10.474 * [progress]: [Phase 1 of 3] Setting up. 0.001 * * * [progress]: [1/2] Preparing points 0.035 * * * [progress]: [2/2] Setting up program. 0.037 * [progress]: [Phase 2 of 3] Improving. 0.037 * [simplify]: Simplifying using # : (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k))) 0.040 * * [simplify]: iteration 0 : 24 enodes (cost 7 ) 0.042 * * [simplify]: iteration 1 : 53 enodes (cost 5 ) 0.043 * * [simplify]: iteration 2 : 106 enodes (cost 5 ) 0.046 * * [simplify]: iteration 3 : 269 enodes (cost 5 ) 0.051 * * [simplify]: iteration 4 : 904 enodes (cost 5 ) 0.069 * * [simplify]: iteration 5 : 3976 enodes (cost 5 ) 0.141 * * [simplify]: iteration 6 : 5001 enodes (cost 5 ) 0.141 * [simplify]: Simplified to: (/ (pow k m) (/ (fma k k (fma k 10.0 1.0)) a)) 0.144 * * [progress]: iteration 1 / 4 0.145 * * * [progress]: picking best candidate 0.149 * * * * [pick]: Picked # 0.149 * * * [progress]: localizing error 0.164 * * * [progress]: generating rewritten candidates 0.164 * * * * [progress]: [ 1 / 3 ] rewriting at (2) 0.177 * * * * [progress]: [ 2 / 3 ] rewriting at (2 1) 0.182 * * * * [progress]: [ 3 / 3 ] rewriting at (2 2 1) 0.186 * * * [progress]: generating series expansions 0.186 * * * * [progress]: [ 1 / 3 ] generating series at (2) 0.187 * [approximate]: Taking taylor expansion of (/ (* a (pow k m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in (a k m) around 0 0.187 * [taylor]: Taking taylor expansion of (/ (* a (pow k m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in m 0.187 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m 0.187 * [taylor]: Taking taylor expansion of a in m 0.187 * [taylor]: Taking taylor expansion of (pow k m) in m 0.187 * [taylor]: Taking taylor expansion of (exp (* m (log k))) in m 0.187 * [taylor]: Taking taylor expansion of (* m (log k)) in m 0.187 * [taylor]: Taking taylor expansion of m in m 0.187 * [taylor]: Taking taylor expansion of (log k) in m 0.187 * [taylor]: Taking taylor expansion of k in m 0.188 * [taylor]: Taking taylor expansion of (+ (* 10.0 k) (+ (pow k 2) 1.0)) in m 0.188 * [taylor]: Taking taylor expansion of (* 10.0 k) in m 0.188 * [taylor]: Taking taylor expansion of 10.0 in m 0.188 * [taylor]: Taking taylor expansion of k in m 0.188 * [taylor]: Taking taylor expansion of (+ (pow k 2) 1.0) in m 0.188 * [taylor]: Taking taylor expansion of (pow k 2) in m 0.188 * [taylor]: Taking taylor expansion of k in m 0.188 * [taylor]: Taking taylor expansion of 1.0 in m 0.188 * [taylor]: Taking taylor expansion of (/ (* a (pow k m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in k 0.188 * [taylor]: Taking taylor expansion of (* a (pow k m)) in k 0.188 * [taylor]: Taking taylor expansion of a in k 0.189 * [taylor]: Taking taylor expansion of (pow k m) in k 0.189 * [taylor]: Taking taylor expansion of (exp (* m (log k))) in k 0.189 * [taylor]: Taking taylor expansion of (* m (log k)) in k 0.189 * [taylor]: Taking taylor expansion of m in k 0.189 * [taylor]: Taking taylor expansion of (log k) in k 0.189 * [taylor]: Taking taylor expansion of k in k 0.189 * [taylor]: Taking taylor expansion of (+ (* 10.0 k) (+ (pow k 2) 1.0)) in k 0.189 * [taylor]: Taking taylor expansion of (* 10.0 k) in k 0.189 * [taylor]: Taking taylor expansion of 10.0 in k 0.189 * [taylor]: Taking taylor expansion of k in k 0.189 * [taylor]: Taking taylor expansion of (+ (pow k 2) 1.0) in k 0.189 * [taylor]: Taking taylor expansion of (pow k 2) in k 0.189 * [taylor]: Taking taylor expansion of k in k 0.189 * [taylor]: Taking taylor expansion of 1.0 in k 0.190 * [taylor]: Taking taylor expansion of (/ (* a (pow k m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in a 0.190 * [taylor]: Taking taylor expansion of (* a (pow k m)) in a 0.190 * [taylor]: Taking taylor expansion of a in a 0.190 * [taylor]: Taking taylor expansion of (pow k m) in a 0.190 * [taylor]: Taking taylor expansion of (exp (* m (log k))) in a 0.190 * [taylor]: Taking taylor expansion of (* m (log k)) in a 0.190 * [taylor]: Taking taylor expansion of m in a 0.190 * [taylor]: Taking taylor expansion of (log k) in a 0.190 * [taylor]: Taking taylor expansion of k in a 0.191 * [taylor]: Taking taylor expansion of (+ (* 10.0 k) (+ (pow k 2) 1.0)) in a 0.191 * [taylor]: Taking taylor expansion of (* 10.0 k) in a 0.191 * [taylor]: Taking taylor expansion of 10.0 in a 0.191 * [taylor]: Taking taylor expansion of k in a 0.191 * [taylor]: Taking taylor expansion of (+ (pow k 2) 1.0) in a 0.191 * [taylor]: Taking taylor expansion of (pow k 2) in a 0.191 * [taylor]: Taking taylor expansion of k in a 0.191 * [taylor]: Taking taylor expansion of 1.0 in a 0.193 * [taylor]: Taking taylor expansion of (/ (* a (pow k m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in a 0.193 * [taylor]: Taking taylor expansion of (* a (pow k m)) in a 0.193 * [taylor]: Taking taylor expansion of a in a 0.193 * [taylor]: Taking taylor expansion of (pow k m) in a 0.193 * [taylor]: Taking taylor expansion of (exp (* m (log k))) in a 0.193 * [taylor]: Taking taylor expansion of (* m (log k)) in a 0.193 * [taylor]: Taking taylor expansion of m in a 0.193 * [taylor]: Taking taylor expansion of (log k) in a 0.193 * [taylor]: Taking taylor expansion of k in a 0.193 * [taylor]: Taking taylor expansion of (+ (* 10.0 k) (+ (pow k 2) 1.0)) in a 0.193 * [taylor]: Taking taylor expansion of (* 10.0 k) in a 0.193 * [taylor]: Taking taylor expansion of 10.0 in a 0.193 * [taylor]: Taking taylor expansion of k in a 0.193 * [taylor]: Taking taylor expansion of (+ (pow k 2) 1.0) in a 0.193 * [taylor]: Taking taylor expansion of (pow k 2) in a 0.193 * [taylor]: Taking taylor expansion of k in a 0.193 * [taylor]: Taking taylor expansion of 1.0 in a 0.195 * [taylor]: Taking taylor expansion of (/ (pow k m) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in k 0.195 * [taylor]: Taking taylor expansion of (pow k m) in k 0.195 * [taylor]: Taking taylor expansion of (exp (* m (log k))) in k 0.195 * [taylor]: Taking taylor expansion of (* m (log k)) in k 0.195 * [taylor]: Taking taylor expansion of m in k 0.195 * [taylor]: Taking taylor expansion of (log k) in k 0.195 * [taylor]: Taking taylor expansion of k in k 0.196 * [taylor]: Taking taylor expansion of (+ (* 10.0 k) (+ (pow k 2) 1.0)) in k 0.196 * [taylor]: Taking taylor expansion of (* 10.0 k) in k 0.196 * [taylor]: Taking taylor expansion of 10.0 in k 0.196 * [taylor]: Taking taylor expansion of k in k 0.196 * [taylor]: Taking taylor expansion of (+ (pow k 2) 1.0) in k 0.196 * [taylor]: Taking taylor expansion of (pow k 2) in k 0.196 * [taylor]: Taking taylor expansion of k in k 0.196 * [taylor]: Taking taylor expansion of 1.0 in k 0.197 * [taylor]: Taking taylor expansion of (* 1.0 (pow k m)) in m 0.197 * [taylor]: Taking taylor expansion of 1.0 in m 0.197 * [taylor]: Taking taylor expansion of (pow k m) in m 0.197 * [taylor]: Taking taylor expansion of (exp (* m (log k))) in m 0.197 * [taylor]: Taking taylor expansion of (* m (log k)) in m 0.197 * [taylor]: Taking taylor expansion of m in m 0.197 * [taylor]: Taking taylor expansion of (log k) in m 0.197 * [taylor]: Taking taylor expansion of k in m 0.203 * [taylor]: Taking taylor expansion of 0 in k 0.203 * [taylor]: Taking taylor expansion of 0 in m 0.206 * [taylor]: Taking taylor expansion of (- (* 10.0 (pow k m))) in m 0.206 * [taylor]: Taking taylor expansion of (* 10.0 (pow k m)) in m 0.206 * [taylor]: Taking taylor expansion of 10.0 in m 0.207 * [taylor]: Taking taylor expansion of (pow k m) in m 0.207 * [taylor]: Taking taylor expansion of (exp (* m (log k))) in m 0.207 * [taylor]: Taking taylor expansion of (* m (log k)) in m 0.207 * [taylor]: Taking taylor expansion of m in m 0.207 * [taylor]: Taking taylor expansion of (log k) in m 0.207 * [taylor]: Taking taylor expansion of k in m 0.210 * [approximate]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in (a k m) around 0 0.210 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in m 0.210 * [taylor]: Taking taylor expansion of (pow (/ 1 k) (/ 1 m)) in m 0.210 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (/ 1 k)))) in m 0.210 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (/ 1 k))) in m 0.210 * [taylor]: Taking taylor expansion of (/ 1 m) in m 0.210 * [taylor]: Taking taylor expansion of m in m 0.210 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in m 0.210 * [taylor]: Taking taylor expansion of (/ 1 k) in m 0.210 * [taylor]: Taking taylor expansion of k in m 0.210 * [taylor]: Taking taylor expansion of (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) in m 0.210 * [taylor]: Taking taylor expansion of a in m 0.210 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) in m 0.210 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in m 0.210 * [taylor]: Taking taylor expansion of (pow k 2) in m 0.210 * [taylor]: Taking taylor expansion of k in m 0.210 * [taylor]: Taking taylor expansion of (+ (* 10.0 (/ 1 k)) 1.0) in m 0.211 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in m 0.211 * [taylor]: Taking taylor expansion of 10.0 in m 0.211 * [taylor]: Taking taylor expansion of (/ 1 k) in m 0.211 * [taylor]: Taking taylor expansion of k in m 0.211 * [taylor]: Taking taylor expansion of 1.0 in m 0.211 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in k 0.211 * [taylor]: Taking taylor expansion of (pow (/ 1 k) (/ 1 m)) in k 0.211 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (/ 1 k)))) in k 0.211 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (/ 1 k))) in k 0.211 * [taylor]: Taking taylor expansion of (/ 1 m) in k 0.211 * [taylor]: Taking taylor expansion of m in k 0.211 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 0.211 * [taylor]: Taking taylor expansion of (/ 1 k) in k 0.211 * [taylor]: Taking taylor expansion of k in k 0.213 * [taylor]: Taking taylor expansion of (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) in k 0.213 * [taylor]: Taking taylor expansion of a in k 0.213 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) in k 0.213 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 0.213 * [taylor]: Taking taylor expansion of (pow k 2) in k 0.213 * [taylor]: Taking taylor expansion of k in k 0.213 * [taylor]: Taking taylor expansion of (+ (* 10.0 (/ 1 k)) 1.0) in k 0.213 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in k 0.213 * [taylor]: Taking taylor expansion of 10.0 in k 0.213 * [taylor]: Taking taylor expansion of (/ 1 k) in k 0.213 * [taylor]: Taking taylor expansion of k in k 0.214 * [taylor]: Taking taylor expansion of 1.0 in k 0.214 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in a 0.214 * [taylor]: Taking taylor expansion of (pow (/ 1 k) (/ 1 m)) in a 0.214 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (/ 1 k)))) in a 0.214 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (/ 1 k))) in a 0.214 * [taylor]: Taking taylor expansion of (/ 1 m) in a 0.214 * [taylor]: Taking taylor expansion of m in a 0.214 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in a 0.214 * [taylor]: Taking taylor expansion of (/ 1 k) in a 0.214 * [taylor]: Taking taylor expansion of k in a 0.214 * [taylor]: Taking taylor expansion of (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) in a 0.214 * [taylor]: Taking taylor expansion of a in a 0.214 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) in a 0.214 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 0.214 * [taylor]: Taking taylor expansion of (pow k 2) in a 0.214 * [taylor]: Taking taylor expansion of k in a 0.214 * [taylor]: Taking taylor expansion of (+ (* 10.0 (/ 1 k)) 1.0) in a 0.214 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in a 0.214 * [taylor]: Taking taylor expansion of 10.0 in a 0.215 * [taylor]: Taking taylor expansion of (/ 1 k) in a 0.215 * [taylor]: Taking taylor expansion of k in a 0.215 * [taylor]: Taking taylor expansion of 1.0 in a 0.216 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in a 0.217 * [taylor]: Taking taylor expansion of (pow (/ 1 k) (/ 1 m)) in a 0.217 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (/ 1 k)))) in a 0.217 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (/ 1 k))) in a 0.217 * [taylor]: Taking taylor expansion of (/ 1 m) in a 0.217 * [taylor]: Taking taylor expansion of m in a 0.217 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in a 0.217 * [taylor]: Taking taylor expansion of (/ 1 k) in a 0.217 * [taylor]: Taking taylor expansion of k in a 0.217 * [taylor]: Taking taylor expansion of (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) in a 0.217 * [taylor]: Taking taylor expansion of a in a 0.217 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) in a 0.217 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 0.217 * [taylor]: Taking taylor expansion of (pow k 2) in a 0.217 * [taylor]: Taking taylor expansion of k in a 0.217 * [taylor]: Taking taylor expansion of (+ (* 10.0 (/ 1 k)) 1.0) in a 0.217 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in a 0.217 * [taylor]: Taking taylor expansion of 10.0 in a 0.217 * [taylor]: Taking taylor expansion of (/ 1 k) in a 0.217 * [taylor]: Taking taylor expansion of k in a 0.217 * [taylor]: Taking taylor expansion of 1.0 in a 0.219 * [taylor]: Taking taylor expansion of (/ (exp (/ (log (/ 1 k)) m)) (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) in k 0.219 * [taylor]: Taking taylor expansion of (exp (/ (log (/ 1 k)) m)) in k 0.219 * [taylor]: Taking taylor expansion of (/ (log (/ 1 k)) m) in k 0.219 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 0.219 * [taylor]: Taking taylor expansion of (/ 1 k) in k 0.219 * [taylor]: Taking taylor expansion of k in k 0.220 * [taylor]: Taking taylor expansion of m in k 0.220 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) in k 0.220 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 0.220 * [taylor]: Taking taylor expansion of (pow k 2) in k 0.220 * [taylor]: Taking taylor expansion of k in k 0.221 * [taylor]: Taking taylor expansion of (+ (* 10.0 (/ 1 k)) 1.0) in k 0.221 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in k 0.221 * [taylor]: Taking taylor expansion of 10.0 in k 0.221 * [taylor]: Taking taylor expansion of (/ 1 k) in k 0.221 * [taylor]: Taking taylor expansion of k in k 0.221 * [taylor]: Taking taylor expansion of 1.0 in k 0.222 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log k) m))) in m 0.222 * [taylor]: Taking taylor expansion of (* -1 (/ (log k) m)) in m 0.222 * [taylor]: Taking taylor expansion of -1 in m 0.222 * [taylor]: Taking taylor expansion of (/ (log k) m) in m 0.222 * [taylor]: Taking taylor expansion of (log k) in m 0.222 * [taylor]: Taking taylor expansion of k in m 0.222 * [taylor]: Taking taylor expansion of m in m 0.226 * [taylor]: Taking taylor expansion of 0 in k 0.226 * [taylor]: Taking taylor expansion of 0 in m 0.230 * [taylor]: Taking taylor expansion of (- (* 10.0 (exp (* -1 (/ (log k) m))))) in m 0.230 * [taylor]: Taking taylor expansion of (* 10.0 (exp (* -1 (/ (log k) m)))) in m 0.230 * [taylor]: Taking taylor expansion of 10.0 in m 0.230 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log k) m))) in m 0.230 * [taylor]: Taking taylor expansion of (* -1 (/ (log k) m)) in m 0.230 * [taylor]: Taking taylor expansion of -1 in m 0.230 * [taylor]: Taking taylor expansion of (/ (log k) m) in m 0.230 * [taylor]: Taking taylor expansion of (log k) in m 0.230 * [taylor]: Taking taylor expansion of k in m 0.230 * [taylor]: Taking taylor expansion of m in m 0.237 * [taylor]: Taking taylor expansion of 0 in k 0.237 * [taylor]: Taking taylor expansion of 0 in m 0.237 * [taylor]: Taking taylor expansion of 0 in m 0.251 * [taylor]: Taking taylor expansion of (* 99.0 (exp (* -1 (/ (log k) m)))) in m 0.251 * [taylor]: Taking taylor expansion of 99.0 in m 0.251 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log k) m))) in m 0.251 * [taylor]: Taking taylor expansion of (* -1 (/ (log k) m)) in m 0.251 * [taylor]: Taking taylor expansion of -1 in m 0.251 * [taylor]: Taking taylor expansion of (/ (log k) m) in m 0.251 * [taylor]: Taking taylor expansion of (log k) in m 0.251 * [taylor]: Taking taylor expansion of k in m 0.251 * [taylor]: Taking taylor expansion of m in m 0.252 * [approximate]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in (a k m) around 0 0.252 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in m 0.253 * [taylor]: Taking taylor expansion of -1 in m 0.253 * [taylor]: Taking taylor expansion of (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in m 0.253 * [taylor]: Taking taylor expansion of (pow (/ -1 k) (/ -1 m)) in m 0.253 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (/ -1 k)))) in m 0.253 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (/ -1 k))) in m 0.253 * [taylor]: Taking taylor expansion of (/ -1 m) in m 0.253 * [taylor]: Taking taylor expansion of -1 in m 0.253 * [taylor]: Taking taylor expansion of m in m 0.253 * [taylor]: Taking taylor expansion of (log (/ -1 k)) in m 0.253 * [taylor]: Taking taylor expansion of (/ -1 k) in m 0.253 * [taylor]: Taking taylor expansion of -1 in m 0.253 * [taylor]: Taking taylor expansion of k in m 0.253 * [taylor]: Taking taylor expansion of (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) in m 0.253 * [taylor]: Taking taylor expansion of a in m 0.253 * [taylor]: Taking taylor expansion of (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))) in m 0.253 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) 1.0) in m 0.253 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in m 0.253 * [taylor]: Taking taylor expansion of (pow k 2) in m 0.253 * [taylor]: Taking taylor expansion of k in m 0.253 * [taylor]: Taking taylor expansion of 1.0 in m 0.253 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in m 0.253 * [taylor]: Taking taylor expansion of 10.0 in m 0.253 * [taylor]: Taking taylor expansion of (/ 1 k) in m 0.254 * [taylor]: Taking taylor expansion of k in m 0.254 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in k 0.254 * [taylor]: Taking taylor expansion of -1 in k 0.254 * [taylor]: Taking taylor expansion of (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in k 0.254 * [taylor]: Taking taylor expansion of (pow (/ -1 k) (/ -1 m)) in k 0.254 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (/ -1 k)))) in k 0.254 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (/ -1 k))) in k 0.254 * [taylor]: Taking taylor expansion of (/ -1 m) in k 0.254 * [taylor]: Taking taylor expansion of -1 in k 0.254 * [taylor]: Taking taylor expansion of m in k 0.254 * [taylor]: Taking taylor expansion of (log (/ -1 k)) in k 0.254 * [taylor]: Taking taylor expansion of (/ -1 k) in k 0.254 * [taylor]: Taking taylor expansion of -1 in k 0.254 * [taylor]: Taking taylor expansion of k in k 0.256 * [taylor]: Taking taylor expansion of (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) in k 0.256 * [taylor]: Taking taylor expansion of a in k 0.256 * [taylor]: Taking taylor expansion of (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))) in k 0.256 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) 1.0) in k 0.256 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 0.256 * [taylor]: Taking taylor expansion of (pow k 2) in k 0.256 * [taylor]: Taking taylor expansion of k in k 0.257 * [taylor]: Taking taylor expansion of 1.0 in k 0.257 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in k 0.257 * [taylor]: Taking taylor expansion of 10.0 in k 0.257 * [taylor]: Taking taylor expansion of (/ 1 k) in k 0.257 * [taylor]: Taking taylor expansion of k in k 0.258 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in a 0.258 * [taylor]: Taking taylor expansion of -1 in a 0.258 * [taylor]: Taking taylor expansion of (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in a 0.258 * [taylor]: Taking taylor expansion of (pow (/ -1 k) (/ -1 m)) in a 0.258 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (/ -1 k)))) in a 0.258 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (/ -1 k))) in a 0.258 * [taylor]: Taking taylor expansion of (/ -1 m) in a 0.258 * [taylor]: Taking taylor expansion of -1 in a 0.258 * [taylor]: Taking taylor expansion of m in a 0.258 * [taylor]: Taking taylor expansion of (log (/ -1 k)) in a 0.258 * [taylor]: Taking taylor expansion of (/ -1 k) in a 0.258 * [taylor]: Taking taylor expansion of -1 in a 0.258 * [taylor]: Taking taylor expansion of k in a 0.258 * [taylor]: Taking taylor expansion of (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) in a 0.258 * [taylor]: Taking taylor expansion of a in a 0.258 * [taylor]: Taking taylor expansion of (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))) in a 0.258 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) 1.0) in a 0.258 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 0.258 * [taylor]: Taking taylor expansion of (pow k 2) in a 0.258 * [taylor]: Taking taylor expansion of k in a 0.259 * [taylor]: Taking taylor expansion of 1.0 in a 0.259 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in a 0.259 * [taylor]: Taking taylor expansion of 10.0 in a 0.259 * [taylor]: Taking taylor expansion of (/ 1 k) in a 0.259 * [taylor]: Taking taylor expansion of k in a 0.261 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in a 0.261 * [taylor]: Taking taylor expansion of -1 in a 0.261 * [taylor]: Taking taylor expansion of (/ (pow (/ -1 k) (/ -1 m)) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in a 0.261 * [taylor]: Taking taylor expansion of (pow (/ -1 k) (/ -1 m)) in a 0.261 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (/ -1 k)))) in a 0.261 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (/ -1 k))) in a 0.261 * [taylor]: Taking taylor expansion of (/ -1 m) in a 0.261 * [taylor]: Taking taylor expansion of -1 in a 0.261 * [taylor]: Taking taylor expansion of m in a 0.261 * [taylor]: Taking taylor expansion of (log (/ -1 k)) in a 0.261 * [taylor]: Taking taylor expansion of (/ -1 k) in a 0.261 * [taylor]: Taking taylor expansion of -1 in a 0.261 * [taylor]: Taking taylor expansion of k in a 0.261 * [taylor]: Taking taylor expansion of (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) in a 0.261 * [taylor]: Taking taylor expansion of a in a 0.261 * [taylor]: Taking taylor expansion of (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))) in a 0.261 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) 1.0) in a 0.261 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 0.261 * [taylor]: Taking taylor expansion of (pow k 2) in a 0.261 * [taylor]: Taking taylor expansion of k in a 0.262 * [taylor]: Taking taylor expansion of 1.0 in a 0.262 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in a 0.262 * [taylor]: Taking taylor expansion of 10.0 in a 0.262 * [taylor]: Taking taylor expansion of (/ 1 k) in a 0.262 * [taylor]: Taking taylor expansion of k in a 0.264 * [taylor]: Taking taylor expansion of (* -1 (/ (exp (* -1 (/ (log (/ -1 k)) m))) (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in k 0.264 * [taylor]: Taking taylor expansion of -1 in k 0.264 * [taylor]: Taking taylor expansion of (/ (exp (* -1 (/ (log (/ -1 k)) m))) (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) in k 0.264 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (/ -1 k)) m))) in k 0.264 * [taylor]: Taking taylor expansion of (* -1 (/ (log (/ -1 k)) m)) in k 0.264 * [taylor]: Taking taylor expansion of -1 in k 0.264 * [taylor]: Taking taylor expansion of (/ (log (/ -1 k)) m) in k 0.264 * [taylor]: Taking taylor expansion of (log (/ -1 k)) in k 0.264 * [taylor]: Taking taylor expansion of (/ -1 k) in k 0.264 * [taylor]: Taking taylor expansion of -1 in k 0.264 * [taylor]: Taking taylor expansion of k in k 0.265 * [taylor]: Taking taylor expansion of m in k 0.267 * [taylor]: Taking taylor expansion of (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))) in k 0.267 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) 1.0) in k 0.267 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 0.267 * [taylor]: Taking taylor expansion of (pow k 2) in k 0.267 * [taylor]: Taking taylor expansion of k in k 0.267 * [taylor]: Taking taylor expansion of 1.0 in k 0.268 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in k 0.268 * [taylor]: Taking taylor expansion of 10.0 in k 0.268 * [taylor]: Taking taylor expansion of (/ 1 k) in k 0.268 * [taylor]: Taking taylor expansion of k in k 0.269 * [taylor]: Taking taylor expansion of (* -1 (exp (* -1 (/ (- (log -1) (log k)) m)))) in m 0.269 * [taylor]: Taking taylor expansion of -1 in m 0.269 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (- (log -1) (log k)) m))) in m 0.269 * [taylor]: Taking taylor expansion of (* -1 (/ (- (log -1) (log k)) m)) in m 0.269 * [taylor]: Taking taylor expansion of -1 in m 0.269 * [taylor]: Taking taylor expansion of (/ (- (log -1) (log k)) m) in m 0.269 * [taylor]: Taking taylor expansion of (- (log -1) (log k)) in m 0.269 * [taylor]: Taking taylor expansion of (log -1) in m 0.269 * [taylor]: Taking taylor expansion of -1 in m 0.269 * [taylor]: Taking taylor expansion of (log k) in m 0.269 * [taylor]: Taking taylor expansion of k in m 0.269 * [taylor]: Taking taylor expansion of m in m 0.276 * [taylor]: Taking taylor expansion of 0 in k 0.276 * [taylor]: Taking taylor expansion of 0 in m 0.283 * [taylor]: Taking taylor expansion of (- (* 10.0 (exp (* -1 (/ (- (log -1) (log k)) m))))) in m 0.283 * [taylor]: Taking taylor expansion of (* 10.0 (exp (* -1 (/ (- (log -1) (log k)) m)))) in m 0.283 * [taylor]: Taking taylor expansion of 10.0 in m 0.283 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (- (log -1) (log k)) m))) in m 0.283 * [taylor]: Taking taylor expansion of (* -1 (/ (- (log -1) (log k)) m)) in m 0.283 * [taylor]: Taking taylor expansion of -1 in m 0.283 * [taylor]: Taking taylor expansion of (/ (- (log -1) (log k)) m) in m 0.283 * [taylor]: Taking taylor expansion of (- (log -1) (log k)) in m 0.283 * [taylor]: Taking taylor expansion of (log -1) in m 0.283 * [taylor]: Taking taylor expansion of -1 in m 0.284 * [taylor]: Taking taylor expansion of (log k) in m 0.284 * [taylor]: Taking taylor expansion of k in m 0.284 * [taylor]: Taking taylor expansion of m in m 0.294 * [taylor]: Taking taylor expansion of 0 in k 0.294 * [taylor]: Taking taylor expansion of 0 in m 0.294 * [taylor]: Taking taylor expansion of 0 in m 0.304 * [taylor]: Taking taylor expansion of (- (* 99.0 (exp (* -1 (/ (- (log -1) (log k)) m))))) in m 0.304 * [taylor]: Taking taylor expansion of (* 99.0 (exp (* -1 (/ (- (log -1) (log k)) m)))) in m 0.304 * [taylor]: Taking taylor expansion of 99.0 in m 0.304 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (- (log -1) (log k)) m))) in m 0.304 * [taylor]: Taking taylor expansion of (* -1 (/ (- (log -1) (log k)) m)) in m 0.304 * [taylor]: Taking taylor expansion of -1 in m 0.304 * [taylor]: Taking taylor expansion of (/ (- (log -1) (log k)) m) in m 0.304 * [taylor]: Taking taylor expansion of (- (log -1) (log k)) in m 0.304 * [taylor]: Taking taylor expansion of (log -1) in m 0.304 * [taylor]: Taking taylor expansion of -1 in m 0.305 * [taylor]: Taking taylor expansion of (log k) in m 0.305 * [taylor]: Taking taylor expansion of k in m 0.305 * [taylor]: Taking taylor expansion of m in m 0.309 * * * * [progress]: [ 2 / 3 ] generating series at (2 1) 0.309 * [approximate]: Taking taylor expansion of (* a (pow k m)) in (a k m) around 0 0.309 * [taylor]: Taking taylor expansion of (* a (pow k m)) in m 0.309 * [taylor]: Taking taylor expansion of a in m 0.309 * [taylor]: Taking taylor expansion of (pow k m) in m 0.309 * [taylor]: Taking taylor expansion of (exp (* m (log k))) in m 0.309 * [taylor]: Taking taylor expansion of (* m (log k)) in m 0.309 * [taylor]: Taking taylor expansion of m in m 0.309 * [taylor]: Taking taylor expansion of (log k) in m 0.309 * [taylor]: Taking taylor expansion of k in m 0.310 * [taylor]: Taking taylor expansion of (* a (pow k m)) in k 0.310 * [taylor]: Taking taylor expansion of a in k 0.310 * [taylor]: Taking taylor expansion of (pow k m) in k 0.310 * [taylor]: Taking taylor expansion of (exp (* m (log k))) in k 0.310 * [taylor]: Taking taylor expansion of (* m (log k)) in k 0.310 * [taylor]: Taking taylor expansion of m in k 0.310 * [taylor]: Taking taylor expansion of (log k) in k 0.310 * [taylor]: Taking taylor expansion of k in k 0.311 * [taylor]: Taking taylor expansion of (* a (pow k m)) in a 0.311 * [taylor]: Taking taylor expansion of a in a 0.311 * [taylor]: Taking taylor expansion of (pow k m) in a 0.311 * [taylor]: Taking taylor expansion of (exp (* m (log k))) in a 0.311 * [taylor]: Taking taylor expansion of (* m (log k)) in a 0.311 * [taylor]: Taking taylor expansion of m in a 0.311 * [taylor]: Taking taylor expansion of (log k) in a 0.311 * [taylor]: Taking taylor expansion of k in a 0.311 * [taylor]: Taking taylor expansion of (* a (pow k m)) in a 0.311 * [taylor]: Taking taylor expansion of a in a 0.311 * [taylor]: Taking taylor expansion of (pow k m) in a 0.311 * [taylor]: Taking taylor expansion of (exp (* m (log k))) in a 0.311 * [taylor]: Taking taylor expansion of (* m (log k)) in a 0.311 * [taylor]: Taking taylor expansion of m in a 0.311 * [taylor]: Taking taylor expansion of (log k) in a 0.311 * [taylor]: Taking taylor expansion of k in a 0.311 * [taylor]: Taking taylor expansion of 0 in k 0.311 * [taylor]: Taking taylor expansion of 0 in m 0.313 * [taylor]: Taking taylor expansion of (pow k m) in k 0.313 * [taylor]: Taking taylor expansion of (exp (* m (log k))) in k 0.313 * [taylor]: Taking taylor expansion of (* m (log k)) in k 0.313 * [taylor]: Taking taylor expansion of m in k 0.313 * [taylor]: Taking taylor expansion of (log k) in k 0.313 * [taylor]: Taking taylor expansion of k in k 0.313 * [taylor]: Taking taylor expansion of (pow k m) in m 0.313 * [taylor]: Taking taylor expansion of (exp (* m (log k))) in m 0.314 * [taylor]: Taking taylor expansion of (* m (log k)) in m 0.314 * [taylor]: Taking taylor expansion of m in m 0.314 * [taylor]: Taking taylor expansion of (log k) in m 0.314 * [taylor]: Taking taylor expansion of k in m 0.314 * [taylor]: Taking taylor expansion of 0 in m 0.317 * [taylor]: Taking taylor expansion of 0 in k 0.317 * [taylor]: Taking taylor expansion of 0 in m 0.319 * [taylor]: Taking taylor expansion of 0 in m 0.319 * [taylor]: Taking taylor expansion of 0 in m 0.323 * [taylor]: Taking taylor expansion of 0 in k 0.323 * [taylor]: Taking taylor expansion of 0 in m 0.323 * [taylor]: Taking taylor expansion of 0 in m 0.325 * [taylor]: Taking taylor expansion of 0 in m 0.325 * [taylor]: Taking taylor expansion of 0 in m 0.326 * [approximate]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in (a k m) around 0 0.326 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in m 0.326 * [taylor]: Taking taylor expansion of (pow (/ 1 k) (/ 1 m)) in m 0.326 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (/ 1 k)))) in m 0.326 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (/ 1 k))) in m 0.326 * [taylor]: Taking taylor expansion of (/ 1 m) in m 0.326 * [taylor]: Taking taylor expansion of m in m 0.326 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in m 0.326 * [taylor]: Taking taylor expansion of (/ 1 k) in m 0.326 * [taylor]: Taking taylor expansion of k in m 0.326 * [taylor]: Taking taylor expansion of a in m 0.326 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in k 0.326 * [taylor]: Taking taylor expansion of (pow (/ 1 k) (/ 1 m)) in k 0.326 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (/ 1 k)))) in k 0.326 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (/ 1 k))) in k 0.326 * [taylor]: Taking taylor expansion of (/ 1 m) in k 0.326 * [taylor]: Taking taylor expansion of m in k 0.326 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 0.326 * [taylor]: Taking taylor expansion of (/ 1 k) in k 0.326 * [taylor]: Taking taylor expansion of k in k 0.327 * [taylor]: Taking taylor expansion of a in k 0.327 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in a 0.327 * [taylor]: Taking taylor expansion of (pow (/ 1 k) (/ 1 m)) in a 0.327 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (/ 1 k)))) in a 0.328 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (/ 1 k))) in a 0.328 * [taylor]: Taking taylor expansion of (/ 1 m) in a 0.328 * [taylor]: Taking taylor expansion of m in a 0.328 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in a 0.328 * [taylor]: Taking taylor expansion of (/ 1 k) in a 0.328 * [taylor]: Taking taylor expansion of k in a 0.328 * [taylor]: Taking taylor expansion of a in a 0.328 * [taylor]: Taking taylor expansion of (/ (pow (/ 1 k) (/ 1 m)) a) in a 0.328 * [taylor]: Taking taylor expansion of (pow (/ 1 k) (/ 1 m)) in a 0.328 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (/ 1 k)))) in a 0.328 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (/ 1 k))) in a 0.328 * [taylor]: Taking taylor expansion of (/ 1 m) in a 0.328 * [taylor]: Taking taylor expansion of m in a 0.328 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in a 0.328 * [taylor]: Taking taylor expansion of (/ 1 k) in a 0.328 * [taylor]: Taking taylor expansion of k in a 0.328 * [taylor]: Taking taylor expansion of a in a 0.328 * [taylor]: Taking taylor expansion of (exp (/ (log (/ 1 k)) m)) in k 0.328 * [taylor]: Taking taylor expansion of (/ (log (/ 1 k)) m) in k 0.328 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 0.328 * [taylor]: Taking taylor expansion of (/ 1 k) in k 0.328 * [taylor]: Taking taylor expansion of k in k 0.329 * [taylor]: Taking taylor expansion of m in k 0.330 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log k) m))) in m 0.330 * [taylor]: Taking taylor expansion of (* -1 (/ (log k) m)) in m 0.330 * [taylor]: Taking taylor expansion of -1 in m 0.330 * [taylor]: Taking taylor expansion of (/ (log k) m) in m 0.330 * [taylor]: Taking taylor expansion of (log k) in m 0.330 * [taylor]: Taking taylor expansion of k in m 0.330 * [taylor]: Taking taylor expansion of m in m 0.332 * [taylor]: Taking taylor expansion of 0 in k 0.332 * [taylor]: Taking taylor expansion of 0 in m 0.333 * [taylor]: Taking taylor expansion of 0 in m 0.337 * [taylor]: Taking taylor expansion of 0 in k 0.337 * [taylor]: Taking taylor expansion of 0 in m 0.337 * [taylor]: Taking taylor expansion of 0 in m 0.346 * [taylor]: Taking taylor expansion of 0 in m 0.346 * [approximate]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) a)) in (a k m) around 0 0.346 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) a)) in m 0.346 * [taylor]: Taking taylor expansion of -1 in m 0.346 * [taylor]: Taking taylor expansion of (/ (pow (/ -1 k) (/ -1 m)) a) in m 0.346 * [taylor]: Taking taylor expansion of (pow (/ -1 k) (/ -1 m)) in m 0.346 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (/ -1 k)))) in m 0.346 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (/ -1 k))) in m 0.346 * [taylor]: Taking taylor expansion of (/ -1 m) in m 0.346 * [taylor]: Taking taylor expansion of -1 in m 0.346 * [taylor]: Taking taylor expansion of m in m 0.347 * [taylor]: Taking taylor expansion of (log (/ -1 k)) in m 0.347 * [taylor]: Taking taylor expansion of (/ -1 k) in m 0.347 * [taylor]: Taking taylor expansion of -1 in m 0.347 * [taylor]: Taking taylor expansion of k in m 0.347 * [taylor]: Taking taylor expansion of a in m 0.347 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) a)) in k 0.347 * [taylor]: Taking taylor expansion of -1 in k 0.347 * [taylor]: Taking taylor expansion of (/ (pow (/ -1 k) (/ -1 m)) a) in k 0.347 * [taylor]: Taking taylor expansion of (pow (/ -1 k) (/ -1 m)) in k 0.347 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (/ -1 k)))) in k 0.347 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (/ -1 k))) in k 0.347 * [taylor]: Taking taylor expansion of (/ -1 m) in k 0.347 * [taylor]: Taking taylor expansion of -1 in k 0.347 * [taylor]: Taking taylor expansion of m in k 0.347 * [taylor]: Taking taylor expansion of (log (/ -1 k)) in k 0.347 * [taylor]: Taking taylor expansion of (/ -1 k) in k 0.347 * [taylor]: Taking taylor expansion of -1 in k 0.347 * [taylor]: Taking taylor expansion of k in k 0.349 * [taylor]: Taking taylor expansion of a in k 0.349 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) a)) in a 0.349 * [taylor]: Taking taylor expansion of -1 in a 0.349 * [taylor]: Taking taylor expansion of (/ (pow (/ -1 k) (/ -1 m)) a) in a 0.349 * [taylor]: Taking taylor expansion of (pow (/ -1 k) (/ -1 m)) in a 0.349 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (/ -1 k)))) in a 0.349 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (/ -1 k))) in a 0.349 * [taylor]: Taking taylor expansion of (/ -1 m) in a 0.349 * [taylor]: Taking taylor expansion of -1 in a 0.349 * [taylor]: Taking taylor expansion of m in a 0.349 * [taylor]: Taking taylor expansion of (log (/ -1 k)) in a 0.349 * [taylor]: Taking taylor expansion of (/ -1 k) in a 0.349 * [taylor]: Taking taylor expansion of -1 in a 0.349 * [taylor]: Taking taylor expansion of k in a 0.350 * [taylor]: Taking taylor expansion of a in a 0.350 * [taylor]: Taking taylor expansion of (* -1 (/ (pow (/ -1 k) (/ -1 m)) a)) in a 0.350 * [taylor]: Taking taylor expansion of -1 in a 0.350 * [taylor]: Taking taylor expansion of (/ (pow (/ -1 k) (/ -1 m)) a) in a 0.350 * [taylor]: Taking taylor expansion of (pow (/ -1 k) (/ -1 m)) in a 0.350 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (/ -1 k)))) in a 0.350 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (/ -1 k))) in a 0.350 * [taylor]: Taking taylor expansion of (/ -1 m) in a 0.350 * [taylor]: Taking taylor expansion of -1 in a 0.350 * [taylor]: Taking taylor expansion of m in a 0.350 * [taylor]: Taking taylor expansion of (log (/ -1 k)) in a 0.350 * [taylor]: Taking taylor expansion of (/ -1 k) in a 0.350 * [taylor]: Taking taylor expansion of -1 in a 0.350 * [taylor]: Taking taylor expansion of k in a 0.350 * [taylor]: Taking taylor expansion of a in a 0.350 * [taylor]: Taking taylor expansion of (* -1 (exp (* -1 (/ (log (/ -1 k)) m)))) in k 0.350 * [taylor]: Taking taylor expansion of -1 in k 0.350 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (/ -1 k)) m))) in k 0.350 * [taylor]: Taking taylor expansion of (* -1 (/ (log (/ -1 k)) m)) in k 0.350 * [taylor]: Taking taylor expansion of -1 in k 0.350 * [taylor]: Taking taylor expansion of (/ (log (/ -1 k)) m) in k 0.350 * [taylor]: Taking taylor expansion of (log (/ -1 k)) in k 0.350 * [taylor]: Taking taylor expansion of (/ -1 k) in k 0.350 * [taylor]: Taking taylor expansion of -1 in k 0.350 * [taylor]: Taking taylor expansion of k in k 0.351 * [taylor]: Taking taylor expansion of m in k 0.353 * [taylor]: Taking taylor expansion of (* -1 (exp (* -1 (/ (- (log -1) (log k)) m)))) in m 0.353 * [taylor]: Taking taylor expansion of -1 in m 0.353 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (- (log -1) (log k)) m))) in m 0.353 * [taylor]: Taking taylor expansion of (* -1 (/ (- (log -1) (log k)) m)) in m 0.353 * [taylor]: Taking taylor expansion of -1 in m 0.353 * [taylor]: Taking taylor expansion of (/ (- (log -1) (log k)) m) in m 0.353 * [taylor]: Taking taylor expansion of (- (log -1) (log k)) in m 0.353 * [taylor]: Taking taylor expansion of (log -1) in m 0.353 * [taylor]: Taking taylor expansion of -1 in m 0.354 * [taylor]: Taking taylor expansion of (log k) in m 0.354 * [taylor]: Taking taylor expansion of k in m 0.354 * [taylor]: Taking taylor expansion of m in m 0.358 * [taylor]: Taking taylor expansion of 0 in k 0.358 * [taylor]: Taking taylor expansion of 0 in m 0.361 * [taylor]: Taking taylor expansion of 0 in m 0.366 * [taylor]: Taking taylor expansion of 0 in k 0.366 * [taylor]: Taking taylor expansion of 0 in m 0.366 * [taylor]: Taking taylor expansion of 0 in m 0.371 * [taylor]: Taking taylor expansion of 0 in m 0.371 * * * * [progress]: [ 3 / 3 ] generating series at (2 2 1) 0.371 * [approximate]: Taking taylor expansion of (+ (* 10.0 k) 1.0) in (k) around 0 0.371 * [taylor]: Taking taylor expansion of (+ (* 10.0 k) 1.0) in k 0.371 * [taylor]: Taking taylor expansion of (* 10.0 k) in k 0.372 * [taylor]: Taking taylor expansion of 10.0 in k 0.372 * [taylor]: Taking taylor expansion of k in k 0.372 * [taylor]: Taking taylor expansion of 1.0 in k 0.372 * [taylor]: Taking taylor expansion of (+ (* 10.0 k) 1.0) in k 0.372 * [taylor]: Taking taylor expansion of (* 10.0 k) in k 0.372 * [taylor]: Taking taylor expansion of 10.0 in k 0.372 * [taylor]: Taking taylor expansion of k in k 0.372 * [taylor]: Taking taylor expansion of 1.0 in k 0.379 * [approximate]: Taking taylor expansion of (+ (* 10.0 (/ 1 k)) 1.0) in (k) around 0 0.379 * [taylor]: Taking taylor expansion of (+ (* 10.0 (/ 1 k)) 1.0) in k 0.379 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in k 0.379 * [taylor]: Taking taylor expansion of 10.0 in k 0.379 * [taylor]: Taking taylor expansion of (/ 1 k) in k 0.379 * [taylor]: Taking taylor expansion of k in k 0.379 * [taylor]: Taking taylor expansion of 1.0 in k 0.379 * [taylor]: Taking taylor expansion of (+ (* 10.0 (/ 1 k)) 1.0) in k 0.379 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in k 0.380 * [taylor]: Taking taylor expansion of 10.0 in k 0.380 * [taylor]: Taking taylor expansion of (/ 1 k) in k 0.380 * [taylor]: Taking taylor expansion of k in k 0.380 * [taylor]: Taking taylor expansion of 1.0 in k 0.391 * [approximate]: Taking taylor expansion of (- 1.0 (* 10.0 (/ 1 k))) in (k) around 0 0.391 * [taylor]: Taking taylor expansion of (- 1.0 (* 10.0 (/ 1 k))) in k 0.391 * [taylor]: Taking taylor expansion of 1.0 in k 0.391 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in k 0.391 * [taylor]: Taking taylor expansion of 10.0 in k 0.391 * [taylor]: Taking taylor expansion of (/ 1 k) in k 0.391 * [taylor]: Taking taylor expansion of k in k 0.391 * [taylor]: Taking taylor expansion of (- 1.0 (* 10.0 (/ 1 k))) in k 0.391 * [taylor]: Taking taylor expansion of 1.0 in k 0.391 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in k 0.391 * [taylor]: Taking taylor expansion of 10.0 in k 0.391 * [taylor]: Taking taylor expansion of (/ 1 k) in k 0.391 * [taylor]: Taking taylor expansion of k in k 0.404 * * * [progress]: simplifying candidates 0.405 * [simplify]: Simplifying using # : (expm1 (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (log1p (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (- (+ (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)))) (- (* a (pow k m))) (- (+ (+ 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)))) (expm1 (* a (pow k m))) (log1p (* a (pow k m))) (+ (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)) (expm1 (+ 1.0 (* 10.0 k))) (log1p (+ 1.0 (* 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)))) (- (* 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)))) (+ (* 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) 0.411 * * [simplify]: iteration 0 : 436 enodes (cost 523 ) 0.420 * * [simplify]: iteration 1 : 2136 enodes (cost 457 ) 0.457 * * [simplify]: iteration 2 : 5001 enodes (cost 439 ) 0.459 * [simplify]: Simplified to: (expm1 (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (log1p (/ (* a (pow k m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (+ (log (/ a (fma k k (fma 10.0 k 1.0)))) (log (pow k m))) (+ (log (/ a (fma k k (fma 10.0 k 1.0)))) (log (pow k m))) (+ (log (/ a (fma k k (fma 10.0 k 1.0)))) (log (pow k m))) (+ (log (/ a (fma k k (fma 10.0 k 1.0)))) (log (pow k m))) (+ (log (/ a (fma k k (fma 10.0 k 1.0)))) (log (pow k m))) (pow (exp (/ a (fma k k (fma 10.0 k 1.0)))) (pow k m)) (pow (/ (pow k m) (/ (fma k k (fma 10.0 k 1.0)) a)) 3) (pow (/ (pow k m) (/ (fma k k (fma 10.0 k 1.0)) 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) (/ (fma k k (fma 10.0 k 1.0)) 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)))) (- (* a (pow k m))) (- (+ (fma 10.0 k 1.0) (pow k 2))) (/ 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 (fma k k (fma 10.0 k 1.0))) (/ (/ (fma k k (fma 10.0 k 1.0)) 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)) (* (/ (pow k m) (fma (* (pow k 4) k) k (pow (fma 10.0 k 1.0) 3))) a) (* (/ (pow k m) (fma (- (pow k 3)) k (* (fma 10.0 k 1.0) (fma 10.0 k 1.0)))) a) (expm1 (* a (pow k m))) (log1p (* a (pow k m))) (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)) (expm1 (+ 1.0 (* 10.0 k))) (log1p (+ 1.0 (* 10.0 k))) (exp (fma 10.0 k 1.0)) (log (+ 1.0 (* 10.0 k))) (exp (fma 10.0 k 1.0)) (* (cbrt (+ 1.0 (* 10.0 k))) (cbrt (+ 1.0 (* 10.0 k)))) (cbrt (+ 1.0 (* 10.0 k))) (pow (fma 10.0 k 1.0) 3) (sqrt (+ 1.0 (* 10.0 k))) (sqrt (+ 1.0 (* 10.0 k))) (+ (pow 1.0 3) (pow (* 10.0 k) 3)) (fma (* 10.0 k) (- (* 10.0 k) 1.0) (* 1.0 1.0)) (* (fma 10.0 k 1.0) (- 1.0 (* 10.0 k))) (- 1.0 (* 10.0 k)) (fma 1.0 (fma a (* m (log k)) a) (- (* 10.0 (* k a)))) (fma (/ (exp (* -1 (* m (log (/ 1 k))))) k) (/ a k) (- (* 99.0 (/ (* a (exp (* -1 (* m (log (/ 1 k)))))) (pow k 4))) (* 10.0 (/ (* a (exp (* -1 (* m (log (/ 1 k)))))) (pow k 3))))) (fma 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))))) (fma a (* m (log k)) a) (* (/ (pow (/ 1 k) (* -1 m)) 1) a) (* a (exp (* m (- (log -1) (log (/ -1 k)))))) (fma 10.0 k 1.0) (fma 10.0 k 1.0) (fma 10.0 k 1.0) 0.460 * * * [progress]: adding candidates to table 0.868 * * [progress]: iteration 2 / 4 0.868 * * * [progress]: picking best candidate 0.881 * * * * [pick]: Picked # 0.881 * * * [progress]: localizing error 0.897 * * * [progress]: generating rewritten candidates 0.897 * * * * [progress]: [ 1 / 4 ] rewriting at (2) 0.919 * * * * [progress]: [ 2 / 4 ] rewriting at (2 1 2 1) 0.919 * * * * [progress]: [ 3 / 4 ] rewriting at (2 1 1 2 1 2) 0.920 * * * * [progress]: [ 4 / 4 ] rewriting at (2 1 1 2 1 1) 0.922 * * * [progress]: generating series expansions 0.922 * * * * [progress]: [ 1 / 4 ] generating series at (2) 0.923 * [approximate]: Taking taylor expansion of (/ (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in (a k m) around 0 0.923 * [taylor]: Taking taylor expansion of (/ (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in m 0.923 * [taylor]: Taking taylor expansion of (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) in m 0.923 * [taylor]: Taking taylor expansion of (pow (pow k 1/3) m) in m 0.923 * [taylor]: Taking taylor expansion of (exp (* m (log (pow k 1/3)))) in m 0.923 * [taylor]: Taking taylor expansion of (* m (log (pow k 1/3))) in m 0.923 * [taylor]: Taking taylor expansion of m in m 0.923 * [taylor]: Taking taylor expansion of (log (pow k 1/3)) in m 0.923 * [taylor]: Taking taylor expansion of (pow k 1/3) in m 0.923 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in m 0.923 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in m 0.923 * [taylor]: Taking taylor expansion of 1/3 in m 0.923 * [taylor]: Taking taylor expansion of (log k) in m 0.923 * [taylor]: Taking taylor expansion of k in m 0.926 * [taylor]: Taking taylor expansion of (* a (pow (pow (pow k 2) 1/3) m)) in m 0.926 * [taylor]: Taking taylor expansion of a in m 0.926 * [taylor]: Taking taylor expansion of (pow (pow (pow k 2) 1/3) m) in m 0.926 * [taylor]: Taking taylor expansion of (exp (* m (log (pow (pow k 2) 1/3)))) in m 0.926 * [taylor]: Taking taylor expansion of (* m (log (pow (pow k 2) 1/3))) in m 0.926 * [taylor]: Taking taylor expansion of m in m 0.926 * [taylor]: Taking taylor expansion of (log (pow (pow k 2) 1/3)) in m 0.926 * [taylor]: Taking taylor expansion of (pow (pow k 2) 1/3) in m 0.926 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (pow k 2)))) in m 0.926 * [taylor]: Taking taylor expansion of (* 1/3 (log (pow k 2))) in m 0.926 * [taylor]: Taking taylor expansion of 1/3 in m 0.926 * [taylor]: Taking taylor expansion of (log (pow k 2)) in m 0.926 * [taylor]: Taking taylor expansion of (pow k 2) in m 0.926 * [taylor]: Taking taylor expansion of k in m 0.929 * [taylor]: Taking taylor expansion of (+ (* 10.0 k) (+ (pow k 2) 1.0)) in m 0.929 * [taylor]: Taking taylor expansion of (* 10.0 k) in m 0.929 * [taylor]: Taking taylor expansion of 10.0 in m 0.929 * [taylor]: Taking taylor expansion of k in m 0.929 * [taylor]: Taking taylor expansion of (+ (pow k 2) 1.0) in m 0.929 * [taylor]: Taking taylor expansion of (pow k 2) in m 0.929 * [taylor]: Taking taylor expansion of k in m 0.929 * [taylor]: Taking taylor expansion of 1.0 in m 0.930 * [taylor]: Taking taylor expansion of (/ (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in k 0.930 * [taylor]: Taking taylor expansion of (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) in k 0.930 * [taylor]: Taking taylor expansion of (pow (pow k 1/3) m) in k 0.930 * [taylor]: Taking taylor expansion of (exp (* m (log (pow k 1/3)))) in k 0.930 * [taylor]: Taking taylor expansion of (* m (log (pow k 1/3))) in k 0.930 * [taylor]: Taking taylor expansion of m in k 0.930 * [taylor]: Taking taylor expansion of (log (pow k 1/3)) in k 0.930 * [taylor]: Taking taylor expansion of (pow k 1/3) in k 0.930 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in k 0.930 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in k 0.930 * [taylor]: Taking taylor expansion of 1/3 in k 0.930 * [taylor]: Taking taylor expansion of (log k) in k 0.930 * [taylor]: Taking taylor expansion of k in k 0.931 * [taylor]: Taking taylor expansion of (* a (pow (pow (pow k 2) 1/3) m)) in k 0.931 * [taylor]: Taking taylor expansion of a in k 0.931 * [taylor]: Taking taylor expansion of (pow (pow (pow k 2) 1/3) m) in k 0.931 * [taylor]: Taking taylor expansion of (exp (* m (log (pow (pow k 2) 1/3)))) in k 0.931 * [taylor]: Taking taylor expansion of (* m (log (pow (pow k 2) 1/3))) in k 0.931 * [taylor]: Taking taylor expansion of m in k 0.931 * [taylor]: Taking taylor expansion of (log (pow (pow k 2) 1/3)) in k 0.931 * [taylor]: Taking taylor expansion of (pow (pow k 2) 1/3) in k 0.931 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (pow k 2)))) in k 0.931 * [taylor]: Taking taylor expansion of (* 1/3 (log (pow k 2))) in k 0.931 * [taylor]: Taking taylor expansion of 1/3 in k 0.931 * [taylor]: Taking taylor expansion of (log (pow k 2)) in k 0.931 * [taylor]: Taking taylor expansion of (pow k 2) in k 0.931 * [taylor]: Taking taylor expansion of k in k 0.932 * [taylor]: Taking taylor expansion of (+ (* 10.0 k) (+ (pow k 2) 1.0)) in k 0.932 * [taylor]: Taking taylor expansion of (* 10.0 k) in k 0.932 * [taylor]: Taking taylor expansion of 10.0 in k 0.932 * [taylor]: Taking taylor expansion of k in k 0.932 * [taylor]: Taking taylor expansion of (+ (pow k 2) 1.0) in k 0.932 * [taylor]: Taking taylor expansion of (pow k 2) in k 0.932 * [taylor]: Taking taylor expansion of k in k 0.932 * [taylor]: Taking taylor expansion of 1.0 in k 0.933 * [taylor]: Taking taylor expansion of (/ (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in a 0.933 * [taylor]: Taking taylor expansion of (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) in a 0.933 * [taylor]: Taking taylor expansion of (pow (pow k 1/3) m) in a 0.933 * [taylor]: Taking taylor expansion of (exp (* m (log (pow k 1/3)))) in a 0.933 * [taylor]: Taking taylor expansion of (* m (log (pow k 1/3))) in a 0.933 * [taylor]: Taking taylor expansion of m in a 0.933 * [taylor]: Taking taylor expansion of (log (pow k 1/3)) in a 0.933 * [taylor]: Taking taylor expansion of (pow k 1/3) in a 0.933 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in a 0.933 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in a 0.933 * [taylor]: Taking taylor expansion of 1/3 in a 0.933 * [taylor]: Taking taylor expansion of (log k) in a 0.933 * [taylor]: Taking taylor expansion of k in a 0.934 * [taylor]: Taking taylor expansion of (* a (pow (pow (pow k 2) 1/3) m)) in a 0.934 * [taylor]: Taking taylor expansion of a in a 0.934 * [taylor]: Taking taylor expansion of (pow (pow (pow k 2) 1/3) m) in a 0.934 * [taylor]: Taking taylor expansion of (exp (* m (log (pow (pow k 2) 1/3)))) in a 0.934 * [taylor]: Taking taylor expansion of (* m (log (pow (pow k 2) 1/3))) in a 0.934 * [taylor]: Taking taylor expansion of m in a 0.934 * [taylor]: Taking taylor expansion of (log (pow (pow k 2) 1/3)) in a 0.934 * [taylor]: Taking taylor expansion of (pow (pow k 2) 1/3) in a 0.934 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (pow k 2)))) in a 0.934 * [taylor]: Taking taylor expansion of (* 1/3 (log (pow k 2))) in a 0.934 * [taylor]: Taking taylor expansion of 1/3 in a 0.934 * [taylor]: Taking taylor expansion of (log (pow k 2)) in a 0.934 * [taylor]: Taking taylor expansion of (pow k 2) in a 0.934 * [taylor]: Taking taylor expansion of k in a 0.934 * [taylor]: Taking taylor expansion of (+ (* 10.0 k) (+ (pow k 2) 1.0)) in a 0.934 * [taylor]: Taking taylor expansion of (* 10.0 k) in a 0.934 * [taylor]: Taking taylor expansion of 10.0 in a 0.934 * [taylor]: Taking taylor expansion of k in a 0.935 * [taylor]: Taking taylor expansion of (+ (pow k 2) 1.0) in a 0.935 * [taylor]: Taking taylor expansion of (pow k 2) in a 0.935 * [taylor]: Taking taylor expansion of k in a 0.935 * [taylor]: Taking taylor expansion of 1.0 in a 0.941 * [taylor]: Taking taylor expansion of (/ (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in a 0.941 * [taylor]: Taking taylor expansion of (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) in a 0.941 * [taylor]: Taking taylor expansion of (pow (pow k 1/3) m) in a 0.941 * [taylor]: Taking taylor expansion of (exp (* m (log (pow k 1/3)))) in a 0.941 * [taylor]: Taking taylor expansion of (* m (log (pow k 1/3))) in a 0.941 * [taylor]: Taking taylor expansion of m in a 0.941 * [taylor]: Taking taylor expansion of (log (pow k 1/3)) in a 0.941 * [taylor]: Taking taylor expansion of (pow k 1/3) in a 0.941 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in a 0.941 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in a 0.941 * [taylor]: Taking taylor expansion of 1/3 in a 0.941 * [taylor]: Taking taylor expansion of (log k) in a 0.941 * [taylor]: Taking taylor expansion of k in a 0.942 * [taylor]: Taking taylor expansion of (* a (pow (pow (pow k 2) 1/3) m)) in a 0.942 * [taylor]: Taking taylor expansion of a in a 0.942 * [taylor]: Taking taylor expansion of (pow (pow (pow k 2) 1/3) m) in a 0.942 * [taylor]: Taking taylor expansion of (exp (* m (log (pow (pow k 2) 1/3)))) in a 0.942 * [taylor]: Taking taylor expansion of (* m (log (pow (pow k 2) 1/3))) in a 0.942 * [taylor]: Taking taylor expansion of m in a 0.942 * [taylor]: Taking taylor expansion of (log (pow (pow k 2) 1/3)) in a 0.942 * [taylor]: Taking taylor expansion of (pow (pow k 2) 1/3) in a 0.942 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (pow k 2)))) in a 0.942 * [taylor]: Taking taylor expansion of (* 1/3 (log (pow k 2))) in a 0.942 * [taylor]: Taking taylor expansion of 1/3 in a 0.942 * [taylor]: Taking taylor expansion of (log (pow k 2)) in a 0.942 * [taylor]: Taking taylor expansion of (pow k 2) in a 0.942 * [taylor]: Taking taylor expansion of k in a 0.942 * [taylor]: Taking taylor expansion of (+ (* 10.0 k) (+ (pow k 2) 1.0)) in a 0.942 * [taylor]: Taking taylor expansion of (* 10.0 k) in a 0.942 * [taylor]: Taking taylor expansion of 10.0 in a 0.942 * [taylor]: Taking taylor expansion of k in a 0.942 * [taylor]: Taking taylor expansion of (+ (pow k 2) 1.0) in a 0.942 * [taylor]: Taking taylor expansion of (pow k 2) in a 0.942 * [taylor]: Taking taylor expansion of k in a 0.942 * [taylor]: Taking taylor expansion of 1.0 in a 0.949 * [taylor]: Taking taylor expansion of (/ (* (exp (* (log (pow k 1/3)) m)) (pow (pow (pow k 2) 1/3) m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in k 0.949 * [taylor]: Taking taylor expansion of (* (exp (* (log (pow k 1/3)) m)) (pow (pow (pow k 2) 1/3) m)) in k 0.949 * [taylor]: Taking taylor expansion of (exp (* (log (pow k 1/3)) m)) in k 0.949 * [taylor]: Taking taylor expansion of (* (log (pow k 1/3)) m) in k 0.949 * [taylor]: Taking taylor expansion of (log (pow k 1/3)) in k 0.949 * [taylor]: Taking taylor expansion of (pow k 1/3) in k 0.949 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in k 0.949 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in k 0.949 * [taylor]: Taking taylor expansion of 1/3 in k 0.949 * [taylor]: Taking taylor expansion of (log k) in k 0.949 * [taylor]: Taking taylor expansion of k in k 0.950 * [taylor]: Taking taylor expansion of m in k 0.950 * [taylor]: Taking taylor expansion of (pow (pow (pow k 2) 1/3) m) in k 0.950 * [taylor]: Taking taylor expansion of (exp (* m (log (pow (pow k 2) 1/3)))) in k 0.950 * [taylor]: Taking taylor expansion of (* m (log (pow (pow k 2) 1/3))) in k 0.950 * [taylor]: Taking taylor expansion of m in k 0.950 * [taylor]: Taking taylor expansion of (log (pow (pow k 2) 1/3)) in k 0.950 * [taylor]: Taking taylor expansion of (pow (pow k 2) 1/3) in k 0.950 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (pow k 2)))) in k 0.950 * [taylor]: Taking taylor expansion of (* 1/3 (log (pow k 2))) in k 0.950 * [taylor]: Taking taylor expansion of 1/3 in k 0.950 * [taylor]: Taking taylor expansion of (log (pow k 2)) in k 0.950 * [taylor]: Taking taylor expansion of (pow k 2) in k 0.950 * [taylor]: Taking taylor expansion of k in k 0.951 * [taylor]: Taking taylor expansion of (+ (* 10.0 k) (+ (pow k 2) 1.0)) in k 0.951 * [taylor]: Taking taylor expansion of (* 10.0 k) in k 0.951 * [taylor]: Taking taylor expansion of 10.0 in k 0.951 * [taylor]: Taking taylor expansion of k in k 0.951 * [taylor]: Taking taylor expansion of (+ (pow k 2) 1.0) in k 0.951 * [taylor]: Taking taylor expansion of (pow k 2) in k 0.951 * [taylor]: Taking taylor expansion of k in k 0.951 * [taylor]: Taking taylor expansion of 1.0 in k 0.955 * [taylor]: Taking taylor expansion of (* 1.0 (* (exp (* (log (pow k 1/3)) m)) (pow (pow k 2/3) m))) in m 0.955 * [taylor]: Taking taylor expansion of 1.0 in m 0.955 * [taylor]: Taking taylor expansion of (* (exp (* (log (pow k 1/3)) m)) (pow (pow k 2/3) m)) in m 0.955 * [taylor]: Taking taylor expansion of (exp (* (log (pow k 1/3)) m)) in m 0.955 * [taylor]: Taking taylor expansion of (* (log (pow k 1/3)) m) in m 0.955 * [taylor]: Taking taylor expansion of (log (pow k 1/3)) in m 0.955 * [taylor]: Taking taylor expansion of (pow k 1/3) in m 0.955 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in m 0.955 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in m 0.955 * [taylor]: Taking taylor expansion of 1/3 in m 0.955 * [taylor]: Taking taylor expansion of (log k) in m 0.955 * [taylor]: Taking taylor expansion of k in m 0.956 * [taylor]: Taking taylor expansion of m in m 0.958 * [taylor]: Taking taylor expansion of (pow (pow k 2/3) m) in m 0.958 * [taylor]: Taking taylor expansion of (exp (* m (log (pow k 2/3)))) in m 0.958 * [taylor]: Taking taylor expansion of (* m (log (pow k 2/3))) in m 0.958 * [taylor]: Taking taylor expansion of m in m 0.958 * [taylor]: Taking taylor expansion of (log (pow k 2/3)) in m 0.958 * [taylor]: Taking taylor expansion of (pow k 2/3) in m 0.958 * [taylor]: Taking taylor expansion of (exp (* 2/3 (log k))) in m 0.958 * [taylor]: Taking taylor expansion of (* 2/3 (log k)) in m 0.958 * [taylor]: Taking taylor expansion of 2/3 in m 0.958 * [taylor]: Taking taylor expansion of (log k) in m 0.958 * [taylor]: Taking taylor expansion of k in m 0.973 * [taylor]: Taking taylor expansion of 0 in k 0.973 * [taylor]: Taking taylor expansion of 0 in m 0.981 * [taylor]: Taking taylor expansion of (- (* 10.0 (* (exp (* (log (pow k 1/3)) m)) (pow (pow k 2/3) m)))) in m 0.981 * [taylor]: Taking taylor expansion of (* 10.0 (* (exp (* (log (pow k 1/3)) m)) (pow (pow k 2/3) m))) in m 0.981 * [taylor]: Taking taylor expansion of 10.0 in m 0.981 * [taylor]: Taking taylor expansion of (* (exp (* (log (pow k 1/3)) m)) (pow (pow k 2/3) m)) in m 0.981 * [taylor]: Taking taylor expansion of (exp (* (log (pow k 1/3)) m)) in m 0.981 * [taylor]: Taking taylor expansion of (* (log (pow k 1/3)) m) in m 0.981 * [taylor]: Taking taylor expansion of (log (pow k 1/3)) in m 0.981 * [taylor]: Taking taylor expansion of (pow k 1/3) in m 0.981 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in m 0.981 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in m 0.981 * [taylor]: Taking taylor expansion of 1/3 in m 0.982 * [taylor]: Taking taylor expansion of (log k) in m 0.982 * [taylor]: Taking taylor expansion of k in m 0.982 * [taylor]: Taking taylor expansion of m in m 0.984 * [taylor]: Taking taylor expansion of (pow (pow k 2/3) m) in m 0.984 * [taylor]: Taking taylor expansion of (exp (* m (log (pow k 2/3)))) in m 0.984 * [taylor]: Taking taylor expansion of (* m (log (pow k 2/3))) in m 0.984 * [taylor]: Taking taylor expansion of m in m 0.984 * [taylor]: Taking taylor expansion of (log (pow k 2/3)) in m 0.984 * [taylor]: Taking taylor expansion of (pow k 2/3) in m 0.984 * [taylor]: Taking taylor expansion of (exp (* 2/3 (log k))) in m 0.984 * [taylor]: Taking taylor expansion of (* 2/3 (log k)) in m 0.984 * [taylor]: Taking taylor expansion of 2/3 in m 0.984 * [taylor]: Taking taylor expansion of (log k) in m 0.984 * [taylor]: Taking taylor expansion of k in m 0.989 * [approximate]: Taking taylor expansion of (/ (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) (* (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) a)) in (a k m) around 0 0.989 * [taylor]: Taking taylor expansion of (/ (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) (* (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) a)) in m 0.989 * [taylor]: Taking taylor expansion of (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) in m 0.989 * [taylor]: Taking taylor expansion of (pow (pow (/ 1 k) 1/3) (/ 1 m)) in m 0.989 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (pow (/ 1 k) 1/3)))) in m 0.989 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (pow (/ 1 k) 1/3))) in m 0.989 * [taylor]: Taking taylor expansion of (/ 1 m) in m 0.989 * [taylor]: Taking taylor expansion of m in m 0.990 * [taylor]: Taking taylor expansion of (log (pow (/ 1 k) 1/3)) in m 0.990 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in m 0.990 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in m 0.990 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in m 0.990 * [taylor]: Taking taylor expansion of 1/3 in m 0.990 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in m 0.990 * [taylor]: Taking taylor expansion of (/ 1 k) in m 0.990 * [taylor]: Taking taylor expansion of k in m 0.990 * [taylor]: Taking taylor expansion of (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m)) in m 0.990 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (pow (/ 1 (pow k 2)) 1/3)))) in m 0.990 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (pow (/ 1 (pow k 2)) 1/3))) in m 0.990 * [taylor]: Taking taylor expansion of (/ 1 m) in m 0.990 * [taylor]: Taking taylor expansion of m in m 0.991 * [taylor]: Taking taylor expansion of (log (pow (/ 1 (pow k 2)) 1/3)) in m 0.991 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in m 0.991 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in m 0.991 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in m 0.991 * [taylor]: Taking taylor expansion of 1/3 in m 0.991 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in m 0.991 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in m 0.991 * [taylor]: Taking taylor expansion of (pow k 2) in m 0.991 * [taylor]: Taking taylor expansion of k in m 0.991 * [taylor]: Taking taylor expansion of (* (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) a) in m 0.991 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) in m 0.991 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in m 0.991 * [taylor]: Taking taylor expansion of (pow k 2) in m 0.991 * [taylor]: Taking taylor expansion of k in m 0.992 * [taylor]: Taking taylor expansion of (+ (* 10.0 (/ 1 k)) 1.0) in m 0.992 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in m 0.992 * [taylor]: Taking taylor expansion of 10.0 in m 0.992 * [taylor]: Taking taylor expansion of (/ 1 k) in m 0.992 * [taylor]: Taking taylor expansion of k in m 0.992 * [taylor]: Taking taylor expansion of 1.0 in m 0.992 * [taylor]: Taking taylor expansion of a in m 0.993 * [taylor]: Taking taylor expansion of (/ (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) (* (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) a)) in k 0.993 * [taylor]: Taking taylor expansion of (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) in k 0.993 * [taylor]: Taking taylor expansion of (pow (pow (/ 1 k) 1/3) (/ 1 m)) in k 0.993 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (pow (/ 1 k) 1/3)))) in k 0.993 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (pow (/ 1 k) 1/3))) in k 0.993 * [taylor]: Taking taylor expansion of (/ 1 m) in k 0.993 * [taylor]: Taking taylor expansion of m in k 0.993 * [taylor]: Taking taylor expansion of (log (pow (/ 1 k) 1/3)) in k 0.993 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 0.993 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 0.993 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 0.993 * [taylor]: Taking taylor expansion of 1/3 in k 0.993 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 0.993 * [taylor]: Taking taylor expansion of (/ 1 k) in k 0.993 * [taylor]: Taking taylor expansion of k in k 0.994 * [taylor]: Taking taylor expansion of (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m)) in k 0.994 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (pow (/ 1 (pow k 2)) 1/3)))) in k 0.994 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (pow (/ 1 (pow k 2)) 1/3))) in k 0.994 * [taylor]: Taking taylor expansion of (/ 1 m) in k 0.994 * [taylor]: Taking taylor expansion of m in k 0.994 * [taylor]: Taking taylor expansion of (log (pow (/ 1 (pow k 2)) 1/3)) in k 0.994 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in k 0.994 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in k 0.994 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in k 0.994 * [taylor]: Taking taylor expansion of 1/3 in k 0.994 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in k 0.994 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 0.994 * [taylor]: Taking taylor expansion of (pow k 2) in k 0.994 * [taylor]: Taking taylor expansion of k in k 0.995 * [taylor]: Taking taylor expansion of (* (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) a) in k 0.995 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) in k 0.995 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 0.996 * [taylor]: Taking taylor expansion of (pow k 2) in k 0.996 * [taylor]: Taking taylor expansion of k in k 0.996 * [taylor]: Taking taylor expansion of (+ (* 10.0 (/ 1 k)) 1.0) in k 0.996 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in k 0.996 * [taylor]: Taking taylor expansion of 10.0 in k 0.996 * [taylor]: Taking taylor expansion of (/ 1 k) in k 0.996 * [taylor]: Taking taylor expansion of k in k 0.996 * [taylor]: Taking taylor expansion of 1.0 in k 0.996 * [taylor]: Taking taylor expansion of a in k 0.997 * [taylor]: Taking taylor expansion of (/ (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) (* (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) a)) in a 0.997 * [taylor]: Taking taylor expansion of (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) in a 0.997 * [taylor]: Taking taylor expansion of (pow (pow (/ 1 k) 1/3) (/ 1 m)) in a 0.997 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (pow (/ 1 k) 1/3)))) in a 0.997 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (pow (/ 1 k) 1/3))) in a 0.997 * [taylor]: Taking taylor expansion of (/ 1 m) in a 0.997 * [taylor]: Taking taylor expansion of m in a 0.997 * [taylor]: Taking taylor expansion of (log (pow (/ 1 k) 1/3)) in a 0.997 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in a 0.997 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in a 0.997 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in a 0.997 * [taylor]: Taking taylor expansion of 1/3 in a 0.997 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in a 0.997 * [taylor]: Taking taylor expansion of (/ 1 k) in a 0.997 * [taylor]: Taking taylor expansion of k in a 0.998 * [taylor]: Taking taylor expansion of (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m)) in a 0.998 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (pow (/ 1 (pow k 2)) 1/3)))) in a 0.998 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (pow (/ 1 (pow k 2)) 1/3))) in a 0.998 * [taylor]: Taking taylor expansion of (/ 1 m) in a 0.998 * [taylor]: Taking taylor expansion of m in a 0.998 * [taylor]: Taking taylor expansion of (log (pow (/ 1 (pow k 2)) 1/3)) in a 0.998 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in a 0.998 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in a 0.998 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in a 0.998 * [taylor]: Taking taylor expansion of 1/3 in a 0.998 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in a 0.998 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 0.998 * [taylor]: Taking taylor expansion of (pow k 2) in a 0.998 * [taylor]: Taking taylor expansion of k in a 0.999 * [taylor]: Taking taylor expansion of (* (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) a) in a 0.999 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) in a 0.999 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 0.999 * [taylor]: Taking taylor expansion of (pow k 2) in a 0.999 * [taylor]: Taking taylor expansion of k in a 0.999 * [taylor]: Taking taylor expansion of (+ (* 10.0 (/ 1 k)) 1.0) in a 0.999 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in a 0.999 * [taylor]: Taking taylor expansion of 10.0 in a 0.999 * [taylor]: Taking taylor expansion of (/ 1 k) in a 0.999 * [taylor]: Taking taylor expansion of k in a 0.999 * [taylor]: Taking taylor expansion of 1.0 in a 0.999 * [taylor]: Taking taylor expansion of a in a 1.001 * [taylor]: Taking taylor expansion of (/ (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) (* (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) a)) in a 1.001 * [taylor]: Taking taylor expansion of (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) in a 1.001 * [taylor]: Taking taylor expansion of (pow (pow (/ 1 k) 1/3) (/ 1 m)) in a 1.001 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (pow (/ 1 k) 1/3)))) in a 1.001 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (pow (/ 1 k) 1/3))) in a 1.001 * [taylor]: Taking taylor expansion of (/ 1 m) in a 1.001 * [taylor]: Taking taylor expansion of m in a 1.001 * [taylor]: Taking taylor expansion of (log (pow (/ 1 k) 1/3)) in a 1.001 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in a 1.001 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in a 1.002 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in a 1.002 * [taylor]: Taking taylor expansion of 1/3 in a 1.002 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in a 1.002 * [taylor]: Taking taylor expansion of (/ 1 k) in a 1.002 * [taylor]: Taking taylor expansion of k in a 1.002 * [taylor]: Taking taylor expansion of (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m)) in a 1.002 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (pow (/ 1 (pow k 2)) 1/3)))) in a 1.002 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (pow (/ 1 (pow k 2)) 1/3))) in a 1.002 * [taylor]: Taking taylor expansion of (/ 1 m) in a 1.002 * [taylor]: Taking taylor expansion of m in a 1.002 * [taylor]: Taking taylor expansion of (log (pow (/ 1 (pow k 2)) 1/3)) in a 1.002 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in a 1.002 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in a 1.002 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in a 1.002 * [taylor]: Taking taylor expansion of 1/3 in a 1.002 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in a 1.002 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 1.002 * [taylor]: Taking taylor expansion of (pow k 2) in a 1.002 * [taylor]: Taking taylor expansion of k in a 1.003 * [taylor]: Taking taylor expansion of (* (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) a) in a 1.003 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) in a 1.003 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 1.003 * [taylor]: Taking taylor expansion of (pow k 2) in a 1.003 * [taylor]: Taking taylor expansion of k in a 1.003 * [taylor]: Taking taylor expansion of (+ (* 10.0 (/ 1 k)) 1.0) in a 1.003 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in a 1.003 * [taylor]: Taking taylor expansion of 10.0 in a 1.003 * [taylor]: Taking taylor expansion of (/ 1 k) in a 1.003 * [taylor]: Taking taylor expansion of k in a 1.003 * [taylor]: Taking taylor expansion of 1.0 in a 1.003 * [taylor]: Taking taylor expansion of a in a 1.006 * [taylor]: Taking taylor expansion of (/ (* (exp (/ (log (pow (/ 1 k) 1/3)) m)) (exp (/ (log (pow (/ 1 (pow k 2)) 1/3)) m))) (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) in k 1.006 * [taylor]: Taking taylor expansion of (* (exp (/ (log (pow (/ 1 k) 1/3)) m)) (exp (/ (log (pow (/ 1 (pow k 2)) 1/3)) m))) in k 1.006 * [taylor]: Taking taylor expansion of (exp (/ (log (pow (/ 1 k) 1/3)) m)) in k 1.006 * [taylor]: Taking taylor expansion of (/ (log (pow (/ 1 k) 1/3)) m) in k 1.006 * [taylor]: Taking taylor expansion of (log (pow (/ 1 k) 1/3)) in k 1.006 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 1.006 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 1.006 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 1.006 * [taylor]: Taking taylor expansion of 1/3 in k 1.006 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 1.006 * [taylor]: Taking taylor expansion of (/ 1 k) in k 1.006 * [taylor]: Taking taylor expansion of k in k 1.007 * [taylor]: Taking taylor expansion of m in k 1.007 * [taylor]: Taking taylor expansion of (exp (/ (log (pow (/ 1 (pow k 2)) 1/3)) m)) in k 1.007 * [taylor]: Taking taylor expansion of (/ (log (pow (/ 1 (pow k 2)) 1/3)) m) in k 1.007 * [taylor]: Taking taylor expansion of (log (pow (/ 1 (pow k 2)) 1/3)) in k 1.007 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in k 1.007 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in k 1.007 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in k 1.007 * [taylor]: Taking taylor expansion of 1/3 in k 1.007 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in k 1.007 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 1.007 * [taylor]: Taking taylor expansion of (pow k 2) in k 1.007 * [taylor]: Taking taylor expansion of k in k 1.008 * [taylor]: Taking taylor expansion of m in k 1.008 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) in k 1.008 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 1.008 * [taylor]: Taking taylor expansion of (pow k 2) in k 1.008 * [taylor]: Taking taylor expansion of k in k 1.009 * [taylor]: Taking taylor expansion of (+ (* 10.0 (/ 1 k)) 1.0) in k 1.009 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in k 1.009 * [taylor]: Taking taylor expansion of 10.0 in k 1.009 * [taylor]: Taking taylor expansion of (/ 1 k) in k 1.009 * [taylor]: Taking taylor expansion of k in k 1.009 * [taylor]: Taking taylor expansion of 1.0 in k 1.010 * [taylor]: Taking taylor expansion of (* (exp (/ (log (pow k -2/3)) m)) (exp (/ (log (pow k -1/3)) m))) in m 1.010 * [taylor]: Taking taylor expansion of (exp (/ (log (pow k -2/3)) m)) in m 1.010 * [taylor]: Taking taylor expansion of (/ (log (pow k -2/3)) m) in m 1.010 * [taylor]: Taking taylor expansion of (log (pow k -2/3)) in m 1.010 * [taylor]: Taking taylor expansion of (pow k -2/3) in m 1.010 * [taylor]: Taking taylor expansion of (exp (* -2/3 (log k))) in m 1.010 * [taylor]: Taking taylor expansion of (* -2/3 (log k)) in m 1.010 * [taylor]: Taking taylor expansion of -2/3 in m 1.010 * [taylor]: Taking taylor expansion of (log k) in m 1.010 * [taylor]: Taking taylor expansion of k in m 1.010 * [taylor]: Taking taylor expansion of m in m 1.010 * [taylor]: Taking taylor expansion of (exp (/ (log (pow k -1/3)) m)) in m 1.010 * [taylor]: Taking taylor expansion of (/ (log (pow k -1/3)) m) in m 1.010 * [taylor]: Taking taylor expansion of (log (pow k -1/3)) in m 1.010 * [taylor]: Taking taylor expansion of (pow k -1/3) in m 1.010 * [taylor]: Taking taylor expansion of (exp (* -1/3 (log k))) in m 1.010 * [taylor]: Taking taylor expansion of (* -1/3 (log k)) in m 1.010 * [taylor]: Taking taylor expansion of -1/3 in m 1.010 * [taylor]: Taking taylor expansion of (log k) in m 1.010 * [taylor]: Taking taylor expansion of k in m 1.011 * [taylor]: Taking taylor expansion of m in m 1.020 * [taylor]: Taking taylor expansion of 0 in k 1.020 * [taylor]: Taking taylor expansion of 0 in m 1.029 * [taylor]: Taking taylor expansion of (- (* 10.0 (* (exp (/ (log (pow k -2/3)) m)) (exp (/ (log (pow k -1/3)) m))))) in m 1.029 * [taylor]: Taking taylor expansion of (* 10.0 (* (exp (/ (log (pow k -2/3)) m)) (exp (/ (log (pow k -1/3)) m)))) in m 1.029 * [taylor]: Taking taylor expansion of 10.0 in m 1.029 * [taylor]: Taking taylor expansion of (* (exp (/ (log (pow k -2/3)) m)) (exp (/ (log (pow k -1/3)) m))) in m 1.030 * [taylor]: Taking taylor expansion of (exp (/ (log (pow k -2/3)) m)) in m 1.030 * [taylor]: Taking taylor expansion of (/ (log (pow k -2/3)) m) in m 1.030 * [taylor]: Taking taylor expansion of (log (pow k -2/3)) in m 1.030 * [taylor]: Taking taylor expansion of (pow k -2/3) in m 1.030 * [taylor]: Taking taylor expansion of (exp (* -2/3 (log k))) in m 1.030 * [taylor]: Taking taylor expansion of (* -2/3 (log k)) in m 1.030 * [taylor]: Taking taylor expansion of -2/3 in m 1.030 * [taylor]: Taking taylor expansion of (log k) in m 1.030 * [taylor]: Taking taylor expansion of k in m 1.030 * [taylor]: Taking taylor expansion of m in m 1.030 * [taylor]: Taking taylor expansion of (exp (/ (log (pow k -1/3)) m)) in m 1.030 * [taylor]: Taking taylor expansion of (/ (log (pow k -1/3)) m) in m 1.030 * [taylor]: Taking taylor expansion of (log (pow k -1/3)) in m 1.030 * [taylor]: Taking taylor expansion of (pow k -1/3) in m 1.030 * [taylor]: Taking taylor expansion of (exp (* -1/3 (log k))) in m 1.030 * [taylor]: Taking taylor expansion of (* -1/3 (log k)) in m 1.030 * [taylor]: Taking taylor expansion of -1/3 in m 1.030 * [taylor]: Taking taylor expansion of (log k) in m 1.030 * [taylor]: Taking taylor expansion of k in m 1.030 * [taylor]: Taking taylor expansion of m in m 1.049 * [taylor]: Taking taylor expansion of 0 in k 1.049 * [taylor]: Taking taylor expansion of 0 in m 1.049 * [taylor]: Taking taylor expansion of 0 in m 1.064 * [taylor]: Taking taylor expansion of (* 99.0 (* (exp (/ (log (pow k -2/3)) m)) (exp (/ (log (pow k -1/3)) m)))) in m 1.064 * [taylor]: Taking taylor expansion of 99.0 in m 1.064 * [taylor]: Taking taylor expansion of (* (exp (/ (log (pow k -2/3)) m)) (exp (/ (log (pow k -1/3)) m))) in m 1.064 * [taylor]: Taking taylor expansion of (exp (/ (log (pow k -2/3)) m)) in m 1.064 * [taylor]: Taking taylor expansion of (/ (log (pow k -2/3)) m) in m 1.064 * [taylor]: Taking taylor expansion of (log (pow k -2/3)) in m 1.064 * [taylor]: Taking taylor expansion of (pow k -2/3) in m 1.064 * [taylor]: Taking taylor expansion of (exp (* -2/3 (log k))) in m 1.064 * [taylor]: Taking taylor expansion of (* -2/3 (log k)) in m 1.064 * [taylor]: Taking taylor expansion of -2/3 in m 1.064 * [taylor]: Taking taylor expansion of (log k) in m 1.064 * [taylor]: Taking taylor expansion of k in m 1.064 * [taylor]: Taking taylor expansion of m in m 1.065 * [taylor]: Taking taylor expansion of (exp (/ (log (pow k -1/3)) m)) in m 1.065 * [taylor]: Taking taylor expansion of (/ (log (pow k -1/3)) m) in m 1.065 * [taylor]: Taking taylor expansion of (log (pow k -1/3)) in m 1.065 * [taylor]: Taking taylor expansion of (pow k -1/3) in m 1.065 * [taylor]: Taking taylor expansion of (exp (* -1/3 (log k))) in m 1.065 * [taylor]: Taking taylor expansion of (* -1/3 (log k)) in m 1.065 * [taylor]: Taking taylor expansion of -1/3 in m 1.065 * [taylor]: Taking taylor expansion of (log k) in m 1.065 * [taylor]: Taking taylor expansion of k in m 1.065 * [taylor]: Taking taylor expansion of m in m 1.068 * [approximate]: Taking taylor expansion of (* -1 (/ (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in (a k m) around 0 1.068 * [taylor]: Taking taylor expansion of (* -1 (/ (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in m 1.068 * [taylor]: Taking taylor expansion of -1 in m 1.068 * [taylor]: Taking taylor expansion of (/ (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in m 1.068 * [taylor]: Taking taylor expansion of (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) in m 1.068 * [taylor]: Taking taylor expansion of (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) in m 1.068 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))))) in m 1.068 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)))) in m 1.068 * [taylor]: Taking taylor expansion of (/ -1 m) in m 1.068 * [taylor]: Taking taylor expansion of -1 in m 1.068 * [taylor]: Taking taylor expansion of m in m 1.068 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) in m 1.068 * [taylor]: Taking taylor expansion of (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) in m 1.068 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in m 1.068 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in m 1.068 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in m 1.068 * [taylor]: Taking taylor expansion of 1/3 in m 1.068 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in m 1.068 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in m 1.068 * [taylor]: Taking taylor expansion of (pow k 2) in m 1.068 * [taylor]: Taking taylor expansion of k in m 1.069 * [taylor]: Taking taylor expansion of (pow (cbrt -1) 2) in m 1.069 * [taylor]: Taking taylor expansion of (cbrt -1) in m 1.069 * [taylor]: Taking taylor expansion of -1 in m 1.074 * [taylor]: Taking taylor expansion of (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m)) in m 1.074 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (* (pow (/ 1 k) 1/3) (cbrt -1))))) in m 1.074 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (* (pow (/ 1 k) 1/3) (cbrt -1)))) in m 1.074 * [taylor]: Taking taylor expansion of (/ -1 m) in m 1.074 * [taylor]: Taking taylor expansion of -1 in m 1.074 * [taylor]: Taking taylor expansion of m in m 1.074 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 k) 1/3) (cbrt -1))) in m 1.074 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in m 1.074 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in m 1.074 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in m 1.074 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in m 1.074 * [taylor]: Taking taylor expansion of 1/3 in m 1.074 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in m 1.074 * [taylor]: Taking taylor expansion of (/ 1 k) in m 1.074 * [taylor]: Taking taylor expansion of k in m 1.074 * [taylor]: Taking taylor expansion of (cbrt -1) in m 1.074 * [taylor]: Taking taylor expansion of -1 in m 1.076 * [taylor]: Taking taylor expansion of (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) in m 1.077 * [taylor]: Taking taylor expansion of a in m 1.077 * [taylor]: Taking taylor expansion of (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))) in m 1.077 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) 1.0) in m 1.077 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in m 1.077 * [taylor]: Taking taylor expansion of (pow k 2) in m 1.077 * [taylor]: Taking taylor expansion of k in m 1.077 * [taylor]: Taking taylor expansion of 1.0 in m 1.077 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in m 1.077 * [taylor]: Taking taylor expansion of 10.0 in m 1.077 * [taylor]: Taking taylor expansion of (/ 1 k) in m 1.077 * [taylor]: Taking taylor expansion of k in m 1.080 * [taylor]: Taking taylor expansion of (* -1 (/ (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in k 1.080 * [taylor]: Taking taylor expansion of -1 in k 1.080 * [taylor]: Taking taylor expansion of (/ (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in k 1.080 * [taylor]: Taking taylor expansion of (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) in k 1.080 * [taylor]: Taking taylor expansion of (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) in k 1.080 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))))) in k 1.080 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)))) in k 1.080 * [taylor]: Taking taylor expansion of (/ -1 m) in k 1.080 * [taylor]: Taking taylor expansion of -1 in k 1.080 * [taylor]: Taking taylor expansion of m in k 1.080 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) in k 1.080 * [taylor]: Taking taylor expansion of (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) in k 1.080 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in k 1.080 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in k 1.080 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in k 1.080 * [taylor]: Taking taylor expansion of 1/3 in k 1.080 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in k 1.080 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 1.080 * [taylor]: Taking taylor expansion of (pow k 2) in k 1.080 * [taylor]: Taking taylor expansion of k in k 1.081 * [taylor]: Taking taylor expansion of (pow (cbrt -1) 2) in k 1.081 * [taylor]: Taking taylor expansion of (cbrt -1) in k 1.081 * [taylor]: Taking taylor expansion of -1 in k 1.086 * [taylor]: Taking taylor expansion of (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m)) in k 1.086 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (* (pow (/ 1 k) 1/3) (cbrt -1))))) in k 1.086 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (* (pow (/ 1 k) 1/3) (cbrt -1)))) in k 1.086 * [taylor]: Taking taylor expansion of (/ -1 m) in k 1.086 * [taylor]: Taking taylor expansion of -1 in k 1.086 * [taylor]: Taking taylor expansion of m in k 1.086 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 k) 1/3) (cbrt -1))) in k 1.086 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in k 1.086 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 1.086 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 1.086 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 1.086 * [taylor]: Taking taylor expansion of 1/3 in k 1.086 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 1.086 * [taylor]: Taking taylor expansion of (/ 1 k) in k 1.086 * [taylor]: Taking taylor expansion of k in k 1.087 * [taylor]: Taking taylor expansion of (cbrt -1) in k 1.087 * [taylor]: Taking taylor expansion of -1 in k 1.089 * [taylor]: Taking taylor expansion of (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) in k 1.089 * [taylor]: Taking taylor expansion of a in k 1.089 * [taylor]: Taking taylor expansion of (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))) in k 1.090 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) 1.0) in k 1.090 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 1.090 * [taylor]: Taking taylor expansion of (pow k 2) in k 1.090 * [taylor]: Taking taylor expansion of k in k 1.090 * [taylor]: Taking taylor expansion of 1.0 in k 1.090 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in k 1.090 * [taylor]: Taking taylor expansion of 10.0 in k 1.090 * [taylor]: Taking taylor expansion of (/ 1 k) in k 1.090 * [taylor]: Taking taylor expansion of k in k 1.094 * [taylor]: Taking taylor expansion of (* -1 (/ (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in a 1.094 * [taylor]: Taking taylor expansion of -1 in a 1.094 * [taylor]: Taking taylor expansion of (/ (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in a 1.094 * [taylor]: Taking taylor expansion of (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) in a 1.094 * [taylor]: Taking taylor expansion of (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) in a 1.094 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))))) in a 1.094 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)))) in a 1.094 * [taylor]: Taking taylor expansion of (/ -1 m) in a 1.094 * [taylor]: Taking taylor expansion of -1 in a 1.094 * [taylor]: Taking taylor expansion of m in a 1.094 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) in a 1.094 * [taylor]: Taking taylor expansion of (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) in a 1.094 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in a 1.094 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in a 1.094 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in a 1.094 * [taylor]: Taking taylor expansion of 1/3 in a 1.094 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in a 1.094 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 1.094 * [taylor]: Taking taylor expansion of (pow k 2) in a 1.094 * [taylor]: Taking taylor expansion of k in a 1.094 * [taylor]: Taking taylor expansion of (pow (cbrt -1) 2) in a 1.094 * [taylor]: Taking taylor expansion of (cbrt -1) in a 1.094 * [taylor]: Taking taylor expansion of -1 in a 1.099 * [taylor]: Taking taylor expansion of (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m)) in a 1.099 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (* (pow (/ 1 k) 1/3) (cbrt -1))))) in a 1.099 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (* (pow (/ 1 k) 1/3) (cbrt -1)))) in a 1.099 * [taylor]: Taking taylor expansion of (/ -1 m) in a 1.099 * [taylor]: Taking taylor expansion of -1 in a 1.099 * [taylor]: Taking taylor expansion of m in a 1.099 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 k) 1/3) (cbrt -1))) in a 1.099 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in a 1.099 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in a 1.099 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in a 1.099 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in a 1.099 * [taylor]: Taking taylor expansion of 1/3 in a 1.099 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in a 1.099 * [taylor]: Taking taylor expansion of (/ 1 k) in a 1.099 * [taylor]: Taking taylor expansion of k in a 1.099 * [taylor]: Taking taylor expansion of (cbrt -1) in a 1.100 * [taylor]: Taking taylor expansion of -1 in a 1.102 * [taylor]: Taking taylor expansion of (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) in a 1.102 * [taylor]: Taking taylor expansion of a in a 1.102 * [taylor]: Taking taylor expansion of (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))) in a 1.102 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) 1.0) in a 1.102 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 1.102 * [taylor]: Taking taylor expansion of (pow k 2) in a 1.102 * [taylor]: Taking taylor expansion of k in a 1.102 * [taylor]: Taking taylor expansion of 1.0 in a 1.102 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in a 1.102 * [taylor]: Taking taylor expansion of 10.0 in a 1.102 * [taylor]: Taking taylor expansion of (/ 1 k) in a 1.102 * [taylor]: Taking taylor expansion of k in a 1.107 * [taylor]: Taking taylor expansion of (* -1 (/ (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in a 1.107 * [taylor]: Taking taylor expansion of -1 in a 1.107 * [taylor]: Taking taylor expansion of (/ (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in a 1.107 * [taylor]: Taking taylor expansion of (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) in a 1.107 * [taylor]: Taking taylor expansion of (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) in a 1.107 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))))) in a 1.107 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)))) in a 1.107 * [taylor]: Taking taylor expansion of (/ -1 m) in a 1.107 * [taylor]: Taking taylor expansion of -1 in a 1.107 * [taylor]: Taking taylor expansion of m in a 1.107 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) in a 1.107 * [taylor]: Taking taylor expansion of (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) in a 1.107 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in a 1.107 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in a 1.107 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in a 1.107 * [taylor]: Taking taylor expansion of 1/3 in a 1.107 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in a 1.107 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 1.107 * [taylor]: Taking taylor expansion of (pow k 2) in a 1.107 * [taylor]: Taking taylor expansion of k in a 1.108 * [taylor]: Taking taylor expansion of (pow (cbrt -1) 2) in a 1.108 * [taylor]: Taking taylor expansion of (cbrt -1) in a 1.108 * [taylor]: Taking taylor expansion of -1 in a 1.113 * [taylor]: Taking taylor expansion of (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m)) in a 1.113 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (* (pow (/ 1 k) 1/3) (cbrt -1))))) in a 1.113 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (* (pow (/ 1 k) 1/3) (cbrt -1)))) in a 1.113 * [taylor]: Taking taylor expansion of (/ -1 m) in a 1.113 * [taylor]: Taking taylor expansion of -1 in a 1.113 * [taylor]: Taking taylor expansion of m in a 1.113 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 k) 1/3) (cbrt -1))) in a 1.113 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in a 1.113 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in a 1.113 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in a 1.113 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in a 1.113 * [taylor]: Taking taylor expansion of 1/3 in a 1.113 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in a 1.113 * [taylor]: Taking taylor expansion of (/ 1 k) in a 1.113 * [taylor]: Taking taylor expansion of k in a 1.113 * [taylor]: Taking taylor expansion of (cbrt -1) in a 1.113 * [taylor]: Taking taylor expansion of -1 in a 1.115 * [taylor]: Taking taylor expansion of (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) in a 1.115 * [taylor]: Taking taylor expansion of a in a 1.115 * [taylor]: Taking taylor expansion of (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))) in a 1.115 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) 1.0) in a 1.116 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 1.116 * [taylor]: Taking taylor expansion of (pow k 2) in a 1.116 * [taylor]: Taking taylor expansion of k in a 1.116 * [taylor]: Taking taylor expansion of 1.0 in a 1.116 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in a 1.116 * [taylor]: Taking taylor expansion of 10.0 in a 1.116 * [taylor]: Taking taylor expansion of (/ 1 k) in a 1.116 * [taylor]: Taking taylor expansion of k in a 1.122 * [taylor]: Taking taylor expansion of (* -1 (/ (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)))) (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in k 1.122 * [taylor]: Taking taylor expansion of -1 in k 1.122 * [taylor]: Taking taylor expansion of (/ (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)))) (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) in k 1.122 * [taylor]: Taking taylor expansion of (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)))) in k 1.122 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) in k 1.122 * [taylor]: Taking taylor expansion of (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m)) in k 1.122 * [taylor]: Taking taylor expansion of -1 in k 1.122 * [taylor]: Taking taylor expansion of (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m) in k 1.122 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) in k 1.122 * [taylor]: Taking taylor expansion of (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) in k 1.122 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in k 1.122 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in k 1.122 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in k 1.122 * [taylor]: Taking taylor expansion of 1/3 in k 1.122 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in k 1.122 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 1.122 * [taylor]: Taking taylor expansion of (pow k 2) in k 1.122 * [taylor]: Taking taylor expansion of k in k 1.123 * [taylor]: Taking taylor expansion of (pow (cbrt -1) 2) in k 1.123 * [taylor]: Taking taylor expansion of (cbrt -1) in k 1.123 * [taylor]: Taking taylor expansion of -1 in k 1.126 * [taylor]: Taking taylor expansion of m in k 1.129 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m))) in k 1.129 * [taylor]: Taking taylor expansion of (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)) in k 1.129 * [taylor]: Taking taylor expansion of -1 in k 1.129 * [taylor]: Taking taylor expansion of (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m) in k 1.129 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 k) 1/3) (cbrt -1))) in k 1.129 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in k 1.129 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 1.129 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 1.129 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 1.129 * [taylor]: Taking taylor expansion of 1/3 in k 1.129 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 1.129 * [taylor]: Taking taylor expansion of (/ 1 k) in k 1.129 * [taylor]: Taking taylor expansion of k in k 1.130 * [taylor]: Taking taylor expansion of (cbrt -1) in k 1.130 * [taylor]: Taking taylor expansion of -1 in k 1.131 * [taylor]: Taking taylor expansion of m in k 1.133 * [taylor]: Taking taylor expansion of (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))) in k 1.133 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) 1.0) in k 1.133 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 1.133 * [taylor]: Taking taylor expansion of (pow k 2) in k 1.133 * [taylor]: Taking taylor expansion of k in k 1.133 * [taylor]: Taking taylor expansion of 1.0 in k 1.133 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in k 1.133 * [taylor]: Taking taylor expansion of 10.0 in k 1.133 * [taylor]: Taking taylor expansion of (/ 1 k) in k 1.133 * [taylor]: Taking taylor expansion of k in k 1.141 * [taylor]: Taking taylor expansion of (* -1 (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m))))) in m 1.141 * [taylor]: Taking taylor expansion of -1 in m 1.141 * [taylor]: Taking taylor expansion of (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)))) in m 1.141 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) in m 1.141 * [taylor]: Taking taylor expansion of (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m)) in m 1.141 * [taylor]: Taking taylor expansion of -1 in m 1.141 * [taylor]: Taking taylor expansion of (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m) in m 1.141 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) in m 1.141 * [taylor]: Taking taylor expansion of (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) in m 1.141 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in m 1.141 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in m 1.141 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in m 1.141 * [taylor]: Taking taylor expansion of 1/3 in m 1.141 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in m 1.141 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in m 1.141 * [taylor]: Taking taylor expansion of (pow k 2) in m 1.141 * [taylor]: Taking taylor expansion of k in m 1.142 * [taylor]: Taking taylor expansion of (pow (cbrt -1) 2) in m 1.142 * [taylor]: Taking taylor expansion of (cbrt -1) in m 1.142 * [taylor]: Taking taylor expansion of -1 in m 1.145 * [taylor]: Taking taylor expansion of m in m 1.147 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m))) in m 1.147 * [taylor]: Taking taylor expansion of (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)) in m 1.147 * [taylor]: Taking taylor expansion of -1 in m 1.147 * [taylor]: Taking taylor expansion of (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m) in m 1.147 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 k) 1/3) (cbrt -1))) in m 1.147 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in m 1.147 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in m 1.147 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in m 1.147 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in m 1.147 * [taylor]: Taking taylor expansion of 1/3 in m 1.147 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in m 1.147 * [taylor]: Taking taylor expansion of (/ 1 k) in m 1.147 * [taylor]: Taking taylor expansion of k in m 1.148 * [taylor]: Taking taylor expansion of (cbrt -1) in m 1.148 * [taylor]: Taking taylor expansion of -1 in m 1.149 * [taylor]: Taking taylor expansion of m in m 1.171 * [taylor]: Taking taylor expansion of 0 in k 1.171 * [taylor]: Taking taylor expansion of 0 in m 1.193 * [taylor]: Taking taylor expansion of (- (* 10.0 (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)))))) in m 1.193 * [taylor]: Taking taylor expansion of (* 10.0 (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m))))) in m 1.193 * [taylor]: Taking taylor expansion of 10.0 in m 1.193 * [taylor]: Taking taylor expansion of (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)))) in m 1.193 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) in m 1.193 * [taylor]: Taking taylor expansion of (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m)) in m 1.193 * [taylor]: Taking taylor expansion of -1 in m 1.193 * [taylor]: Taking taylor expansion of (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m) in m 1.193 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) in m 1.193 * [taylor]: Taking taylor expansion of (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) in m 1.193 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in m 1.193 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in m 1.193 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in m 1.193 * [taylor]: Taking taylor expansion of 1/3 in m 1.194 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in m 1.194 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in m 1.194 * [taylor]: Taking taylor expansion of (pow k 2) in m 1.194 * [taylor]: Taking taylor expansion of k in m 1.194 * [taylor]: Taking taylor expansion of (pow (cbrt -1) 2) in m 1.194 * [taylor]: Taking taylor expansion of (cbrt -1) in m 1.194 * [taylor]: Taking taylor expansion of -1 in m 1.197 * [taylor]: Taking taylor expansion of m in m 1.199 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m))) in m 1.200 * [taylor]: Taking taylor expansion of (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)) in m 1.200 * [taylor]: Taking taylor expansion of -1 in m 1.200 * [taylor]: Taking taylor expansion of (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m) in m 1.200 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 k) 1/3) (cbrt -1))) in m 1.200 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in m 1.200 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in m 1.200 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in m 1.200 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in m 1.200 * [taylor]: Taking taylor expansion of 1/3 in m 1.200 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in m 1.200 * [taylor]: Taking taylor expansion of (/ 1 k) in m 1.200 * [taylor]: Taking taylor expansion of k in m 1.200 * [taylor]: Taking taylor expansion of (cbrt -1) in m 1.200 * [taylor]: Taking taylor expansion of -1 in m 1.201 * [taylor]: Taking taylor expansion of m in m 1.240 * [taylor]: Taking taylor expansion of 0 in k 1.240 * [taylor]: Taking taylor expansion of 0 in m 1.240 * [taylor]: Taking taylor expansion of 0 in m 1.273 * [taylor]: Taking taylor expansion of (- (* 99.0 (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)))))) in m 1.273 * [taylor]: Taking taylor expansion of (* 99.0 (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m))))) in m 1.273 * [taylor]: Taking taylor expansion of 99.0 in m 1.273 * [taylor]: Taking taylor expansion of (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)))) in m 1.273 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) in m 1.273 * [taylor]: Taking taylor expansion of (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m)) in m 1.273 * [taylor]: Taking taylor expansion of -1 in m 1.273 * [taylor]: Taking taylor expansion of (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m) in m 1.273 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) in m 1.273 * [taylor]: Taking taylor expansion of (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) in m 1.273 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in m 1.273 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in m 1.273 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in m 1.273 * [taylor]: Taking taylor expansion of 1/3 in m 1.273 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in m 1.273 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in m 1.273 * [taylor]: Taking taylor expansion of (pow k 2) in m 1.273 * [taylor]: Taking taylor expansion of k in m 1.274 * [taylor]: Taking taylor expansion of (pow (cbrt -1) 2) in m 1.274 * [taylor]: Taking taylor expansion of (cbrt -1) in m 1.274 * [taylor]: Taking taylor expansion of -1 in m 1.277 * [taylor]: Taking taylor expansion of m in m 1.279 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m))) in m 1.279 * [taylor]: Taking taylor expansion of (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)) in m 1.279 * [taylor]: Taking taylor expansion of -1 in m 1.279 * [taylor]: Taking taylor expansion of (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m) in m 1.279 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 k) 1/3) (cbrt -1))) in m 1.279 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in m 1.279 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in m 1.279 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in m 1.279 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in m 1.279 * [taylor]: Taking taylor expansion of 1/3 in m 1.279 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in m 1.279 * [taylor]: Taking taylor expansion of (/ 1 k) in m 1.279 * [taylor]: Taking taylor expansion of k in m 1.280 * [taylor]: Taking taylor expansion of (cbrt -1) in m 1.280 * [taylor]: Taking taylor expansion of -1 in m 1.281 * [taylor]: Taking taylor expansion of m in m 1.293 * * * * [progress]: [ 2 / 4 ] generating series at (2 1 2 1) 1.293 * [approximate]: Taking taylor expansion of (pow k 1/3) in (k) around 0 1.293 * [taylor]: Taking taylor expansion of (pow k 1/3) in k 1.293 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in k 1.293 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in k 1.293 * [taylor]: Taking taylor expansion of 1/3 in k 1.293 * [taylor]: Taking taylor expansion of (log k) in k 1.293 * [taylor]: Taking taylor expansion of k in k 1.293 * [taylor]: Taking taylor expansion of (pow k 1/3) in k 1.293 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in k 1.293 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in k 1.293 * [taylor]: Taking taylor expansion of 1/3 in k 1.293 * [taylor]: Taking taylor expansion of (log k) in k 1.293 * [taylor]: Taking taylor expansion of k in k 1.345 * [approximate]: Taking taylor expansion of (pow (/ 1 k) 1/3) in (k) around 0 1.345 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 1.345 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 1.345 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 1.345 * [taylor]: Taking taylor expansion of 1/3 in k 1.345 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 1.345 * [taylor]: Taking taylor expansion of (/ 1 k) in k 1.345 * [taylor]: Taking taylor expansion of k in k 1.346 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 1.346 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 1.346 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 1.346 * [taylor]: Taking taylor expansion of 1/3 in k 1.346 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 1.346 * [taylor]: Taking taylor expansion of (/ 1 k) in k 1.346 * [taylor]: Taking taylor expansion of k in k 1.399 * [approximate]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in (k) around 0 1.400 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in k 1.400 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 1.400 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 1.400 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 1.400 * [taylor]: Taking taylor expansion of 1/3 in k 1.400 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 1.400 * [taylor]: Taking taylor expansion of (/ 1 k) in k 1.400 * [taylor]: Taking taylor expansion of k in k 1.401 * [taylor]: Taking taylor expansion of (cbrt -1) in k 1.401 * [taylor]: Taking taylor expansion of -1 in k 1.401 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in k 1.401 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 1.401 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 1.401 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 1.401 * [taylor]: Taking taylor expansion of 1/3 in k 1.401 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 1.401 * [taylor]: Taking taylor expansion of (/ 1 k) in k 1.401 * [taylor]: Taking taylor expansion of k in k 1.402 * [taylor]: Taking taylor expansion of (cbrt -1) in k 1.402 * [taylor]: Taking taylor expansion of -1 in k 1.465 * * * * [progress]: [ 3 / 4 ] generating series at (2 1 1 2 1 2) 1.465 * [approximate]: Taking taylor expansion of (pow k 1/3) in (k) around 0 1.465 * [taylor]: Taking taylor expansion of (pow k 1/3) in k 1.465 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in k 1.465 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in k 1.465 * [taylor]: Taking taylor expansion of 1/3 in k 1.465 * [taylor]: Taking taylor expansion of (log k) in k 1.465 * [taylor]: Taking taylor expansion of k in k 1.466 * [taylor]: Taking taylor expansion of (pow k 1/3) in k 1.466 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in k 1.466 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in k 1.466 * [taylor]: Taking taylor expansion of 1/3 in k 1.466 * [taylor]: Taking taylor expansion of (log k) in k 1.466 * [taylor]: Taking taylor expansion of k in k 1.513 * [approximate]: Taking taylor expansion of (pow (/ 1 k) 1/3) in (k) around 0 1.513 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 1.513 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 1.513 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 1.513 * [taylor]: Taking taylor expansion of 1/3 in k 1.513 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 1.513 * [taylor]: Taking taylor expansion of (/ 1 k) in k 1.514 * [taylor]: Taking taylor expansion of k in k 1.514 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 1.514 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 1.514 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 1.514 * [taylor]: Taking taylor expansion of 1/3 in k 1.514 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 1.514 * [taylor]: Taking taylor expansion of (/ 1 k) in k 1.514 * [taylor]: Taking taylor expansion of k in k 1.570 * [approximate]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in (k) around 0 1.570 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in k 1.570 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 1.570 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 1.570 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 1.570 * [taylor]: Taking taylor expansion of 1/3 in k 1.570 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 1.570 * [taylor]: Taking taylor expansion of (/ 1 k) in k 1.570 * [taylor]: Taking taylor expansion of k in k 1.571 * [taylor]: Taking taylor expansion of (cbrt -1) in k 1.571 * [taylor]: Taking taylor expansion of -1 in k 1.571 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in k 1.571 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 1.572 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 1.572 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 1.572 * [taylor]: Taking taylor expansion of 1/3 in k 1.572 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 1.572 * [taylor]: Taking taylor expansion of (/ 1 k) in k 1.572 * [taylor]: Taking taylor expansion of k in k 1.572 * [taylor]: Taking taylor expansion of (cbrt -1) in k 1.572 * [taylor]: Taking taylor expansion of -1 in k 1.636 * * * * [progress]: [ 4 / 4 ] generating series at (2 1 1 2 1 1) 1.636 * [approximate]: Taking taylor expansion of (pow k 1/3) in (k) around 0 1.637 * [taylor]: Taking taylor expansion of (pow k 1/3) in k 1.637 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in k 1.637 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in k 1.637 * [taylor]: Taking taylor expansion of 1/3 in k 1.637 * [taylor]: Taking taylor expansion of (log k) in k 1.637 * [taylor]: Taking taylor expansion of k in k 1.637 * [taylor]: Taking taylor expansion of (pow k 1/3) in k 1.637 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in k 1.637 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in k 1.637 * [taylor]: Taking taylor expansion of 1/3 in k 1.637 * [taylor]: Taking taylor expansion of (log k) in k 1.637 * [taylor]: Taking taylor expansion of k in k 1.690 * [approximate]: Taking taylor expansion of (pow (/ 1 k) 1/3) in (k) around 0 1.690 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 1.691 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 1.691 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 1.691 * [taylor]: Taking taylor expansion of 1/3 in k 1.691 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 1.691 * [taylor]: Taking taylor expansion of (/ 1 k) in k 1.691 * [taylor]: Taking taylor expansion of k in k 1.691 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 1.692 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 1.692 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 1.692 * [taylor]: Taking taylor expansion of 1/3 in k 1.692 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 1.692 * [taylor]: Taking taylor expansion of (/ 1 k) in k 1.692 * [taylor]: Taking taylor expansion of k in k 1.743 * [approximate]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in (k) around 0 1.743 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in k 1.743 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 1.743 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 1.744 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 1.744 * [taylor]: Taking taylor expansion of 1/3 in k 1.744 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 1.744 * [taylor]: Taking taylor expansion of (/ 1 k) in k 1.744 * [taylor]: Taking taylor expansion of k in k 1.744 * [taylor]: Taking taylor expansion of (cbrt -1) in k 1.744 * [taylor]: Taking taylor expansion of -1 in k 1.745 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in k 1.745 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 1.745 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 1.745 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 1.745 * [taylor]: Taking taylor expansion of 1/3 in k 1.745 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 1.745 * [taylor]: Taking taylor expansion of (/ 1 k) in k 1.745 * [taylor]: Taking taylor expansion of k in k 1.746 * [taylor]: Taking taylor expansion of (cbrt -1) in k 1.746 * [taylor]: Taking taylor expansion of -1 in k 1.813 * * * [progress]: simplifying candidates 1.814 * [simplify]: Simplifying using # : (expm1 (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (log1p (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (- (+ (+ (log a) (* (+ (log (cbrt k)) (log (cbrt k))) m)) (* (log (cbrt k)) m)) (log (+ (+ 1.0 (* 10.0 k)) (* k k)))) (- (+ (+ (log a) (* (+ (log (cbrt k)) (log (cbrt k))) m)) (* (log (cbrt k)) m)) (log (+ (+ 1.0 (* 10.0 k)) (* k k)))) (- (+ (+ (log a) (* (+ (log (cbrt k)) (log (cbrt k))) m)) (log (pow (cbrt k) m))) (log (+ (+ 1.0 (* 10.0 k)) (* k k)))) (- (+ (+ (log a) (* (log (* (cbrt k) (cbrt k))) m)) (* (log (cbrt k)) m)) (log (+ (+ 1.0 (* 10.0 k)) (* k k)))) (- (+ (+ (log a) (* (log (* (cbrt k) (cbrt k))) m)) (* (log (cbrt k)) m)) (log (+ (+ 1.0 (* 10.0 k)) (* k k)))) (- (+ (+ (log a) (* (log (* (cbrt k) (cbrt k))) m)) (log (pow (cbrt k) m))) (log (+ (+ 1.0 (* 10.0 k)) (* k k)))) (- (+ (+ (log a) (* (log (* (cbrt k) (cbrt k))) m)) (* (log (cbrt k)) m)) (log (+ (+ 1.0 (* 10.0 k)) (* k k)))) (- (+ (+ (log a) (* (log (* (cbrt k) (cbrt k))) m)) (* (log (cbrt k)) m)) (log (+ (+ 1.0 (* 10.0 k)) (* k k)))) (- (+ (+ (log a) (* (log (* (cbrt k) (cbrt k))) m)) (log (pow (cbrt k) m))) (log (+ (+ 1.0 (* 10.0 k)) (* k k)))) (- (+ (+ (log a) (log (pow (* (cbrt k) (cbrt k)) m))) (* (log (cbrt k)) m)) (log (+ (+ 1.0 (* 10.0 k)) (* k k)))) (- (+ (+ (log a) (log (pow (* (cbrt k) (cbrt k)) m))) (* (log (cbrt k)) m)) (log (+ (+ 1.0 (* 10.0 k)) (* k k)))) (- (+ (+ (log a) (log (pow (* (cbrt k) (cbrt k)) m))) (log (pow (cbrt k) m))) (log (+ (+ 1.0 (* 10.0 k)) (* k k)))) (- (+ (log (* a (pow (* (cbrt k) (cbrt k)) m))) (* (log (cbrt k)) m)) (log (+ (+ 1.0 (* 10.0 k)) (* k k)))) (- (+ (log (* a (pow (* (cbrt k) (cbrt k)) m))) (* (log (cbrt k)) m)) (log (+ (+ 1.0 (* 10.0 k)) (* k k)))) (- (+ (log (* a (pow (* (cbrt k) (cbrt k)) m))) (log (pow (cbrt k) m))) (log (+ (+ 1.0 (* 10.0 k)) (* k k)))) (- (log (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m))) (log (+ (+ 1.0 (* 10.0 k)) (* k k)))) (log (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (exp (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (/ (* (* (* (* a a) a) (* (* (pow (* (cbrt k) (cbrt k)) m) (pow (* (cbrt k) (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (* (* (pow (cbrt k) m) (pow (cbrt k) m)) (pow (cbrt 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 (* (cbrt k) (cbrt k)) m)) (* a (pow (* (cbrt k) (cbrt k)) m))) (* a (pow (* (cbrt k) (cbrt k)) m))) (* (* (pow (cbrt k) m) (pow (cbrt k) m)) (pow (cbrt 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 (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m))) (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt 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 (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (cbrt (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (+ (+ 1.0 (* 10.0 k)) (* k k))))) (cbrt (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (* (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (+ (+ 1.0 (* 10.0 k)) (* k k))) (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (- (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m))) (- (+ (+ 1.0 (* 10.0 k)) (* k k))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (/ (pow (cbrt k) m) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (/ (pow (cbrt k) m) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) 1) (/ (pow (cbrt 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 (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m))) (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) 1) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (+ (pow (+ 1.0 (* 10.0 k)) 3) (pow (* k k) 3))) (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (- (* (+ 1.0 (* 10.0 k)) (+ 1.0 (* 10.0 k))) (* (* k k) (* k k)))) (expm1 (cbrt k)) (log1p (cbrt k)) (log (cbrt k)) (exp (cbrt k)) (cbrt (* (cbrt k) (cbrt k))) (cbrt (cbrt k)) (cbrt (sqrt k)) (cbrt (sqrt k)) (cbrt 1) (cbrt k) (* (cbrt (cbrt k)) (cbrt (cbrt k))) (cbrt (cbrt k)) (* (* (cbrt k) (cbrt k)) (cbrt k)) (sqrt (cbrt k)) (sqrt (cbrt k)) (expm1 (cbrt k)) (log1p (cbrt k)) (log (cbrt k)) (exp (cbrt k)) (cbrt (* (cbrt k) (cbrt k))) (cbrt (cbrt k)) (cbrt (sqrt k)) (cbrt (sqrt k)) (cbrt 1) (cbrt k) (* (cbrt (cbrt k)) (cbrt (cbrt k))) (cbrt (cbrt k)) (* (* (cbrt k) (cbrt k)) (cbrt k)) (sqrt (cbrt k)) (sqrt (cbrt k)) (expm1 (cbrt k)) (log1p (cbrt k)) (log (cbrt k)) (exp (cbrt k)) (cbrt (* (cbrt k) (cbrt k))) (cbrt (cbrt k)) (cbrt (sqrt k)) (cbrt (sqrt k)) (cbrt 1) (cbrt k) (* (cbrt (cbrt k)) (cbrt (cbrt k))) (cbrt (cbrt k)) (* (* (cbrt k) (cbrt k)) (cbrt k)) (sqrt (cbrt k)) (sqrt (cbrt k)) (- (+ (* 1.0 (* a (* m (log (pow k 2/3))))) (+ (* 1.0 a) (* 1.0 (* (log (pow k 1/3)) (* a m))))) (* 10.0 (* k a))) (- (+ (/ (* (exp (* (log (pow (/ 1 k) -2/3)) m)) (* a (exp (* (log (pow (/ 1 k) -1/3)) m)))) (pow k 2)) (* 99.0 (/ (* (exp (* (log (pow (/ 1 k) -2/3)) m)) (* a (exp (* (log (pow (/ 1 k) -1/3)) m)))) (pow k 4)))) (* 10.0 (/ (* (exp (* (log (pow (/ 1 k) -2/3)) m)) (* a (exp (* (log (pow (/ 1 k) -1/3)) m)))) (pow k 3)))) (- (+ (* 99.0 (/ (* (exp (* (log (* (pow (* -1 k) 1/3) (cbrt -1))) m)) (* a (exp (* (log (* (pow (pow k 2) 1/3) (pow (cbrt -1) 2))) m)))) (pow k 4))) (/ (* (exp (* (log (* (pow (* -1 k) 1/3) (cbrt -1))) m)) (* a (exp (* (log (* (pow (pow k 2) 1/3) (pow (cbrt -1) 2))) m)))) (pow k 2))) (* 10.0 (/ (* (exp (* (log (* (pow (* -1 k) 1/3) (cbrt -1))) m)) (* a (exp (* (log (* (pow (pow k 2) 1/3) (pow (cbrt -1) 2))) m)))) (pow k 3)))) (pow k 1/3) (pow (/ 1 k) -1/3) (* (pow (* -1 k) 1/3) (cbrt -1)) (pow k 1/3) (pow (/ 1 k) -1/3) (* (pow (* -1 k) 1/3) (cbrt -1)) (pow k 1/3) (pow (/ 1 k) -1/3) (* (pow (* -1 k) 1/3) (cbrt -1)) 1.822 * * [simplify]: iteration 0 : 514 enodes (cost 921 ) 1.832 * * [simplify]: iteration 1 : 2446 enodes (cost 788 ) 1.877 * * [simplify]: iteration 2 : 5001 enodes (cost 734 ) 1.881 * [simplify]: Simplified to: (expm1 (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (log1p (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (- (fma (* m 1/3) (log k) (fma m (log (pow k 2/3)) (log a))) (log (* (fma k k (fma k 10.0 1.0)) 1))) (- (fma (* m 1/3) (log k) (fma m (log (pow k 2/3)) (log a))) (log (* (fma k k (fma k 10.0 1.0)) 1))) (- (fma (* m 1/3) (log k) (fma m (log (pow k 2/3)) (log a))) (log (* (fma k k (fma k 10.0 1.0)) 1))) (- (fma (* m 1/3) (log k) (fma m (log (pow k 2/3)) (log a))) (log (* (fma k k (fma k 10.0 1.0)) 1))) (- (fma (* m 1/3) (log k) (fma m (log (pow k 2/3)) (log a))) (log (* (fma k k (fma k 10.0 1.0)) 1))) (- (fma (* m 1/3) (log k) (fma m (log (pow k 2/3)) (log a))) (log (* (fma k k (fma k 10.0 1.0)) 1))) (- (fma (* m 1/3) (log k) (fma m (log (pow k 2/3)) (log a))) (log (* (fma k k (fma k 10.0 1.0)) 1))) (- (fma (* m 1/3) (log k) (fma m (log (pow k 2/3)) (log a))) (log (* (fma k k (fma k 10.0 1.0)) 1))) (- (fma (* m 1/3) (log k) (fma m (log (pow k 2/3)) (log a))) (log (* (fma k k (fma k 10.0 1.0)) 1))) (- (fma (* m 1/3) (log k) (fma m (log (pow k 2/3)) (log a))) (log (* (fma k k (fma k 10.0 1.0)) 1))) (- (fma (* m 1/3) (log k) (fma m (log (pow k 2/3)) (log a))) (log (* (fma k k (fma k 10.0 1.0)) 1))) (- (fma (* m 1/3) (log k) (fma m (log (pow k 2/3)) (log a))) (log (* (fma k k (fma k 10.0 1.0)) 1))) (- (fma (* m 1/3) (log k) (fma m (log (pow k 2/3)) (log a))) (log (* (fma k k (fma k 10.0 1.0)) 1))) (- (fma (* m 1/3) (log k) (fma m (log (pow k 2/3)) (log a))) (log (* (fma k k (fma k 10.0 1.0)) 1))) (- (fma (* m 1/3) (log k) (fma m (log (pow k 2/3)) (log a))) (log (* (fma k k (fma k 10.0 1.0)) 1))) (- (fma (* m 1/3) (log k) (fma m (log (pow k 2/3)) (log a))) (log (* (fma k k (fma k 10.0 1.0)) 1))) (- (fma (* m 1/3) (log k) (fma m (log (pow k 2/3)) (log a))) (log (* (fma k k (fma k 10.0 1.0)) 1))) (pow (exp (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (fma k k (fma k 10.0 1.0)))) (pow (cbrt k) m)) (pow (/ a (/ (fma k k (fma k 10.0 1.0)) (* (pow (* (cbrt k) (cbrt k)) m) (pow (cbrt k) m)))) 3) (pow (/ a (/ (fma k k (fma k 10.0 1.0)) (* (pow (* (cbrt k) (cbrt k)) m) (pow (cbrt k) m)))) 3) (pow (/ a (/ (fma k k (fma k 10.0 1.0)) (* (pow (* (cbrt k) (cbrt k)) m) (pow (cbrt k) m)))) 3) (* (cbrt (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (cbrt (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (+ (+ 1.0 (* 10.0 k)) (* k k))))) (cbrt (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (/ a (/ (fma k k (fma k 10.0 1.0)) (* (pow (* (cbrt k) (cbrt k)) m) (pow (cbrt k) m)))) 3) (sqrt (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (+ (+ 1.0 (* 10.0 k)) (* k k)))) (- (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m))) (- (+ (fma k 10.0 1.0) (pow k 2))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (/ (pow (cbrt k) m) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (/ (pow (cbrt k) m) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (pow (cbrt k) m) (+ (+ 1.0 (* 10.0 k)) (* k k))) (/ 2 (* (fma k k (fma k 10.0 1.0)) 2)) (/ (/ (fma k k (fma k 10.0 1.0)) (* a (pow (* (cbrt k) (cbrt k)) m))) (pow (cbrt k) m)) (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (* (/ (pow (cbrt k) m) (fma (* (pow k 4) k) k (pow (fma k 10.0 1.0) 3))) (* a (pow (* (cbrt k) (cbrt k)) m))) (* (/ a (- (fma k 10.0 1.0) (pow k 2))) (/ (* (pow (* (cbrt k) (cbrt k)) m) (pow (cbrt k) m)) (fma k k (fma k 10.0 1.0)))) (expm1 (cbrt k)) (log1p (cbrt k)) (log (pow k 1/3)) (exp (cbrt k)) (cbrt (* (cbrt k) (cbrt k))) (cbrt (cbrt k)) (cbrt (sqrt k)) (cbrt (sqrt k)) (cbrt 1) (pow k 1/3) (* (cbrt (cbrt k)) (cbrt (cbrt k))) (cbrt (cbrt k)) k (sqrt (cbrt k)) (sqrt (cbrt k)) (expm1 (cbrt k)) (log1p (cbrt k)) (log (pow k 1/3)) (exp (cbrt k)) (cbrt (* (cbrt k) (cbrt k))) (cbrt (cbrt k)) (cbrt (sqrt k)) (cbrt (sqrt k)) (cbrt 1) (pow k 1/3) (* (cbrt (cbrt k)) (cbrt (cbrt k))) (cbrt (cbrt k)) k (sqrt (cbrt k)) (sqrt (cbrt k)) (expm1 (cbrt k)) (log1p (cbrt k)) (log (pow k 1/3)) (exp (cbrt k)) (cbrt (* (cbrt k) (cbrt k))) (cbrt (cbrt k)) (cbrt (sqrt k)) (cbrt (sqrt k)) (cbrt 1) (pow k 1/3) (* (cbrt (cbrt k)) (cbrt (cbrt k))) (cbrt (cbrt k)) k (sqrt (cbrt k)) (sqrt (cbrt k)) (fma (* 1.0 a) (* m (log (pow k 2/3))) (- (fma 1.0 a (* 1.0 (* (log (pow k 1/3)) (* a m)))) (* 10.0 (* k a)))) (fma 99.0 (/ (* (pow (pow (/ 1 k) -2/3) m) a) (/ (pow k 4) (pow (pow (/ 1 k) -1/3) m))) (- (* (/ (* (pow (pow (/ 1 k) -2/3) m) a) k) (/ (pow (pow (/ 1 k) -1/3) m) k)) (/ (* 10.0 (* (* (pow (pow (/ 1 k) -2/3) m) a) (pow (pow (/ 1 k) -1/3) m))) (pow k 3)))) (fma (/ (* (pow (* (pow (* -1 k) 1/3) (cbrt -1)) m) a) k) (/ (pow (* (pow (pow k 2) 1/3) (pow (cbrt -1) 2)) m) k) (- (/ (* 99.0 (* (* (pow (* (pow (* -1 k) 1/3) (cbrt -1)) m) a) (pow (* (pow (pow k 2) 1/3) (pow (cbrt -1) 2)) m))) (pow k 4)) (/ (* 10.0 (* (* (pow (* (pow (* -1 k) 1/3) (cbrt -1)) m) a) (pow (* (pow (pow k 2) 1/3) (pow (cbrt -1) 2)) m))) (pow k 3)))) (pow k 1/3) (pow (/ 1 k) -1/3) (* (pow (* -1 k) 1/3) (cbrt -1)) (pow k 1/3) (pow (/ 1 k) -1/3) (* (pow (* -1 k) 1/3) (cbrt -1)) (pow k 1/3) (pow (/ 1 k) -1/3) (* (pow (* -1 k) 1/3) (cbrt -1)) 1.882 * * * [progress]: adding candidates to table 2.177 * * [progress]: iteration 3 / 4 2.177 * * * [progress]: picking best candidate 2.189 * * * * [pick]: Picked # 2.189 * * * [progress]: localizing error 2.205 * * * [progress]: generating rewritten candidates 2.205 * * * * [progress]: [ 1 / 4 ] rewriting at (2) 2.226 * * * * [progress]: [ 2 / 4 ] rewriting at (2 2 2 1) 2.226 * * * * [progress]: [ 3 / 4 ] rewriting at (2 1 2 1 2) 2.227 * * * * [progress]: [ 4 / 4 ] rewriting at (2 1 2 1 1) 2.233 * * * [progress]: generating series expansions 2.233 * * * * [progress]: [ 1 / 4 ] generating series at (2) 2.234 * [approximate]: Taking taylor expansion of (/ (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in (a k m) around 0 2.234 * [taylor]: Taking taylor expansion of (/ (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in m 2.234 * [taylor]: Taking taylor expansion of (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) in m 2.234 * [taylor]: Taking taylor expansion of (pow (pow k 1/3) m) in m 2.234 * [taylor]: Taking taylor expansion of (exp (* m (log (pow k 1/3)))) in m 2.234 * [taylor]: Taking taylor expansion of (* m (log (pow k 1/3))) in m 2.234 * [taylor]: Taking taylor expansion of m in m 2.234 * [taylor]: Taking taylor expansion of (log (pow k 1/3)) in m 2.234 * [taylor]: Taking taylor expansion of (pow k 1/3) in m 2.234 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in m 2.234 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in m 2.234 * [taylor]: Taking taylor expansion of 1/3 in m 2.234 * [taylor]: Taking taylor expansion of (log k) in m 2.234 * [taylor]: Taking taylor expansion of k in m 2.237 * [taylor]: Taking taylor expansion of (* a (pow (pow (pow k 2) 1/3) m)) in m 2.237 * [taylor]: Taking taylor expansion of a in m 2.237 * [taylor]: Taking taylor expansion of (pow (pow (pow k 2) 1/3) m) in m 2.237 * [taylor]: Taking taylor expansion of (exp (* m (log (pow (pow k 2) 1/3)))) in m 2.237 * [taylor]: Taking taylor expansion of (* m (log (pow (pow k 2) 1/3))) in m 2.237 * [taylor]: Taking taylor expansion of m in m 2.237 * [taylor]: Taking taylor expansion of (log (pow (pow k 2) 1/3)) in m 2.237 * [taylor]: Taking taylor expansion of (pow (pow k 2) 1/3) in m 2.237 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (pow k 2)))) in m 2.237 * [taylor]: Taking taylor expansion of (* 1/3 (log (pow k 2))) in m 2.237 * [taylor]: Taking taylor expansion of 1/3 in m 2.237 * [taylor]: Taking taylor expansion of (log (pow k 2)) in m 2.237 * [taylor]: Taking taylor expansion of (pow k 2) in m 2.237 * [taylor]: Taking taylor expansion of k in m 2.240 * [taylor]: Taking taylor expansion of (+ (* 10.0 k) (+ (pow k 2) 1.0)) in m 2.240 * [taylor]: Taking taylor expansion of (* 10.0 k) in m 2.240 * [taylor]: Taking taylor expansion of 10.0 in m 2.240 * [taylor]: Taking taylor expansion of k in m 2.240 * [taylor]: Taking taylor expansion of (+ (pow k 2) 1.0) in m 2.240 * [taylor]: Taking taylor expansion of (pow k 2) in m 2.240 * [taylor]: Taking taylor expansion of k in m 2.240 * [taylor]: Taking taylor expansion of 1.0 in m 2.241 * [taylor]: Taking taylor expansion of (/ (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in k 2.241 * [taylor]: Taking taylor expansion of (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) in k 2.241 * [taylor]: Taking taylor expansion of (pow (pow k 1/3) m) in k 2.241 * [taylor]: Taking taylor expansion of (exp (* m (log (pow k 1/3)))) in k 2.241 * [taylor]: Taking taylor expansion of (* m (log (pow k 1/3))) in k 2.241 * [taylor]: Taking taylor expansion of m in k 2.241 * [taylor]: Taking taylor expansion of (log (pow k 1/3)) in k 2.241 * [taylor]: Taking taylor expansion of (pow k 1/3) in k 2.241 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in k 2.241 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in k 2.241 * [taylor]: Taking taylor expansion of 1/3 in k 2.241 * [taylor]: Taking taylor expansion of (log k) in k 2.241 * [taylor]: Taking taylor expansion of k in k 2.242 * [taylor]: Taking taylor expansion of (* a (pow (pow (pow k 2) 1/3) m)) in k 2.242 * [taylor]: Taking taylor expansion of a in k 2.242 * [taylor]: Taking taylor expansion of (pow (pow (pow k 2) 1/3) m) in k 2.242 * [taylor]: Taking taylor expansion of (exp (* m (log (pow (pow k 2) 1/3)))) in k 2.242 * [taylor]: Taking taylor expansion of (* m (log (pow (pow k 2) 1/3))) in k 2.242 * [taylor]: Taking taylor expansion of m in k 2.242 * [taylor]: Taking taylor expansion of (log (pow (pow k 2) 1/3)) in k 2.242 * [taylor]: Taking taylor expansion of (pow (pow k 2) 1/3) in k 2.242 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (pow k 2)))) in k 2.242 * [taylor]: Taking taylor expansion of (* 1/3 (log (pow k 2))) in k 2.242 * [taylor]: Taking taylor expansion of 1/3 in k 2.242 * [taylor]: Taking taylor expansion of (log (pow k 2)) in k 2.242 * [taylor]: Taking taylor expansion of (pow k 2) in k 2.242 * [taylor]: Taking taylor expansion of k in k 2.243 * [taylor]: Taking taylor expansion of (+ (* 10.0 k) (+ (pow k 2) 1.0)) in k 2.243 * [taylor]: Taking taylor expansion of (* 10.0 k) in k 2.243 * [taylor]: Taking taylor expansion of 10.0 in k 2.243 * [taylor]: Taking taylor expansion of k in k 2.243 * [taylor]: Taking taylor expansion of (+ (pow k 2) 1.0) in k 2.243 * [taylor]: Taking taylor expansion of (pow k 2) in k 2.243 * [taylor]: Taking taylor expansion of k in k 2.243 * [taylor]: Taking taylor expansion of 1.0 in k 2.249 * [taylor]: Taking taylor expansion of (/ (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in a 2.249 * [taylor]: Taking taylor expansion of (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) in a 2.249 * [taylor]: Taking taylor expansion of (pow (pow k 1/3) m) in a 2.249 * [taylor]: Taking taylor expansion of (exp (* m (log (pow k 1/3)))) in a 2.249 * [taylor]: Taking taylor expansion of (* m (log (pow k 1/3))) in a 2.249 * [taylor]: Taking taylor expansion of m in a 2.249 * [taylor]: Taking taylor expansion of (log (pow k 1/3)) in a 2.249 * [taylor]: Taking taylor expansion of (pow k 1/3) in a 2.249 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in a 2.249 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in a 2.249 * [taylor]: Taking taylor expansion of 1/3 in a 2.249 * [taylor]: Taking taylor expansion of (log k) in a 2.249 * [taylor]: Taking taylor expansion of k in a 2.249 * [taylor]: Taking taylor expansion of (* a (pow (pow (pow k 2) 1/3) m)) in a 2.249 * [taylor]: Taking taylor expansion of a in a 2.249 * [taylor]: Taking taylor expansion of (pow (pow (pow k 2) 1/3) m) in a 2.249 * [taylor]: Taking taylor expansion of (exp (* m (log (pow (pow k 2) 1/3)))) in a 2.249 * [taylor]: Taking taylor expansion of (* m (log (pow (pow k 2) 1/3))) in a 2.249 * [taylor]: Taking taylor expansion of m in a 2.249 * [taylor]: Taking taylor expansion of (log (pow (pow k 2) 1/3)) in a 2.249 * [taylor]: Taking taylor expansion of (pow (pow k 2) 1/3) in a 2.249 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (pow k 2)))) in a 2.249 * [taylor]: Taking taylor expansion of (* 1/3 (log (pow k 2))) in a 2.249 * [taylor]: Taking taylor expansion of 1/3 in a 2.249 * [taylor]: Taking taylor expansion of (log (pow k 2)) in a 2.249 * [taylor]: Taking taylor expansion of (pow k 2) in a 2.249 * [taylor]: Taking taylor expansion of k in a 2.250 * [taylor]: Taking taylor expansion of (+ (* 10.0 k) (+ (pow k 2) 1.0)) in a 2.250 * [taylor]: Taking taylor expansion of (* 10.0 k) in a 2.250 * [taylor]: Taking taylor expansion of 10.0 in a 2.250 * [taylor]: Taking taylor expansion of k in a 2.250 * [taylor]: Taking taylor expansion of (+ (pow k 2) 1.0) in a 2.250 * [taylor]: Taking taylor expansion of (pow k 2) in a 2.250 * [taylor]: Taking taylor expansion of k in a 2.250 * [taylor]: Taking taylor expansion of 1.0 in a 2.257 * [taylor]: Taking taylor expansion of (/ (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in a 2.257 * [taylor]: Taking taylor expansion of (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) in a 2.257 * [taylor]: Taking taylor expansion of (pow (pow k 1/3) m) in a 2.257 * [taylor]: Taking taylor expansion of (exp (* m (log (pow k 1/3)))) in a 2.257 * [taylor]: Taking taylor expansion of (* m (log (pow k 1/3))) in a 2.257 * [taylor]: Taking taylor expansion of m in a 2.257 * [taylor]: Taking taylor expansion of (log (pow k 1/3)) in a 2.257 * [taylor]: Taking taylor expansion of (pow k 1/3) in a 2.257 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in a 2.257 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in a 2.257 * [taylor]: Taking taylor expansion of 1/3 in a 2.257 * [taylor]: Taking taylor expansion of (log k) in a 2.257 * [taylor]: Taking taylor expansion of k in a 2.257 * [taylor]: Taking taylor expansion of (* a (pow (pow (pow k 2) 1/3) m)) in a 2.257 * [taylor]: Taking taylor expansion of a in a 2.257 * [taylor]: Taking taylor expansion of (pow (pow (pow k 2) 1/3) m) in a 2.257 * [taylor]: Taking taylor expansion of (exp (* m (log (pow (pow k 2) 1/3)))) in a 2.257 * [taylor]: Taking taylor expansion of (* m (log (pow (pow k 2) 1/3))) in a 2.257 * [taylor]: Taking taylor expansion of m in a 2.257 * [taylor]: Taking taylor expansion of (log (pow (pow k 2) 1/3)) in a 2.257 * [taylor]: Taking taylor expansion of (pow (pow k 2) 1/3) in a 2.257 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (pow k 2)))) in a 2.257 * [taylor]: Taking taylor expansion of (* 1/3 (log (pow k 2))) in a 2.257 * [taylor]: Taking taylor expansion of 1/3 in a 2.257 * [taylor]: Taking taylor expansion of (log (pow k 2)) in a 2.257 * [taylor]: Taking taylor expansion of (pow k 2) in a 2.257 * [taylor]: Taking taylor expansion of k in a 2.258 * [taylor]: Taking taylor expansion of (+ (* 10.0 k) (+ (pow k 2) 1.0)) in a 2.258 * [taylor]: Taking taylor expansion of (* 10.0 k) in a 2.258 * [taylor]: Taking taylor expansion of 10.0 in a 2.258 * [taylor]: Taking taylor expansion of k in a 2.258 * [taylor]: Taking taylor expansion of (+ (pow k 2) 1.0) in a 2.258 * [taylor]: Taking taylor expansion of (pow k 2) in a 2.258 * [taylor]: Taking taylor expansion of k in a 2.258 * [taylor]: Taking taylor expansion of 1.0 in a 2.265 * [taylor]: Taking taylor expansion of (/ (* (exp (* (log (pow k 1/3)) m)) (pow (pow (pow k 2) 1/3) m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in k 2.265 * [taylor]: Taking taylor expansion of (* (exp (* (log (pow k 1/3)) m)) (pow (pow (pow k 2) 1/3) m)) in k 2.265 * [taylor]: Taking taylor expansion of (exp (* (log (pow k 1/3)) m)) in k 2.265 * [taylor]: Taking taylor expansion of (* (log (pow k 1/3)) m) in k 2.265 * [taylor]: Taking taylor expansion of (log (pow k 1/3)) in k 2.265 * [taylor]: Taking taylor expansion of (pow k 1/3) in k 2.265 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in k 2.265 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in k 2.265 * [taylor]: Taking taylor expansion of 1/3 in k 2.265 * [taylor]: Taking taylor expansion of (log k) in k 2.265 * [taylor]: Taking taylor expansion of k in k 2.266 * [taylor]: Taking taylor expansion of m in k 2.266 * [taylor]: Taking taylor expansion of (pow (pow (pow k 2) 1/3) m) in k 2.266 * [taylor]: Taking taylor expansion of (exp (* m (log (pow (pow k 2) 1/3)))) in k 2.266 * [taylor]: Taking taylor expansion of (* m (log (pow (pow k 2) 1/3))) in k 2.266 * [taylor]: Taking taylor expansion of m in k 2.266 * [taylor]: Taking taylor expansion of (log (pow (pow k 2) 1/3)) in k 2.266 * [taylor]: Taking taylor expansion of (pow (pow k 2) 1/3) in k 2.266 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (pow k 2)))) in k 2.266 * [taylor]: Taking taylor expansion of (* 1/3 (log (pow k 2))) in k 2.266 * [taylor]: Taking taylor expansion of 1/3 in k 2.266 * [taylor]: Taking taylor expansion of (log (pow k 2)) in k 2.266 * [taylor]: Taking taylor expansion of (pow k 2) in k 2.266 * [taylor]: Taking taylor expansion of k in k 2.267 * [taylor]: Taking taylor expansion of (+ (* 10.0 k) (+ (pow k 2) 1.0)) in k 2.267 * [taylor]: Taking taylor expansion of (* 10.0 k) in k 2.267 * [taylor]: Taking taylor expansion of 10.0 in k 2.267 * [taylor]: Taking taylor expansion of k in k 2.267 * [taylor]: Taking taylor expansion of (+ (pow k 2) 1.0) in k 2.267 * [taylor]: Taking taylor expansion of (pow k 2) in k 2.267 * [taylor]: Taking taylor expansion of k in k 2.267 * [taylor]: Taking taylor expansion of 1.0 in k 2.269 * [taylor]: Taking taylor expansion of (* 1.0 (* (exp (* (log (pow k 1/3)) m)) (pow (pow k 2/3) m))) in m 2.269 * [taylor]: Taking taylor expansion of 1.0 in m 2.269 * [taylor]: Taking taylor expansion of (* (exp (* (log (pow k 1/3)) m)) (pow (pow k 2/3) m)) in m 2.269 * [taylor]: Taking taylor expansion of (exp (* (log (pow k 1/3)) m)) in m 2.269 * [taylor]: Taking taylor expansion of (* (log (pow k 1/3)) m) in m 2.269 * [taylor]: Taking taylor expansion of (log (pow k 1/3)) in m 2.269 * [taylor]: Taking taylor expansion of (pow k 1/3) in m 2.269 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in m 2.269 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in m 2.269 * [taylor]: Taking taylor expansion of 1/3 in m 2.269 * [taylor]: Taking taylor expansion of (log k) in m 2.269 * [taylor]: Taking taylor expansion of k in m 2.269 * [taylor]: Taking taylor expansion of m in m 2.271 * [taylor]: Taking taylor expansion of (pow (pow k 2/3) m) in m 2.271 * [taylor]: Taking taylor expansion of (exp (* m (log (pow k 2/3)))) in m 2.271 * [taylor]: Taking taylor expansion of (* m (log (pow k 2/3))) in m 2.271 * [taylor]: Taking taylor expansion of m in m 2.271 * [taylor]: Taking taylor expansion of (log (pow k 2/3)) in m 2.271 * [taylor]: Taking taylor expansion of (pow k 2/3) in m 2.271 * [taylor]: Taking taylor expansion of (exp (* 2/3 (log k))) in m 2.271 * [taylor]: Taking taylor expansion of (* 2/3 (log k)) in m 2.271 * [taylor]: Taking taylor expansion of 2/3 in m 2.271 * [taylor]: Taking taylor expansion of (log k) in m 2.271 * [taylor]: Taking taylor expansion of k in m 2.286 * [taylor]: Taking taylor expansion of 0 in k 2.286 * [taylor]: Taking taylor expansion of 0 in m 2.295 * [taylor]: Taking taylor expansion of (- (* 10.0 (* (exp (* (log (pow k 1/3)) m)) (pow (pow k 2/3) m)))) in m 2.295 * [taylor]: Taking taylor expansion of (* 10.0 (* (exp (* (log (pow k 1/3)) m)) (pow (pow k 2/3) m))) in m 2.295 * [taylor]: Taking taylor expansion of 10.0 in m 2.295 * [taylor]: Taking taylor expansion of (* (exp (* (log (pow k 1/3)) m)) (pow (pow k 2/3) m)) in m 2.295 * [taylor]: Taking taylor expansion of (exp (* (log (pow k 1/3)) m)) in m 2.295 * [taylor]: Taking taylor expansion of (* (log (pow k 1/3)) m) in m 2.295 * [taylor]: Taking taylor expansion of (log (pow k 1/3)) in m 2.295 * [taylor]: Taking taylor expansion of (pow k 1/3) in m 2.295 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in m 2.295 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in m 2.295 * [taylor]: Taking taylor expansion of 1/3 in m 2.295 * [taylor]: Taking taylor expansion of (log k) in m 2.295 * [taylor]: Taking taylor expansion of k in m 2.295 * [taylor]: Taking taylor expansion of m in m 2.297 * [taylor]: Taking taylor expansion of (pow (pow k 2/3) m) in m 2.297 * [taylor]: Taking taylor expansion of (exp (* m (log (pow k 2/3)))) in m 2.297 * [taylor]: Taking taylor expansion of (* m (log (pow k 2/3))) in m 2.297 * [taylor]: Taking taylor expansion of m in m 2.297 * [taylor]: Taking taylor expansion of (log (pow k 2/3)) in m 2.298 * [taylor]: Taking taylor expansion of (pow k 2/3) in m 2.298 * [taylor]: Taking taylor expansion of (exp (* 2/3 (log k))) in m 2.298 * [taylor]: Taking taylor expansion of (* 2/3 (log k)) in m 2.298 * [taylor]: Taking taylor expansion of 2/3 in m 2.298 * [taylor]: Taking taylor expansion of (log k) in m 2.298 * [taylor]: Taking taylor expansion of k in m 2.303 * [approximate]: Taking taylor expansion of (/ (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in (a k m) around 0 2.303 * [taylor]: Taking taylor expansion of (/ (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in m 2.303 * [taylor]: Taking taylor expansion of (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) in m 2.303 * [taylor]: Taking taylor expansion of (pow (pow (/ 1 k) 1/3) (/ 1 m)) in m 2.303 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (pow (/ 1 k) 1/3)))) in m 2.303 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (pow (/ 1 k) 1/3))) in m 2.303 * [taylor]: Taking taylor expansion of (/ 1 m) in m 2.303 * [taylor]: Taking taylor expansion of m in m 2.303 * [taylor]: Taking taylor expansion of (log (pow (/ 1 k) 1/3)) in m 2.303 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in m 2.303 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in m 2.303 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in m 2.303 * [taylor]: Taking taylor expansion of 1/3 in m 2.303 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in m 2.303 * [taylor]: Taking taylor expansion of (/ 1 k) in m 2.303 * [taylor]: Taking taylor expansion of k in m 2.304 * [taylor]: Taking taylor expansion of (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m)) in m 2.304 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (pow (/ 1 (pow k 2)) 1/3)))) in m 2.304 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (pow (/ 1 (pow k 2)) 1/3))) in m 2.304 * [taylor]: Taking taylor expansion of (/ 1 m) in m 2.304 * [taylor]: Taking taylor expansion of m in m 2.304 * [taylor]: Taking taylor expansion of (log (pow (/ 1 (pow k 2)) 1/3)) in m 2.304 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in m 2.304 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in m 2.304 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in m 2.304 * [taylor]: Taking taylor expansion of 1/3 in m 2.304 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in m 2.304 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in m 2.304 * [taylor]: Taking taylor expansion of (pow k 2) in m 2.304 * [taylor]: Taking taylor expansion of k in m 2.305 * [taylor]: Taking taylor expansion of (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) in m 2.305 * [taylor]: Taking taylor expansion of a in m 2.305 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) in m 2.305 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in m 2.305 * [taylor]: Taking taylor expansion of (pow k 2) in m 2.305 * [taylor]: Taking taylor expansion of k in m 2.305 * [taylor]: Taking taylor expansion of (+ (* 10.0 (/ 1 k)) 1.0) in m 2.305 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in m 2.305 * [taylor]: Taking taylor expansion of 10.0 in m 2.305 * [taylor]: Taking taylor expansion of (/ 1 k) in m 2.305 * [taylor]: Taking taylor expansion of k in m 2.305 * [taylor]: Taking taylor expansion of 1.0 in m 2.306 * [taylor]: Taking taylor expansion of (/ (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in k 2.306 * [taylor]: Taking taylor expansion of (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) in k 2.306 * [taylor]: Taking taylor expansion of (pow (pow (/ 1 k) 1/3) (/ 1 m)) in k 2.306 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (pow (/ 1 k) 1/3)))) in k 2.306 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (pow (/ 1 k) 1/3))) in k 2.306 * [taylor]: Taking taylor expansion of (/ 1 m) in k 2.306 * [taylor]: Taking taylor expansion of m in k 2.306 * [taylor]: Taking taylor expansion of (log (pow (/ 1 k) 1/3)) in k 2.306 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 2.306 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 2.306 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 2.306 * [taylor]: Taking taylor expansion of 1/3 in k 2.306 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 2.306 * [taylor]: Taking taylor expansion of (/ 1 k) in k 2.306 * [taylor]: Taking taylor expansion of k in k 2.308 * [taylor]: Taking taylor expansion of (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m)) in k 2.308 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (pow (/ 1 (pow k 2)) 1/3)))) in k 2.308 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (pow (/ 1 (pow k 2)) 1/3))) in k 2.308 * [taylor]: Taking taylor expansion of (/ 1 m) in k 2.308 * [taylor]: Taking taylor expansion of m in k 2.308 * [taylor]: Taking taylor expansion of (log (pow (/ 1 (pow k 2)) 1/3)) in k 2.308 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in k 2.308 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in k 2.308 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in k 2.308 * [taylor]: Taking taylor expansion of 1/3 in k 2.308 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in k 2.308 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 2.308 * [taylor]: Taking taylor expansion of (pow k 2) in k 2.308 * [taylor]: Taking taylor expansion of k in k 2.309 * [taylor]: Taking taylor expansion of (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) in k 2.309 * [taylor]: Taking taylor expansion of a in k 2.309 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) in k 2.309 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 2.309 * [taylor]: Taking taylor expansion of (pow k 2) in k 2.309 * [taylor]: Taking taylor expansion of k in k 2.310 * [taylor]: Taking taylor expansion of (+ (* 10.0 (/ 1 k)) 1.0) in k 2.310 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in k 2.310 * [taylor]: Taking taylor expansion of 10.0 in k 2.310 * [taylor]: Taking taylor expansion of (/ 1 k) in k 2.310 * [taylor]: Taking taylor expansion of k in k 2.310 * [taylor]: Taking taylor expansion of 1.0 in k 2.311 * [taylor]: Taking taylor expansion of (/ (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in a 2.311 * [taylor]: Taking taylor expansion of (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) in a 2.311 * [taylor]: Taking taylor expansion of (pow (pow (/ 1 k) 1/3) (/ 1 m)) in a 2.311 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (pow (/ 1 k) 1/3)))) in a 2.311 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (pow (/ 1 k) 1/3))) in a 2.311 * [taylor]: Taking taylor expansion of (/ 1 m) in a 2.311 * [taylor]: Taking taylor expansion of m in a 2.311 * [taylor]: Taking taylor expansion of (log (pow (/ 1 k) 1/3)) in a 2.311 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in a 2.311 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in a 2.311 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in a 2.311 * [taylor]: Taking taylor expansion of 1/3 in a 2.311 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in a 2.311 * [taylor]: Taking taylor expansion of (/ 1 k) in a 2.311 * [taylor]: Taking taylor expansion of k in a 2.311 * [taylor]: Taking taylor expansion of (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m)) in a 2.311 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (pow (/ 1 (pow k 2)) 1/3)))) in a 2.311 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (pow (/ 1 (pow k 2)) 1/3))) in a 2.311 * [taylor]: Taking taylor expansion of (/ 1 m) in a 2.312 * [taylor]: Taking taylor expansion of m in a 2.312 * [taylor]: Taking taylor expansion of (log (pow (/ 1 (pow k 2)) 1/3)) in a 2.312 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in a 2.312 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in a 2.312 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in a 2.312 * [taylor]: Taking taylor expansion of 1/3 in a 2.312 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in a 2.312 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 2.312 * [taylor]: Taking taylor expansion of (pow k 2) in a 2.312 * [taylor]: Taking taylor expansion of k in a 2.312 * [taylor]: Taking taylor expansion of (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) in a 2.312 * [taylor]: Taking taylor expansion of a in a 2.312 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) in a 2.312 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 2.312 * [taylor]: Taking taylor expansion of (pow k 2) in a 2.312 * [taylor]: Taking taylor expansion of k in a 2.313 * [taylor]: Taking taylor expansion of (+ (* 10.0 (/ 1 k)) 1.0) in a 2.313 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in a 2.313 * [taylor]: Taking taylor expansion of 10.0 in a 2.313 * [taylor]: Taking taylor expansion of (/ 1 k) in a 2.313 * [taylor]: Taking taylor expansion of k in a 2.313 * [taylor]: Taking taylor expansion of 1.0 in a 2.315 * [taylor]: Taking taylor expansion of (/ (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in a 2.315 * [taylor]: Taking taylor expansion of (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) in a 2.315 * [taylor]: Taking taylor expansion of (pow (pow (/ 1 k) 1/3) (/ 1 m)) in a 2.315 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (pow (/ 1 k) 1/3)))) in a 2.315 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (pow (/ 1 k) 1/3))) in a 2.315 * [taylor]: Taking taylor expansion of (/ 1 m) in a 2.315 * [taylor]: Taking taylor expansion of m in a 2.315 * [taylor]: Taking taylor expansion of (log (pow (/ 1 k) 1/3)) in a 2.315 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in a 2.315 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in a 2.315 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in a 2.315 * [taylor]: Taking taylor expansion of 1/3 in a 2.315 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in a 2.315 * [taylor]: Taking taylor expansion of (/ 1 k) in a 2.315 * [taylor]: Taking taylor expansion of k in a 2.316 * [taylor]: Taking taylor expansion of (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m)) in a 2.316 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (pow (/ 1 (pow k 2)) 1/3)))) in a 2.316 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (pow (/ 1 (pow k 2)) 1/3))) in a 2.316 * [taylor]: Taking taylor expansion of (/ 1 m) in a 2.316 * [taylor]: Taking taylor expansion of m in a 2.316 * [taylor]: Taking taylor expansion of (log (pow (/ 1 (pow k 2)) 1/3)) in a 2.316 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in a 2.316 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in a 2.316 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in a 2.316 * [taylor]: Taking taylor expansion of 1/3 in a 2.316 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in a 2.316 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 2.316 * [taylor]: Taking taylor expansion of (pow k 2) in a 2.316 * [taylor]: Taking taylor expansion of k in a 2.317 * [taylor]: Taking taylor expansion of (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) in a 2.317 * [taylor]: Taking taylor expansion of a in a 2.317 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) in a 2.317 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 2.317 * [taylor]: Taking taylor expansion of (pow k 2) in a 2.317 * [taylor]: Taking taylor expansion of k in a 2.317 * [taylor]: Taking taylor expansion of (+ (* 10.0 (/ 1 k)) 1.0) in a 2.317 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in a 2.317 * [taylor]: Taking taylor expansion of 10.0 in a 2.317 * [taylor]: Taking taylor expansion of (/ 1 k) in a 2.317 * [taylor]: Taking taylor expansion of k in a 2.317 * [taylor]: Taking taylor expansion of 1.0 in a 2.319 * [taylor]: Taking taylor expansion of (/ (* (exp (/ (log (pow (/ 1 k) 1/3)) m)) (exp (/ (log (pow (/ 1 (pow k 2)) 1/3)) m))) (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) in k 2.319 * [taylor]: Taking taylor expansion of (* (exp (/ (log (pow (/ 1 k) 1/3)) m)) (exp (/ (log (pow (/ 1 (pow k 2)) 1/3)) m))) in k 2.319 * [taylor]: Taking taylor expansion of (exp (/ (log (pow (/ 1 k) 1/3)) m)) in k 2.319 * [taylor]: Taking taylor expansion of (/ (log (pow (/ 1 k) 1/3)) m) in k 2.319 * [taylor]: Taking taylor expansion of (log (pow (/ 1 k) 1/3)) in k 2.319 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 2.320 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 2.320 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 2.320 * [taylor]: Taking taylor expansion of 1/3 in k 2.320 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 2.320 * [taylor]: Taking taylor expansion of (/ 1 k) in k 2.320 * [taylor]: Taking taylor expansion of k in k 2.320 * [taylor]: Taking taylor expansion of m in k 2.321 * [taylor]: Taking taylor expansion of (exp (/ (log (pow (/ 1 (pow k 2)) 1/3)) m)) in k 2.321 * [taylor]: Taking taylor expansion of (/ (log (pow (/ 1 (pow k 2)) 1/3)) m) in k 2.321 * [taylor]: Taking taylor expansion of (log (pow (/ 1 (pow k 2)) 1/3)) in k 2.321 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in k 2.321 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in k 2.321 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in k 2.321 * [taylor]: Taking taylor expansion of 1/3 in k 2.321 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in k 2.321 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 2.321 * [taylor]: Taking taylor expansion of (pow k 2) in k 2.321 * [taylor]: Taking taylor expansion of k in k 2.322 * [taylor]: Taking taylor expansion of m in k 2.322 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) in k 2.322 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 2.322 * [taylor]: Taking taylor expansion of (pow k 2) in k 2.322 * [taylor]: Taking taylor expansion of k in k 2.323 * [taylor]: Taking taylor expansion of (+ (* 10.0 (/ 1 k)) 1.0) in k 2.323 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in k 2.323 * [taylor]: Taking taylor expansion of 10.0 in k 2.323 * [taylor]: Taking taylor expansion of (/ 1 k) in k 2.323 * [taylor]: Taking taylor expansion of k in k 2.323 * [taylor]: Taking taylor expansion of 1.0 in k 2.324 * [taylor]: Taking taylor expansion of (* (exp (/ (log (pow k -2/3)) m)) (exp (/ (log (pow k -1/3)) m))) in m 2.324 * [taylor]: Taking taylor expansion of (exp (/ (log (pow k -2/3)) m)) in m 2.324 * [taylor]: Taking taylor expansion of (/ (log (pow k -2/3)) m) in m 2.324 * [taylor]: Taking taylor expansion of (log (pow k -2/3)) in m 2.324 * [taylor]: Taking taylor expansion of (pow k -2/3) in m 2.324 * [taylor]: Taking taylor expansion of (exp (* -2/3 (log k))) in m 2.324 * [taylor]: Taking taylor expansion of (* -2/3 (log k)) in m 2.324 * [taylor]: Taking taylor expansion of -2/3 in m 2.324 * [taylor]: Taking taylor expansion of (log k) in m 2.324 * [taylor]: Taking taylor expansion of k in m 2.324 * [taylor]: Taking taylor expansion of m in m 2.324 * [taylor]: Taking taylor expansion of (exp (/ (log (pow k -1/3)) m)) in m 2.324 * [taylor]: Taking taylor expansion of (/ (log (pow k -1/3)) m) in m 2.324 * [taylor]: Taking taylor expansion of (log (pow k -1/3)) in m 2.324 * [taylor]: Taking taylor expansion of (pow k -1/3) in m 2.324 * [taylor]: Taking taylor expansion of (exp (* -1/3 (log k))) in m 2.324 * [taylor]: Taking taylor expansion of (* -1/3 (log k)) in m 2.324 * [taylor]: Taking taylor expansion of -1/3 in m 2.324 * [taylor]: Taking taylor expansion of (log k) in m 2.324 * [taylor]: Taking taylor expansion of k in m 2.324 * [taylor]: Taking taylor expansion of m in m 2.334 * [taylor]: Taking taylor expansion of 0 in k 2.334 * [taylor]: Taking taylor expansion of 0 in m 2.350 * [taylor]: Taking taylor expansion of (- (* 10.0 (* (exp (/ (log (pow k -2/3)) m)) (exp (/ (log (pow k -1/3)) m))))) in m 2.350 * [taylor]: Taking taylor expansion of (* 10.0 (* (exp (/ (log (pow k -2/3)) m)) (exp (/ (log (pow k -1/3)) m)))) in m 2.350 * [taylor]: Taking taylor expansion of 10.0 in m 2.350 * [taylor]: Taking taylor expansion of (* (exp (/ (log (pow k -2/3)) m)) (exp (/ (log (pow k -1/3)) m))) in m 2.350 * [taylor]: Taking taylor expansion of (exp (/ (log (pow k -2/3)) m)) in m 2.350 * [taylor]: Taking taylor expansion of (/ (log (pow k -2/3)) m) in m 2.350 * [taylor]: Taking taylor expansion of (log (pow k -2/3)) in m 2.350 * [taylor]: Taking taylor expansion of (pow k -2/3) in m 2.350 * [taylor]: Taking taylor expansion of (exp (* -2/3 (log k))) in m 2.350 * [taylor]: Taking taylor expansion of (* -2/3 (log k)) in m 2.350 * [taylor]: Taking taylor expansion of -2/3 in m 2.350 * [taylor]: Taking taylor expansion of (log k) in m 2.350 * [taylor]: Taking taylor expansion of k in m 2.350 * [taylor]: Taking taylor expansion of m in m 2.351 * [taylor]: Taking taylor expansion of (exp (/ (log (pow k -1/3)) m)) in m 2.351 * [taylor]: Taking taylor expansion of (/ (log (pow k -1/3)) m) in m 2.351 * [taylor]: Taking taylor expansion of (log (pow k -1/3)) in m 2.351 * [taylor]: Taking taylor expansion of (pow k -1/3) in m 2.351 * [taylor]: Taking taylor expansion of (exp (* -1/3 (log k))) in m 2.351 * [taylor]: Taking taylor expansion of (* -1/3 (log k)) in m 2.351 * [taylor]: Taking taylor expansion of -1/3 in m 2.351 * [taylor]: Taking taylor expansion of (log k) in m 2.351 * [taylor]: Taking taylor expansion of k in m 2.351 * [taylor]: Taking taylor expansion of m in m 2.367 * [taylor]: Taking taylor expansion of 0 in k 2.367 * [taylor]: Taking taylor expansion of 0 in m 2.367 * [taylor]: Taking taylor expansion of 0 in m 2.382 * [taylor]: Taking taylor expansion of (* 99.0 (* (exp (/ (log (pow k -2/3)) m)) (exp (/ (log (pow k -1/3)) m)))) in m 2.383 * [taylor]: Taking taylor expansion of 99.0 in m 2.383 * [taylor]: Taking taylor expansion of (* (exp (/ (log (pow k -2/3)) m)) (exp (/ (log (pow k -1/3)) m))) in m 2.383 * [taylor]: Taking taylor expansion of (exp (/ (log (pow k -2/3)) m)) in m 2.383 * [taylor]: Taking taylor expansion of (/ (log (pow k -2/3)) m) in m 2.383 * [taylor]: Taking taylor expansion of (log (pow k -2/3)) in m 2.383 * [taylor]: Taking taylor expansion of (pow k -2/3) in m 2.383 * [taylor]: Taking taylor expansion of (exp (* -2/3 (log k))) in m 2.383 * [taylor]: Taking taylor expansion of (* -2/3 (log k)) in m 2.383 * [taylor]: Taking taylor expansion of -2/3 in m 2.383 * [taylor]: Taking taylor expansion of (log k) in m 2.383 * [taylor]: Taking taylor expansion of k in m 2.383 * [taylor]: Taking taylor expansion of m in m 2.383 * [taylor]: Taking taylor expansion of (exp (/ (log (pow k -1/3)) m)) in m 2.383 * [taylor]: Taking taylor expansion of (/ (log (pow k -1/3)) m) in m 2.383 * [taylor]: Taking taylor expansion of (log (pow k -1/3)) in m 2.383 * [taylor]: Taking taylor expansion of (pow k -1/3) in m 2.383 * [taylor]: Taking taylor expansion of (exp (* -1/3 (log k))) in m 2.383 * [taylor]: Taking taylor expansion of (* -1/3 (log k)) in m 2.383 * [taylor]: Taking taylor expansion of -1/3 in m 2.383 * [taylor]: Taking taylor expansion of (log k) in m 2.383 * [taylor]: Taking taylor expansion of k in m 2.383 * [taylor]: Taking taylor expansion of m in m 2.386 * [approximate]: Taking taylor expansion of (* -1 (/ (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in (a k m) around 0 2.386 * [taylor]: Taking taylor expansion of (* -1 (/ (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in m 2.386 * [taylor]: Taking taylor expansion of -1 in m 2.386 * [taylor]: Taking taylor expansion of (/ (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in m 2.386 * [taylor]: Taking taylor expansion of (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) in m 2.386 * [taylor]: Taking taylor expansion of (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) in m 2.386 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))))) in m 2.386 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)))) in m 2.386 * [taylor]: Taking taylor expansion of (/ -1 m) in m 2.386 * [taylor]: Taking taylor expansion of -1 in m 2.386 * [taylor]: Taking taylor expansion of m in m 2.387 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) in m 2.387 * [taylor]: Taking taylor expansion of (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) in m 2.387 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in m 2.387 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in m 2.387 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in m 2.387 * [taylor]: Taking taylor expansion of 1/3 in m 2.387 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in m 2.387 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in m 2.387 * [taylor]: Taking taylor expansion of (pow k 2) in m 2.387 * [taylor]: Taking taylor expansion of k in m 2.387 * [taylor]: Taking taylor expansion of (pow (cbrt -1) 2) in m 2.387 * [taylor]: Taking taylor expansion of (cbrt -1) in m 2.387 * [taylor]: Taking taylor expansion of -1 in m 2.392 * [taylor]: Taking taylor expansion of (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m)) in m 2.392 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (* (pow (/ 1 k) 1/3) (cbrt -1))))) in m 2.392 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (* (pow (/ 1 k) 1/3) (cbrt -1)))) in m 2.392 * [taylor]: Taking taylor expansion of (/ -1 m) in m 2.392 * [taylor]: Taking taylor expansion of -1 in m 2.392 * [taylor]: Taking taylor expansion of m in m 2.393 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 k) 1/3) (cbrt -1))) in m 2.393 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in m 2.393 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in m 2.393 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in m 2.393 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in m 2.393 * [taylor]: Taking taylor expansion of 1/3 in m 2.393 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in m 2.393 * [taylor]: Taking taylor expansion of (/ 1 k) in m 2.393 * [taylor]: Taking taylor expansion of k in m 2.393 * [taylor]: Taking taylor expansion of (cbrt -1) in m 2.393 * [taylor]: Taking taylor expansion of -1 in m 2.395 * [taylor]: Taking taylor expansion of (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) in m 2.395 * [taylor]: Taking taylor expansion of a in m 2.395 * [taylor]: Taking taylor expansion of (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))) in m 2.395 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) 1.0) in m 2.395 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in m 2.395 * [taylor]: Taking taylor expansion of (pow k 2) in m 2.395 * [taylor]: Taking taylor expansion of k in m 2.395 * [taylor]: Taking taylor expansion of 1.0 in m 2.395 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in m 2.396 * [taylor]: Taking taylor expansion of 10.0 in m 2.396 * [taylor]: Taking taylor expansion of (/ 1 k) in m 2.396 * [taylor]: Taking taylor expansion of k in m 2.399 * [taylor]: Taking taylor expansion of (* -1 (/ (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in k 2.399 * [taylor]: Taking taylor expansion of -1 in k 2.399 * [taylor]: Taking taylor expansion of (/ (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in k 2.399 * [taylor]: Taking taylor expansion of (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) in k 2.399 * [taylor]: Taking taylor expansion of (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) in k 2.399 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))))) in k 2.399 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)))) in k 2.399 * [taylor]: Taking taylor expansion of (/ -1 m) in k 2.399 * [taylor]: Taking taylor expansion of -1 in k 2.399 * [taylor]: Taking taylor expansion of m in k 2.399 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) in k 2.399 * [taylor]: Taking taylor expansion of (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) in k 2.399 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in k 2.399 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in k 2.399 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in k 2.399 * [taylor]: Taking taylor expansion of 1/3 in k 2.399 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in k 2.399 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 2.399 * [taylor]: Taking taylor expansion of (pow k 2) in k 2.399 * [taylor]: Taking taylor expansion of k in k 2.400 * [taylor]: Taking taylor expansion of (pow (cbrt -1) 2) in k 2.400 * [taylor]: Taking taylor expansion of (cbrt -1) in k 2.400 * [taylor]: Taking taylor expansion of -1 in k 2.405 * [taylor]: Taking taylor expansion of (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m)) in k 2.405 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (* (pow (/ 1 k) 1/3) (cbrt -1))))) in k 2.405 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (* (pow (/ 1 k) 1/3) (cbrt -1)))) in k 2.405 * [taylor]: Taking taylor expansion of (/ -1 m) in k 2.405 * [taylor]: Taking taylor expansion of -1 in k 2.405 * [taylor]: Taking taylor expansion of m in k 2.405 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 k) 1/3) (cbrt -1))) in k 2.405 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in k 2.405 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 2.405 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 2.405 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 2.405 * [taylor]: Taking taylor expansion of 1/3 in k 2.405 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 2.405 * [taylor]: Taking taylor expansion of (/ 1 k) in k 2.405 * [taylor]: Taking taylor expansion of k in k 2.406 * [taylor]: Taking taylor expansion of (cbrt -1) in k 2.406 * [taylor]: Taking taylor expansion of -1 in k 2.408 * [taylor]: Taking taylor expansion of (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) in k 2.408 * [taylor]: Taking taylor expansion of a in k 2.408 * [taylor]: Taking taylor expansion of (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))) in k 2.408 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) 1.0) in k 2.408 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 2.408 * [taylor]: Taking taylor expansion of (pow k 2) in k 2.408 * [taylor]: Taking taylor expansion of k in k 2.409 * [taylor]: Taking taylor expansion of 1.0 in k 2.409 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in k 2.409 * [taylor]: Taking taylor expansion of 10.0 in k 2.409 * [taylor]: Taking taylor expansion of (/ 1 k) in k 2.409 * [taylor]: Taking taylor expansion of k in k 2.412 * [taylor]: Taking taylor expansion of (* -1 (/ (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in a 2.412 * [taylor]: Taking taylor expansion of -1 in a 2.413 * [taylor]: Taking taylor expansion of (/ (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in a 2.413 * [taylor]: Taking taylor expansion of (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) in a 2.413 * [taylor]: Taking taylor expansion of (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) in a 2.413 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))))) in a 2.413 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)))) in a 2.413 * [taylor]: Taking taylor expansion of (/ -1 m) in a 2.413 * [taylor]: Taking taylor expansion of -1 in a 2.413 * [taylor]: Taking taylor expansion of m in a 2.413 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) in a 2.413 * [taylor]: Taking taylor expansion of (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) in a 2.413 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in a 2.413 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in a 2.413 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in a 2.413 * [taylor]: Taking taylor expansion of 1/3 in a 2.413 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in a 2.413 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 2.413 * [taylor]: Taking taylor expansion of (pow k 2) in a 2.413 * [taylor]: Taking taylor expansion of k in a 2.413 * [taylor]: Taking taylor expansion of (pow (cbrt -1) 2) in a 2.413 * [taylor]: Taking taylor expansion of (cbrt -1) in a 2.413 * [taylor]: Taking taylor expansion of -1 in a 2.418 * [taylor]: Taking taylor expansion of (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m)) in a 2.418 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (* (pow (/ 1 k) 1/3) (cbrt -1))))) in a 2.418 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (* (pow (/ 1 k) 1/3) (cbrt -1)))) in a 2.418 * [taylor]: Taking taylor expansion of (/ -1 m) in a 2.418 * [taylor]: Taking taylor expansion of -1 in a 2.418 * [taylor]: Taking taylor expansion of m in a 2.418 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 k) 1/3) (cbrt -1))) in a 2.418 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in a 2.418 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in a 2.418 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in a 2.418 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in a 2.418 * [taylor]: Taking taylor expansion of 1/3 in a 2.418 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in a 2.418 * [taylor]: Taking taylor expansion of (/ 1 k) in a 2.418 * [taylor]: Taking taylor expansion of k in a 2.418 * [taylor]: Taking taylor expansion of (cbrt -1) in a 2.419 * [taylor]: Taking taylor expansion of -1 in a 2.421 * [taylor]: Taking taylor expansion of (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) in a 2.421 * [taylor]: Taking taylor expansion of a in a 2.421 * [taylor]: Taking taylor expansion of (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))) in a 2.421 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) 1.0) in a 2.421 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 2.421 * [taylor]: Taking taylor expansion of (pow k 2) in a 2.421 * [taylor]: Taking taylor expansion of k in a 2.421 * [taylor]: Taking taylor expansion of 1.0 in a 2.421 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in a 2.421 * [taylor]: Taking taylor expansion of 10.0 in a 2.421 * [taylor]: Taking taylor expansion of (/ 1 k) in a 2.421 * [taylor]: Taking taylor expansion of k in a 2.426 * [taylor]: Taking taylor expansion of (* -1 (/ (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in a 2.426 * [taylor]: Taking taylor expansion of -1 in a 2.426 * [taylor]: Taking taylor expansion of (/ (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in a 2.426 * [taylor]: Taking taylor expansion of (* (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m))) in a 2.426 * [taylor]: Taking taylor expansion of (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) in a 2.426 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))))) in a 2.426 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)))) in a 2.426 * [taylor]: Taking taylor expansion of (/ -1 m) in a 2.426 * [taylor]: Taking taylor expansion of -1 in a 2.426 * [taylor]: Taking taylor expansion of m in a 2.426 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) in a 2.426 * [taylor]: Taking taylor expansion of (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) in a 2.426 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in a 2.426 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in a 2.426 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in a 2.426 * [taylor]: Taking taylor expansion of 1/3 in a 2.426 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in a 2.426 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 2.426 * [taylor]: Taking taylor expansion of (pow k 2) in a 2.426 * [taylor]: Taking taylor expansion of k in a 2.427 * [taylor]: Taking taylor expansion of (pow (cbrt -1) 2) in a 2.427 * [taylor]: Taking taylor expansion of (cbrt -1) in a 2.427 * [taylor]: Taking taylor expansion of -1 in a 2.432 * [taylor]: Taking taylor expansion of (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m)) in a 2.432 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (* (pow (/ 1 k) 1/3) (cbrt -1))))) in a 2.432 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (* (pow (/ 1 k) 1/3) (cbrt -1)))) in a 2.432 * [taylor]: Taking taylor expansion of (/ -1 m) in a 2.432 * [taylor]: Taking taylor expansion of -1 in a 2.432 * [taylor]: Taking taylor expansion of m in a 2.432 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 k) 1/3) (cbrt -1))) in a 2.432 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in a 2.432 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in a 2.432 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in a 2.432 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in a 2.432 * [taylor]: Taking taylor expansion of 1/3 in a 2.432 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in a 2.432 * [taylor]: Taking taylor expansion of (/ 1 k) in a 2.432 * [taylor]: Taking taylor expansion of k in a 2.432 * [taylor]: Taking taylor expansion of (cbrt -1) in a 2.432 * [taylor]: Taking taylor expansion of -1 in a 2.434 * [taylor]: Taking taylor expansion of (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) in a 2.434 * [taylor]: Taking taylor expansion of a in a 2.434 * [taylor]: Taking taylor expansion of (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))) in a 2.434 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) 1.0) in a 2.434 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 2.434 * [taylor]: Taking taylor expansion of (pow k 2) in a 2.435 * [taylor]: Taking taylor expansion of k in a 2.435 * [taylor]: Taking taylor expansion of 1.0 in a 2.435 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in a 2.435 * [taylor]: Taking taylor expansion of 10.0 in a 2.435 * [taylor]: Taking taylor expansion of (/ 1 k) in a 2.435 * [taylor]: Taking taylor expansion of k in a 2.447 * [taylor]: Taking taylor expansion of (* -1 (/ (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)))) (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in k 2.447 * [taylor]: Taking taylor expansion of -1 in k 2.447 * [taylor]: Taking taylor expansion of (/ (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)))) (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) in k 2.447 * [taylor]: Taking taylor expansion of (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)))) in k 2.447 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) in k 2.447 * [taylor]: Taking taylor expansion of (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m)) in k 2.447 * [taylor]: Taking taylor expansion of -1 in k 2.447 * [taylor]: Taking taylor expansion of (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m) in k 2.447 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) in k 2.447 * [taylor]: Taking taylor expansion of (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) in k 2.447 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in k 2.447 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in k 2.447 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in k 2.447 * [taylor]: Taking taylor expansion of 1/3 in k 2.447 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in k 2.447 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 2.447 * [taylor]: Taking taylor expansion of (pow k 2) in k 2.447 * [taylor]: Taking taylor expansion of k in k 2.448 * [taylor]: Taking taylor expansion of (pow (cbrt -1) 2) in k 2.448 * [taylor]: Taking taylor expansion of (cbrt -1) in k 2.448 * [taylor]: Taking taylor expansion of -1 in k 2.451 * [taylor]: Taking taylor expansion of m in k 2.454 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m))) in k 2.454 * [taylor]: Taking taylor expansion of (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)) in k 2.454 * [taylor]: Taking taylor expansion of -1 in k 2.454 * [taylor]: Taking taylor expansion of (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m) in k 2.454 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 k) 1/3) (cbrt -1))) in k 2.454 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in k 2.454 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 2.454 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 2.454 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 2.454 * [taylor]: Taking taylor expansion of 1/3 in k 2.454 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 2.454 * [taylor]: Taking taylor expansion of (/ 1 k) in k 2.454 * [taylor]: Taking taylor expansion of k in k 2.455 * [taylor]: Taking taylor expansion of (cbrt -1) in k 2.455 * [taylor]: Taking taylor expansion of -1 in k 2.457 * [taylor]: Taking taylor expansion of m in k 2.458 * [taylor]: Taking taylor expansion of (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))) in k 2.458 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) 1.0) in k 2.458 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 2.458 * [taylor]: Taking taylor expansion of (pow k 2) in k 2.458 * [taylor]: Taking taylor expansion of k in k 2.459 * [taylor]: Taking taylor expansion of 1.0 in k 2.459 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in k 2.459 * [taylor]: Taking taylor expansion of 10.0 in k 2.459 * [taylor]: Taking taylor expansion of (/ 1 k) in k 2.459 * [taylor]: Taking taylor expansion of k in k 2.463 * [taylor]: Taking taylor expansion of (* -1 (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m))))) in m 2.463 * [taylor]: Taking taylor expansion of -1 in m 2.464 * [taylor]: Taking taylor expansion of (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)))) in m 2.464 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) in m 2.464 * [taylor]: Taking taylor expansion of (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m)) in m 2.464 * [taylor]: Taking taylor expansion of -1 in m 2.464 * [taylor]: Taking taylor expansion of (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m) in m 2.464 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) in m 2.464 * [taylor]: Taking taylor expansion of (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) in m 2.464 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in m 2.464 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in m 2.464 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in m 2.464 * [taylor]: Taking taylor expansion of 1/3 in m 2.464 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in m 2.464 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in m 2.464 * [taylor]: Taking taylor expansion of (pow k 2) in m 2.464 * [taylor]: Taking taylor expansion of k in m 2.464 * [taylor]: Taking taylor expansion of (pow (cbrt -1) 2) in m 2.464 * [taylor]: Taking taylor expansion of (cbrt -1) in m 2.464 * [taylor]: Taking taylor expansion of -1 in m 2.467 * [taylor]: Taking taylor expansion of m in m 2.470 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m))) in m 2.470 * [taylor]: Taking taylor expansion of (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)) in m 2.470 * [taylor]: Taking taylor expansion of -1 in m 2.470 * [taylor]: Taking taylor expansion of (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m) in m 2.470 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 k) 1/3) (cbrt -1))) in m 2.470 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in m 2.470 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in m 2.470 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in m 2.470 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in m 2.470 * [taylor]: Taking taylor expansion of 1/3 in m 2.470 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in m 2.470 * [taylor]: Taking taylor expansion of (/ 1 k) in m 2.470 * [taylor]: Taking taylor expansion of k in m 2.470 * [taylor]: Taking taylor expansion of (cbrt -1) in m 2.470 * [taylor]: Taking taylor expansion of -1 in m 2.472 * [taylor]: Taking taylor expansion of m in m 2.494 * [taylor]: Taking taylor expansion of 0 in k 2.494 * [taylor]: Taking taylor expansion of 0 in m 2.516 * [taylor]: Taking taylor expansion of (- (* 10.0 (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)))))) in m 2.516 * [taylor]: Taking taylor expansion of (* 10.0 (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m))))) in m 2.516 * [taylor]: Taking taylor expansion of 10.0 in m 2.516 * [taylor]: Taking taylor expansion of (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)))) in m 2.517 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) in m 2.517 * [taylor]: Taking taylor expansion of (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m)) in m 2.517 * [taylor]: Taking taylor expansion of -1 in m 2.517 * [taylor]: Taking taylor expansion of (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m) in m 2.517 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) in m 2.517 * [taylor]: Taking taylor expansion of (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) in m 2.517 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in m 2.517 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in m 2.517 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in m 2.517 * [taylor]: Taking taylor expansion of 1/3 in m 2.517 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in m 2.517 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in m 2.517 * [taylor]: Taking taylor expansion of (pow k 2) in m 2.517 * [taylor]: Taking taylor expansion of k in m 2.517 * [taylor]: Taking taylor expansion of (pow (cbrt -1) 2) in m 2.517 * [taylor]: Taking taylor expansion of (cbrt -1) in m 2.517 * [taylor]: Taking taylor expansion of -1 in m 2.520 * [taylor]: Taking taylor expansion of m in m 2.523 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m))) in m 2.523 * [taylor]: Taking taylor expansion of (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)) in m 2.523 * [taylor]: Taking taylor expansion of -1 in m 2.523 * [taylor]: Taking taylor expansion of (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m) in m 2.523 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 k) 1/3) (cbrt -1))) in m 2.523 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in m 2.523 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in m 2.523 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in m 2.523 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in m 2.523 * [taylor]: Taking taylor expansion of 1/3 in m 2.523 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in m 2.523 * [taylor]: Taking taylor expansion of (/ 1 k) in m 2.523 * [taylor]: Taking taylor expansion of k in m 2.523 * [taylor]: Taking taylor expansion of (cbrt -1) in m 2.523 * [taylor]: Taking taylor expansion of -1 in m 2.525 * [taylor]: Taking taylor expansion of m in m 2.567 * [taylor]: Taking taylor expansion of 0 in k 2.567 * [taylor]: Taking taylor expansion of 0 in m 2.567 * [taylor]: Taking taylor expansion of 0 in m 2.600 * [taylor]: Taking taylor expansion of (- (* 99.0 (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)))))) in m 2.600 * [taylor]: Taking taylor expansion of (* 99.0 (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m))))) in m 2.600 * [taylor]: Taking taylor expansion of 99.0 in m 2.600 * [taylor]: Taking taylor expansion of (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)))) in m 2.600 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) in m 2.600 * [taylor]: Taking taylor expansion of (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m)) in m 2.600 * [taylor]: Taking taylor expansion of -1 in m 2.600 * [taylor]: Taking taylor expansion of (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m) in m 2.600 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) in m 2.600 * [taylor]: Taking taylor expansion of (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) in m 2.600 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in m 2.600 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in m 2.600 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in m 2.600 * [taylor]: Taking taylor expansion of 1/3 in m 2.600 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in m 2.600 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in m 2.600 * [taylor]: Taking taylor expansion of (pow k 2) in m 2.600 * [taylor]: Taking taylor expansion of k in m 2.601 * [taylor]: Taking taylor expansion of (pow (cbrt -1) 2) in m 2.601 * [taylor]: Taking taylor expansion of (cbrt -1) in m 2.601 * [taylor]: Taking taylor expansion of -1 in m 2.604 * [taylor]: Taking taylor expansion of m in m 2.606 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m))) in m 2.606 * [taylor]: Taking taylor expansion of (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)) in m 2.606 * [taylor]: Taking taylor expansion of -1 in m 2.607 * [taylor]: Taking taylor expansion of (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m) in m 2.607 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 k) 1/3) (cbrt -1))) in m 2.607 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in m 2.607 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in m 2.607 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in m 2.607 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in m 2.607 * [taylor]: Taking taylor expansion of 1/3 in m 2.607 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in m 2.607 * [taylor]: Taking taylor expansion of (/ 1 k) in m 2.607 * [taylor]: Taking taylor expansion of k in m 2.607 * [taylor]: Taking taylor expansion of (cbrt -1) in m 2.607 * [taylor]: Taking taylor expansion of -1 in m 2.608 * [taylor]: Taking taylor expansion of m in m 2.620 * * * * [progress]: [ 2 / 4 ] generating series at (2 2 2 1) 2.620 * [approximate]: Taking taylor expansion of (pow k 1/3) in (k) around 0 2.620 * [taylor]: Taking taylor expansion of (pow k 1/3) in k 2.620 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in k 2.620 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in k 2.620 * [taylor]: Taking taylor expansion of 1/3 in k 2.620 * [taylor]: Taking taylor expansion of (log k) in k 2.620 * [taylor]: Taking taylor expansion of k in k 2.621 * [taylor]: Taking taylor expansion of (pow k 1/3) in k 2.621 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in k 2.621 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in k 2.621 * [taylor]: Taking taylor expansion of 1/3 in k 2.621 * [taylor]: Taking taylor expansion of (log k) in k 2.621 * [taylor]: Taking taylor expansion of k in k 2.674 * [approximate]: Taking taylor expansion of (pow (/ 1 k) 1/3) in (k) around 0 2.674 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 2.674 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 2.674 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 2.674 * [taylor]: Taking taylor expansion of 1/3 in k 2.674 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 2.674 * [taylor]: Taking taylor expansion of (/ 1 k) in k 2.674 * [taylor]: Taking taylor expansion of k in k 2.675 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 2.675 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 2.675 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 2.675 * [taylor]: Taking taylor expansion of 1/3 in k 2.675 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 2.675 * [taylor]: Taking taylor expansion of (/ 1 k) in k 2.675 * [taylor]: Taking taylor expansion of k in k 2.733 * [approximate]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in (k) around 0 2.733 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in k 2.733 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 2.733 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 2.733 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 2.733 * [taylor]: Taking taylor expansion of 1/3 in k 2.733 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 2.733 * [taylor]: Taking taylor expansion of (/ 1 k) in k 2.733 * [taylor]: Taking taylor expansion of k in k 2.734 * [taylor]: Taking taylor expansion of (cbrt -1) in k 2.734 * [taylor]: Taking taylor expansion of -1 in k 2.735 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in k 2.735 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 2.735 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 2.735 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 2.735 * [taylor]: Taking taylor expansion of 1/3 in k 2.735 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 2.735 * [taylor]: Taking taylor expansion of (/ 1 k) in k 2.735 * [taylor]: Taking taylor expansion of k in k 2.736 * [taylor]: Taking taylor expansion of (cbrt -1) in k 2.736 * [taylor]: Taking taylor expansion of -1 in k 2.803 * * * * [progress]: [ 3 / 4 ] generating series at (2 1 2 1 2) 2.803 * [approximate]: Taking taylor expansion of (pow k 1/3) in (k) around 0 2.803 * [taylor]: Taking taylor expansion of (pow k 1/3) in k 2.803 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in k 2.803 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in k 2.803 * [taylor]: Taking taylor expansion of 1/3 in k 2.803 * [taylor]: Taking taylor expansion of (log k) in k 2.803 * [taylor]: Taking taylor expansion of k in k 2.804 * [taylor]: Taking taylor expansion of (pow k 1/3) in k 2.804 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in k 2.804 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in k 2.804 * [taylor]: Taking taylor expansion of 1/3 in k 2.804 * [taylor]: Taking taylor expansion of (log k) in k 2.804 * [taylor]: Taking taylor expansion of k in k 2.853 * [approximate]: Taking taylor expansion of (pow (/ 1 k) 1/3) in (k) around 0 2.853 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 2.853 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 2.853 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 2.853 * [taylor]: Taking taylor expansion of 1/3 in k 2.853 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 2.853 * [taylor]: Taking taylor expansion of (/ 1 k) in k 2.853 * [taylor]: Taking taylor expansion of k in k 2.854 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 2.854 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 2.854 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 2.854 * [taylor]: Taking taylor expansion of 1/3 in k 2.854 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 2.854 * [taylor]: Taking taylor expansion of (/ 1 k) in k 2.854 * [taylor]: Taking taylor expansion of k in k 2.913 * [approximate]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in (k) around 0 2.913 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in k 2.913 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 2.913 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 2.913 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 2.913 * [taylor]: Taking taylor expansion of 1/3 in k 2.913 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 2.913 * [taylor]: Taking taylor expansion of (/ 1 k) in k 2.913 * [taylor]: Taking taylor expansion of k in k 2.914 * [taylor]: Taking taylor expansion of (cbrt -1) in k 2.914 * [taylor]: Taking taylor expansion of -1 in k 2.915 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in k 2.915 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 2.915 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 2.915 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 2.915 * [taylor]: Taking taylor expansion of 1/3 in k 2.915 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 2.915 * [taylor]: Taking taylor expansion of (/ 1 k) in k 2.915 * [taylor]: Taking taylor expansion of k in k 2.916 * [taylor]: Taking taylor expansion of (cbrt -1) in k 2.916 * [taylor]: Taking taylor expansion of -1 in k 2.983 * * * * [progress]: [ 4 / 4 ] generating series at (2 1 2 1 1) 2.983 * [approximate]: Taking taylor expansion of (pow k 1/3) in (k) around 0 2.983 * [taylor]: Taking taylor expansion of (pow k 1/3) in k 2.983 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in k 2.983 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in k 2.983 * [taylor]: Taking taylor expansion of 1/3 in k 2.983 * [taylor]: Taking taylor expansion of (log k) in k 2.983 * [taylor]: Taking taylor expansion of k in k 2.983 * [taylor]: Taking taylor expansion of (pow k 1/3) in k 2.983 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in k 2.983 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in k 2.983 * [taylor]: Taking taylor expansion of 1/3 in k 2.984 * [taylor]: Taking taylor expansion of (log k) in k 2.984 * [taylor]: Taking taylor expansion of k in k 3.038 * [approximate]: Taking taylor expansion of (pow (/ 1 k) 1/3) in (k) around 0 3.039 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 3.039 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 3.039 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 3.039 * [taylor]: Taking taylor expansion of 1/3 in k 3.039 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 3.039 * [taylor]: Taking taylor expansion of (/ 1 k) in k 3.039 * [taylor]: Taking taylor expansion of k in k 3.040 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 3.040 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 3.040 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 3.040 * [taylor]: Taking taylor expansion of 1/3 in k 3.040 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 3.040 * [taylor]: Taking taylor expansion of (/ 1 k) in k 3.040 * [taylor]: Taking taylor expansion of k in k 3.100 * [approximate]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in (k) around 0 3.100 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in k 3.100 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 3.100 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 3.100 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 3.100 * [taylor]: Taking taylor expansion of 1/3 in k 3.100 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 3.100 * [taylor]: Taking taylor expansion of (/ 1 k) in k 3.100 * [taylor]: Taking taylor expansion of k in k 3.101 * [taylor]: Taking taylor expansion of (cbrt -1) in k 3.101 * [taylor]: Taking taylor expansion of -1 in k 3.102 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in k 3.102 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 3.102 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 3.102 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 3.102 * [taylor]: Taking taylor expansion of 1/3 in k 3.102 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 3.102 * [taylor]: Taking taylor expansion of (/ 1 k) in k 3.102 * [taylor]: Taking taylor expansion of k in k 3.103 * [taylor]: Taking taylor expansion of (cbrt -1) in k 3.103 * [taylor]: Taking taylor expansion of -1 in k 3.164 * * * [progress]: simplifying candidates 3.166 * [simplify]: Simplifying using # : (expm1 (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (log1p (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (- (+ (log a) (* (+ (log (cbrt k)) (log (cbrt k))) m)) (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (log (cbrt k)) m))) (- (+ (log a) (* (+ (log (cbrt k)) (log (cbrt k))) m)) (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (log (cbrt k)) m))) (- (+ (log a) (* (+ (log (cbrt k)) (log (cbrt k))) m)) (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (log (pow (cbrt k) m)))) (- (+ (log a) (* (+ (log (cbrt k)) (log (cbrt k))) m)) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (- (+ (log a) (* (log (* (cbrt k) (cbrt k))) m)) (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (log (cbrt k)) m))) (- (+ (log a) (* (log (* (cbrt k) (cbrt k))) m)) (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (log (cbrt k)) m))) (- (+ (log a) (* (log (* (cbrt k) (cbrt k))) m)) (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (log (pow (cbrt k) m)))) (- (+ (log a) (* (log (* (cbrt k) (cbrt k))) m)) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (- (+ (log a) (* (log (* (cbrt k) (cbrt k))) m)) (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (log (cbrt k)) m))) (- (+ (log a) (* (log (* (cbrt k) (cbrt k))) m)) (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (log (cbrt k)) m))) (- (+ (log a) (* (log (* (cbrt k) (cbrt k))) m)) (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (log (pow (cbrt k) m)))) (- (+ (log a) (* (log (* (cbrt k) (cbrt k))) m)) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (- (+ (log a) (log (pow (* (cbrt k) (cbrt k)) m))) (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (log (cbrt k)) m))) (- (+ (log a) (log (pow (* (cbrt k) (cbrt k)) m))) (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (log (cbrt k)) m))) (- (+ (log a) (log (pow (* (cbrt k) (cbrt k)) m))) (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (log (pow (cbrt k) m)))) (- (+ (log a) (log (pow (* (cbrt k) (cbrt k)) m))) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (- (log (* a (pow (* (cbrt k) (cbrt k)) m))) (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (log (cbrt k)) m))) (- (log (* a (pow (* (cbrt k) (cbrt k)) m))) (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (log (cbrt k)) m))) (- (log (* a (pow (* (cbrt k) (cbrt k)) m))) (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (log (pow (cbrt k) m)))) (- (log (* a (pow (* (cbrt k) (cbrt k)) m))) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (log (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (exp (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (/ (* (* (* a a) a) (* (* (pow (* (cbrt k) (cbrt k)) m) (pow (* (cbrt k) (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (* (+ (+ 1.0 (* 10.0 k)) (* k k)) (+ (+ 1.0 (* 10.0 k)) (* k k))) (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (* (pow (cbrt k) m) (pow (cbrt k) m)) (pow (cbrt k) m)))) (/ (* (* (* a a) a) (* (* (pow (* (cbrt k) (cbrt k)) m) (pow (* (cbrt k) (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (* (* (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (/ (* (* (* a (pow (* (cbrt k) (cbrt k)) m)) (* a (pow (* (cbrt k) (cbrt k)) m))) (* a (pow (* (cbrt k) (cbrt k)) m))) (/ (* (* (+ (+ 1.0 (* 10.0 k)) (* k k)) (+ (+ 1.0 (* 10.0 k)) (* k k))) (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (* (pow (cbrt k) m) (pow (cbrt k) m)) (pow (cbrt k) m)))) (/ (* (* (* a (pow (* (cbrt k) (cbrt k)) m)) (* a (pow (* (cbrt k) (cbrt k)) m))) (* a (pow (* (cbrt k) (cbrt k)) m))) (* (* (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* (cbrt (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (cbrt (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (cbrt (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* (* (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (sqrt (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (sqrt (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (- (* a (pow (* (cbrt k) (cbrt k)) m))) (- (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (/ a (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (/ (pow (* (cbrt k) (cbrt k)) m) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (/ a (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (/ (pow (* (cbrt k) (cbrt k)) m) (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow 1 m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m))))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m)))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m)))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m)))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) 1)) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2)))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2)))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow 1 m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m))))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m)))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m)))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m)))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) 1)) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2)))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2)))) (/ a (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m))) (/ a (/ 1 (pow (cbrt (sqrt k)) m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m))) (/ a (/ 1 (pow (cbrt 1) m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (/ a (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m))) (/ a (/ 1 (pow (sqrt (cbrt k)) m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m))) (/ a (/ 1 (pow 1 m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (/ a (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m))))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m)))) (/ a (/ 1 (sqrt (pow (cbrt k) m)))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m)))) (/ a (/ 1 1)) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (/ a (/ 1 (pow (cbrt k) (/ m 2)))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2)))) (/ a 1) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (/ a (+ (+ 1.0 (* 10.0 k)) (* k k))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ 1 (pow (cbrt k) m))) (/ 1 (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (* a (pow (* (cbrt k) (cbrt k)) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow 1 m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m))))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m)))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) 1)) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2)))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow 1 m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m))))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m)))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) 1)) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2)))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ 1 (pow (cbrt (sqrt k)) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ 1 (pow (cbrt 1) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ 1 (pow (sqrt (cbrt k)) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ 1 (pow 1 m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m))))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ 1 (sqrt (pow (cbrt k) m)))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ 1 1)) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ 1 (pow (cbrt k) (/ m 2)))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) 1) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (+ (+ 1.0 (* 10.0 k)) (* k k))) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (+ (+ 1.0 (* 10.0 k)) (* k k))) (expm1 (cbrt k)) (log1p (cbrt k)) (log (cbrt k)) (exp (cbrt k)) (cbrt (* (cbrt k) (cbrt k))) (cbrt (cbrt k)) (cbrt (sqrt k)) (cbrt (sqrt k)) (cbrt 1) (cbrt k) (* (cbrt (cbrt k)) (cbrt (cbrt k))) (cbrt (cbrt k)) (* (* (cbrt k) (cbrt k)) (cbrt k)) (sqrt (cbrt k)) (sqrt (cbrt k)) (expm1 (cbrt k)) (log1p (cbrt k)) (log (cbrt k)) (exp (cbrt k)) (cbrt (* (cbrt k) (cbrt k))) (cbrt (cbrt k)) (cbrt (sqrt k)) (cbrt (sqrt k)) (cbrt 1) (cbrt k) (* (cbrt (cbrt k)) (cbrt (cbrt k))) (cbrt (cbrt k)) (* (* (cbrt k) (cbrt k)) (cbrt k)) (sqrt (cbrt k)) (sqrt (cbrt k)) (expm1 (cbrt k)) (log1p (cbrt k)) (log (cbrt k)) (exp (cbrt k)) (cbrt (* (cbrt k) (cbrt k))) (cbrt (cbrt k)) (cbrt (sqrt k)) (cbrt (sqrt k)) (cbrt 1) (cbrt k) (* (cbrt (cbrt k)) (cbrt (cbrt k))) (cbrt (cbrt k)) (* (* (cbrt k) (cbrt k)) (cbrt k)) (sqrt (cbrt k)) (sqrt (cbrt k)) (- (+ (* 1.0 (* a (* m (log (pow k 2/3))))) (+ (* 1.0 a) (* 1.0 (* (log (pow k 1/3)) (* a m))))) (* 10.0 (* k a))) (- (+ (/ (* (exp (* (log (pow (/ 1 k) -2/3)) m)) (* a (exp (* (log (pow (/ 1 k) -1/3)) m)))) (pow k 2)) (* 99.0 (/ (* (exp (* (log (pow (/ 1 k) -2/3)) m)) (* a (exp (* (log (pow (/ 1 k) -1/3)) m)))) (pow k 4)))) (* 10.0 (/ (* (exp (* (log (pow (/ 1 k) -2/3)) m)) (* a (exp (* (log (pow (/ 1 k) -1/3)) m)))) (pow k 3)))) (- (+ (* 99.0 (/ (* (exp (* (log (* (pow (* -1 k) 1/3) (cbrt -1))) m)) (* a (exp (* (log (* (pow (pow k 2) 1/3) (pow (cbrt -1) 2))) m)))) (pow k 4))) (/ (* (exp (* (log (* (pow (* -1 k) 1/3) (cbrt -1))) m)) (* a (exp (* (log (* (pow (pow k 2) 1/3) (pow (cbrt -1) 2))) m)))) (pow k 2))) (* 10.0 (/ (* (exp (* (log (* (pow (* -1 k) 1/3) (cbrt -1))) m)) (* a (exp (* (log (* (pow (pow k 2) 1/3) (pow (cbrt -1) 2))) m)))) (pow k 3)))) (pow k 1/3) (pow (/ 1 k) -1/3) (* (pow (* -1 k) 1/3) (cbrt -1)) (pow k 1/3) (pow (/ 1 k) -1/3) (* (pow (* -1 k) 1/3) (cbrt -1)) (pow k 1/3) (pow (/ 1 k) -1/3) (* (pow (* -1 k) 1/3) (cbrt -1)) 3.185 * * [simplify]: iteration 0 : 812 enodes (cost 2182 ) 3.201 * * [simplify]: iteration 1 : 4046 enodes (cost 1999 ) 3.269 * * [simplify]: iteration 2 : 5002 enodes (cost 1958 ) 3.277 * [simplify]: Simplified to: (expm1 (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (log1p (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (fma m (log (pow k 2/3)) (- (log a) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (fma m (log (pow k 2/3)) (- (log a) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (fma m (log (pow k 2/3)) (- (log a) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (fma m (log (pow k 2/3)) (- (log a) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (fma m (log (pow k 2/3)) (- (log a) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (fma m (log (pow k 2/3)) (- (log a) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (fma m (log (pow k 2/3)) (- (log a) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (fma m (log (pow k 2/3)) (- (log a) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (fma m (log (pow k 2/3)) (- (log a) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (fma m (log (pow k 2/3)) (- (log a) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (fma m (log (pow k 2/3)) (- (log a) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (fma m (log (pow k 2/3)) (- (log a) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (fma m (log (pow k 2/3)) (- (log a) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (fma m (log (pow k 2/3)) (- (log a) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (fma m (log (pow k 2/3)) (- (log a) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (fma m (log (pow k 2/3)) (- (log a) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (fma m (log (pow k 2/3)) (- (log a) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (fma m (log (pow k 2/3)) (- (log a) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (fma m (log (pow k 2/3)) (- (log a) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (fma m (log (pow k 2/3)) (- (log a) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (fma m (log (pow k 2/3)) (- (log a) (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (pow (exp (/ a (fma k k (fma k 10.0 1.0)))) (* (pow (cbrt k) m) (pow (* (cbrt k) (cbrt k)) m))) (pow (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (fma k k (fma k 10.0 1.0))) 3) (pow (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (fma k k (fma k 10.0 1.0))) 3) (pow (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (fma k k (fma k 10.0 1.0))) 3) (pow (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (fma k k (fma k 10.0 1.0))) 3) (* (cbrt (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (cbrt (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (cbrt (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (pow (/ (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) m)) (fma k k (fma k 10.0 1.0))) 3) (sqrt (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (sqrt (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (- (* a (pow (* (cbrt k) (cbrt k)) m))) (- (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (/ a (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (/ (pow (* (cbrt k) (cbrt k)) m) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (/ a (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (/ (pow (* (cbrt k) (cbrt k)) m) (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m))) (/ a (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m))))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m)))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m)))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m)))) (/ a (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2)))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2)))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m))) (/ a (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m))))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m)))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m)))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m)))) (/ a (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2)))) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2)))) (* a (pow (cbrt (* (cbrt k) (cbrt k))) m)) (/ (* (pow (* (cbrt k) (cbrt k)) m) (pow (cbrt (cbrt k)) m)) (fma k k (fma k 10.0 1.0))) (* a (pow (cbrt (sqrt k)) m)) (/ (* (pow (* (cbrt k) (cbrt k)) m) (pow (cbrt (sqrt k)) m)) (fma k k (fma k 10.0 1.0))) (* a (pow (cbrt 1) m)) (/ (* (pow (* (cbrt k) (cbrt k)) m) (pow (cbrt k) m)) (fma k k (fma k 10.0 1.0))) (* a (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (/ (* (pow (* (cbrt k) (cbrt k)) m) (pow (cbrt (cbrt k)) m)) (fma k k (fma k 10.0 1.0))) (* a (pow (sqrt (cbrt k)) m)) (/ (* (pow (* (cbrt k) (cbrt k)) m) (pow (sqrt (cbrt k)) m)) (fma k k (fma k 10.0 1.0))) a (/ (* (pow (* (cbrt k) (cbrt k)) m) (pow (cbrt k) m)) (fma k k (fma k 10.0 1.0))) (* a (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (/ (* (pow (* (cbrt k) (cbrt k)) m) (cbrt (pow (cbrt k) m))) (fma k k (fma k 10.0 1.0))) (* a (sqrt (pow (cbrt k) m))) (/ (* (pow (* (cbrt k) (cbrt k)) m) (sqrt (pow (cbrt k) m))) (fma k k (fma k 10.0 1.0))) a (/ (* (pow (* (cbrt k) (cbrt k)) m) (pow (cbrt k) m)) (fma k k (fma k 10.0 1.0))) (* a (pow (cbrt k) (/ m 2))) (/ (* (pow (* (cbrt k) (cbrt k)) m) (pow (cbrt k) (/ m 2))) (fma k k (fma k 10.0 1.0))) a (/ (* (pow (* (cbrt k) (cbrt k)) m) (pow (cbrt k) m)) (fma k k (fma k 10.0 1.0))) (/ a (fma k k (fma k 10.0 1.0))) (* (pow (cbrt k) m) (pow (* (cbrt k) (cbrt k)) m)) (/ (* 1 (pow (cbrt k) m)) (fma k k (fma k 10.0 1.0))) (/ (/ (fma k k (fma k 10.0 1.0)) (* a (pow (* (cbrt k) (cbrt k)) m))) (pow (cbrt k) m)) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m))))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m)))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2)))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m))))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m)))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2)))) (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt (sqrt k)) m)) (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt 1) m)) (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (sqrt (cbrt k)) m)) (* a (pow (* (cbrt k) (cbrt k)) m)) (* (* a (pow (* (cbrt k) (cbrt k)) m)) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (* (* a (pow (* (cbrt k) (cbrt k)) m)) (sqrt (pow (cbrt k) m))) (* a (pow (* (cbrt k) (cbrt k)) m)) (* (* a (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) (/ m 2))) (* a (pow (* (cbrt k) (cbrt k)) m)) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (fma k k (fma k 10.0 1.0)) a)) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)) (/ (pow (* (cbrt k) (cbrt k)) m) (/ (fma k k (fma k 10.0 1.0)) a)) (expm1 (cbrt k)) (log1p (cbrt k)) (log (pow k 1/3)) (exp (cbrt k)) (cbrt (* (cbrt k) (cbrt k))) (cbrt (cbrt k)) (cbrt (sqrt k)) (cbrt (sqrt k)) (cbrt 1) (pow k 1/3) (* (cbrt (cbrt k)) (cbrt (cbrt k))) (cbrt (cbrt k)) k (sqrt (cbrt k)) (sqrt (cbrt k)) (expm1 (cbrt k)) (log1p (cbrt k)) (log (pow k 1/3)) (exp (cbrt k)) (cbrt (* (cbrt k) (cbrt k))) (cbrt (cbrt k)) (cbrt (sqrt k)) (cbrt (sqrt k)) (cbrt 1) (pow k 1/3) (* (cbrt (cbrt k)) (cbrt (cbrt k))) (cbrt (cbrt k)) k (sqrt (cbrt k)) (sqrt (cbrt k)) (expm1 (cbrt k)) (log1p (cbrt k)) (log (pow k 1/3)) (exp (cbrt k)) (cbrt (* (cbrt k) (cbrt k))) (cbrt (cbrt k)) (cbrt (sqrt k)) (cbrt (sqrt k)) (cbrt 1) (pow k 1/3) (* (cbrt (cbrt k)) (cbrt (cbrt k))) (cbrt (cbrt k)) k (sqrt (cbrt k)) (sqrt (cbrt k)) (fma (* 1.0 a) (* m (log (pow k 2/3))) (- (fma 1.0 a (* 1.0 (* (log (pow k 1/3)) (* a m)))) (* 10.0 (* k a)))) (fma 99.0 (/ (* (pow (pow (/ 1 k) -2/3) m) a) (/ (pow k 4) (pow (pow (/ 1 k) -1/3) m))) (- (* (/ (* (pow (pow (/ 1 k) -2/3) m) a) k) (/ (pow (pow (/ 1 k) -1/3) m) k)) (/ (* 10.0 (* (* (pow (pow (/ 1 k) -2/3) m) a) (pow (pow (/ 1 k) -1/3) m))) (pow k 3)))) (fma (/ (* (pow (* (pow (* -1 k) 1/3) (cbrt -1)) m) a) k) (/ (pow (* (pow (pow k 2) 1/3) (pow (cbrt -1) 2)) m) k) (- (/ (* 99.0 (* (* (pow (* (pow (* -1 k) 1/3) (cbrt -1)) m) a) (pow (* (pow (pow k 2) 1/3) (pow (cbrt -1) 2)) m))) (pow k 4)) (/ (* 10.0 (* (* (pow (* (pow (* -1 k) 1/3) (cbrt -1)) m) a) (pow (* (pow (pow k 2) 1/3) (pow (cbrt -1) 2)) m))) (pow k 3)))) (pow k 1/3) (pow (/ 1 k) -1/3) (* (pow (* -1 k) 1/3) (cbrt -1)) (pow k 1/3) (pow (/ 1 k) -1/3) (* (pow (* -1 k) 1/3) (cbrt -1)) (pow k 1/3) (pow (/ 1 k) -1/3) (* (pow (* -1 k) 1/3) (cbrt -1)) 3.278 * * * [progress]: adding candidates to table 3.815 * * [progress]: iteration 4 / 4 3.815 * * * [progress]: picking best candidate 3.829 * * * * [pick]: Picked # 3.830 * * * [progress]: localizing error 3.845 * * * [progress]: generating rewritten candidates 3.845 * * * * [progress]: [ 1 / 4 ] rewriting at (2) 3.900 * * * * [progress]: [ 2 / 4 ] rewriting at (2 2 2 1 2) 3.901 * * * * [progress]: [ 3 / 4 ] rewriting at (2 2 2 1 1) 3.901 * * * * [progress]: [ 4 / 4 ] rewriting at (2 2 1 2 1) 3.974 * * * [progress]: generating series expansions 3.974 * * * * [progress]: [ 1 / 4 ] generating series at (2) 3.974 * [approximate]: Taking taylor expansion of (/ (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in (a k m) around 0 3.974 * [taylor]: Taking taylor expansion of (/ (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in m 3.974 * [taylor]: Taking taylor expansion of (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) in m 3.975 * [taylor]: Taking taylor expansion of (pow (pow k 1/3) m) in m 3.975 * [taylor]: Taking taylor expansion of (exp (* m (log (pow k 1/3)))) in m 3.975 * [taylor]: Taking taylor expansion of (* m (log (pow k 1/3))) in m 3.975 * [taylor]: Taking taylor expansion of m in m 3.975 * [taylor]: Taking taylor expansion of (log (pow k 1/3)) in m 3.975 * [taylor]: Taking taylor expansion of (pow k 1/3) in m 3.975 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in m 3.975 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in m 3.975 * [taylor]: Taking taylor expansion of 1/3 in m 3.975 * [taylor]: Taking taylor expansion of (log k) in m 3.975 * [taylor]: Taking taylor expansion of k in m 3.978 * [taylor]: Taking taylor expansion of (* a (pow (pow (pow k 2) 1/3) m)) in m 3.978 * [taylor]: Taking taylor expansion of a in m 3.978 * [taylor]: Taking taylor expansion of (pow (pow (pow k 2) 1/3) m) in m 3.978 * [taylor]: Taking taylor expansion of (exp (* m (log (pow (pow k 2) 1/3)))) in m 3.978 * [taylor]: Taking taylor expansion of (* m (log (pow (pow k 2) 1/3))) in m 3.978 * [taylor]: Taking taylor expansion of m in m 3.978 * [taylor]: Taking taylor expansion of (log (pow (pow k 2) 1/3)) in m 3.978 * [taylor]: Taking taylor expansion of (pow (pow k 2) 1/3) in m 3.978 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (pow k 2)))) in m 3.978 * [taylor]: Taking taylor expansion of (* 1/3 (log (pow k 2))) in m 3.978 * [taylor]: Taking taylor expansion of 1/3 in m 3.978 * [taylor]: Taking taylor expansion of (log (pow k 2)) in m 3.978 * [taylor]: Taking taylor expansion of (pow k 2) in m 3.978 * [taylor]: Taking taylor expansion of k in m 3.981 * [taylor]: Taking taylor expansion of (+ (* 10.0 k) (+ (pow k 2) 1.0)) in m 3.981 * [taylor]: Taking taylor expansion of (* 10.0 k) in m 3.981 * [taylor]: Taking taylor expansion of 10.0 in m 3.981 * [taylor]: Taking taylor expansion of k in m 3.981 * [taylor]: Taking taylor expansion of (+ (pow k 2) 1.0) in m 3.981 * [taylor]: Taking taylor expansion of (pow k 2) in m 3.981 * [taylor]: Taking taylor expansion of k in m 3.981 * [taylor]: Taking taylor expansion of 1.0 in m 3.981 * [taylor]: Taking taylor expansion of (/ (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in k 3.981 * [taylor]: Taking taylor expansion of (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) in k 3.981 * [taylor]: Taking taylor expansion of (pow (pow k 1/3) m) in k 3.981 * [taylor]: Taking taylor expansion of (exp (* m (log (pow k 1/3)))) in k 3.981 * [taylor]: Taking taylor expansion of (* m (log (pow k 1/3))) in k 3.981 * [taylor]: Taking taylor expansion of m in k 3.981 * [taylor]: Taking taylor expansion of (log (pow k 1/3)) in k 3.981 * [taylor]: Taking taylor expansion of (pow k 1/3) in k 3.981 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in k 3.981 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in k 3.981 * [taylor]: Taking taylor expansion of 1/3 in k 3.981 * [taylor]: Taking taylor expansion of (log k) in k 3.981 * [taylor]: Taking taylor expansion of k in k 3.982 * [taylor]: Taking taylor expansion of (* a (pow (pow (pow k 2) 1/3) m)) in k 3.982 * [taylor]: Taking taylor expansion of a in k 3.982 * [taylor]: Taking taylor expansion of (pow (pow (pow k 2) 1/3) m) in k 3.982 * [taylor]: Taking taylor expansion of (exp (* m (log (pow (pow k 2) 1/3)))) in k 3.982 * [taylor]: Taking taylor expansion of (* m (log (pow (pow k 2) 1/3))) in k 3.982 * [taylor]: Taking taylor expansion of m in k 3.982 * [taylor]: Taking taylor expansion of (log (pow (pow k 2) 1/3)) in k 3.982 * [taylor]: Taking taylor expansion of (pow (pow k 2) 1/3) in k 3.982 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (pow k 2)))) in k 3.982 * [taylor]: Taking taylor expansion of (* 1/3 (log (pow k 2))) in k 3.982 * [taylor]: Taking taylor expansion of 1/3 in k 3.982 * [taylor]: Taking taylor expansion of (log (pow k 2)) in k 3.982 * [taylor]: Taking taylor expansion of (pow k 2) in k 3.982 * [taylor]: Taking taylor expansion of k in k 3.983 * [taylor]: Taking taylor expansion of (+ (* 10.0 k) (+ (pow k 2) 1.0)) in k 3.983 * [taylor]: Taking taylor expansion of (* 10.0 k) in k 3.983 * [taylor]: Taking taylor expansion of 10.0 in k 3.983 * [taylor]: Taking taylor expansion of k in k 3.984 * [taylor]: Taking taylor expansion of (+ (pow k 2) 1.0) in k 3.984 * [taylor]: Taking taylor expansion of (pow k 2) in k 3.984 * [taylor]: Taking taylor expansion of k in k 3.984 * [taylor]: Taking taylor expansion of 1.0 in k 3.985 * [taylor]: Taking taylor expansion of (/ (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in a 3.985 * [taylor]: Taking taylor expansion of (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) in a 3.985 * [taylor]: Taking taylor expansion of (pow (pow k 1/3) m) in a 3.985 * [taylor]: Taking taylor expansion of (exp (* m (log (pow k 1/3)))) in a 3.985 * [taylor]: Taking taylor expansion of (* m (log (pow k 1/3))) in a 3.985 * [taylor]: Taking taylor expansion of m in a 3.985 * [taylor]: Taking taylor expansion of (log (pow k 1/3)) in a 3.985 * [taylor]: Taking taylor expansion of (pow k 1/3) in a 3.985 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in a 3.985 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in a 3.985 * [taylor]: Taking taylor expansion of 1/3 in a 3.985 * [taylor]: Taking taylor expansion of (log k) in a 3.985 * [taylor]: Taking taylor expansion of k in a 3.985 * [taylor]: Taking taylor expansion of (* a (pow (pow (pow k 2) 1/3) m)) in a 3.985 * [taylor]: Taking taylor expansion of a in a 3.985 * [taylor]: Taking taylor expansion of (pow (pow (pow k 2) 1/3) m) in a 3.985 * [taylor]: Taking taylor expansion of (exp (* m (log (pow (pow k 2) 1/3)))) in a 3.985 * [taylor]: Taking taylor expansion of (* m (log (pow (pow k 2) 1/3))) in a 3.986 * [taylor]: Taking taylor expansion of m in a 3.986 * [taylor]: Taking taylor expansion of (log (pow (pow k 2) 1/3)) in a 3.986 * [taylor]: Taking taylor expansion of (pow (pow k 2) 1/3) in a 3.986 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (pow k 2)))) in a 3.986 * [taylor]: Taking taylor expansion of (* 1/3 (log (pow k 2))) in a 3.986 * [taylor]: Taking taylor expansion of 1/3 in a 3.986 * [taylor]: Taking taylor expansion of (log (pow k 2)) in a 3.986 * [taylor]: Taking taylor expansion of (pow k 2) in a 3.986 * [taylor]: Taking taylor expansion of k in a 3.986 * [taylor]: Taking taylor expansion of (+ (* 10.0 k) (+ (pow k 2) 1.0)) in a 3.986 * [taylor]: Taking taylor expansion of (* 10.0 k) in a 3.986 * [taylor]: Taking taylor expansion of 10.0 in a 3.986 * [taylor]: Taking taylor expansion of k in a 3.986 * [taylor]: Taking taylor expansion of (+ (pow k 2) 1.0) in a 3.986 * [taylor]: Taking taylor expansion of (pow k 2) in a 3.986 * [taylor]: Taking taylor expansion of k in a 3.986 * [taylor]: Taking taylor expansion of 1.0 in a 3.994 * [taylor]: Taking taylor expansion of (/ (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in a 3.994 * [taylor]: Taking taylor expansion of (* (pow (pow k 1/3) m) (* a (pow (pow (pow k 2) 1/3) m))) in a 3.994 * [taylor]: Taking taylor expansion of (pow (pow k 1/3) m) in a 3.994 * [taylor]: Taking taylor expansion of (exp (* m (log (pow k 1/3)))) in a 3.994 * [taylor]: Taking taylor expansion of (* m (log (pow k 1/3))) in a 3.994 * [taylor]: Taking taylor expansion of m in a 3.994 * [taylor]: Taking taylor expansion of (log (pow k 1/3)) in a 3.994 * [taylor]: Taking taylor expansion of (pow k 1/3) in a 3.994 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in a 3.994 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in a 3.994 * [taylor]: Taking taylor expansion of 1/3 in a 3.994 * [taylor]: Taking taylor expansion of (log k) in a 3.994 * [taylor]: Taking taylor expansion of k in a 3.994 * [taylor]: Taking taylor expansion of (* a (pow (pow (pow k 2) 1/3) m)) in a 3.994 * [taylor]: Taking taylor expansion of a in a 3.994 * [taylor]: Taking taylor expansion of (pow (pow (pow k 2) 1/3) m) in a 3.994 * [taylor]: Taking taylor expansion of (exp (* m (log (pow (pow k 2) 1/3)))) in a 3.994 * [taylor]: Taking taylor expansion of (* m (log (pow (pow k 2) 1/3))) in a 3.994 * [taylor]: Taking taylor expansion of m in a 3.994 * [taylor]: Taking taylor expansion of (log (pow (pow k 2) 1/3)) in a 3.994 * [taylor]: Taking taylor expansion of (pow (pow k 2) 1/3) in a 3.994 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (pow k 2)))) in a 3.994 * [taylor]: Taking taylor expansion of (* 1/3 (log (pow k 2))) in a 3.994 * [taylor]: Taking taylor expansion of 1/3 in a 3.994 * [taylor]: Taking taylor expansion of (log (pow k 2)) in a 3.994 * [taylor]: Taking taylor expansion of (pow k 2) in a 3.994 * [taylor]: Taking taylor expansion of k in a 3.995 * [taylor]: Taking taylor expansion of (+ (* 10.0 k) (+ (pow k 2) 1.0)) in a 3.995 * [taylor]: Taking taylor expansion of (* 10.0 k) in a 3.995 * [taylor]: Taking taylor expansion of 10.0 in a 3.995 * [taylor]: Taking taylor expansion of k in a 3.995 * [taylor]: Taking taylor expansion of (+ (pow k 2) 1.0) in a 3.995 * [taylor]: Taking taylor expansion of (pow k 2) in a 3.995 * [taylor]: Taking taylor expansion of k in a 3.995 * [taylor]: Taking taylor expansion of 1.0 in a 4.002 * [taylor]: Taking taylor expansion of (/ (* (exp (* (log (pow k 1/3)) m)) (pow (pow (pow k 2) 1/3) m)) (+ (* 10.0 k) (+ (pow k 2) 1.0))) in k 4.002 * [taylor]: Taking taylor expansion of (* (exp (* (log (pow k 1/3)) m)) (pow (pow (pow k 2) 1/3) m)) in k 4.002 * [taylor]: Taking taylor expansion of (exp (* (log (pow k 1/3)) m)) in k 4.002 * [taylor]: Taking taylor expansion of (* (log (pow k 1/3)) m) in k 4.002 * [taylor]: Taking taylor expansion of (log (pow k 1/3)) in k 4.002 * [taylor]: Taking taylor expansion of (pow k 1/3) in k 4.002 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in k 4.002 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in k 4.002 * [taylor]: Taking taylor expansion of 1/3 in k 4.002 * [taylor]: Taking taylor expansion of (log k) in k 4.002 * [taylor]: Taking taylor expansion of k in k 4.002 * [taylor]: Taking taylor expansion of m in k 4.003 * [taylor]: Taking taylor expansion of (pow (pow (pow k 2) 1/3) m) in k 4.003 * [taylor]: Taking taylor expansion of (exp (* m (log (pow (pow k 2) 1/3)))) in k 4.003 * [taylor]: Taking taylor expansion of (* m (log (pow (pow k 2) 1/3))) in k 4.003 * [taylor]: Taking taylor expansion of m in k 4.003 * [taylor]: Taking taylor expansion of (log (pow (pow k 2) 1/3)) in k 4.003 * [taylor]: Taking taylor expansion of (pow (pow k 2) 1/3) in k 4.003 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (pow k 2)))) in k 4.003 * [taylor]: Taking taylor expansion of (* 1/3 (log (pow k 2))) in k 4.003 * [taylor]: Taking taylor expansion of 1/3 in k 4.003 * [taylor]: Taking taylor expansion of (log (pow k 2)) in k 4.003 * [taylor]: Taking taylor expansion of (pow k 2) in k 4.003 * [taylor]: Taking taylor expansion of k in k 4.004 * [taylor]: Taking taylor expansion of (+ (* 10.0 k) (+ (pow k 2) 1.0)) in k 4.004 * [taylor]: Taking taylor expansion of (* 10.0 k) in k 4.004 * [taylor]: Taking taylor expansion of 10.0 in k 4.004 * [taylor]: Taking taylor expansion of k in k 4.004 * [taylor]: Taking taylor expansion of (+ (pow k 2) 1.0) in k 4.004 * [taylor]: Taking taylor expansion of (pow k 2) in k 4.004 * [taylor]: Taking taylor expansion of k in k 4.004 * [taylor]: Taking taylor expansion of 1.0 in k 4.005 * [taylor]: Taking taylor expansion of (* 1.0 (* (exp (* (log (pow k 1/3)) m)) (pow (pow k 2/3) m))) in m 4.005 * [taylor]: Taking taylor expansion of 1.0 in m 4.005 * [taylor]: Taking taylor expansion of (* (exp (* (log (pow k 1/3)) m)) (pow (pow k 2/3) m)) in m 4.005 * [taylor]: Taking taylor expansion of (exp (* (log (pow k 1/3)) m)) in m 4.005 * [taylor]: Taking taylor expansion of (* (log (pow k 1/3)) m) in m 4.006 * [taylor]: Taking taylor expansion of (log (pow k 1/3)) in m 4.006 * [taylor]: Taking taylor expansion of (pow k 1/3) in m 4.006 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in m 4.006 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in m 4.006 * [taylor]: Taking taylor expansion of 1/3 in m 4.006 * [taylor]: Taking taylor expansion of (log k) in m 4.006 * [taylor]: Taking taylor expansion of k in m 4.006 * [taylor]: Taking taylor expansion of m in m 4.008 * [taylor]: Taking taylor expansion of (pow (pow k 2/3) m) in m 4.008 * [taylor]: Taking taylor expansion of (exp (* m (log (pow k 2/3)))) in m 4.008 * [taylor]: Taking taylor expansion of (* m (log (pow k 2/3))) in m 4.008 * [taylor]: Taking taylor expansion of m in m 4.008 * [taylor]: Taking taylor expansion of (log (pow k 2/3)) in m 4.008 * [taylor]: Taking taylor expansion of (pow k 2/3) in m 4.008 * [taylor]: Taking taylor expansion of (exp (* 2/3 (log k))) in m 4.008 * [taylor]: Taking taylor expansion of (* 2/3 (log k)) in m 4.008 * [taylor]: Taking taylor expansion of 2/3 in m 4.008 * [taylor]: Taking taylor expansion of (log k) in m 4.008 * [taylor]: Taking taylor expansion of k in m 4.023 * [taylor]: Taking taylor expansion of 0 in k 4.023 * [taylor]: Taking taylor expansion of 0 in m 4.040 * [taylor]: Taking taylor expansion of (- (* 10.0 (* (exp (* (log (pow k 1/3)) m)) (pow (pow k 2/3) m)))) in m 4.040 * [taylor]: Taking taylor expansion of (* 10.0 (* (exp (* (log (pow k 1/3)) m)) (pow (pow k 2/3) m))) in m 4.040 * [taylor]: Taking taylor expansion of 10.0 in m 4.040 * [taylor]: Taking taylor expansion of (* (exp (* (log (pow k 1/3)) m)) (pow (pow k 2/3) m)) in m 4.040 * [taylor]: Taking taylor expansion of (exp (* (log (pow k 1/3)) m)) in m 4.040 * [taylor]: Taking taylor expansion of (* (log (pow k 1/3)) m) in m 4.040 * [taylor]: Taking taylor expansion of (log (pow k 1/3)) in m 4.040 * [taylor]: Taking taylor expansion of (pow k 1/3) in m 4.040 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in m 4.040 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in m 4.040 * [taylor]: Taking taylor expansion of 1/3 in m 4.040 * [taylor]: Taking taylor expansion of (log k) in m 4.040 * [taylor]: Taking taylor expansion of k in m 4.040 * [taylor]: Taking taylor expansion of m in m 4.043 * [taylor]: Taking taylor expansion of (pow (pow k 2/3) m) in m 4.043 * [taylor]: Taking taylor expansion of (exp (* m (log (pow k 2/3)))) in m 4.043 * [taylor]: Taking taylor expansion of (* m (log (pow k 2/3))) in m 4.043 * [taylor]: Taking taylor expansion of m in m 4.043 * [taylor]: Taking taylor expansion of (log (pow k 2/3)) in m 4.043 * [taylor]: Taking taylor expansion of (pow k 2/3) in m 4.043 * [taylor]: Taking taylor expansion of (exp (* 2/3 (log k))) in m 4.043 * [taylor]: Taking taylor expansion of (* 2/3 (log k)) in m 4.043 * [taylor]: Taking taylor expansion of 2/3 in m 4.043 * [taylor]: Taking taylor expansion of (log k) in m 4.043 * [taylor]: Taking taylor expansion of k in m 4.048 * [approximate]: Taking taylor expansion of (/ (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in (a k m) around 0 4.048 * [taylor]: Taking taylor expansion of (/ (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in m 4.048 * [taylor]: Taking taylor expansion of (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) in m 4.048 * [taylor]: Taking taylor expansion of (pow (pow (/ 1 k) 1/3) (/ 1 m)) in m 4.048 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (pow (/ 1 k) 1/3)))) in m 4.048 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (pow (/ 1 k) 1/3))) in m 4.048 * [taylor]: Taking taylor expansion of (/ 1 m) in m 4.048 * [taylor]: Taking taylor expansion of m in m 4.049 * [taylor]: Taking taylor expansion of (log (pow (/ 1 k) 1/3)) in m 4.049 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in m 4.049 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in m 4.049 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in m 4.049 * [taylor]: Taking taylor expansion of 1/3 in m 4.049 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in m 4.049 * [taylor]: Taking taylor expansion of (/ 1 k) in m 4.049 * [taylor]: Taking taylor expansion of k in m 4.049 * [taylor]: Taking taylor expansion of (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m)) in m 4.049 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (pow (/ 1 (pow k 2)) 1/3)))) in m 4.049 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (pow (/ 1 (pow k 2)) 1/3))) in m 4.049 * [taylor]: Taking taylor expansion of (/ 1 m) in m 4.049 * [taylor]: Taking taylor expansion of m in m 4.050 * [taylor]: Taking taylor expansion of (log (pow (/ 1 (pow k 2)) 1/3)) in m 4.050 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in m 4.050 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in m 4.050 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in m 4.050 * [taylor]: Taking taylor expansion of 1/3 in m 4.050 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in m 4.050 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in m 4.050 * [taylor]: Taking taylor expansion of (pow k 2) in m 4.050 * [taylor]: Taking taylor expansion of k in m 4.050 * [taylor]: Taking taylor expansion of (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) in m 4.050 * [taylor]: Taking taylor expansion of a in m 4.050 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) in m 4.051 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in m 4.051 * [taylor]: Taking taylor expansion of (pow k 2) in m 4.051 * [taylor]: Taking taylor expansion of k in m 4.051 * [taylor]: Taking taylor expansion of (+ (* 10.0 (/ 1 k)) 1.0) in m 4.051 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in m 4.051 * [taylor]: Taking taylor expansion of 10.0 in m 4.051 * [taylor]: Taking taylor expansion of (/ 1 k) in m 4.051 * [taylor]: Taking taylor expansion of k in m 4.051 * [taylor]: Taking taylor expansion of 1.0 in m 4.052 * [taylor]: Taking taylor expansion of (/ (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in k 4.052 * [taylor]: Taking taylor expansion of (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) in k 4.052 * [taylor]: Taking taylor expansion of (pow (pow (/ 1 k) 1/3) (/ 1 m)) in k 4.052 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (pow (/ 1 k) 1/3)))) in k 4.052 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (pow (/ 1 k) 1/3))) in k 4.052 * [taylor]: Taking taylor expansion of (/ 1 m) in k 4.052 * [taylor]: Taking taylor expansion of m in k 4.052 * [taylor]: Taking taylor expansion of (log (pow (/ 1 k) 1/3)) in k 4.052 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 4.052 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 4.052 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 4.052 * [taylor]: Taking taylor expansion of 1/3 in k 4.052 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 4.052 * [taylor]: Taking taylor expansion of (/ 1 k) in k 4.052 * [taylor]: Taking taylor expansion of k in k 4.053 * [taylor]: Taking taylor expansion of (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m)) in k 4.053 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (pow (/ 1 (pow k 2)) 1/3)))) in k 4.053 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (pow (/ 1 (pow k 2)) 1/3))) in k 4.053 * [taylor]: Taking taylor expansion of (/ 1 m) in k 4.053 * [taylor]: Taking taylor expansion of m in k 4.053 * [taylor]: Taking taylor expansion of (log (pow (/ 1 (pow k 2)) 1/3)) in k 4.053 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in k 4.053 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in k 4.053 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in k 4.053 * [taylor]: Taking taylor expansion of 1/3 in k 4.053 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in k 4.053 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 4.053 * [taylor]: Taking taylor expansion of (pow k 2) in k 4.053 * [taylor]: Taking taylor expansion of k in k 4.055 * [taylor]: Taking taylor expansion of (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) in k 4.055 * [taylor]: Taking taylor expansion of a in k 4.055 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) in k 4.055 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 4.055 * [taylor]: Taking taylor expansion of (pow k 2) in k 4.055 * [taylor]: Taking taylor expansion of k in k 4.055 * [taylor]: Taking taylor expansion of (+ (* 10.0 (/ 1 k)) 1.0) in k 4.055 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in k 4.055 * [taylor]: Taking taylor expansion of 10.0 in k 4.055 * [taylor]: Taking taylor expansion of (/ 1 k) in k 4.055 * [taylor]: Taking taylor expansion of k in k 4.056 * [taylor]: Taking taylor expansion of 1.0 in k 4.056 * [taylor]: Taking taylor expansion of (/ (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in a 4.056 * [taylor]: Taking taylor expansion of (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) in a 4.056 * [taylor]: Taking taylor expansion of (pow (pow (/ 1 k) 1/3) (/ 1 m)) in a 4.056 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (pow (/ 1 k) 1/3)))) in a 4.056 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (pow (/ 1 k) 1/3))) in a 4.056 * [taylor]: Taking taylor expansion of (/ 1 m) in a 4.056 * [taylor]: Taking taylor expansion of m in a 4.056 * [taylor]: Taking taylor expansion of (log (pow (/ 1 k) 1/3)) in a 4.056 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in a 4.056 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in a 4.056 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in a 4.056 * [taylor]: Taking taylor expansion of 1/3 in a 4.057 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in a 4.057 * [taylor]: Taking taylor expansion of (/ 1 k) in a 4.057 * [taylor]: Taking taylor expansion of k in a 4.057 * [taylor]: Taking taylor expansion of (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m)) in a 4.057 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (pow (/ 1 (pow k 2)) 1/3)))) in a 4.057 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (pow (/ 1 (pow k 2)) 1/3))) in a 4.057 * [taylor]: Taking taylor expansion of (/ 1 m) in a 4.057 * [taylor]: Taking taylor expansion of m in a 4.057 * [taylor]: Taking taylor expansion of (log (pow (/ 1 (pow k 2)) 1/3)) in a 4.057 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in a 4.057 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in a 4.057 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in a 4.057 * [taylor]: Taking taylor expansion of 1/3 in a 4.057 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in a 4.057 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 4.057 * [taylor]: Taking taylor expansion of (pow k 2) in a 4.057 * [taylor]: Taking taylor expansion of k in a 4.058 * [taylor]: Taking taylor expansion of (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) in a 4.058 * [taylor]: Taking taylor expansion of a in a 4.058 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) in a 4.058 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 4.058 * [taylor]: Taking taylor expansion of (pow k 2) in a 4.058 * [taylor]: Taking taylor expansion of k in a 4.058 * [taylor]: Taking taylor expansion of (+ (* 10.0 (/ 1 k)) 1.0) in a 4.058 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in a 4.058 * [taylor]: Taking taylor expansion of 10.0 in a 4.058 * [taylor]: Taking taylor expansion of (/ 1 k) in a 4.058 * [taylor]: Taking taylor expansion of k in a 4.058 * [taylor]: Taking taylor expansion of 1.0 in a 4.060 * [taylor]: Taking taylor expansion of (/ (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)))) in a 4.060 * [taylor]: Taking taylor expansion of (* (pow (pow (/ 1 k) 1/3) (/ 1 m)) (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m))) in a 4.061 * [taylor]: Taking taylor expansion of (pow (pow (/ 1 k) 1/3) (/ 1 m)) in a 4.061 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (pow (/ 1 k) 1/3)))) in a 4.061 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (pow (/ 1 k) 1/3))) in a 4.061 * [taylor]: Taking taylor expansion of (/ 1 m) in a 4.061 * [taylor]: Taking taylor expansion of m in a 4.061 * [taylor]: Taking taylor expansion of (log (pow (/ 1 k) 1/3)) in a 4.061 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in a 4.061 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in a 4.061 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in a 4.061 * [taylor]: Taking taylor expansion of 1/3 in a 4.061 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in a 4.061 * [taylor]: Taking taylor expansion of (/ 1 k) in a 4.061 * [taylor]: Taking taylor expansion of k in a 4.061 * [taylor]: Taking taylor expansion of (pow (pow (/ 1 (pow k 2)) 1/3) (/ 1 m)) in a 4.061 * [taylor]: Taking taylor expansion of (exp (* (/ 1 m) (log (pow (/ 1 (pow k 2)) 1/3)))) in a 4.061 * [taylor]: Taking taylor expansion of (* (/ 1 m) (log (pow (/ 1 (pow k 2)) 1/3))) in a 4.061 * [taylor]: Taking taylor expansion of (/ 1 m) in a 4.061 * [taylor]: Taking taylor expansion of m in a 4.061 * [taylor]: Taking taylor expansion of (log (pow (/ 1 (pow k 2)) 1/3)) in a 4.061 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in a 4.061 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in a 4.061 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in a 4.061 * [taylor]: Taking taylor expansion of 1/3 in a 4.061 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in a 4.061 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 4.061 * [taylor]: Taking taylor expansion of (pow k 2) in a 4.061 * [taylor]: Taking taylor expansion of k in a 4.062 * [taylor]: Taking taylor expansion of (* a (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) in a 4.062 * [taylor]: Taking taylor expansion of a in a 4.062 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) in a 4.062 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 4.062 * [taylor]: Taking taylor expansion of (pow k 2) in a 4.062 * [taylor]: Taking taylor expansion of k in a 4.062 * [taylor]: Taking taylor expansion of (+ (* 10.0 (/ 1 k)) 1.0) in a 4.062 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in a 4.062 * [taylor]: Taking taylor expansion of 10.0 in a 4.062 * [taylor]: Taking taylor expansion of (/ 1 k) in a 4.062 * [taylor]: Taking taylor expansion of k in a 4.062 * [taylor]: Taking taylor expansion of 1.0 in a 4.065 * [taylor]: Taking taylor expansion of (/ (* (exp (/ (log (pow (/ 1 k) 1/3)) m)) (exp (/ (log (pow (/ 1 (pow k 2)) 1/3)) m))) (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0))) in k 4.065 * [taylor]: Taking taylor expansion of (* (exp (/ (log (pow (/ 1 k) 1/3)) m)) (exp (/ (log (pow (/ 1 (pow k 2)) 1/3)) m))) in k 4.065 * [taylor]: Taking taylor expansion of (exp (/ (log (pow (/ 1 k) 1/3)) m)) in k 4.065 * [taylor]: Taking taylor expansion of (/ (log (pow (/ 1 k) 1/3)) m) in k 4.065 * [taylor]: Taking taylor expansion of (log (pow (/ 1 k) 1/3)) in k 4.065 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 4.065 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 4.065 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 4.065 * [taylor]: Taking taylor expansion of 1/3 in k 4.065 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 4.065 * [taylor]: Taking taylor expansion of (/ 1 k) in k 4.065 * [taylor]: Taking taylor expansion of k in k 4.066 * [taylor]: Taking taylor expansion of m in k 4.066 * [taylor]: Taking taylor expansion of (exp (/ (log (pow (/ 1 (pow k 2)) 1/3)) m)) in k 4.066 * [taylor]: Taking taylor expansion of (/ (log (pow (/ 1 (pow k 2)) 1/3)) m) in k 4.066 * [taylor]: Taking taylor expansion of (log (pow (/ 1 (pow k 2)) 1/3)) in k 4.066 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in k 4.066 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in k 4.066 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in k 4.066 * [taylor]: Taking taylor expansion of 1/3 in k 4.066 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in k 4.066 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 4.066 * [taylor]: Taking taylor expansion of (pow k 2) in k 4.066 * [taylor]: Taking taylor expansion of k in k 4.067 * [taylor]: Taking taylor expansion of m in k 4.067 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) (+ (* 10.0 (/ 1 k)) 1.0)) in k 4.068 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 4.068 * [taylor]: Taking taylor expansion of (pow k 2) in k 4.068 * [taylor]: Taking taylor expansion of k in k 4.068 * [taylor]: Taking taylor expansion of (+ (* 10.0 (/ 1 k)) 1.0) in k 4.068 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in k 4.068 * [taylor]: Taking taylor expansion of 10.0 in k 4.068 * [taylor]: Taking taylor expansion of (/ 1 k) in k 4.068 * [taylor]: Taking taylor expansion of k in k 4.068 * [taylor]: Taking taylor expansion of 1.0 in k 4.069 * [taylor]: Taking taylor expansion of (* (exp (/ (log (pow k -2/3)) m)) (exp (/ (log (pow k -1/3)) m))) in m 4.069 * [taylor]: Taking taylor expansion of (exp (/ (log (pow k -2/3)) m)) in m 4.069 * [taylor]: Taking taylor expansion of (/ (log (pow k -2/3)) m) in m 4.069 * [taylor]: Taking taylor expansion of (log (pow k -2/3)) in m 4.069 * [taylor]: Taking taylor expansion of (pow k -2/3) in m 4.069 * [taylor]: Taking taylor expansion of (exp (* -2/3 (log k))) in m 4.069 * [taylor]: Taking taylor expansion of (* -2/3 (log k)) in m 4.069 * [taylor]: Taking taylor expansion of -2/3 in m 4.069 * [taylor]: Taking taylor expansion of (log k) in m 4.069 * [taylor]: Taking taylor expansion of k in m 4.069 * [taylor]: Taking taylor expansion of m in m 4.070 * [taylor]: Taking taylor expansion of (exp (/ (log (pow k -1/3)) m)) in m 4.070 * [taylor]: Taking taylor expansion of (/ (log (pow k -1/3)) m) in m 4.070 * [taylor]: Taking taylor expansion of (log (pow k -1/3)) in m 4.070 * [taylor]: Taking taylor expansion of (pow k -1/3) in m 4.070 * [taylor]: Taking taylor expansion of (exp (* -1/3 (log k))) in m 4.070 * [taylor]: Taking taylor expansion of (* -1/3 (log k)) in m 4.070 * [taylor]: Taking taylor expansion of -1/3 in m 4.070 * [taylor]: Taking taylor expansion of (log k) in m 4.070 * [taylor]: Taking taylor expansion of k in m 4.070 * [taylor]: Taking taylor expansion of m in m 4.079 * [taylor]: Taking taylor expansion of 0 in k 4.080 * [taylor]: Taking taylor expansion of 0 in m 4.089 * [taylor]: Taking taylor expansion of (- (* 10.0 (* (exp (/ (log (pow k -2/3)) m)) (exp (/ (log (pow k -1/3)) m))))) in m 4.089 * [taylor]: Taking taylor expansion of (* 10.0 (* (exp (/ (log (pow k -2/3)) m)) (exp (/ (log (pow k -1/3)) m)))) in m 4.089 * [taylor]: Taking taylor expansion of 10.0 in m 4.089 * [taylor]: Taking taylor expansion of (* (exp (/ (log (pow k -2/3)) m)) (exp (/ (log (pow k -1/3)) m))) in m 4.089 * [taylor]: Taking taylor expansion of (exp (/ (log (pow k -2/3)) m)) in m 4.089 * [taylor]: Taking taylor expansion of (/ (log (pow k -2/3)) m) in m 4.089 * [taylor]: Taking taylor expansion of (log (pow k -2/3)) in m 4.089 * [taylor]: Taking taylor expansion of (pow k -2/3) in m 4.089 * [taylor]: Taking taylor expansion of (exp (* -2/3 (log k))) in m 4.089 * [taylor]: Taking taylor expansion of (* -2/3 (log k)) in m 4.089 * [taylor]: Taking taylor expansion of -2/3 in m 4.089 * [taylor]: Taking taylor expansion of (log k) in m 4.089 * [taylor]: Taking taylor expansion of k in m 4.090 * [taylor]: Taking taylor expansion of m in m 4.090 * [taylor]: Taking taylor expansion of (exp (/ (log (pow k -1/3)) m)) in m 4.090 * [taylor]: Taking taylor expansion of (/ (log (pow k -1/3)) m) in m 4.090 * [taylor]: Taking taylor expansion of (log (pow k -1/3)) in m 4.090 * [taylor]: Taking taylor expansion of (pow k -1/3) in m 4.090 * [taylor]: Taking taylor expansion of (exp (* -1/3 (log k))) in m 4.090 * [taylor]: Taking taylor expansion of (* -1/3 (log k)) in m 4.090 * [taylor]: Taking taylor expansion of -1/3 in m 4.090 * [taylor]: Taking taylor expansion of (log k) in m 4.090 * [taylor]: Taking taylor expansion of k in m 4.090 * [taylor]: Taking taylor expansion of m in m 4.106 * [taylor]: Taking taylor expansion of 0 in k 4.106 * [taylor]: Taking taylor expansion of 0 in m 4.106 * [taylor]: Taking taylor expansion of 0 in m 4.121 * [taylor]: Taking taylor expansion of (* 99.0 (* (exp (/ (log (pow k -2/3)) m)) (exp (/ (log (pow k -1/3)) m)))) in m 4.122 * [taylor]: Taking taylor expansion of 99.0 in m 4.122 * [taylor]: Taking taylor expansion of (* (exp (/ (log (pow k -2/3)) m)) (exp (/ (log (pow k -1/3)) m))) in m 4.122 * [taylor]: Taking taylor expansion of (exp (/ (log (pow k -2/3)) m)) in m 4.122 * [taylor]: Taking taylor expansion of (/ (log (pow k -2/3)) m) in m 4.122 * [taylor]: Taking taylor expansion of (log (pow k -2/3)) in m 4.122 * [taylor]: Taking taylor expansion of (pow k -2/3) in m 4.122 * [taylor]: Taking taylor expansion of (exp (* -2/3 (log k))) in m 4.122 * [taylor]: Taking taylor expansion of (* -2/3 (log k)) in m 4.122 * [taylor]: Taking taylor expansion of -2/3 in m 4.122 * [taylor]: Taking taylor expansion of (log k) in m 4.122 * [taylor]: Taking taylor expansion of k in m 4.122 * [taylor]: Taking taylor expansion of m in m 4.122 * [taylor]: Taking taylor expansion of (exp (/ (log (pow k -1/3)) m)) in m 4.122 * [taylor]: Taking taylor expansion of (/ (log (pow k -1/3)) m) in m 4.122 * [taylor]: Taking taylor expansion of (log (pow k -1/3)) in m 4.122 * [taylor]: Taking taylor expansion of (pow k -1/3) in m 4.122 * [taylor]: Taking taylor expansion of (exp (* -1/3 (log k))) in m 4.122 * [taylor]: Taking taylor expansion of (* -1/3 (log k)) in m 4.122 * [taylor]: Taking taylor expansion of -1/3 in m 4.122 * [taylor]: Taking taylor expansion of (log k) in m 4.122 * [taylor]: Taking taylor expansion of k in m 4.122 * [taylor]: Taking taylor expansion of m in m 4.125 * [approximate]: Taking taylor expansion of (* -1 (/ (* (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m)) (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in (a k m) around 0 4.125 * [taylor]: Taking taylor expansion of (* -1 (/ (* (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m)) (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in m 4.125 * [taylor]: Taking taylor expansion of -1 in m 4.125 * [taylor]: Taking taylor expansion of (/ (* (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m)) (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in m 4.125 * [taylor]: Taking taylor expansion of (* (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m)) (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m))) in m 4.125 * [taylor]: Taking taylor expansion of (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m)) in m 4.125 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (* (pow (/ 1 k) 1/3) (cbrt -1))))) in m 4.125 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (* (pow (/ 1 k) 1/3) (cbrt -1)))) in m 4.125 * [taylor]: Taking taylor expansion of (/ -1 m) in m 4.125 * [taylor]: Taking taylor expansion of -1 in m 4.125 * [taylor]: Taking taylor expansion of m in m 4.126 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 k) 1/3) (cbrt -1))) in m 4.126 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in m 4.126 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in m 4.126 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in m 4.126 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in m 4.126 * [taylor]: Taking taylor expansion of 1/3 in m 4.126 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in m 4.126 * [taylor]: Taking taylor expansion of (/ 1 k) in m 4.126 * [taylor]: Taking taylor expansion of k in m 4.131 * [taylor]: Taking taylor expansion of (cbrt -1) in m 4.131 * [taylor]: Taking taylor expansion of -1 in m 4.134 * [taylor]: Taking taylor expansion of (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) in m 4.134 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))))) in m 4.134 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)))) in m 4.134 * [taylor]: Taking taylor expansion of (/ -1 m) in m 4.134 * [taylor]: Taking taylor expansion of -1 in m 4.134 * [taylor]: Taking taylor expansion of m in m 4.134 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) in m 4.134 * [taylor]: Taking taylor expansion of (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) in m 4.135 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in m 4.135 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in m 4.135 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in m 4.135 * [taylor]: Taking taylor expansion of 1/3 in m 4.135 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in m 4.135 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in m 4.135 * [taylor]: Taking taylor expansion of (pow k 2) in m 4.135 * [taylor]: Taking taylor expansion of k in m 4.135 * [taylor]: Taking taylor expansion of (pow (cbrt -1) 2) in m 4.135 * [taylor]: Taking taylor expansion of (cbrt -1) in m 4.135 * [taylor]: Taking taylor expansion of -1 in m 4.140 * [taylor]: Taking taylor expansion of (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) in m 4.140 * [taylor]: Taking taylor expansion of a in m 4.140 * [taylor]: Taking taylor expansion of (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))) in m 4.140 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) 1.0) in m 4.140 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in m 4.140 * [taylor]: Taking taylor expansion of (pow k 2) in m 4.140 * [taylor]: Taking taylor expansion of k in m 4.140 * [taylor]: Taking taylor expansion of 1.0 in m 4.140 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in m 4.140 * [taylor]: Taking taylor expansion of 10.0 in m 4.140 * [taylor]: Taking taylor expansion of (/ 1 k) in m 4.140 * [taylor]: Taking taylor expansion of k in m 4.144 * [taylor]: Taking taylor expansion of (* -1 (/ (* (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m)) (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in k 4.144 * [taylor]: Taking taylor expansion of -1 in k 4.144 * [taylor]: Taking taylor expansion of (/ (* (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m)) (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in k 4.144 * [taylor]: Taking taylor expansion of (* (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m)) (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m))) in k 4.144 * [taylor]: Taking taylor expansion of (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m)) in k 4.144 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (* (pow (/ 1 k) 1/3) (cbrt -1))))) in k 4.144 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (* (pow (/ 1 k) 1/3) (cbrt -1)))) in k 4.144 * [taylor]: Taking taylor expansion of (/ -1 m) in k 4.144 * [taylor]: Taking taylor expansion of -1 in k 4.144 * [taylor]: Taking taylor expansion of m in k 4.144 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 k) 1/3) (cbrt -1))) in k 4.144 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in k 4.144 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 4.144 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 4.144 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 4.144 * [taylor]: Taking taylor expansion of 1/3 in k 4.144 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 4.144 * [taylor]: Taking taylor expansion of (/ 1 k) in k 4.144 * [taylor]: Taking taylor expansion of k in k 4.145 * [taylor]: Taking taylor expansion of (cbrt -1) in k 4.145 * [taylor]: Taking taylor expansion of -1 in k 4.147 * [taylor]: Taking taylor expansion of (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) in k 4.147 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))))) in k 4.147 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)))) in k 4.147 * [taylor]: Taking taylor expansion of (/ -1 m) in k 4.147 * [taylor]: Taking taylor expansion of -1 in k 4.147 * [taylor]: Taking taylor expansion of m in k 4.147 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) in k 4.147 * [taylor]: Taking taylor expansion of (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) in k 4.147 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in k 4.147 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in k 4.147 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in k 4.147 * [taylor]: Taking taylor expansion of 1/3 in k 4.147 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in k 4.147 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 4.147 * [taylor]: Taking taylor expansion of (pow k 2) in k 4.147 * [taylor]: Taking taylor expansion of k in k 4.149 * [taylor]: Taking taylor expansion of (pow (cbrt -1) 2) in k 4.149 * [taylor]: Taking taylor expansion of (cbrt -1) in k 4.149 * [taylor]: Taking taylor expansion of -1 in k 4.153 * [taylor]: Taking taylor expansion of (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) in k 4.153 * [taylor]: Taking taylor expansion of a in k 4.153 * [taylor]: Taking taylor expansion of (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))) in k 4.153 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) 1.0) in k 4.153 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 4.153 * [taylor]: Taking taylor expansion of (pow k 2) in k 4.153 * [taylor]: Taking taylor expansion of k in k 4.154 * [taylor]: Taking taylor expansion of 1.0 in k 4.154 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in k 4.154 * [taylor]: Taking taylor expansion of 10.0 in k 4.154 * [taylor]: Taking taylor expansion of (/ 1 k) in k 4.154 * [taylor]: Taking taylor expansion of k in k 4.158 * [taylor]: Taking taylor expansion of (* -1 (/ (* (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m)) (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in a 4.158 * [taylor]: Taking taylor expansion of -1 in a 4.158 * [taylor]: Taking taylor expansion of (/ (* (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m)) (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in a 4.158 * [taylor]: Taking taylor expansion of (* (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m)) (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m))) in a 4.158 * [taylor]: Taking taylor expansion of (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m)) in a 4.158 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (* (pow (/ 1 k) 1/3) (cbrt -1))))) in a 4.158 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (* (pow (/ 1 k) 1/3) (cbrt -1)))) in a 4.158 * [taylor]: Taking taylor expansion of (/ -1 m) in a 4.158 * [taylor]: Taking taylor expansion of -1 in a 4.158 * [taylor]: Taking taylor expansion of m in a 4.158 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 k) 1/3) (cbrt -1))) in a 4.158 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in a 4.158 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in a 4.158 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in a 4.158 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in a 4.158 * [taylor]: Taking taylor expansion of 1/3 in a 4.158 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in a 4.158 * [taylor]: Taking taylor expansion of (/ 1 k) in a 4.158 * [taylor]: Taking taylor expansion of k in a 4.158 * [taylor]: Taking taylor expansion of (cbrt -1) in a 4.158 * [taylor]: Taking taylor expansion of -1 in a 4.161 * [taylor]: Taking taylor expansion of (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) in a 4.161 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))))) in a 4.161 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)))) in a 4.161 * [taylor]: Taking taylor expansion of (/ -1 m) in a 4.161 * [taylor]: Taking taylor expansion of -1 in a 4.161 * [taylor]: Taking taylor expansion of m in a 4.161 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) in a 4.161 * [taylor]: Taking taylor expansion of (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) in a 4.161 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in a 4.161 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in a 4.161 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in a 4.161 * [taylor]: Taking taylor expansion of 1/3 in a 4.161 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in a 4.161 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 4.161 * [taylor]: Taking taylor expansion of (pow k 2) in a 4.161 * [taylor]: Taking taylor expansion of k in a 4.161 * [taylor]: Taking taylor expansion of (pow (cbrt -1) 2) in a 4.161 * [taylor]: Taking taylor expansion of (cbrt -1) in a 4.161 * [taylor]: Taking taylor expansion of -1 in a 4.166 * [taylor]: Taking taylor expansion of (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) in a 4.166 * [taylor]: Taking taylor expansion of a in a 4.166 * [taylor]: Taking taylor expansion of (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))) in a 4.166 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) 1.0) in a 4.166 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 4.166 * [taylor]: Taking taylor expansion of (pow k 2) in a 4.166 * [taylor]: Taking taylor expansion of k in a 4.166 * [taylor]: Taking taylor expansion of 1.0 in a 4.166 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in a 4.166 * [taylor]: Taking taylor expansion of 10.0 in a 4.166 * [taylor]: Taking taylor expansion of (/ 1 k) in a 4.166 * [taylor]: Taking taylor expansion of k in a 4.171 * [taylor]: Taking taylor expansion of (* -1 (/ (* (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m)) (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))))) in a 4.171 * [taylor]: Taking taylor expansion of -1 in a 4.171 * [taylor]: Taking taylor expansion of (/ (* (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m)) (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m))) (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in a 4.171 * [taylor]: Taking taylor expansion of (* (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m)) (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m))) in a 4.171 * [taylor]: Taking taylor expansion of (pow (* (pow (/ 1 k) 1/3) (cbrt -1)) (/ -1 m)) in a 4.171 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (* (pow (/ 1 k) 1/3) (cbrt -1))))) in a 4.171 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (* (pow (/ 1 k) 1/3) (cbrt -1)))) in a 4.171 * [taylor]: Taking taylor expansion of (/ -1 m) in a 4.171 * [taylor]: Taking taylor expansion of -1 in a 4.171 * [taylor]: Taking taylor expansion of m in a 4.171 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 k) 1/3) (cbrt -1))) in a 4.171 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in a 4.171 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in a 4.171 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in a 4.171 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in a 4.171 * [taylor]: Taking taylor expansion of 1/3 in a 4.172 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in a 4.172 * [taylor]: Taking taylor expansion of (/ 1 k) in a 4.172 * [taylor]: Taking taylor expansion of k in a 4.172 * [taylor]: Taking taylor expansion of (cbrt -1) in a 4.172 * [taylor]: Taking taylor expansion of -1 in a 4.174 * [taylor]: Taking taylor expansion of (pow (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) (/ -1 m)) in a 4.174 * [taylor]: Taking taylor expansion of (exp (* (/ -1 m) (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))))) in a 4.174 * [taylor]: Taking taylor expansion of (* (/ -1 m) (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)))) in a 4.174 * [taylor]: Taking taylor expansion of (/ -1 m) in a 4.174 * [taylor]: Taking taylor expansion of -1 in a 4.174 * [taylor]: Taking taylor expansion of m in a 4.174 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) in a 4.174 * [taylor]: Taking taylor expansion of (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) in a 4.174 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in a 4.174 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in a 4.174 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in a 4.174 * [taylor]: Taking taylor expansion of 1/3 in a 4.174 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in a 4.174 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 4.175 * [taylor]: Taking taylor expansion of (pow k 2) in a 4.175 * [taylor]: Taking taylor expansion of k in a 4.175 * [taylor]: Taking taylor expansion of (pow (cbrt -1) 2) in a 4.175 * [taylor]: Taking taylor expansion of (cbrt -1) in a 4.175 * [taylor]: Taking taylor expansion of -1 in a 4.180 * [taylor]: Taking taylor expansion of (* a (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) in a 4.180 * [taylor]: Taking taylor expansion of a in a 4.180 * [taylor]: Taking taylor expansion of (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))) in a 4.180 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) 1.0) in a 4.180 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in a 4.180 * [taylor]: Taking taylor expansion of (pow k 2) in a 4.180 * [taylor]: Taking taylor expansion of k in a 4.180 * [taylor]: Taking taylor expansion of 1.0 in a 4.180 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in a 4.180 * [taylor]: Taking taylor expansion of 10.0 in a 4.180 * [taylor]: Taking taylor expansion of (/ 1 k) in a 4.180 * [taylor]: Taking taylor expansion of k in a 4.186 * [taylor]: Taking taylor expansion of (* -1 (/ (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)))) (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))))) in k 4.186 * [taylor]: Taking taylor expansion of -1 in k 4.186 * [taylor]: Taking taylor expansion of (/ (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)))) (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k)))) in k 4.186 * [taylor]: Taking taylor expansion of (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)))) in k 4.186 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) in k 4.186 * [taylor]: Taking taylor expansion of (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m)) in k 4.186 * [taylor]: Taking taylor expansion of -1 in k 4.186 * [taylor]: Taking taylor expansion of (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m) in k 4.186 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) in k 4.186 * [taylor]: Taking taylor expansion of (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) in k 4.186 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in k 4.186 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in k 4.187 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in k 4.187 * [taylor]: Taking taylor expansion of 1/3 in k 4.187 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in k 4.187 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 4.187 * [taylor]: Taking taylor expansion of (pow k 2) in k 4.187 * [taylor]: Taking taylor expansion of k in k 4.188 * [taylor]: Taking taylor expansion of (pow (cbrt -1) 2) in k 4.188 * [taylor]: Taking taylor expansion of (cbrt -1) in k 4.188 * [taylor]: Taking taylor expansion of -1 in k 4.191 * [taylor]: Taking taylor expansion of m in k 4.193 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m))) in k 4.193 * [taylor]: Taking taylor expansion of (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)) in k 4.193 * [taylor]: Taking taylor expansion of -1 in k 4.193 * [taylor]: Taking taylor expansion of (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m) in k 4.193 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 k) 1/3) (cbrt -1))) in k 4.193 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in k 4.193 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 4.193 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 4.193 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 4.193 * [taylor]: Taking taylor expansion of 1/3 in k 4.193 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 4.193 * [taylor]: Taking taylor expansion of (/ 1 k) in k 4.194 * [taylor]: Taking taylor expansion of k in k 4.194 * [taylor]: Taking taylor expansion of (cbrt -1) in k 4.194 * [taylor]: Taking taylor expansion of -1 in k 4.196 * [taylor]: Taking taylor expansion of m in k 4.197 * [taylor]: Taking taylor expansion of (- (+ (/ 1 (pow k 2)) 1.0) (* 10.0 (/ 1 k))) in k 4.197 * [taylor]: Taking taylor expansion of (+ (/ 1 (pow k 2)) 1.0) in k 4.197 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in k 4.197 * [taylor]: Taking taylor expansion of (pow k 2) in k 4.197 * [taylor]: Taking taylor expansion of k in k 4.198 * [taylor]: Taking taylor expansion of 1.0 in k 4.198 * [taylor]: Taking taylor expansion of (* 10.0 (/ 1 k)) in k 4.198 * [taylor]: Taking taylor expansion of 10.0 in k 4.198 * [taylor]: Taking taylor expansion of (/ 1 k) in k 4.198 * [taylor]: Taking taylor expansion of k in k 4.202 * [taylor]: Taking taylor expansion of (* -1 (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m))))) in m 4.202 * [taylor]: Taking taylor expansion of -1 in m 4.202 * [taylor]: Taking taylor expansion of (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)))) in m 4.203 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) in m 4.203 * [taylor]: Taking taylor expansion of (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m)) in m 4.203 * [taylor]: Taking taylor expansion of -1 in m 4.203 * [taylor]: Taking taylor expansion of (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m) in m 4.203 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) in m 4.203 * [taylor]: Taking taylor expansion of (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) in m 4.203 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in m 4.203 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in m 4.203 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in m 4.203 * [taylor]: Taking taylor expansion of 1/3 in m 4.203 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in m 4.203 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in m 4.203 * [taylor]: Taking taylor expansion of (pow k 2) in m 4.203 * [taylor]: Taking taylor expansion of k in m 4.203 * [taylor]: Taking taylor expansion of (pow (cbrt -1) 2) in m 4.203 * [taylor]: Taking taylor expansion of (cbrt -1) in m 4.203 * [taylor]: Taking taylor expansion of -1 in m 4.206 * [taylor]: Taking taylor expansion of m in m 4.209 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m))) in m 4.209 * [taylor]: Taking taylor expansion of (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)) in m 4.209 * [taylor]: Taking taylor expansion of -1 in m 4.209 * [taylor]: Taking taylor expansion of (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m) in m 4.209 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 k) 1/3) (cbrt -1))) in m 4.209 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in m 4.209 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in m 4.209 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in m 4.209 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in m 4.209 * [taylor]: Taking taylor expansion of 1/3 in m 4.209 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in m 4.209 * [taylor]: Taking taylor expansion of (/ 1 k) in m 4.209 * [taylor]: Taking taylor expansion of k in m 4.209 * [taylor]: Taking taylor expansion of (cbrt -1) in m 4.209 * [taylor]: Taking taylor expansion of -1 in m 4.211 * [taylor]: Taking taylor expansion of m in m 4.240 * [taylor]: Taking taylor expansion of 0 in k 4.240 * [taylor]: Taking taylor expansion of 0 in m 4.262 * [taylor]: Taking taylor expansion of (- (* 10.0 (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)))))) in m 4.262 * [taylor]: Taking taylor expansion of (* 10.0 (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m))))) in m 4.262 * [taylor]: Taking taylor expansion of 10.0 in m 4.262 * [taylor]: Taking taylor expansion of (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)))) in m 4.262 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) in m 4.262 * [taylor]: Taking taylor expansion of (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m)) in m 4.262 * [taylor]: Taking taylor expansion of -1 in m 4.262 * [taylor]: Taking taylor expansion of (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m) in m 4.262 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) in m 4.262 * [taylor]: Taking taylor expansion of (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) in m 4.262 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in m 4.262 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in m 4.262 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in m 4.262 * [taylor]: Taking taylor expansion of 1/3 in m 4.262 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in m 4.262 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in m 4.262 * [taylor]: Taking taylor expansion of (pow k 2) in m 4.262 * [taylor]: Taking taylor expansion of k in m 4.263 * [taylor]: Taking taylor expansion of (pow (cbrt -1) 2) in m 4.263 * [taylor]: Taking taylor expansion of (cbrt -1) in m 4.263 * [taylor]: Taking taylor expansion of -1 in m 4.266 * [taylor]: Taking taylor expansion of m in m 4.268 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m))) in m 4.269 * [taylor]: Taking taylor expansion of (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)) in m 4.269 * [taylor]: Taking taylor expansion of -1 in m 4.269 * [taylor]: Taking taylor expansion of (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m) in m 4.269 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 k) 1/3) (cbrt -1))) in m 4.269 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in m 4.269 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in m 4.269 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in m 4.269 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in m 4.269 * [taylor]: Taking taylor expansion of 1/3 in m 4.269 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in m 4.269 * [taylor]: Taking taylor expansion of (/ 1 k) in m 4.269 * [taylor]: Taking taylor expansion of k in m 4.269 * [taylor]: Taking taylor expansion of (cbrt -1) in m 4.269 * [taylor]: Taking taylor expansion of -1 in m 4.270 * [taylor]: Taking taylor expansion of m in m 4.307 * [taylor]: Taking taylor expansion of 0 in k 4.307 * [taylor]: Taking taylor expansion of 0 in m 4.307 * [taylor]: Taking taylor expansion of 0 in m 4.347 * [taylor]: Taking taylor expansion of (- (* 99.0 (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)))))) in m 4.347 * [taylor]: Taking taylor expansion of (* 99.0 (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m))))) in m 4.347 * [taylor]: Taking taylor expansion of 99.0 in m 4.347 * [taylor]: Taking taylor expansion of (* (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)))) in m 4.347 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m))) in m 4.347 * [taylor]: Taking taylor expansion of (* -1 (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m)) in m 4.347 * [taylor]: Taking taylor expansion of -1 in m 4.347 * [taylor]: Taking taylor expansion of (/ (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) m) in m 4.347 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2))) in m 4.347 * [taylor]: Taking taylor expansion of (* (pow (/ 1 (pow k 2)) 1/3) (pow (cbrt -1) 2)) in m 4.347 * [taylor]: Taking taylor expansion of (pow (/ 1 (pow k 2)) 1/3) in m 4.347 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 (pow k 2))))) in m 4.347 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 (pow k 2)))) in m 4.347 * [taylor]: Taking taylor expansion of 1/3 in m 4.347 * [taylor]: Taking taylor expansion of (log (/ 1 (pow k 2))) in m 4.347 * [taylor]: Taking taylor expansion of (/ 1 (pow k 2)) in m 4.347 * [taylor]: Taking taylor expansion of (pow k 2) in m 4.347 * [taylor]: Taking taylor expansion of k in m 4.347 * [taylor]: Taking taylor expansion of (pow (cbrt -1) 2) in m 4.347 * [taylor]: Taking taylor expansion of (cbrt -1) in m 4.347 * [taylor]: Taking taylor expansion of -1 in m 4.351 * [taylor]: Taking taylor expansion of m in m 4.353 * [taylor]: Taking taylor expansion of (exp (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m))) in m 4.353 * [taylor]: Taking taylor expansion of (* -1 (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m)) in m 4.353 * [taylor]: Taking taylor expansion of -1 in m 4.353 * [taylor]: Taking taylor expansion of (/ (log (* (pow (/ 1 k) 1/3) (cbrt -1))) m) in m 4.353 * [taylor]: Taking taylor expansion of (log (* (pow (/ 1 k) 1/3) (cbrt -1))) in m 4.353 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in m 4.353 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in m 4.353 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in m 4.353 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in m 4.353 * [taylor]: Taking taylor expansion of 1/3 in m 4.353 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in m 4.353 * [taylor]: Taking taylor expansion of (/ 1 k) in m 4.353 * [taylor]: Taking taylor expansion of k in m 4.353 * [taylor]: Taking taylor expansion of (cbrt -1) in m 4.353 * [taylor]: Taking taylor expansion of -1 in m 4.355 * [taylor]: Taking taylor expansion of m in m 4.367 * * * * [progress]: [ 2 / 4 ] generating series at (2 2 2 1 2) 4.367 * [approximate]: Taking taylor expansion of (pow k 1/3) in (k) around 0 4.367 * [taylor]: Taking taylor expansion of (pow k 1/3) in k 4.367 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in k 4.367 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in k 4.367 * [taylor]: Taking taylor expansion of 1/3 in k 4.367 * [taylor]: Taking taylor expansion of (log k) in k 4.367 * [taylor]: Taking taylor expansion of k in k 4.367 * [taylor]: Taking taylor expansion of (pow k 1/3) in k 4.367 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in k 4.367 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in k 4.367 * [taylor]: Taking taylor expansion of 1/3 in k 4.367 * [taylor]: Taking taylor expansion of (log k) in k 4.368 * [taylor]: Taking taylor expansion of k in k 4.423 * [approximate]: Taking taylor expansion of (pow (/ 1 k) 1/3) in (k) around 0 4.423 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 4.423 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 4.423 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 4.423 * [taylor]: Taking taylor expansion of 1/3 in k 4.423 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 4.423 * [taylor]: Taking taylor expansion of (/ 1 k) in k 4.423 * [taylor]: Taking taylor expansion of k in k 4.424 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 4.424 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 4.424 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 4.424 * [taylor]: Taking taylor expansion of 1/3 in k 4.424 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 4.424 * [taylor]: Taking taylor expansion of (/ 1 k) in k 4.424 * [taylor]: Taking taylor expansion of k in k 4.476 * [approximate]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in (k) around 0 4.476 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in k 4.476 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 4.476 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 4.476 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 4.476 * [taylor]: Taking taylor expansion of 1/3 in k 4.476 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 4.476 * [taylor]: Taking taylor expansion of (/ 1 k) in k 4.476 * [taylor]: Taking taylor expansion of k in k 4.477 * [taylor]: Taking taylor expansion of (cbrt -1) in k 4.477 * [taylor]: Taking taylor expansion of -1 in k 4.478 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in k 4.478 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 4.478 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 4.478 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 4.478 * [taylor]: Taking taylor expansion of 1/3 in k 4.478 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 4.478 * [taylor]: Taking taylor expansion of (/ 1 k) in k 4.478 * [taylor]: Taking taylor expansion of k in k 4.479 * [taylor]: Taking taylor expansion of (cbrt -1) in k 4.479 * [taylor]: Taking taylor expansion of -1 in k 4.545 * * * * [progress]: [ 3 / 4 ] generating series at (2 2 2 1 1) 4.545 * [approximate]: Taking taylor expansion of (pow k 1/3) in (k) around 0 4.545 * [taylor]: Taking taylor expansion of (pow k 1/3) in k 4.545 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in k 4.545 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in k 4.545 * [taylor]: Taking taylor expansion of 1/3 in k 4.545 * [taylor]: Taking taylor expansion of (log k) in k 4.545 * [taylor]: Taking taylor expansion of k in k 4.546 * [taylor]: Taking taylor expansion of (pow k 1/3) in k 4.546 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in k 4.546 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in k 4.546 * [taylor]: Taking taylor expansion of 1/3 in k 4.546 * [taylor]: Taking taylor expansion of (log k) in k 4.546 * [taylor]: Taking taylor expansion of k in k 4.601 * [approximate]: Taking taylor expansion of (pow (/ 1 k) 1/3) in (k) around 0 4.601 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 4.601 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 4.601 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 4.601 * [taylor]: Taking taylor expansion of 1/3 in k 4.601 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 4.601 * [taylor]: Taking taylor expansion of (/ 1 k) in k 4.601 * [taylor]: Taking taylor expansion of k in k 4.602 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 4.602 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 4.602 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 4.602 * [taylor]: Taking taylor expansion of 1/3 in k 4.602 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 4.602 * [taylor]: Taking taylor expansion of (/ 1 k) in k 4.602 * [taylor]: Taking taylor expansion of k in k 4.660 * [approximate]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in (k) around 0 4.660 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in k 4.660 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 4.660 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 4.660 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 4.660 * [taylor]: Taking taylor expansion of 1/3 in k 4.660 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 4.660 * [taylor]: Taking taylor expansion of (/ 1 k) in k 4.660 * [taylor]: Taking taylor expansion of k in k 4.661 * [taylor]: Taking taylor expansion of (cbrt -1) in k 4.661 * [taylor]: Taking taylor expansion of -1 in k 4.662 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in k 4.662 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 4.662 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 4.662 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 4.662 * [taylor]: Taking taylor expansion of 1/3 in k 4.662 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 4.662 * [taylor]: Taking taylor expansion of (/ 1 k) in k 4.662 * [taylor]: Taking taylor expansion of k in k 4.663 * [taylor]: Taking taylor expansion of (cbrt -1) in k 4.663 * [taylor]: Taking taylor expansion of -1 in k 4.732 * * * * [progress]: [ 4 / 4 ] generating series at (2 2 1 2 1) 4.732 * [approximate]: Taking taylor expansion of (pow k 1/3) in (k) around 0 4.732 * [taylor]: Taking taylor expansion of (pow k 1/3) in k 4.732 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in k 4.732 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in k 4.732 * [taylor]: Taking taylor expansion of 1/3 in k 4.732 * [taylor]: Taking taylor expansion of (log k) in k 4.732 * [taylor]: Taking taylor expansion of k in k 4.733 * [taylor]: Taking taylor expansion of (pow k 1/3) in k 4.733 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log k))) in k 4.733 * [taylor]: Taking taylor expansion of (* 1/3 (log k)) in k 4.733 * [taylor]: Taking taylor expansion of 1/3 in k 4.733 * [taylor]: Taking taylor expansion of (log k) in k 4.733 * [taylor]: Taking taylor expansion of k in k 4.783 * [approximate]: Taking taylor expansion of (pow (/ 1 k) 1/3) in (k) around 0 4.783 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 4.784 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 4.784 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 4.784 * [taylor]: Taking taylor expansion of 1/3 in k 4.784 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 4.784 * [taylor]: Taking taylor expansion of (/ 1 k) in k 4.784 * [taylor]: Taking taylor expansion of k in k 4.784 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 4.785 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 4.785 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 4.785 * [taylor]: Taking taylor expansion of 1/3 in k 4.785 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 4.785 * [taylor]: Taking taylor expansion of (/ 1 k) in k 4.785 * [taylor]: Taking taylor expansion of k in k 4.844 * [approximate]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in (k) around 0 4.844 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in k 4.844 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 4.844 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 4.844 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 4.844 * [taylor]: Taking taylor expansion of 1/3 in k 4.844 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 4.844 * [taylor]: Taking taylor expansion of (/ 1 k) in k 4.844 * [taylor]: Taking taylor expansion of k in k 4.845 * [taylor]: Taking taylor expansion of (cbrt -1) in k 4.845 * [taylor]: Taking taylor expansion of -1 in k 4.846 * [taylor]: Taking taylor expansion of (* (pow (/ 1 k) 1/3) (cbrt -1)) in k 4.846 * [taylor]: Taking taylor expansion of (pow (/ 1 k) 1/3) in k 4.846 * [taylor]: Taking taylor expansion of (exp (* 1/3 (log (/ 1 k)))) in k 4.846 * [taylor]: Taking taylor expansion of (* 1/3 (log (/ 1 k))) in k 4.846 * [taylor]: Taking taylor expansion of 1/3 in k 4.846 * [taylor]: Taking taylor expansion of (log (/ 1 k)) in k 4.846 * [taylor]: Taking taylor expansion of (/ 1 k) in k 4.846 * [taylor]: Taking taylor expansion of k in k 4.847 * [taylor]: Taking taylor expansion of (cbrt -1) in k 4.847 * [taylor]: Taking taylor expansion of -1 in k 4.916 * * * [progress]: simplifying candidates 4.933 * [simplify]: Simplifying using # : (expm1 (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (log1p (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (- (log a) (- (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (log (cbrt k)) m)) (* (+ (log (cbrt k)) (log (cbrt k))) m))) (- (log a) (- (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (log (cbrt k)) m)) (* (log (* (cbrt k) (cbrt k))) m))) (- (log a) (- (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (log (cbrt k)) m)) (* (log (* (cbrt k) (cbrt k))) m))) (- (log a) (- (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (log (cbrt k)) m)) (log (pow (* (cbrt k) (cbrt k)) m)))) (- (log a) (- (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (log (cbrt k)) m)) (* (+ (log (cbrt k)) (log (cbrt k))) m))) (- (log a) (- (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (log (cbrt k)) m)) (* (log (* (cbrt k) (cbrt k))) m))) (- (log a) (- (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (log (cbrt k)) m)) (* (log (* (cbrt k) (cbrt k))) m))) (- (log a) (- (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (log (cbrt k)) m)) (log (pow (* (cbrt k) (cbrt k)) m)))) (- (log a) (- (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (log (pow (cbrt k) m))) (* (+ (log (cbrt k)) (log (cbrt k))) m))) (- (log a) (- (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (log (pow (cbrt k) m))) (* (log (* (cbrt k) (cbrt k))) m))) (- (log a) (- (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (log (pow (cbrt k) m))) (* (log (* (cbrt k) (cbrt k))) m))) (- (log a) (- (- (log (+ (+ 1.0 (* 10.0 k)) (* k k))) (log (pow (cbrt k) m))) (log (pow (* (cbrt k) (cbrt k)) m)))) (- (log a) (- (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (* (+ (log (cbrt k)) (log (cbrt k))) m))) (- (log a) (- (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (* (log (* (cbrt k) (cbrt k))) m))) (- (log a) (- (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (* (log (* (cbrt k) (cbrt k))) m))) (- (log a) (- (log (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (log (pow (* (cbrt k) (cbrt k)) m)))) (- (log a) (log (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (log (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (exp (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (* a a) a) (/ (/ (* (* (+ (+ 1.0 (* 10.0 k)) (* k k)) (+ (+ 1.0 (* 10.0 k)) (* k k))) (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (* (pow (cbrt k) m) (pow (cbrt k) m)) (pow (cbrt k) m))) (* (* (pow (* (cbrt k) (cbrt k)) m) (pow (* (cbrt k) (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (* a a) a) (/ (* (* (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (* (* (pow (* (cbrt k) (cbrt k)) m) (pow (* (cbrt k) (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (* a a) a) (* (* (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (* (cbrt (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (cbrt (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))))) (cbrt (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (* (* (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (sqrt (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (sqrt (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (- a) (- (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (* (cbrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (cbrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (cbrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (sqrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (sqrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ (cbrt a) (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) 1)) (/ (cbrt a) (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (cbrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) 1)) (/ (cbrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) 1)) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) 1)) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) 1)) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) 1)) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) 1)) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow 1 m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow 1 m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow 1 m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow 1 m)) 1)) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow 1 m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) 1)) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) 1)) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) 1) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) 1) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) 1) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) 1) 1)) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) 1) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) 1)) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) 1)) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) 1)) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) 1)) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) 1)) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) 1)) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow 1 m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow 1 m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow 1 m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow 1 m)) 1)) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow 1 m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) 1)) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) 1)) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) 1) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) 1) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) 1) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) 1) 1)) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) 1) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) 1)) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) 1)) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt (sqrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt (sqrt k)) m)) 1)) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt 1) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt 1) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt 1) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt 1) m)) 1)) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt 1) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) 1)) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (sqrt (cbrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (sqrt (cbrt k)) m)) 1)) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow 1 m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow 1 m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow 1 m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow 1 m)) 1)) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow 1 m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) 1)) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (sqrt (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (sqrt (pow (cbrt k) m))) 1)) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 1) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 1) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 1) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 1) 1)) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 1) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt k) (/ m 2))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt k) (/ m 2))) 1)) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ 1 (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ 1 (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ 1 (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ 1 1)) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ 1 (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ 1 (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ 1 (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ 1 (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) 1)) (/ (cbrt a) (/ (/ 1 (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ 1 (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) 1) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (/ (cbrt a) (/ 1 (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (* (cbrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (cbrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (cbrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (sqrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (sqrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ (sqrt a) (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (sqrt a) (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) 1)) (/ (sqrt a) (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (sqrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (sqrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) 1)) (/ (sqrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) 1)) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) 1)) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) 1)) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) 1)) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) 1)) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow 1 m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow 1 m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow 1 m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow 1 m)) 1)) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow 1 m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) 1)) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) 1)) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) 1) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) 1) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) 1) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) 1) 1)) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) 1) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) 1)) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) 1)) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) 1)) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) 1)) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) 1)) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) 1)) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow 1 m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow 1 m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow 1 m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow 1 m)) 1)) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow 1 m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) 1)) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) 1)) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) 1) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) 1) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) 1) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) 1) 1)) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) 1) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) 1)) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) 1)) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ 1 (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ 1 (pow (cbrt (sqrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (pow (cbrt (sqrt k)) m)) 1)) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ 1 (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ 1 (pow (cbrt 1) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ 1 (pow (cbrt 1) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (pow (cbrt 1) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (pow (cbrt 1) m)) 1)) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ 1 (pow (cbrt 1) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) 1)) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ 1 (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ 1 (pow (sqrt (cbrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (pow (sqrt (cbrt k)) m)) 1)) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ 1 (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ 1 (pow 1 m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ 1 (pow 1 m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (pow 1 m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (pow 1 m)) 1)) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ 1 (pow 1 m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) 1)) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ 1 (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ 1 (sqrt (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (sqrt (pow (cbrt k) m))) 1)) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ 1 (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ 1 1) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ 1 1) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 1) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 1) 1)) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ 1 1) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ 1 (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ 1 (pow (cbrt k) (/ m 2))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (pow (cbrt k) (/ m 2))) 1)) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ 1 (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ 1 (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ 1 (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ 1 (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ 1 1)) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ 1 (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ 1 (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ 1 (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) 1)) (/ (sqrt a) (/ (/ 1 (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ 1 (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) 1) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (/ (sqrt a) (/ 1 (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (* (cbrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (cbrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))))) (/ a (cbrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (sqrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (/ a (sqrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ a (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (cbrt k) m))) (/ 1 (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) 1)) (/ a (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (cbrt k) m))) (/ a (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (cbrt k) m))) (/ 1 (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) 1)) (/ a (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (cbrt k) m))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) 1)) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) 1)) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (pow (cbrt k) m))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) 1)) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (cbrt k) m))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) 1)) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) 1)) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow 1 m)) (pow (cbrt k) m))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow 1 m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow 1 m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow 1 m)) 1)) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow 1 m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) 1)) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) 1)) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) 1) (pow (cbrt k) m))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) 1) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) 1) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) 1) 1)) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) 1) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) 1)) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) 1)) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) 1)) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) 1)) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) 1)) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) 1)) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow 1 m)) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow 1 m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow 1 m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow 1 m)) 1)) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow 1 m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) 1)) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) 1)) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) 1) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) 1) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) 1) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) 1) 1)) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) 1) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) 1)) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (cbrt k) m))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ 1 (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) 1)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ 1 (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ 1 (/ (/ 1 (pow (cbrt (sqrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ 1 (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ 1 (pow (cbrt (sqrt k)) m)) 1)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ 1 (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ 1 (pow (cbrt 1) m)) (pow (cbrt k) m))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ 1 (/ (/ 1 (pow (cbrt 1) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ 1 (pow (cbrt 1) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ 1 (pow (cbrt 1) m)) 1)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ 1 (pow (cbrt 1) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (cbrt k) m))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ 1 (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) 1)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ 1 (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ 1 (/ (/ 1 (pow (sqrt (cbrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ 1 (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ 1 (pow (sqrt (cbrt k)) m)) 1)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ 1 (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ 1 (pow 1 m)) (pow (cbrt k) m))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ 1 (/ (/ 1 (pow 1 m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ 1 (pow 1 m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ 1 (pow 1 m)) 1)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ 1 (pow 1 m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ 1 (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) 1)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ 1 (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ 1 (/ (/ 1 (sqrt (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ 1 (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ 1 (sqrt (pow (cbrt k) m))) 1)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ 1 (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ 1 1) (pow (cbrt k) m))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ 1 (/ (/ 1 1) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ 1 1) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ 1 1) 1)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ 1 1) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ 1 (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ 1 (/ (/ 1 (pow (cbrt k) (/ m 2))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ 1 (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ 1 (pow (cbrt k) (/ m 2))) 1)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ 1 (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ 1 (pow (cbrt k) m))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ 1 (/ 1 (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ 1 (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ 1 1)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ 1 (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (/ a (/ (/ 1 (pow (cbrt k) m)) (pow (cbrt k) m))) (/ 1 (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ 1 (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ 1 (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) 1)) (/ a (/ (/ 1 (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ 1 (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 1) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (/ a (/ 1 (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)) a) (/ a (* (cbrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (cbrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))))) (/ a (sqrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ a (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) 1)) (/ a (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (cbrt k) m))) (/ a (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) 1)) (/ a (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (cbrt k) m))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) 1)) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) 1)) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (pow (cbrt k) m))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) 1)) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (cbrt k) m))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) 1)) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) 1)) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow 1 m)) (pow (cbrt k) m))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow 1 m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow 1 m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow 1 m)) 1)) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow 1 m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) 1)) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) 1)) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) 1) (pow (cbrt k) m))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) 1) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) 1) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) 1) 1)) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) 1) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) 1)) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) 1)) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) 1)) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) 1)) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) 1)) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) 1)) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow 1 m)) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow 1 m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow 1 m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow 1 m)) 1)) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow 1 m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) 1)) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) 1)) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) 1) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) 1) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) 1) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) 1) 1)) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) 1) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) 1)) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (cbrt k) m))) (/ a (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) 1)) (/ a (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ 1 (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ a (/ (/ 1 (pow (cbrt (sqrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ 1 (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ 1 (pow (cbrt (sqrt k)) m)) 1)) (/ a (/ (/ 1 (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ 1 (pow (cbrt 1) m)) (pow (cbrt k) m))) (/ a (/ (/ 1 (pow (cbrt 1) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ 1 (pow (cbrt 1) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ 1 (pow (cbrt 1) m)) 1)) (/ a (/ (/ 1 (pow (cbrt 1) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (cbrt k) m))) (/ a (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) 1)) (/ a (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ 1 (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ a (/ (/ 1 (pow (sqrt (cbrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ 1 (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ 1 (pow (sqrt (cbrt k)) m)) 1)) (/ a (/ (/ 1 (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ 1 (pow 1 m)) (pow (cbrt k) m))) (/ a (/ (/ 1 (pow 1 m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ 1 (pow 1 m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ 1 (pow 1 m)) 1)) (/ a (/ (/ 1 (pow 1 m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ a (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) 1)) (/ a (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ 1 (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ a (/ (/ 1 (sqrt (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ 1 (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ 1 (sqrt (pow (cbrt k) m))) 1)) (/ a (/ (/ 1 (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ 1 1) (pow (cbrt k) m))) (/ a (/ (/ 1 1) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ 1 1) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ 1 1) 1)) (/ a (/ (/ 1 1) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ 1 (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ a (/ (/ 1 (pow (cbrt k) (/ m 2))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ 1 (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ 1 (pow (cbrt k) (/ m 2))) 1)) (/ a (/ (/ 1 (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ 1 (pow (cbrt k) m))) (/ a (/ 1 (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ 1 (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ 1 1)) (/ a (/ 1 (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) 1)) (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a 1) (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (/ (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)) (cbrt a)) (/ (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)) (sqrt a)) (/ (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)) a) (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (expm1 (cbrt k)) (log1p (cbrt k)) (log (cbrt k)) (exp (cbrt k)) (cbrt (* (cbrt k) (cbrt k))) (cbrt (cbrt k)) (cbrt (sqrt k)) (cbrt (sqrt k)) (cbrt 1) (cbrt k) (* (cbrt (cbrt k)) (cbrt (cbrt k))) (cbrt (cbrt k)) (* (* (cbrt k) (cbrt k)) (cbrt k)) (sqrt (cbrt k)) (sqrt (cbrt k)) (expm1 (cbrt k)) (log1p (cbrt k)) (log (cbrt k)) (exp (cbrt k)) (cbrt (* (cbrt k) (cbrt k))) (cbrt (cbrt k)) (cbrt (sqrt k)) (cbrt (sqrt k)) (cbrt 1) (cbrt k) (* (cbrt (cbrt k)) (cbrt (cbrt k))) (cbrt (cbrt k)) (* (* (cbrt k) (cbrt k)) (cbrt k)) (sqrt (cbrt k)) (sqrt (cbrt k)) (expm1 (cbrt k)) (log1p (cbrt k)) (log (cbrt k)) (exp (cbrt k)) (cbrt (* (cbrt k) (cbrt k))) (cbrt (cbrt k)) (cbrt (sqrt k)) (cbrt (sqrt k)) (cbrt 1) (cbrt k) (* (cbrt (cbrt k)) (cbrt (cbrt k))) (cbrt (cbrt k)) (* (* (cbrt k) (cbrt k)) (cbrt k)) (sqrt (cbrt k)) (sqrt (cbrt k)) (- (+ (* 1.0 (* a (* m (log (pow k 2/3))))) (+ (* 1.0 a) (* 1.0 (* (log (pow k 1/3)) (* a m))))) (* 10.0 (* k a))) (- (+ (/ (* (exp (* (log (pow (/ 1 k) -2/3)) m)) (* a (exp (* (log (pow (/ 1 k) -1/3)) m)))) (pow k 2)) (* 99.0 (/ (* (exp (* (log (pow (/ 1 k) -2/3)) m)) (* a (exp (* (log (pow (/ 1 k) -1/3)) m)))) (pow k 4)))) (* 10.0 (/ (* (exp (* (log (pow (/ 1 k) -2/3)) m)) (* a (exp (* (log (pow (/ 1 k) -1/3)) m)))) (pow k 3)))) (- (+ (* 99.0 (/ (* (exp (* (log (* (pow (* -1 k) 1/3) (cbrt -1))) m)) (* a (exp (* (log (* (pow (pow k 2) 1/3) (pow (cbrt -1) 2))) m)))) (pow k 4))) (/ (* (exp (* (log (* (pow (* -1 k) 1/3) (cbrt -1))) m)) (* a (exp (* (log (* (pow (pow k 2) 1/3) (pow (cbrt -1) 2))) m)))) (pow k 2))) (* 10.0 (/ (* (exp (* (log (* (pow (* -1 k) 1/3) (cbrt -1))) m)) (* a (exp (* (log (* (pow (pow k 2) 1/3) (pow (cbrt -1) 2))) m)))) (pow k 3)))) (pow k 1/3) (pow (/ 1 k) -1/3) (* (pow (* -1 k) 1/3) (cbrt -1)) (pow k 1/3) (pow (/ 1 k) -1/3) (* (pow (* -1 k) 1/3) (cbrt -1)) (pow k 1/3) (pow (/ 1 k) -1/3) (* (pow (* -1 k) 1/3) (cbrt -1)) 5.008 * * [simplify]: iteration 0 : 3796 enodes (cost 20007 ) 5.052 * * [simplify]: iteration 1 : 5001 enodes (cost 19792 ) 5.127 * [simplify]: Simplified to: (expm1 (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (log1p (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (+ (log (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* m (log (pow k 2/3)))) (+ (log (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* m (log (pow k 2/3)))) (+ (log (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* m (log (pow k 2/3)))) (+ (log (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* m (log (pow k 2/3)))) (+ (log (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* m (log (pow k 2/3)))) (+ (log (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* m (log (pow k 2/3)))) (+ (log (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* m (log (pow k 2/3)))) (+ (log (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* m (log (pow k 2/3)))) (+ (log (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* m (log (pow k 2/3)))) (+ (log (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* m (log (pow k 2/3)))) (+ (log (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* m (log (pow k 2/3)))) (+ (log (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* m (log (pow k 2/3)))) (+ (log (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* m (log (pow k 2/3)))) (+ (log (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* m (log (pow k 2/3)))) (+ (log (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* m (log (pow k 2/3)))) (+ (log (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* m (log (pow k 2/3)))) (+ (log (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* m (log (pow k 2/3)))) (+ (log (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* m (log (pow k 2/3)))) (exp (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (pow (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) 3) (pow (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) 3) (pow (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) 3) (* (cbrt (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (cbrt (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))))) (cbrt (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (pow (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) 3) (sqrt (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (sqrt (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (- a) (/ (- (fma k k (fma k 10.0 1.0))) (* (pow (* (cbrt k) (cbrt k)) m) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (* (cbrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (cbrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (cbrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (sqrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (sqrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ (cbrt a) (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (cbrt a))) (/ (cbrt a) (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (cbrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt a))) (/ (cbrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (cbrt a))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (cbrt a))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (cbrt a))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (cbrt a))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (cbrt a))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (/ (* (cbrt a) (cbrt a)) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (pow (cbrt k) m)) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (cbrt (pow (* (cbrt k) (cbrt k)) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m))) (cbrt a))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (/ (* (cbrt a) (cbrt a)) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (sqrt (pow (* (cbrt k) (cbrt k)) m))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (cbrt a))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (* (/ (* (cbrt a) (cbrt a)) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (pow (* (cbrt k) (cbrt k)) (/ m 2))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (cbrt a))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (cbrt a))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (/ (* (cbrt a) (cbrt a)) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (pow (cbrt k) m)) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (cbrt (pow (* (cbrt k) (cbrt k)) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m))) (cbrt a))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (/ (* (cbrt a) (cbrt a)) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (sqrt (pow (* (cbrt k) (cbrt k)) m))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (cbrt a))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (* (/ (* (cbrt a) (cbrt a)) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (pow (* (cbrt k) (cbrt k)) (/ m 2))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (cbrt a))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (cbrt a))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (cbrt a))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (cbrt a))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (cbrt a))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (cbrt a))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (/ (* (cbrt a) (cbrt a)) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) m)) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (* (cbrt k) (cbrt k)) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m))) (cbrt a))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (/ (* (cbrt a) (cbrt a)) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (* (cbrt k) (cbrt k)) m))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt a))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (* (/ (* (cbrt a) (cbrt a)) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt k) (cbrt k)) (/ m 2))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (cbrt a))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (cbrt a))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (/ (* (cbrt a) (cbrt a)) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) m)) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (* (cbrt k) (cbrt k)) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m))) (cbrt a))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (/ (* (cbrt a) (cbrt a)) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (* (cbrt k) (cbrt k)) m))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt a))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (* (/ (* (cbrt a) (cbrt a)) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt k) (cbrt k)) (/ m 2))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (cbrt a))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (cbrt a))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt (sqrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ 1 (pow (cbrt (sqrt k)) m)) (cbrt a))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt 1) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt 1) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt 1) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ 1 (pow (cbrt 1) m)) (cbrt a))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt 1) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (cbrt a))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (sqrt (cbrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ 1 (pow (sqrt (cbrt k)) m)) (cbrt a))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (* (cbrt a) (cbrt a)) (pow (cbrt k) m)) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (cbrt k) m))) (* (* (cbrt a) (cbrt a)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (* (cbrt a) (cbrt a)) (sqrt (pow (* (cbrt k) (cbrt k)) m))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (* (cbrt a) (cbrt a)) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (* (* (cbrt a) (cbrt a)) (pow (* (cbrt k) (cbrt k)) (/ m 2))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (cbrt a))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (sqrt (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ 1 (sqrt (pow (cbrt k) m))) (cbrt a))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (* (cbrt a) (cbrt a)) (pow (cbrt k) m)) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (cbrt k) m))) (* (* (cbrt a) (cbrt a)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (* (cbrt a) (cbrt a)) (sqrt (pow (* (cbrt k) (cbrt k)) m))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (* (cbrt a) (cbrt a)) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (* (* (cbrt a) (cbrt a)) (pow (* (cbrt k) (cbrt k)) (/ m 2))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt k) (/ m 2))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ 1 (pow (cbrt k) (/ m 2))) (cbrt a))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (/ 1 (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (* (cbrt a) (cbrt a)) (pow (cbrt k) m)) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (cbrt k) m))) (* (* (cbrt a) (cbrt a)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (* (cbrt a) (cbrt a)) (sqrt (pow (* (cbrt k) (cbrt k)) m))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (* (cbrt a) (cbrt a)) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (* (* (cbrt a) (cbrt a)) (pow (* (cbrt k) (cbrt k)) (/ m 2))) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (* (cbrt a) (cbrt a)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (/ (cbrt a) (/ (/ 1 (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (* (cbrt a) (cbrt a)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (cbrt a) (/ (/ 1 (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (* (cbrt a) (cbrt a)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (/ 1 (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (cbrt a) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt a))) (/ (cbrt a) (/ (/ 1 (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (cbrt a) (/ (/ 1 (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (cbrt a) (cbrt a)) (/ (cbrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (* (cbrt a) (cbrt a)) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (* (cbrt a) (pow (* (cbrt k) (cbrt k)) m)) (/ (sqrt a) (* (cbrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (cbrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (cbrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (sqrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (sqrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ (sqrt a) (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (sqrt a) (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (/ (sqrt a) (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (sqrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (sqrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (/ (sqrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (/ (sqrt a) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (pow (cbrt k) m)) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (* (/ (sqrt a) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (/ (sqrt a) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (sqrt (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (* (/ (sqrt a) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (pow (* (cbrt k) (cbrt k)) (/ m 2))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m))))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (/ (sqrt a) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (pow (cbrt k) m)) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (* (/ (sqrt a) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (/ (sqrt a) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (sqrt (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (* (/ (sqrt a) (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (pow (* (cbrt k) (cbrt k)) (/ m 2))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (/ (sqrt a) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) m)) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (* (/ (sqrt a) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (/ (sqrt a) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (* (/ (sqrt a) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt k) (cbrt k)) (/ m 2))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m))))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (/ (sqrt a) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) m)) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (* (/ (sqrt a) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (/ (sqrt a) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (* (/ (sqrt a) (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt k) (cbrt k)) (/ m 2))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ 1 (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ 1 (pow (cbrt (sqrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ 1 (pow (cbrt (sqrt k)) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ 1 (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ 1 (pow (cbrt 1) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ 1 (pow (cbrt 1) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (pow (cbrt 1) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ 1 (pow (cbrt 1) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ 1 (pow (cbrt 1) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ 1 (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ 1 (pow (sqrt (cbrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ 1 (pow (sqrt (cbrt k)) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ 1 (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (sqrt a) (pow (cbrt k) m)) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (cbrt k) m))) (* (sqrt a) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (sqrt a) (sqrt (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (sqrt a) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (* (sqrt a) (pow (* (cbrt k) (cbrt k)) (/ m 2))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m))))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ 1 (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ 1 (sqrt (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ 1 (sqrt (pow (cbrt k) m)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ 1 (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (sqrt a) (pow (cbrt k) m)) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (cbrt k) m))) (* (sqrt a) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (sqrt a) (sqrt (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (sqrt a) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (* (sqrt a) (pow (* (cbrt k) (cbrt k)) (/ m 2))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ 1 (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ (sqrt a) (/ (/ 1 (pow (cbrt k) (/ m 2))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ 1 (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ 1 (pow (cbrt k) (/ m 2)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ 1 (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (sqrt a) (pow (cbrt k) m)) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (cbrt k) m))) (* (sqrt a) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (sqrt a) (sqrt (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (sqrt a) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (* (sqrt a) (pow (* (cbrt k) (cbrt k)) (/ m 2))) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ (sqrt a) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (* (* (sqrt a) (pow (cbrt k) m)) (pow (cbrt k) m)) (/ (sqrt a) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (* (* (sqrt a) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (* (* (sqrt a) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (* (sqrt a) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)) (/ (sqrt a) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (* (sqrt a) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2))) (sqrt a) (/ (sqrt a) (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (sqrt a) (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (* (sqrt a) (pow (* (cbrt k) (cbrt k)) m)) (/ 1 (* (cbrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (cbrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))))) (/ a (cbrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (sqrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (/ a (sqrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ a (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (cbrt k) m))) (/ 1 (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (/ a (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (cbrt k) m))) (/ a (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (cbrt k) m))) (/ 1 (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (/ a (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (cbrt k) m))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (pow (cbrt k) m))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (cbrt k) m))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (/ 1 (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (pow (cbrt k) m)) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (* (/ 1 (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (/ 1 (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (sqrt (pow (* (cbrt k) (cbrt k)) m))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 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 (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (* (/ 1 (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (pow (* (cbrt k) (cbrt k)) (/ m 2))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m))))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (/ 1 (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (pow (cbrt k) m)) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (* (/ 1 (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (/ 1 (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (sqrt (pow (* (cbrt k) (cbrt k)) m))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 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 (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (* (/ 1 (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (pow (* (cbrt k) (cbrt k)) (/ m 2))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (/ 1 (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) m)) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (* (/ 1 (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (/ 1 (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (* (cbrt k) (cbrt k)) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (* (/ 1 (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt k) (cbrt k)) (/ m 2))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (/ 1 (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) m)) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (cbrt k) m))) (* (/ 1 (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (/ 1 (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (* (cbrt k) (cbrt k)) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (* (/ 1 (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt k) (cbrt k)) (/ m 2))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (pow (cbrt k) m) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (* (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (sqrt (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (pow (cbrt (* (cbrt k) (cbrt k))) m) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (* (pow (* (cbrt k) (cbrt k)) (/ m 2)) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (pow (cbrt k) m) (pow (cbrt (sqrt k)) m)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (* (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))) (pow (cbrt (sqrt k)) m)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (sqrt (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt (sqrt k)) m)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (pow (cbrt (sqrt k)) m) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (* (pow (* (cbrt k) (cbrt k)) (/ m 2)) (pow (cbrt (sqrt k)) m)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (pow (cbrt k) m) (pow (cbrt 1) m)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (cbrt k) m))) (* (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))) (pow (cbrt 1) m)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (sqrt (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt 1) m)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (pow (cbrt 1) m) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (* (pow (* (cbrt k) (cbrt k)) (/ m 2)) (pow (cbrt 1) m)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (pow (cbrt k) m) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (cbrt k) m))) (* (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (sqrt (pow (* (cbrt k) (cbrt k)) m)) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (* (pow (* (cbrt k) (cbrt k)) (/ m 2)) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (pow (cbrt k) m) (pow (sqrt (cbrt k)) m)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (* (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))) (pow (sqrt (cbrt k)) m)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (sqrt (pow (* (cbrt k) (cbrt k)) m)) (pow (sqrt (cbrt k)) m)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (pow (sqrt (cbrt k)) m) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) m))) (* (pow (* (cbrt k) (cbrt k)) (/ m 2)) (pow (sqrt (cbrt k)) m)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (pow (cbrt k) m) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) 1 (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (pow (pow k 2/3) (/ m 2)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (pow (cbrt k) m) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (pow (cbrt k) m))) (* (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (sqrt (pow (* (cbrt k) (cbrt k)) m)) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (* (pow (* (cbrt k) (cbrt k)) (/ m 2)) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (cbrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (pow (cbrt k) m) (sqrt (pow (cbrt k) m))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (* (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))) (sqrt (pow (cbrt k) m))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (sqrt (pow (* (cbrt k) (cbrt k)) m)) (sqrt (pow (cbrt k) m))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (sqrt (pow (cbrt k) m)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) m))) (* (pow (* (cbrt k) (cbrt k)) (/ m 2)) (sqrt (pow (cbrt k) m))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (pow (cbrt k) m) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) 1 (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (pow (pow k 2/3) (/ m 2)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (pow (cbrt k) m) (pow (cbrt k) (/ m 2))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (* (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))) (pow (cbrt k) (/ m 2))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (sqrt (pow (* (cbrt k) (cbrt k)) m)) (pow (cbrt k) (/ m 2))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (pow (cbrt k) (/ m 2)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) m))) (* (pow (* (cbrt k) (cbrt k)) (/ m 2)) (pow (cbrt k) (/ m 2))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (pow (cbrt k) m) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) 1 (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (pow (pow k 2/3) (/ m 2)) (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ 1 (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (/ a (/ (/ 1 (pow (cbrt k) m)) (pow (cbrt k) m))) (/ 1 (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ 1 (pow (cbrt k) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (/ 1 (pow (cbrt k) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ 1 (+ (+ 1.0 (* 10.0 k)) (* k k))) (/ a (/ (/ 1 (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ 1 (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) 1 (/ a (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ 1 (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (* a (pow (* (cbrt k) (cbrt k)) m)) (/ 1 (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (/ (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)) a) (/ a (* (cbrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))) (cbrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m))))) (/ a (sqrt (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ a (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))))) (/ a (/ (* (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (cbrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (cbrt k) m))) (/ a (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)))) (/ a (/ (sqrt (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (cbrt k) m))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (pow (cbrt k) m))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt 1) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (cbrt k) m))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (/ a (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (pow (cbrt k) m)) (* (/ a (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (/ a (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (sqrt (pow (* (cbrt k) (cbrt k)) m))) (/ a (* (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))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (pow (* (cbrt k) (cbrt k)) (/ m 2))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m))))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (/ a (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (pow (cbrt k) m)) (* (/ a (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (/ a (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (sqrt (pow (* (cbrt k) (cbrt k)) m))) (/ a (* (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))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))))) (pow (* (cbrt k) (cbrt k)) (/ m 2))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2)))) (/ a (/ (/ (* (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (cbrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt 1) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (/ a (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) m)) (* (/ a (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (/ a (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (* (cbrt k) (cbrt k)) m))) (/ a (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (/ a (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt k) (cbrt k)) (/ m 2))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* (/ a (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (cbrt k) m)) (* (/ a (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* (/ a (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (sqrt (pow (* (cbrt k) (cbrt k)) m))) (/ a (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (* (/ a (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k)))) (pow (* (cbrt k) (cbrt k)) (/ m 2))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2)))) (/ a (/ (/ (sqrt (+ (+ 1.0 (* 10.0 k)) (* k k))) (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (cbrt k) m))) (/ a (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m))) (/ a (/ (/ 1 (pow (cbrt (* (cbrt k) (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ 1 (pow (cbrt (sqrt k)) m)) (pow (cbrt k) m))) (/ a (/ (/ 1 (pow (cbrt (sqrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ 1 (pow (cbrt (sqrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ 1 (pow (cbrt (sqrt k)) m))) (/ a (/ (/ 1 (pow (cbrt (sqrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ 1 (pow (cbrt 1) m)) (pow (cbrt k) m))) (/ a (/ (/ 1 (pow (cbrt 1) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ 1 (pow (cbrt 1) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ 1 (pow (cbrt 1) m))) (/ a (/ (/ 1 (pow (cbrt 1) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (cbrt k) m))) (/ a (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m))) (/ a (/ (/ 1 (pow (* (cbrt (cbrt k)) (cbrt (cbrt k))) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ 1 (pow (sqrt (cbrt k)) m)) (pow (cbrt k) m))) (/ a (/ (/ 1 (pow (sqrt (cbrt k)) m)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ 1 (pow (sqrt (cbrt k)) m)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ 1 (pow (sqrt (cbrt k)) m))) (/ a (/ (/ 1 (pow (sqrt (cbrt k)) m)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* a (pow (cbrt k) m)) (* a (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* a (sqrt (pow (* (cbrt k) (cbrt k)) m))) a (* a (pow (* (cbrt k) (cbrt k)) (/ m 2))) (/ a (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (cbrt k) m))) (/ a (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m))))) (/ a (/ (/ 1 (* (cbrt (pow (cbrt k) m)) (cbrt (pow (cbrt k) m)))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (/ a (/ (/ 1 (sqrt (pow (cbrt k) m))) (pow (cbrt k) m))) (/ a (/ (/ 1 (sqrt (pow (cbrt k) m))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ 1 (sqrt (pow (cbrt k) m))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ 1 (sqrt (pow (cbrt k) m)))) (/ a (/ (/ 1 (sqrt (pow (cbrt k) m))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* a (pow (cbrt k) m)) (* a (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* a (sqrt (pow (* (cbrt k) (cbrt k)) m))) a (* a (pow (* (cbrt k) (cbrt k)) (/ m 2))) (/ a (/ (/ 1 (pow (cbrt k) (/ m 2))) (pow (cbrt k) m))) (/ a (/ (/ 1 (pow (cbrt k) (/ m 2))) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (/ 1 (pow (cbrt k) (/ m 2))) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (/ 1 (pow (cbrt k) (/ m 2)))) (/ a (/ (/ 1 (pow (cbrt k) (/ m 2))) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) (* a (pow (cbrt k) m)) (* a (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m)))) (* a (sqrt (pow (* (cbrt k) (cbrt k)) m))) a (* a (pow (* (cbrt k) (cbrt k)) (/ m 2))) (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (* (cbrt (pow (* (cbrt k) (cbrt k)) m)) (cbrt (pow (* (cbrt k) (cbrt k)) m))))) (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (sqrt (pow (* (cbrt k) (cbrt k)) m)))) (/ a (+ (+ 1.0 (* 10.0 k)) (* k k))) (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (* (cbrt k) (cbrt k)) (/ m 2)))) a (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (/ (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)) (cbrt a)) (/ (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)) (sqrt a)) (/ (/ (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m)) (pow (* (cbrt k) (cbrt k)) m)) a) (/ a (/ (+ (+ 1.0 (* 10.0 k)) (* k k)) (pow (cbrt k) m))) (expm1 (cbrt k)) (log1p (cbrt k)) (log (pow k 1/3)) (exp (cbrt k)) (cbrt (* (cbrt k) (cbrt k))) (cbrt (cbrt k)) (cbrt (sqrt k)) (cbrt (sqrt k)) (cbrt 1) (pow k 1/3) (* (cbrt (cbrt k)) (cbrt (cbrt k))) (cbrt (cbrt k)) (pow (pow k 1/3) 3) (sqrt (cbrt k)) (sqrt (cbrt k)) (expm1 (cbrt k)) (log1p (cbrt k)) (log (pow k 1/3)) (exp (cbrt k)) (cbrt (* (cbrt k) (cbrt k))) (cbrt (cbrt k)) (cbrt (sqrt k)) (cbrt (sqrt k)) (cbrt 1) (pow k 1/3) (* (cbrt (cbrt k)) (cbrt (cbrt k))) (cbrt (cbrt k)) (pow (pow k 1/3) 3) (sqrt (cbrt k)) (sqrt (cbrt k)) (expm1 (cbrt k)) (log1p (cbrt k)) (log (pow k 1/3)) (exp (cbrt k)) (cbrt (* (cbrt k) (cbrt k))) (cbrt (cbrt k)) (cbrt (sqrt k)) (cbrt (sqrt k)) (cbrt 1) (pow k 1/3) (* (cbrt (cbrt k)) (cbrt (cbrt k))) (cbrt (cbrt k)) (pow (pow k 1/3) 3) (sqrt (cbrt k)) (sqrt (cbrt k)) (fma (* 1.0 a) (* m (log (pow k 2/3))) (- (fma 1.0 a (* 1.0 (* (log (pow k 1/3)) (* a m)))) (* 10.0 (* k a)))) (+ (+ (/ (* (exp (* (log (pow (/ 1 k) -2/3)) m)) (* a (exp (* (log (pow (/ 1 k) -1/3)) m)))) (pow k 2)) (* 99.0 (/ (* (exp (* (log (pow (/ 1 k) -2/3)) m)) (* a (exp (* (log (pow (/ 1 k) -1/3)) m)))) (pow k 4)))) (- (/ (* 10.0 (* (* (pow (pow (/ 1 k) -2/3) m) a) (pow (pow (/ 1 k) -1/3) m))) (pow k 3)))) (+ (fma 99.0 (/ (* (exp (* (log (* (pow (* -1 k) 1/3) (cbrt -1))) m)) (* a (exp (* (log (* (pow (pow k 2) 1/3) (pow (cbrt -1) 2))) m)))) (pow k 4)) (/ (* (exp (* (log (* (pow (* -1 k) 1/3) (cbrt -1))) m)) (* a (exp (* (log (* (pow (pow k 2) 1/3) (pow (cbrt -1) 2))) m)))) (pow k 2))) (- (/ (* 10.0 (* (* (pow (* (pow (* -1 k) 1/3) (cbrt -1)) m) a) (pow (* (pow (pow k 2) 1/3) (pow (cbrt -1) 2)) m))) (pow k 3)))) (pow k 1/3) (pow (/ 1 k) -1/3) (* (pow (* -1 k) 1/3) (cbrt -1)) (pow k 1/3) (pow (/ 1 k) -1/3) (* (pow (* -1 k) 1/3) (cbrt -1)) (pow k 1/3) (pow (/ 1 k) -1/3) (* (pow (* -1 k) 1/3) (cbrt -1)) 5.137 * * * [progress]: adding candidates to table 8.615 * [progress]: [Phase 3 of 3] Extracting. 8.615 * * [regime]: Finding splitpoints for: (# # # #) 8.617 * * * [regime-changes]: Trying 3 branch expressions: (m k a) 8.617 * * * * [regimes]: Trying to branch on m from (# # # #) 8.642 * * * * [regimes]: Trying to branch on k from (# # # #) 8.675 * * * * [regimes]: Trying to branch on a from (# # # #) 8.698 * * * [regime]: Found split indices: #