3034 calls:
| 623.0ms | (sqrt (* (* (* 2 n) U) (- (* (- (* t t) (* (* 2 (/ (* l l) Om)) (* 2 (/ (* l l) Om)))) (+ (* U U) (+ (* U* U*) (* U U*)))) (* (+ t (* 2 (/ (* l l) Om))) (* (* n (pow (/ l Om) 2)) (- (pow U 3) (pow U* 3))))))) |
| 586.0ms | (sqrt (* (* (* 2 n) U) (- (- t (* 2 (/ (* l l) Om))) (* (* n (pow (/ l Om) 2)) (- U U*))))) |
| 569.0ms | (* (* (* 2 n) U) (fma (- (* (pow (/ (cbrt l) (sqrt Om)) 2) (- U U*))) (* n (pow (/ (* (cbrt l) (cbrt l)) (sqrt Om)) 2)) (* (* (pow (/ (cbrt l) (sqrt Om)) 2) (- U U*)) (* n (pow (/ (* (cbrt l) (cbrt l)) (sqrt Om)) 2))))) |
| 551.0ms | (* (fma (- (* (sqrt (* n (pow (/ l Om) 2))) (- U U*))) (sqrt (* n (pow (/ l Om) 2))) (* (* (sqrt (* n (pow (/ l Om) 2))) (- U U*)) (sqrt (* n (pow (/ l Om) 2))))) (* (* 2 n) U)) |
| 550.0ms | (* (fma (- (* (sqrt (* n (pow (/ l Om) 2))) (- U U*))) (sqrt (* n (pow (/ l Om) 2))) (* (* (sqrt (* n (pow (/ l Om) 2))) (- U U*)) (sqrt (* n (pow (/ l Om) 2))))) (* (* 2 n) U)) |
| 12× | intervals |
| 51.6s | 32527× | body | 10240 | exit |
| 8.3s | 3335× | body | 2560 | valid |
| 5.1s | 37250× | body | 80 | valid |
| 5.0s | 37076× | body | 80 | nan |
| 5.0s | 4987× | body | 1280 | valid |
| 1.9s | 2947× | body | 640 | valid |
| 705.0ms | 1506× | body | 320 | valid |
| 406.0ms | 8256× | pre | 80 | true |
| 264.0ms | 752× | body | 160 | valid |
| 80.0ms | 25× | body | 5120 | valid |
| 28.0ms | 11× | body | 5120 | nan |
| 10.0ms | 6× | body | 2560 | nan |
| 8.0ms | 9× | body | 1280 | nan |
| 5.0ms | 12× | body | 320 | nan |
| 5.0ms | 8× | body | 640 | nan |
| 2.0ms | 8× | body | 160 | nan |
53 calls:
| 4.2s | (sqrt (* (* (cbrt (* (* n (sqrt 2)) U)) (cbrt (sqrt 2))) (- (fma (/ (* l l) Om) -2 t) (* (* (- U U*) (* n (/ l Om))) (/ l Om))))) |
| 3.7s | (sqrt (* (* (cbrt (sqrt 2)) (cbrt (* (* (sqrt 2) n) U))) (- (- t (* 2 (/ (* l l) Om))) (* (* n (pow (/ l Om) 2)) (- U U*))))) |
| 3.2s | (sqrt (* (cbrt (* (* 2 n) U)) (- (- t (* 2 (/ (* l l) Om))) (* (* n (pow (/ l Om) 2)) (- U U*))))) |
| 1.7s | (sqrt (* (* (* 2 n) U) (- (- t (* 2 (/ (* l l) Om))) (* (* n (pow (/ l Om) 2)) (- U U*))))) |
| 578.0ms | (* (* (* 2 n) U) (- (- t (* 2 (/ (* l l) Om))) (* (* n (pow (/ l Om) 2)) (- U U*)))) |
| 19× | rewrite-expression-head |
53 calls:
| 2.3s | (sqrt (* (* (* 2 n) U) (- (- t (* 2 (/ (* l l) Om))) (* (* n (pow (/ l Om) 2)) (- U U*))))) |
| 1.5s | (sqrt (* (* (cbrt (sqrt 2)) (cbrt (* (* (sqrt 2) n) U))) (- (- t (* 2 (/ (* l l) Om))) (* (* n (pow (/ l Om) 2)) (- U U*))))) |
| 1.4s | (* (* (* 2 n) U) (- (- t (* 2 (/ (* l l) Om))) (* (* n (pow (/ l Om) 2)) (- U U*)))) |
| 1.4s | (sqrt (* (cbrt (* (* 2 n) U)) (- (- t (* 2 (/ (* l l) Om))) (* (* n (pow (/ l Om) 2)) (- U U*))))) |
| 1.3s | (sqrt (* (* (cbrt (* (* n (sqrt 2)) U)) (cbrt (sqrt 2))) (- (fma (/ (* l l) Om) -2 t) (* (* (- U U*) (* n (/ l Om))) (/ l Om))))) |
| 4938× | add-sqr-sqrt |
| 1610× | *-un-lft-identity |
| 1572× | associate-*l* |
| 1545× | unswap-sqr |
| 1524× | prod-diff |
| 1260× | times-frac |
| 1200× | associate-*r* |
| 1053× | add-cube-cbrt |
| 768× | distribute-lft-in distribute-rgt-in |
| 732× | difference-of-squares |
| 433× | unpow-prod-down |
| 410× | sqrt-prod |
| 402× | cbrt-prod |
| 382× | associate--l+ |
| 290× | distribute-lft-out-- |
| 226× | *-commutative |
| 225× | swap-sqr |
| 137× | pow1 |
| 109× | add-exp-log |
| 97× | add-cbrt-cube |
| 79× | unpow2 sqr-pow |
| 65× | associate-/l* |
| 55× | add-log-exp |
| 53× | expm1-log1p-u insert-posit16 log1p-expm1-u |
| 50× | exp-prod |
| 46× | associate-*r/ |
| 43× | rem-sqrt-square |
| 36× | div-inv |
| 30× | pow-prod-down |
| 28× | sqrt-pow1 sqrt-div |
| 24× | flip3-- flip-- |
| 23× | prod-exp |
| 20× | pow1/2 log-pow |
| 17× | cbrt-unprod associate-/r* |
| 16× | frac-sub |
| 14× | sinh-def |
| 12× | log-prod |
| 10× | div-exp pow-prod-up |
| 9× | cbrt-undiv |
| 6× | pow1/3 sub-neg pow-sqr |
| 5× | rem-log-exp frac-2neg clear-num |
| 4× | fma-udef |
| 3× | rem-exp-log exp-sum acos-asin |
| 2× | associate-/r/ frac-times associate-/l/ rem-square-sqrt pow2 pow-plus sqrt-unprod associate-*l/ pow-exp |
| 1× | div-sub pow-to-exp |
Total 11.0b remaining (6.1%)
| 10.7b | 18.8% | Toniolo and Linder, Equation (13) |
| 0.2b | 0% | Random Jason Timeout Test 004 |
| 0.1b | 0% | Random Jason Timeout Test 012 |
| 0.0b | 0% | Random Jason Timeout Test 002 |
| 0.0b | 0% | Random Jason Timeout Test 014 |