| 108× | rewrite-expression-head |
316 calls:
| 23.1s | (+ (+ (* (* x x) (- (- (- (* 11.0 (* (* x y) (* x y))) (pow y 6.0)) (* 121.0 (pow y 4.0))) 2.0)) (* (pow y 6.0) 333.75)) (+ (* (pow y 8.0) 5.5) (/ x (* y 2.0)))) |
| 22.8s | (+ (+ (* (* x x) (- (- (- (* 11.0 (* (* x y) (* x y))) (pow y 6.0)) (* 121.0 (pow y 4.0))) 2.0)) (* (pow y 6.0) 333.75)) (+ (* (pow y 8.0) 5.5) (/ x (* y 2.0)))) |
| 2.7s | (* (* w r) (* (/ (* (cbrt (- 3.0 (* v 2.0))) (cbrt (- 3.0 (* v 2.0)))) (* (cbrt (/ (- 1.0 v) 0.125)) (cbrt (/ (- 1.0 v) 0.125)))) (* (* (/ (cbrt (- 3.0 (* v 2.0))) (cbrt (/ (- 1.0 v) 0.125))) w) r))) |
| 2.7s | (+ (+ (* 333.75 (pow 33096.0 6.0)) (* (* 77617.0 77617.0) (+ (+ (+ (* (* 11.0 (* 77617.0 77617.0)) (* 33096.0 33096.0)) (- (pow 33096.0 6.0))) (* -121.0 (pow 33096.0 4.0))) -2.0))) (* 5.5 (pow 33096.0 8.0))) |
| 2.6s | (/ (log (exp (- (pow (+ (/ i n) 1.0) n) 1.0))) (/ i n)) |
| 5500× | times-frac |
| 4181× | *-un-lft-identity |
| 3970× | add-sqr-sqrt |
| 3046× | add-cube-cbrt |
| 2160× | add-exp-log |
| 1746× | add-cbrt-cube |
| 1172× | pow1 |
| 980× | prod-exp |
| 948× | cbrt-unprod |
| 866× | add-log-exp |
| 769× | cbrt-prod |
| 743× | associate-*l* |
| 698× | associate-*r* |
| 581× | associate-*r/ |
| 479× | frac-times |
| 475× | flip3-- flip-- |
| 471× | cbrt-div |
| 420× | flip-+ flip3-+ |
| 402× | distribute-lft-out |
| 397× | div-exp |
| 382× | cbrt-undiv |
| 349× | difference-of-squares |
| 316× | insert-posit16 |
| 310× | pow-prod-down |
| 297× | div-inv |
| 293× | distribute-rgt-neg-in |
| 290× | associate-*l/ |
| 283× | distribute-lft-neg-in |
| 281× | associate-/l* |
| 272× | frac-add |
| 234× | associate-/r* |
| 232× | sum-log sqrt-prod |
| 194× | distribute-lft-out-- |
| 182× | associate-/r/ |
| 168× | exp-prod |
| 165× | frac-sub |
| 158× | log-pow |
| 149× | pow-prod-up |
| 126× | swap-sqr |
| 116× | sub-neg |
| 111× | unswap-sqr |
| 100× | unpow-prod-down |
| 95× | diff-log pow-sqr |
| 89× | associate-+r+ |
| 81× | sqrt-div neg-mul-1 |
| 77× | *-commutative |
| 75× | pow-plus |
| 74× | exp-neg |
| 71× | sqr-pow associate-/l/ |
| 67× | neg-sub0 |
| 66× | distribute-rgt-in distribute-lft-in |
| 63× | log-prod |
| 62× | +-commutative |
| 59× | exp-diff |
| 57× | sqrt-pow1 |
| 56× | pow2 |
| 46× | frac-2neg clear-num |
| 37× | pow1/2 |
| 36× | cube-unmult |
| 34× | associate-+l+ pow1/3 |
| 23× | div-sub |
| 21× | un-div-inv |
| 20× | associate--l+ associate--r- |
| 19× | log-div |
| 18× | rem-sqrt-square |
| 17× | sum-cubes |
| 14× | pow3 associate--r+ |
| 13× | rem-log-exp |
| 12× | pow-exp pow-to-exp |
| 11× | 1-exp rec-exp |
| 9× | pow-unpow |
| 8× | distribute-frac-neg |
| 7× | neg-log associate--l- distribute-rgt-out-- |
| 5× | associate-+r- difference-cubes rem-exp-log |
| 4× | pow-flip remove-posit16 cube-prod exp-sum inv-pow exp-to-pow rem-cbrt-cube |
| 3× | pow-pow distribute-neg-frac associate-+l- distribute-rgt-out |
| 2× | distribute-lft1-in sub-div distribute-lft-neg-out |
| 1× | distribute-rgt-neg-out unpow3 sqrt-unprod rem-square-sqrt cube-mult unsub-neg |
| 72× | intervals |
| 31.5s | 276753× | body | 80 | valid |
| 10.9s | 13550× | body | 1280 | valid |
| 10.1s | 25188× | body | 160 | valid |
| 5.5s | 9451× | body | 640 | valid |
| 4.2s | 3894× | body | 2560 | valid |
| 3.9s | 100571× | pre | 80 | true |
| 3.6s | 2170× | body | 10240 | exit |
| 3.0s | 6828× | body | 320 | valid |
| 2.2s | 19551× | body | 80 | nan |
| 216.0ms | 264× | body | 5120 | valid |
| 4.0ms | 100× | pre | 80 | false |
316 calls:
| 1.3s | (+ (+ (* (* x x) (- (- (- (* 11.0 (* (* x y) (* x y))) (pow y 6.0)) (* 121.0 (pow y 4.0))) 2.0)) (* (pow y 6.0) 333.75)) (+ (* (pow y 8.0) 5.5) (/ x (* y 2.0)))) |
| 1.3s | (+ (+ (* (* x x) (- (- (- (* 11.0 (* (* x y) (* x y))) (pow y 6.0)) (* 121.0 (pow y 4.0))) 2.0)) (* (pow y 6.0) 333.75)) (+ (* (pow y 8.0) 5.5) (/ x (* y 2.0)))) |
| 1.1s | (- (* 9.0 (pow x 4.0)) (pow y 4.0)) |
| 981.0ms | (- (* 9.0 (pow x 4.0)) (pow y 4.0)) |
| 966.0ms | (- (* 9.0 (pow x 4.0)) (* (* y y) (* y y))) |
Total 34.3b remaining (8.3%)
Threshold costs 3.8b (0.9%)
| 10.6b | 50.7% | Compound Interest |
| 4.5b | 77.5% | Kahan p9 Example |
| 4.1b | 85.9% | The quadratic formula (r1) |
| 3.4b | 0% | Complex division, real part |
| 3.2b | -1.5% | Complex division, imag part |