Herbie run
| Date: | Sunday, April 27th, 2025 |
|---|---|
| Commit: | 1a213e3e on autofix-26-1 |
| Seed: | 2025117 |
| Parameters: | 256 points for 4 iterations |
| Flags: | reduce:regimesreduce:binary-searchreduce:branch-expressionssetup:searchrules:arithmeticrules:polynomialsrules:fractionsrules:exponentsrules:trigonometryrules:hyperbolicrules:numericsrules:specialrules:boolsrules:branchesgenerate:rrgenerate:taylorgenerate:proofs default |
| Memory: | 534 392.8 MB |
Time bar (total: 8.8min)
| 2.0min | 17 759× | 3 | exit |
| 39.6s | 268 659× | 0 | valid |
| 5.6s | 28 741× | 1 | valid |
| 1.1s | 11 218× | 0 | invalid |
| 712.0ms | 1 615× | 1 | exit |
| 567.0ms | 2 491× | 2 | valid |
| 154.0ms | 758× | 1 | invalid |
| 62.0ms | 4× | 4 | exit |
| 48.0ms | 4× | 5 | exit |
| 1.0ms | 4× | 3 | valid |
ival-exp: 22.2s (14.6% of total)ival-mult!: 21.6s (14.2% of total)adjust: 20.4s (13.4% of total)ival-pow2: 19.5s (12.8% of total)ival-log: 19.0s (12.5% of total)ival-div!: 9.1s (6% of total)ival-sqrt: 7.4s (4.9% of total)ival-add!: 7.3s (4.8% of total)ival-sub!: 6.8s (4.5% of total)ival-neg: 5.5s (3.6% of total)ival-fmax: 2.6s (1.7% of total)ival-fabs: 1.6s (1% of total)ival-floor: 1.5s (1% of total)ival-fmin: 1.5s (1% of total)ival-sin: 1.3s (0.9% of total)ival-cos: 860.0ms (0.6% of total)ival-sinu: 628.0ms (0.4% of total)ival-cosu: 604.0ms (0.4% of total)ival-<=: 577.0ms (0.4% of total)ival-expm1: 574.0ms (0.4% of total)ival-and: 304.0ms (0.2% of total)ival-tan: 296.0ms (0.2% of total)ival-if: 276.0ms (0.2% of total)ival-log2: 229.0ms (0.2% of total)ival-log1p: 183.0ms (0.1% of total)ival-asin: 114.0ms (0.1% of total)ival-sinh: 82.0ms (0.1% of total)ival-atan: 81.0ms (0.1% of total)ival->=: 62.0ms (0% of total)ival->: 51.0ms (0% of total)ival-assert: 32.0ms (0% of total)ival-<: 28.0ms (0% of total)const: 4.0ms (0% of total)ival-pi: 0.0ms (0% of total)1497 calls:
| Time | Variable | Point | Expression | |
|---|---|---|---|---|
| 1.9s | sinTheta_O | @ | -inf | ((asin (/ h (sqrt (- (* eta eta) (/ (* sinTheta_O sinTheta_O) (sqrt (- 1 (* sinTheta_O sinTheta_O)))))))) (/ h (sqrt (- (* eta eta) (/ (* sinTheta_O sinTheta_O) (sqrt (- 1 (* sinTheta_O sinTheta_O))))))) (* (sqrt (/ 1 (- (* eta eta) (* (sqrt (/ 1 (- 1 (* sinTheta_O sinTheta_O)))) (* sinTheta_O sinTheta_O))))) h) (sqrt (/ 1 (- (* eta eta) (* (sqrt (/ 1 (- 1 (* sinTheta_O sinTheta_O)))) (* sinTheta_O sinTheta_O))))) (/ 1 (- (* eta eta) (* (sqrt (/ 1 (- 1 (* sinTheta_O sinTheta_O)))) (* sinTheta_O sinTheta_O)))) 1 (- (* eta eta) (* (sqrt (/ 1 (- 1 (* sinTheta_O sinTheta_O)))) (* sinTheta_O sinTheta_O))) (* eta eta) eta (* (sqrt (/ 1 (- 1 (* sinTheta_O sinTheta_O)))) (* sinTheta_O sinTheta_O)) (sqrt (/ 1 (- 1 (* sinTheta_O sinTheta_O)))) (/ 1 (- 1 (* sinTheta_O sinTheta_O))) (- 1 (* sinTheta_O sinTheta_O)) (* sinTheta_O sinTheta_O) sinTheta_O h (asin (/ h (sqrt (- (* eta eta) (/ (* sinTheta_O sinTheta_O) (sqrt (- 1 (* sinTheta_O sinTheta_O)))))))) (/ h (sqrt (- (* eta eta) (/ (* sinTheta_O sinTheta_O) (sqrt (- 1 (* sinTheta_O sinTheta_O))))))) (sqrt (- (* eta eta) (/ (* sinTheta_O sinTheta_O) (sqrt (- 1 (* sinTheta_O sinTheta_O)))))) (+ (* (/ (* sinTheta_O sinTheta_O) eta) -1/2) eta) (/ (+ (* (* sinTheta_O sinTheta_O) -1/2) (* eta eta)) eta) (+ (* (* sinTheta_O sinTheta_O) -1/2) (* eta eta)) (- (/ (PI) 2) (acos (/ h (sqrt (- (* eta eta) (/ (* sinTheta_O sinTheta_O) (sqrt (- 1 (* sinTheta_O sinTheta_O))))))))) (/ (PI) 2) (PI) 2 (acos (/ h (sqrt (- (* eta eta) (/ (* sinTheta_O sinTheta_O) (sqrt (- 1 (* sinTheta_O sinTheta_O)))))))) (/ h (sqrt (- (* eta eta) (/ (* sinTheta_O sinTheta_O) (sqrt (- 1 (* sinTheta_O sinTheta_O))))))) (sqrt (- (* eta eta) (/ (* sinTheta_O sinTheta_O) (sqrt (- 1 (* sinTheta_O sinTheta_O)))))) (- (* eta eta) (/ (* sinTheta_O sinTheta_O) (sqrt (- 1 (* sinTheta_O sinTheta_O))))) (/ (* sinTheta_O sinTheta_O) (sqrt (- 1 (* sinTheta_O sinTheta_O)))) (* (* (+ (* (* sinTheta_O sinTheta_O) 1/2) 1) sinTheta_O) sinTheta_O) (* (+ (* (* sinTheta_O sinTheta_O) 1/2) 1) sinTheta_O) (+ (* (* sinTheta_O sinTheta_O) 1/2) 1) 1/2) |
| 758.0ms | s | @ | -inf | ((* (* 3 s) (log (/ 1 (/ (- 1 (* (/ (* (- u 1/4) (- u 1/4)) 9/16) (/ (- u 1/4) 3/4))) (+ 1 (+ (/ (* (- u 1/4) (- u 1/4)) 9/16) (/ (* 2 (- u 1/4)) 3/2))))))) (* (* (log (+ 1 (* -4/3 (- u 1/4)))) s) -3) (* (log (+ 1 (* -4/3 (- u 1/4)))) s) (log (+ 1 (* -4/3 (- u 1/4)))) (* -4/3 (- u 1/4)) -4/3 (- u 1/4) u 1/4 s -3 (* (* 3 s) (log (/ 1 (- 1 (/ (- u 1/4) 3/4))))) (* (* (log 3/4) 3) s) (* (log 3/4) 3) (log 3/4) 3/4 3 (* (* 3 s) (log (/ 1 (/ (- 1 (* (/ (* (- u 1/4) (- u 1/4)) 9/16) (/ (- u 1/4) 3/4))) (+ 1 (+ (/ (* (- u 1/4) (- u 1/4)) 9/16) (/ (* 2 (- u 1/4)) 3/2))))))) (* (* (log (- 1 (* 4/3 (- u 1/4)))) s) -3) (* (log (- 1 (* 4/3 (- u 1/4)))) s) (log (- 1 (* 4/3 (- u 1/4)))) (- 1 (* 4/3 (- u 1/4))) (+ (* -4/3 u) 4/3) 4/3 (* (* s 3) (neg (log (/ (- 3/2 (* 2 (- u 1/4))) 3/2)))) (* s 3) (neg (log (/ (- 3/2 (* 2 (- u 1/4))) 3/2))) (log (/ (- 3/2 (* 2 (- u 1/4))) 3/2)) (/ (- 3/2 (* 2 (- u 1/4))) 3/2) (- 3/2 (* 2 (- u 1/4))) (+ (* -2 u) 2) -2 2 3/2 (* (* 3 s) (log (/ 1 (/ (- 1 (* (/ (* (- u 1/4) (- u 1/4)) 9/16) (/ (- u 1/4) 3/4))) (+ 1 (+ (/ (* (- u 1/4) (- u 1/4)) 9/16) (/ (* 2 (- u 1/4)) 3/2))))))) (* (log (pow (- 1 (* 4/3 (- u 1/4))) s)) -3) (log (pow (- 1 (* 4/3 (- u 1/4))) s)) (pow (- 1 (* 4/3 (- u 1/4))) s) (- 1 (* 4/3 (- u 1/4))) 1 (* 4/3 (- u 1/4))) |
| 683.0ms | s | @ | inf | ((* s (log (/ 1 (- 1 (* 4 u))))) (* (+ (* (+ (* (+ (* 64 (* u s)) (* 64/3 s)) u) (* 8 s)) u) (* 4 s)) u) (+ (* (+ (* (+ (* 64 (* u s)) (* 64/3 s)) u) (* 8 s)) u) (* 4 s)) (+ (* (+ (* 64 (* u s)) (* 64/3 s)) u) (* 8 s)) (+ (* 64 (* u s)) (* 64/3 s)) 64 (* u s) u s (* 64/3 s) 64/3 (* 8 s) 8 (* 4 s) 4 (* s (log (/ 1 (- 1 (* 4 u))))) (log (/ 1 (- 1 (* 4 u)))) (* u 4) (* (neg (log (+ (* -4 u) 1))) s) (neg (log (+ (* -4 u) 1))) (log (+ (* -4 u) 1)) (+ (* -4 u) 1) -4 1 (* s (log (/ 1 (- 1 (* 4 u))))) (log (/ 1 (- 1 (* 4 u)))) (* (+ (* (+ (* (+ (* 64 u) 64/3) u) 8) u) 4) u) (+ (* (+ (* (+ (* 64 u) 64/3) u) 8) u) 4) (+ (* (+ (* 64 u) 64/3) u) 8) (+ (* 64 u) 64/3) (log (pow (+ (* -4 u) 1) (* -1 s))) (pow (+ (* -4 u) 1) (* -1 s)) (* -1 s) -1) |
| 261.0ms | dY.w | @ | inf | ((log2 (exp (* (log (fmax (+ (+ (* (* (floor w) dX.u) (* (floor w) dX.u)) (* (* (floor h) dX.v) (* (floor h) dX.v))) (* (* (floor d) dX.w) (* (floor d) dX.w))) (+ (* (* (* (floor d) (floor d)) dY.w) dY.w) (+ (* (* (* (floor h) (floor h)) dY.v) dY.v) (* (* (* dY.u (floor w)) dY.u) (floor w)))))) 1/2))) (exp (* (log (fmax (+ (+ (* (* (floor w) dX.u) (* (floor w) dX.u)) (* (* (floor h) dX.v) (* (floor h) dX.v))) (* (* (floor d) dX.w) (* (floor d) dX.w))) (+ (* (* (* (floor d) (floor d)) dY.w) dY.w) (+ (* (* (* (floor h) (floor h)) dY.v) dY.v) (* (* (* dY.u (floor w)) dY.u) (floor w)))))) 1/2)) (* (log (fmax (+ (+ (* (* (floor w) dX.u) (* (floor w) dX.u)) (* (* (floor h) dX.v) (* (floor h) dX.v))) (* (* (floor d) dX.w) (* (floor d) dX.w))) (+ (* (* (* (floor d) (floor d)) dY.w) dY.w) (+ (* (* (* (floor h) (floor h)) dY.v) dY.v) (* (* (* dY.u (floor w)) dY.u) (floor w)))))) 1/2) (log (fmax (+ (+ (* (* (floor w) dX.u) (* (floor w) dX.u)) (* (* (floor h) dX.v) (* (floor h) dX.v))) (* (* (floor d) dX.w) (* (floor d) dX.w))) (+ (* (* (* (floor d) (floor d)) dY.w) dY.w) (+ (* (* (* (floor h) (floor h)) dY.v) dY.v) (* (* (* dY.u (floor w)) dY.u) (floor w)))))) (fmax (+ (+ (* (* (floor w) dX.u) (* (floor w) dX.u)) (* (* (floor h) dX.v) (* (floor h) dX.v))) (* (* (floor d) dX.w) (* (floor d) dX.w))) (+ (* (* (* (floor d) (floor d)) dY.w) dY.w) (+ (* (* (* (floor h) (floor h)) dY.v) dY.v) (* (* (* dY.u (floor w)) dY.u) (floor w))))) (+ (+ (* (* (floor w) dX.u) (* (floor w) dX.u)) (* (* (floor h) dX.v) (* (floor h) dX.v))) (* (* (floor d) dX.w) (* (floor d) dX.w))) (+ (* (* (* dX.v (floor h)) dX.v) (floor h)) (* (* (* dX.w (floor d)) dX.w) (floor d))) (* (* dX.v (floor h)) dX.v) (* dX.v (floor h)) dX.v (floor h) h (* (* (* dX.w (floor d)) dX.w) (floor d)) (* (* dX.w (floor d)) dX.w) (* dX.w (floor d)) dX.w (floor d) d (+ (* (* (* (floor d) (floor d)) dY.w) dY.w) (+ (* (* (* (floor h) (floor h)) dY.v) dY.v) (* (* (* dY.u (floor w)) dY.u) (floor w)))) (* (* (floor d) (floor d)) dY.w) (* (floor d) (floor d)) dY.w (+ (* (* (* (floor h) (floor h)) dY.v) dY.v) (* (* (* dY.u (floor w)) dY.u) (floor w))) (* (* (floor h) (floor h)) dY.v) (* (floor h) (floor h)) dY.v (* (* (* dY.u (floor w)) dY.u) (floor w)) (* (* dY.u (floor w)) dY.u) (* dY.u (floor w)) dY.u (floor w) w 1/2 (log2 (sqrt (fmax (+ (+ (* (* (floor w) dX.u) (* (floor w) dX.u)) (* (* (floor h) dX.v) (* (floor h) dX.v))) (* (* (floor d) dX.w) (* (floor d) dX.w))) (+ (+ (* (* (floor w) dY.u) (* (floor w) dY.u)) (* (* (floor h) dY.v) (* (floor h) dY.v))) (* (* (floor d) dY.w) (* (floor d) dY.w)))))) (sqrt (fmax (+ (+ (* (* (floor w) dX.u) (* (floor w) dX.u)) (* (* (floor h) dX.v) (* (floor h) dX.v))) (* (* (floor d) dX.w) (* (floor d) dX.w))) (+ (+ (* (* (floor w) dY.u) (* (floor w) dY.u)) (* (* (floor h) dY.v) (* (floor h) dY.v))) (* (* (floor d) dY.w) (* (floor d) dY.w))))) (fmax (+ (+ (* (* (floor w) dX.u) (* (floor w) dX.u)) (* (* (floor h) dX.v) (* (floor h) dX.v))) (* (* (floor d) dX.w) (* (floor d) dX.w))) (+ (+ (* (* (floor w) dY.u) (* (floor w) dY.u)) (* (* (floor h) dY.v) (* (floor h) dY.v))) (* (* (floor d) dY.w) (* (floor d) dY.w)))) (+ (+ (* (* (floor w) dX.u) (* (floor w) dX.u)) (* (* (floor h) dX.v) (* (floor h) dX.v))) (* (* (floor d) dX.w) (* (floor d) dX.w))) (* (* (floor d) (floor d)) (* dX.w dX.w)) (* dX.w dX.w) (+ (+ (* (* (floor w) dY.u) (* (floor w) dY.u)) (* (* (floor h) dY.v) (* (floor h) dY.v))) (* (* (floor d) dY.w) (* (floor d) dY.w))) (log2 (sqrt (fmax (+ (+ (* (* (floor w) dX.u) (* (floor w) dX.u)) (* (* (floor h) dX.v) (* (floor h) dX.v))) (* (* (floor d) dX.w) (* (floor d) dX.w))) (+ (+ (* (* (floor w) dY.u) (* (floor w) dY.u)) (* (* (floor h) dY.v) (* (floor h) dY.v))) (* (* (floor d) dY.w) (* (floor d) dY.w)))))) (sqrt (fmax (+ (+ (* (* (floor w) dX.u) (* (floor w) dX.u)) (* (* (floor h) dX.v) (* (floor h) dX.v))) (* (* (floor d) dX.w) (* (floor d) dX.w))) (+ (+ (* (* (floor w) dY.u) (* (floor w) dY.u)) (* (* (floor h) dY.v) (* (floor h) dY.v))) (* (* (floor d) dY.w) (* (floor d) dY.w))))) (fmax (+ (+ (* (* (floor w) dX.u) (* (floor w) dX.u)) (* (* (floor h) dX.v) (* (floor h) dX.v))) (* (* (floor d) dX.w) (* (floor d) dX.w))) (+ (+ (* (* (floor w) dY.u) (* (floor w) dY.u)) (* (* (floor h) dY.v) (* (floor h) dY.v))) (* (* (floor d) dY.w) (* (floor d) dY.w)))) (+ (+ (* (* (floor w) dX.u) (* (floor w) dX.u)) (* (* (floor h) dX.v) (* (floor h) dX.v))) (* (* (floor d) dX.w) (* (floor d) dX.w))) (+ (* (* (floor d) (floor d)) (* dX.w dX.w)) (* (* (floor h) (floor h)) (* dX.v dX.v))) (* (* (floor h) (floor h)) (* dX.v dX.v)) (* dX.v dX.v) (+ (+ (* (* (floor w) dY.u) (* (floor w) dY.u)) (* (* (floor h) dY.v) (* (floor h) dY.v))) (* (* (floor d) dY.w) (* (floor d) dY.w))) (* (* (* dY.w (floor d)) dY.w) (floor d)) (* (* dY.w (floor d)) dY.w) (* dY.w (floor d)) (log2 (sqrt (fmax (+ (+ (* (* (floor w) dX.u) (* (floor w) dX.u)) (* (* (floor h) dX.v) (* (floor h) dX.v))) (* (* (floor d) dX.w) (* (floor d) dX.w))) (+ (+ (* (* (floor w) dY.u) (* (floor w) dY.u)) (* (* (floor h) dY.v) (* (floor h) dY.v))) (* (* (floor d) dY.w) (* (floor d) dY.w)))))) (sqrt (fmax (+ (+ (* (* (floor w) dX.u) (* (floor w) dX.u)) (* (* (floor h) dX.v) (* (floor h) dX.v))) (* (* (floor d) dX.w) (* (floor d) dX.w))) (+ (+ (* (* (floor w) dY.u) (* (floor w) dY.u)) (* (* (floor h) dY.v) (* (floor h) dY.v))) (* (* (floor d) dY.w) (* (floor d) dY.w))))) (fmax (+ (+ (* (* (floor w) dX.u) (* (floor w) dX.u)) (* (* (floor h) dX.v) (* (floor h) dX.v))) (* (* (floor d) dX.w) (* (floor d) dX.w))) (+ (+ (* (* (floor w) dY.u) (* (floor w) dY.u)) (* (* (floor h) dY.v) (* (floor h) dY.v))) (* (* (floor d) dY.w) (* (floor d) dY.w)))) (+ (+ (* (* (floor w) dX.u) (* (floor w) dX.u)) (* (* (floor h) dX.v) (* (floor h) dX.v))) (* (* (floor d) dX.w) (* (floor d) dX.w))) (+ (* (* (floor w) dX.u) (* (floor w) dX.u)) (* (* (floor h) dX.v) (* (floor h) dX.v))) (* (* (* dX.u (floor w)) dX.u) (floor w)) (* (* dX.u (floor w)) dX.u) (* dX.u (floor w)) dX.u (* (* (floor d) dX.w) (* (floor d) dX.w)) (* (floor d) dX.w) (+ (+ (* (* (floor w) dY.u) (* (floor w) dY.u)) (* (* (floor h) dY.v) (* (floor h) dY.v))) (* (* (floor d) dY.w) (* (floor d) dY.w))) (* (* dY.v dY.v) (* (floor h) (floor h))) (* dY.v dY.v) (log2 (sqrt (fmax (+ (+ (* (* (floor w) dX.u) (* (floor w) dX.u)) (* (* (floor h) dX.v) (* (floor h) dX.v))) (* (* (floor d) dX.w) (* (floor d) dX.w))) (+ (+ (exp (* (log (* dY.u (floor w))) 2)) (* (* (floor h) dY.v) (* (floor h) dY.v))) (* (* (floor d) dY.w) (* (floor d) dY.w)))))) (sqrt (fmax (+ (+ (* (* (floor w) dX.u) (* (floor w) dX.u)) (* (* (floor h) dX.v) (* (floor h) dX.v))) (* (* (floor d) dX.w) (* (floor d) dX.w))) (+ (+ (exp (* (log (* dY.u (floor w))) 2)) (* (* (floor h) dY.v) (* (floor h) dY.v))) (* (* (floor d) dY.w) (* (floor d) dY.w))))) (fmax (+ (+ (* (* (floor w) dX.u) (* (floor w) dX.u)) (* (* (floor h) dX.v) (* (floor h) dX.v))) (* (* (floor d) dX.w) (* (floor d) dX.w))) (+ (+ (exp (* (log (* dY.u (floor w))) 2)) (* (* (floor h) dY.v) (* (floor h) dY.v))) (* (* (floor d) dY.w) (* (floor d) dY.w)))) (+ (+ (exp (* (log (* dY.u (floor w))) 2)) (* (* (floor h) dY.v) (* (floor h) dY.v))) (* (* (floor d) dY.w) (* (floor d) dY.w))) (+ (exp (* (log (* dY.u (floor w))) 2)) (* (* (floor h) dY.v) (* (floor h) dY.v))) (exp (* (log (* dY.u (floor w))) 2)) (* (log (* dY.u (floor w))) 2) (log (* dY.u (floor w))) 2 (* (* (floor h) dY.v) (* (floor h) dY.v)) (* (floor h) dY.v) (* (* (floor d) dY.w) (* (floor d) dY.w)) (* (floor d) dY.w)) |
| 257.0ms | u0 | @ | inf | ((/ 1 (sqrt (+ 1 (/ (* (/ 1 (+ (/ (* (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphax alphax)) (/ (* (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphay alphay)))) u0) (- 1 u0))))) (sqrt (/ 1 (+ (/ u0 (* (+ (/ (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2) (* alphay alphay)) (/ (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)) (* alphax alphax))) (- 1 u0))) 1))) (/ 1 (+ (/ u0 (* (+ (/ (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2) (* alphay alphay)) (/ (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)) (* alphax alphax))) (- 1 u0))) 1)) 1 (+ (/ u0 (* (+ (/ (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2) (* alphay alphay)) (/ (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)) (* alphax alphax))) (- 1 u0))) 1) (/ u0 (* (+ (/ (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2) (* alphay alphay)) (/ (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)) (* alphax alphax))) (- 1 u0))) u0 (* (+ (/ (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2) (* alphay alphay)) (/ (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)) (* alphax alphax))) (- 1 u0)) (+ (/ (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2) (* alphay alphay)) (/ (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)) (* alphax alphax))) (/ (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2) (* alphay alphay)) (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2) (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax))) (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)) (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2)) (+ (PI) (PI)) (PI) u1 (* (PI) 1/2) 1/2 (/ alphay alphax) alphay alphax 2 (* alphay alphay) (/ (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)) (* alphax alphax)) (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)) (* alphax alphax) (- 1 u0) (/ 1 (sqrt (+ 1 (/ (* (/ 1 (+ (/ (* (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphax alphax)) (/ (* (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphay alphay)))) u0) (- 1 u0))))) (/ 1 (sqrt (+ 1 (/ (* (/ 1 (+ (/ (* (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphax alphax)) (/ (* (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphay alphay)))) u0) (- 1 u0))))) (+ (* (/ (* (* alphax alphax) u0) (* (- 1 u0) (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)))) -1/2) 1) (/ (* (* alphax alphax) u0) (* (- 1 u0) (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)))) (* (* alphax alphax) u0) (* (- 1 u0) (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2))) -1/2 (/ 1 (sqrt (+ 1 (/ (* (/ 1 (+ (/ (* (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphax alphax)) (/ (* (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphay alphay)))) u0) (- 1 u0))))) (sqrt (+ 1 (/ (* (/ 1 (+ (/ (* (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphax alphax)) (/ (* (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphay alphay)))) u0) (- 1 u0)))) (+ 1 (/ (* (/ 1 (+ (/ (* (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphax alphax)) (/ (* (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphay alphay)))) u0) (- 1 u0))) (+ (* (* alphay alphay) (/ u0 (* (- 1 u0) (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)))) 1) (/ u0 (* (- 1 u0) (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2))) (* (- 1 u0) (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)) (/ 1 (sqrt (+ 1 (/ (* (/ 1 (+ (/ (* (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphax alphax)) (/ (* (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphay alphay)))) u0) (- 1 u0))))) (+ (* (/ u0 (+ (/ (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2) (* alphay alphay)) (/ (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)) (* alphax alphax)))) -1/2) 1) (/ u0 (+ (/ (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2) (* alphay alphay)) (/ (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)) (* alphax alphax))))) |
| 317× | iter-limit |
| 140× | node-limit |
| 37× | search |
| Probability | Valid | Unknown | Precondition | Infinite | Domain | Can't | Iter |
|---|---|---|---|---|---|---|---|
| 0% | 0% | 21% | 79% | 0% | 0% | 0% | 0 |
| 25.7% | 5.4% | 15.6% | 79% | 0% | 0% | 0% | 1 |
| 26.5% | 5.6% | 15.5% | 79% | 0% | 0% | 0% | 2 |
| 26.5% | 5.6% | 15.4% | 79% | 0% | 0% | 0% | 3 |
| 28.6% | 6% | 15% | 79% | 0% | 0% | 0% | 4 |
| 40.9% | 8.6% | 12.4% | 79% | 0% | 0% | 0% | 5 |
| 46.2% | 9.7% | 11.3% | 79% | 0% | 0% | 0% | 6 |
| 53.2% | 11% | 9.7% | 79% | 0% | 0.4% | 0% | 7 |
| 55.6% | 11.5% | 9.2% | 79% | 0% | 0.4% | 0% | 8 |
| 60.6% | 12.5% | 8.1% | 79% | 0% | 0.4% | 0% | 9 |
| 63.8% | 13.1% | 7.4% | 79% | 0% | 0.5% | 0% | 10 |
| 66.1% | 13.6% | 7% | 79% | 0% | 0.5% | 0% | 11 |
| 67.5% | 13.9% | 6.7% | 79% | 0% | 0.5% | 0% | 12 |
Compiled 20 293 to 1 873 computations (90.8% saved)
158 calls:
| 2.3s | tau |
| 1.0s | (*.f32 #s(literal 314159265359/50000000000 binary32) u2) |
| 840.0ms | (*.f32 (*.f32 (-.f32 #s(literal 1 binary32) ux) maxCos) ux) |
| 827.0ms | maxCos |
| 772.0ms | (*.f32 uy #s(literal 2 binary32)) |
Compiled 19 983 to 19 404 computations (2.9% saved)
| 33× | fuel |
| 2× | done |
Compiled 13 960 to 4 844 computations (65.3% saved)
Compiled 2 389 977 to 442 823 computations (81.5% saved)
Compiled 381 753 to 223 293 computations (41.5% saved)
| 36× | node-limit |
Compiled 105 283 to 57 870 computations (45% saved)
| 152× | binary-search |
| 81× | left-value |
| 150× | narrow-enough |
| 2× | predicate-same |
| 891.0ms | 3 326× | 0 | valid |
| 355.0ms | 1 283× | 1 | valid |
| 53.0ms | 260× | 1 | invalid |
| 36.0ms | 142× | 2 | valid |
| 21.0ms | 347× | 0 | invalid |
| 0.0ms | 1× | 3 | valid |
Compiled 44 801 to 36 116 computations (19.4% saved)
ival-mult!: 424.0ms (36.5% of total)ival-exp: 168.0ms (14.5% of total)ival-pow2: 95.0ms (8.2% of total)ival-sin: 92.0ms (7.9% of total)ival-cos: 90.0ms (7.7% of total)ival-log1p: 72.0ms (6.2% of total)ival-fmax: 61.0ms (5.3% of total)adjust: 42.0ms (3.6% of total)ival-sub!: 36.0ms (3.1% of total)ival-sqrt: 28.0ms (2.4% of total)ival-add!: 23.0ms (2% of total)ival-fabs: 20.0ms (1.7% of total)ival-fmin: 8.0ms (0.7% of total)ival-neg: 4.0ms (0.3% of total)1 calls:
| Time | Variable | Point | Expression | |
|---|---|---|---|---|
| 2.4min | u1 | @ | 0 | ((/ 1 (sqrt (+ 1 (/ (* (/ 1 (+ (/ (* (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphax alphax)) (/ (* (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphay alphay)))) u0) (- 1 u0))))) (sqrt (/ 1 (+ (/ u0 (* (+ (/ (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2) (* alphay alphay)) (/ (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)) (* alphax alphax))) (- 1 u0))) 1))) (/ 1 (+ (/ u0 (* (+ (/ (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2) (* alphay alphay)) (/ (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)) (* alphax alphax))) (- 1 u0))) 1)) 1 (+ (/ u0 (* (+ (/ (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2) (* alphay alphay)) (/ (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)) (* alphax alphax))) (- 1 u0))) 1) (/ u0 (* (+ (/ (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2) (* alphay alphay)) (/ (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)) (* alphax alphax))) (- 1 u0))) u0 (* (+ (/ (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2) (* alphay alphay)) (/ (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)) (* alphax alphax))) (- 1 u0)) (+ (/ (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2) (* alphay alphay)) (/ (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)) (* alphax alphax))) (/ (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2) (* alphay alphay)) (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2) (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax))) (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)) (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2)) (+ (PI) (PI)) (PI) u1 (* (PI) 1/2) 1/2 (/ alphay alphax) alphay alphax 2 (* alphay alphay) (/ (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)) (* alphax alphax)) (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)) (* alphax alphax) (- 1 u0) (/ 1 (sqrt (+ 1 (/ (* (/ 1 (+ (/ (* (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphax alphax)) (/ (* (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphay alphay)))) u0) (- 1 u0))))) (/ 1 (sqrt (+ 1 (/ (* (/ 1 (+ (/ (* (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphax alphax)) (/ (* (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphay alphay)))) u0) (- 1 u0))))) (+ (* (/ (* (* alphax alphax) u0) (* (- 1 u0) (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)))) -1/2) 1) (/ (* (* alphax alphax) u0) (* (- 1 u0) (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)))) (* (* alphax alphax) u0) (* (- 1 u0) (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2))) -1/2 (/ 1 (sqrt (+ 1 (/ (* (/ 1 (+ (/ (* (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphax alphax)) (/ (* (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphay alphay)))) u0) (- 1 u0))))) (sqrt (+ 1 (/ (* (/ 1 (+ (/ (* (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphax alphax)) (/ (* (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphay alphay)))) u0) (- 1 u0)))) (+ 1 (/ (* (/ 1 (+ (/ (* (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphax alphax)) (/ (* (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphay alphay)))) u0) (- 1 u0))) (+ (* (* alphay alphay) (/ u0 (* (- 1 u0) (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)))) 1) (/ u0 (* (- 1 u0) (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2))) (* (- 1 u0) (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)) (/ 1 (sqrt (+ 1 (/ (* (/ 1 (+ (/ (* (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (cos (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphax alphax)) (/ (* (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI))))))) (sin (atan (* (/ alphay alphax) (tan (+ (* (* 2 (PI)) u1) (* 1/2 (PI)))))))) (* alphay alphay)))) u0) (- 1 u0))))) (+ (* (/ u0 (+ (/ (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2) (* alphay alphay)) (/ (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)) (* alphax alphax)))) -1/2) 1) (/ u0 (+ (/ (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2) (* alphay alphay)) (/ (- 1 (pow (tanh (asinh (* (tan (+ (* (+ (PI) (PI)) u1) (* (PI) 1/2))) (/ alphay alphax)))) 2)) (* alphax alphax))))) |
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