Diagrams.Solve.Polynomial:quartForm from diagrams-solve-0.1, A

Time bar (total: 4.6s)

analyze1.0ms (0%)

Algorithm
1×search
Search
ProbabilityValidUnknownPreconditionInfiniteDomainCan'tIter
0%0%99.9%0.1%0%0%0%0
100%99.9%0%0.1%0%0%0%1
Compiler

Compiled 10 to 8 computations (20% saved)

sample4.4s (95.6%)

Results
849.0ms7609×0valid-rival
588.0ms7606×0valid-sollya
65.0ms306×1valid-rival
24.0ms306×1valid-sollya
62.0ms190×2valid-rival
15.0ms190×2valid-sollya
13.0ms151×3valid-sollya
60.0ms151×3valid-rival
15.0ms3×0exit-sollya
Bogosity

preprocess137.0ms (3%)

Algorithm
1×egg-herbie
Rules
99×fma-neg
62×fma-define
22×cancel-sign-sub-inv
21×sub-neg
19×distribute-lft-neg-in
Iterations

Useful iterations: 2 (0.0ms)

IterNodesCost
023149
154137
2102113
3210113
4362113
5454113
6473113
7476113
Stop Event
1×saturated
Calls
Call 1
Inputs
(-.f64 x (*.f64 (/.f64 #s(literal 3 binary64) #s(literal 8 binary64)) y))
(-.f64 x (*.f64 (/.f64 #s(literal 3 binary64) #s(literal 8 binary64)) y))
(-.f64 (neg.f64 x) (*.f64 (/.f64 #s(literal 3 binary64) #s(literal 8 binary64)) y))
(-.f64 x (*.f64 (/.f64 #s(literal 3 binary64) #s(literal 8 binary64)) (neg.f64 y)))
(neg.f64 (-.f64 (neg.f64 x) (*.f64 (/.f64 #s(literal 3 binary64) #s(literal 8 binary64)) y)))
(neg.f64 (-.f64 x (*.f64 (/.f64 #s(literal 3 binary64) #s(literal 8 binary64)) (neg.f64 y))))
(-.f64 y (*.f64 (/.f64 #s(literal 3 binary64) #s(literal 8 binary64)) x))
Outputs
(-.f64 x (*.f64 (/.f64 #s(literal 3 binary64) #s(literal 8 binary64)) y))
(+.f64 x (*.f64 #s(literal -3/8 binary64) y))
(+.f64 x (*.f64 y #s(literal -3/8 binary64)))
(fma.f64 y #s(literal -3/8 binary64) x)
(-.f64 x (*.f64 (/.f64 #s(literal 3 binary64) #s(literal 8 binary64)) y))
(+.f64 x (*.f64 #s(literal -3/8 binary64) y))
(+.f64 x (*.f64 y #s(literal -3/8 binary64)))
(fma.f64 y #s(literal -3/8 binary64) x)
(-.f64 (neg.f64 x) (*.f64 (/.f64 #s(literal 3 binary64) #s(literal 8 binary64)) y))
(+.f64 (neg.f64 x) (*.f64 #s(literal -3/8 binary64) y))
(fma.f64 #s(literal -1 binary64) x (*.f64 y #s(literal -3/8 binary64)))
(-.f64 (*.f64 y #s(literal -3/8 binary64)) x)
(-.f64 x (*.f64 (/.f64 #s(literal 3 binary64) #s(literal 8 binary64)) (neg.f64 y)))
(-.f64 x (*.f64 #s(literal 3/8 binary64) (neg.f64 y)))
(+.f64 x (*.f64 #s(literal 3/8 binary64) y))
(fma.f64 #s(literal 3/8 binary64) y x)
(neg.f64 (-.f64 (neg.f64 x) (*.f64 (/.f64 #s(literal 3 binary64) #s(literal 8 binary64)) y)))
(-.f64 x (*.f64 #s(literal 3/8 binary64) (neg.f64 y)))
(+.f64 x (*.f64 #s(literal 3/8 binary64) y))
(fma.f64 #s(literal 3/8 binary64) y x)
(neg.f64 (-.f64 x (*.f64 (/.f64 #s(literal 3 binary64) #s(literal 8 binary64)) (neg.f64 y))))
(+.f64 (neg.f64 x) (*.f64 #s(literal -3/8 binary64) y))
(fma.f64 #s(literal -1 binary64) x (*.f64 y #s(literal -3/8 binary64)))
(-.f64 (*.f64 y #s(literal -3/8 binary64)) x)
(-.f64 y (*.f64 (/.f64 #s(literal 3 binary64) #s(literal 8 binary64)) x))
(+.f64 y (*.f64 #s(literal -3/8 binary64) x))
(+.f64 y (*.f64 x #s(literal -3/8 binary64)))
(fma.f64 x #s(literal -3/8 binary64) y)
Compiler

Compiled 9 to 7 computations (22.2% saved)

eval0.0ms (0%)

Compiler

Compiled 2 to 2 computations (0% saved)

prune3.0ms (0.1%)

Alt Table
Click to see full alt table
StatusAccuracyProgram
99.9%
(-.f64 x (*.f64 (/.f64 #s(literal 3 binary64) #s(literal 8 binary64)) y))
Compiler

Compiled 18 to 14 computations (22.2% saved)

simplify5.0ms (0.1%)

Algorithm
1×egg-herbie
Rules
4×sub-neg
4×*-commutative
4×+-commutative
3×neg-sub0
3×neg-mul-1
Iterations

Useful iterations: 0 (0.0ms)

IterNodesCost
01319
12019
23219
33819
44219
54319
Stop Event
1×saturated
Calls
Call 1
Inputs
(-.f64 x (*.f64 (/.f64 #s(literal 3 binary64) #s(literal 8 binary64)) y))
Outputs
(-.f64 x (*.f64 (/.f64 #s(literal 3 binary64) #s(literal 8 binary64)) y))
(-.f64 x (*.f64 #s(literal 3/8 binary64) y))

soundness1.0ms (0%)

Stop Event
1×fuel
Compiler

Compiled 7 to 5 computations (28.6% saved)

preprocess56.0ms (1.2%)

Compiler

Compiled 32 to 24 computations (25% saved)

end0.0ms (0%)

Profiling

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