 1 k)) 1.0) in (k) around 0
10.467 * * * [progress]: simplifying candidates
10.468 * [simplify]: Simplifying using #<procedure:simplify-batch-egg> :
  (* a (* m (log k)))
  (* a (* m (log k)))
  (+ (log a) (+ (log m) (log (log k))))
  (+ (log a) (log (* m (log k))))
  (log (* a (* m (log k))))
  (exp (* a (* m (log k))))
  (* (* (* a a) a) (* (* (* m m) m) (* (* (log k) (log k)) (log k))))
  (* (* (* a a) a) (* (* (* m (log k)) (* m (log k))) (* m (log k))))
  (* (cbrt (* a (* m (log k)))) (cbrt (* a (* m (log k)))))
  (cbrt (* a (* m (log k))))
  (* (* (* a (* m (log k))) (* a (* m (log k)))) (* a (* m (log k))))
  (sqrt (* a (* m (log k))))
  (sqrt (* a (* m (log k))))
  (* a (* m (log (* (cbrt k) (cbrt k)))))
  (* a (* m (log (cbrt k))))
  (* a (* m (log (sqrt k))))
  (* a (* m (log (sqrt k))))
  (* a (* m (log 1)))
  (* a (* m (log k)))
  (* a (* (log (* (cbrt k) (cbrt k))) m))
  (* a (* (log (cbrt k)) m))
  (* a (* (log (sqrt k)) m))
  (* a (* (log (sqrt k)) m))
  (* a (* (log 1) m))
  (* a (* (log k) m))
  (* (* m (log (* (cbrt k) (cbrt k)))) a)
  (* (* m (log (cbrt k))) a)
  (* (* m (log (sqrt k))) a)
  (* (* m (log (sqrt k))) a)
  (* (* m (log 1)) a)
  (* (* m (log k)) a)
  (* (* (log (* (cbrt k) (cbrt k))) m) a)
  (* (* (log (cbrt k)) m) a)
  (* (* (log (sqrt k)) m) a)
  (* (* (log (sqrt k)) m) a)
  (* (* (log 1) m) a)
  (* (* (log k) m) a)
  (* a m)
  (* (cbrt a) (* m (log k)))
  (* (sqrt a) (* m (log k)))
  (* a (* m (log k)))
  (* m (log k))
  (+ (log m) (log (log k)))
  (log (* m (log k)))
  (exp (* m (log k)))
  (* (* (* m m) m) (* (* (log k) (log k)) (log k)))
  (* (cbrt (* m (log k))) (cbrt (* m (log k))))
  (cbrt (* m (log k)))
  (* (* (* m (log k)) (* m (log k))) (* m (log k)))
  (sqrt (* m (log k)))
  (sqrt (* m (log k)))
  (* (sqrt m) (sqrt (log k)))
  (* (sqrt m) (sqrt (log k)))
  (* m (log (* (cbrt k) (cbrt k))))
  (* m (log (cbrt k)))
  (* m (log (sqrt k)))
  (* m (log (sqrt k)))
  (* m (log 1))
  (* m (log k))
  (* (log (* (cbrt k) (cbrt k))) m)
  (* (log (cbrt k)) m)
  (* (log (sqrt k)) m)
  (* (log (sqrt k)) m)
  (* (log 1) m)
  (* (log k) m)
  (* m 1)
  (* m (* (cbrt (log k)) (cbrt (log k))))
  (* m (sqrt (log k)))
  (* m 1)
  (* (cbrt m) (log k))
  (* (sqrt m) (log k))
  (* m (log k))
  (* a (- 1.0 (* 10.0 k)))
  (+ (log a) (log (- 1.0 (* 10.0 k))))
  (log (* a (- 1.0 (* 10.0 k))))
  (exp (* a (- 1.0 (* 10.0 k))))
  (* (* (* a a) a) (* (* (- 1.0 (* 10.0 k)) (- 1.0 (* 10.0 k))) (- 1.0 (* 10.0 k))))
  (* (cbrt (* a (- 1.0 (* 10.0 k)))) (cbrt (* a (- 1.0 (* 10.0 k)))))
  (cbrt (* a (- 1.0 (* 10.0 k))))
  (* (* (* a (- 1.0 (* 10.0 k))) (* a (- 1.0 (* 10.0 k)))) (* a (- 1.0 (* 10.0 k))))
  (sqrt (* a (- 1.0 (* 10.0 k))))
  (sqrt (* a (- 1.0 (* 10.0 k))))
  (* (sqrt a) (sqrt (- 1.0 (* 10.0 k))))
  (* (sqrt a) (sqrt (- 1.0 (* 10.0 k))))
  (* a 1.0)
  (* a (neg (* 10.0 k)))
  (* a 1.0)
  (* a (neg (* 10.0 k)))
  (* 1.0 a)
  (* (neg (* 10.0 k)) a)
  (* 1.0 a)
  (* (neg (* 10.0 k)) a)
  (* a (* (cbrt (- 1.0 (* 10.0 k))) (cbrt (- 1.0 (* 10.0 k)))))
  (* a (sqrt (- 1.0 (* 10.0 k))))
  (* a 1)
  (* (cbrt a) (- 1.0 (* 10.0 k)))
  (* (sqrt a) (- 1.0 (* 10.0 k)))
  (* a (- 1.0 (* 10.0 k)))
  (* a (- (pow 1.0 3) (pow (* 10.0 k) 3)))
  (* a (- (* 1.0 1.0) (* (* 10.0 k) (* 10.0 k))))
  (/ (exp 1.0) (exp (* 10.0 k)))
  (log (- 1.0 (* 10.0 k)))
  (exp (- 1.0 (* 10.0 k)))
  (* (cbrt (- 1.0 (* 10.0 k))) (cbrt (- 1.0 (* 10.0 k))))
  (cbrt (- 1.0 (* 10.0 k)))
  (* (* (- 1.0 (* 10.0 k)) (- 1.0 (* 10.0 k))) (- 1.0 (* 10.0 k)))
  (sqrt (- 1.0 (* 10.0 k)))
  (sqrt (- 1.0 (* 10.0 k)))
  (- (pow 1.0 3) (pow (* 10.0 k) 3))
  (+ (* 1.0 1.0) (+ (* (* 10.0 k) (* 10.0 k)) (* 1.0 (* 10.0 k))))
  (neg (* 10.0 k))
  (- (* 1.0 1.0) (* (* 10.0 k) (* 10.0 k)))
  (+ 1.0 (* 10.0 k))
  (neg (* 10.0 k))
  (* a (* m (log k)))
  (* -1 (* a (* m (log (/ 1 k)))))
  (* a (* m (- (log -1) (log (/ -1 k)))))
  (* m (log k))
  (* -1 (* m (log (/ 1 k))))
  (* m (- (log -1) (log (/ -1 k))))
  (- (* 1.0 a) (* 10.0 (* k a)))
  (- (* 1.0 a) (* 10.0 (* k a)))
  (- (* 1.0 a) (* 10.0 (* k a)))
  (- 1.0 (* 10.0 k))
  (- 1.0 (* 10.0 k))
  (- 1.0 (* 10.0 k))
10.472 * * [simplify]: iteration  0 :  338  enodes  (cost  503 )
10.479 * * [simplify]: iteration  1 :  1503  enodes  (cost  434 )
10.508 * * [simplify]: iteration  2 :  5001  enodes  (cost  414 )
10.511 * [simplify]: Simplified to:
  (* a (* (log k) m))
  (* a (* (log k) m))
  (log (* a (* m (log k))))
  (log (* a (* m (log k))))
  (log (* a (* m (log k))))
  (pow k (* a m))
  (pow (* a (* (log k) m)) 3)
  (pow (* a (* (log k) m)) 3)
  (* (cbrt (* a (* m (log k)))) (cbrt (* a (* m (log k)))))
  (cbrt (* a (* m (log k))))
  (pow (* a (* (log k) m)) 3)
  (sqrt (* a (* m (log k))))
  (sqrt (* a (* m (log k))))
  (* (* m (* 2 (log (cbrt k)))) a)
  (* a (* (log (cbrt k)) m))
  (* a (* (log (sqrt k)) m))
  (* a (* (log (sqrt k)) m))
  0
  (* a (* (log k) m))
  (* (* m (* 2 (log (cbrt k)))) a)
  (* a (* (log (cbrt k)) m))
  (* a (* (log (sqrt k)) m))
  (* a (* (log (sqrt k)) m))
  0
  (* a (* (log k) m))
  (* (* m (* 2 (log (cbrt k)))) a)
  (* a (* (log (cbrt k)) m))
  (* a (* (log (sqrt k)) m))
  (* a (* (log (sqrt k)) m))
  0
  (* a (* (log k) m))
  (* (* m (* 2 (log (cbrt k)))) a)
  (* a (* (log (cbrt k)) m))
  (* a (* (log (sqrt k)) m))
  (* a (* (log (sqrt k)) m))
  0
  (* a (* (log k) m))
  (* a m)
  (* (cbrt a) (* m (log k)))
  (* (sqrt a) (* m (log k)))
  (* a (* (log k) m))
  (* m (log k))
  (log (* m (log k)))
  (log (* m (log k)))
  (pow k m)
  (pow (* m (log k)) 3)
  (* (cbrt (* m (log k))) (cbrt (* m (log k))))
  (cbrt (* m (log k)))
  (pow (* m (log k)) 3)
  (sqrt (* m (log k)))
  (sqrt (* m (log k)))
  (* (sqrt m) (sqrt (log k)))
  (* (sqrt m) (sqrt (log k)))
  (* m (* 2 (log (cbrt k))))
  (* m (log (cbrt k)))
  (* m (log (sqrt k)))
  (* m (log (sqrt k)))
  0
  (* m (log k))
  (* m (* 2 (log (cbrt k))))
  (* m (log (cbrt k)))
  (* m (log (sqrt k)))
  (* m (log (sqrt k)))
  0
  (* m (log k))
  m
  (* m (* (cbrt (log k)) (cbrt (log k))))
  (* m (sqrt (log k)))
  m
  (* (cbrt m) (log k))
  (* (sqrt m) (log k))
  (* m (log k))
  (* a (- 1.0 (* 10.0 k)))
  (log (* a (- 1.0 (* 10.0 k))))
  (log (* a (- 1.0 (* 10.0 k))))
  (exp (* a (- 1.0 (* 10.0 k))))
  (pow (* a (- 1.0 (* 10.0 k))) 3)
  (* (cbrt (* a (- 1.0 (* 10.0 k)))) (cbrt (* a (- 1.0 (* 10.0 k)))))
  (cbrt (* a (- 1.0 (* 10.0 k))))
  (pow (* a (- 1.0 (* 10.0 k))) 3)
  (sqrt (* a (- 1.0 (* 10.0 k))))
  (sqrt (* a (- 1.0 (* 10.0 k))))
  (* (sqrt a) (sqrt (- 1.0 (* 10.0 k))))
  (* (sqrt a) (sqrt (- 1.0 (* 10.0 k))))
  (* a 1.0)
  (* a (neg (* 10.0 k)))
  (* a 1.0)
  (* a (neg (* 10.0 k)))
  (* a 1.0)
  (* a (neg (* 10.0 k)))
  (* a 1.0)
  (* a (neg (* 10.0 k)))
  (* a (* (cbrt (- 1.0 (* 10.0 k))) (cbrt (- 1.0 (* 10.0 k)))))
  (* a (sqrt (- 1.0 (* 10.0 k))))
  a
  (* (cbrt a) (- 1.0 (* 10.0 k)))
  (* (sqrt a) (- 1.0 (* 10.0 k)))
  (* a (- 1.0 (* 10.0 k)))
  (* a (- (pow 1.0 3) (pow (* 10.0 k) 3)))
  (* a (- (* 1.0 1.0) (* (* 10.0 k) (* 10.0 k))))
  (exp (- 1.0 (* 10.0 k)))
  (log (- 1.0 (* 10.0 k)))
  (exp (- 1.0 (* 10.0 k)))
  (* (cbrt (- 1.0 (* 10.0 k))) (cbrt (- 1.0 (* 10.0 k))))
  (cbrt (- 1.0 (* 10.0 k)))
  (pow (- 1.0 (* 10.0 k)) 3)
  (sqrt (- 1.0 (* 10.0 k)))
  (sqrt (- 1.0 (* 10.0 k)))
  (- (pow 1.0 3) (pow (* 10.0 k) 3))
  (+ (* (* 10.0 k) (+ (* 10.0 k) 1.0)) (* 1.0 1.0))
  (neg (* 10.0 k))
  (- (* 1.0 1.0) (* (* 10.0 k) (* 10.0 k)))
  (+ 1.0 (* 10.0 k))
  (neg (* 10.0 k))
  (* a (* (log k) m))
  (* a (* (log k) m))
  (* a (* (log k) m))
  (* m (log k))
  (* m (log k))
  (* m (log k))
  (* a (- 1.0 (* 10.0 k)))
  (* a (- 1.0 (* 10.0 k)))
  (* a (- 1.0 (* 10.0 k)))
  (- 1.0 (* 10.0 k))
  (- 1.0 (* 10.0 k))
  (- 1.0 (* 10.0 k))
10.512 * * * [progress]: adding candidates to table
10.822 * [progress]: [Phase 3 of 3] Extracting.
10.822 * * [regime]: Finding splitpoints for: (#<alt (λ (a k m) (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))> #<alt (λ (a k m) (+ (* a (- 1.0 (* 10.0 k))) (* 1.0 (* a (* m (log k))))))> #<alt (λ (a k m) (/ (cbrt (pow (* a (pow k m)) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k))))> #<alt (λ (a k m) (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k))))>)
10.894 * * * [regime-changes]: Trying 4 branch expressions: ((/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k))) m k a)
10.894 * * * * [regimes]: Trying to branch on (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k))) from (#<alt (λ (a k m) (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))> #<alt (λ (a k m) (+ (* a (- 1.0 (* 10.0 k))) (* 1.0 (* a (* m (log k))))))> #<alt (λ (a k m) (/ (cbrt (pow (* a (pow k m)) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k))))> #<alt (λ (a k m) (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k))))>)
10.947 * * * * [regimes]: Trying to branch on m from (#<alt (λ (a k m) (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))> #<alt (λ (a k m) (+ (* a (- 1.0 (* 10.0 k))) (* 1.0 (* a (* m (log k))))))> #<alt (λ (a k m) (/ (cbrt (pow (* a (pow k m)) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k))))> #<alt (λ (a k m) (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k))))>)
10.998 * * * * [regimes]: Trying to branch on k from (#<alt (λ (a k m) (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))> #<alt (λ (a k m) (+ (* a (- 1.0 (* 10.0 k))) (* 1.0 (* a (* m (log k))))))> #<alt (λ (a k m) (/ (cbrt (pow (* a (pow k m)) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k))))> #<alt (λ (a k m) (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k))))>)
11.050 * * * * [regimes]: Trying to branch on a from (#<alt (λ (a k m) (/ 1 (/ (/ (+ 1.0 (* k (+ 10.0 k))) a) (pow k m))))> #<alt (λ (a k m) (+ (* a (- 1.0 (* 10.0 k))) (* 1.0 (* a (* m (log k))))))> #<alt (λ (a k m) (/ (cbrt (pow (* a (pow k m)) 3)) (+ (+ 1.0 (* 10.0 k)) (* k k))))> #<alt (λ (a k m) (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k))))>)
11.103 * * * [regime]: Found split indices: #<option (#s(si 3 255))>
11.103 * [simplify]: Simplifying using #<procedure:simplify-batch-egg> :
  (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))
11.104 * * [simplify]: iteration  0 :  16  enodes  (cost  7 )
11.104 * * [simplify]: iteration  1 :  16  enodes  (cost  7 )
11.104 * [simplify]: Simplified to:
  (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))