Metrics for Numeric.SpecFunctions:incompleteBetaApprox from math-functions-0.1.5.2, B

analyze177.0ms (0.9%)

Algorithm

1×

Search

Probability	Valid	Unknown	Precondition	Infinite	Domain	Can't	Iter
0%	0%	99.7%	0.3%	0%	0%	0%	0
0%	0%	99.7%	0.3%	0%	0%	0%	1
0%	0%	99.7%	0.3%	0%	0%	0%	2
0%	0%	99.7%	0.3%	0%	0%	0%	3
0%	0%	49.9%	0.3%	0%	49.9%	0%	4
0%	0%	49.9%	0.3%	0%	49.9%	0%	5
0%	0%	49.9%	0.3%	0%	49.9%	0%	6
0%	0%	49.9%	0.3%	0%	49.9%	0%	7
0%	0%	49.9%	0.3%	0%	49.9%	0%	8
0%	0%	49.9%	0.3%	0%	49.9%	0%	9
0%	0%	24.9%	0.3%	0%	74.8%	0%	10
0%	0%	24.9%	0.3%	0%	74.8%	0%	11
0%	0%	24.9%	0.3%	0%	74.8%	0%	12

Compiler

Compiled 25 to 18 computations (28% saved)

sample2.5s (13.2%)

Results

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3.0ms	1×	256	valid
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1.0ms	1×	1024	valid
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1.0ms	1×	1024	valid
0.0ms	1×	256	valid
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0.0ms	1×	512	valid
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0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	512	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
2.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
3.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
2.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	1024	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
2.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
2.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
79.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
2.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
2.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
2.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
6.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
5.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
4.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
42.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
3.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
1.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	1024	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	1024	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
5.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	1024	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
2.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
4.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
2.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
2.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	1024	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
2.0ms	1×	1024	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
2.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	1024	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
2.0ms	1×	1024	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
1.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	invalid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
66.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
4.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
2.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	1024	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
113.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	invalid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
1.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	512	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	invalid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
12.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	1024	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	1024	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
3.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	1024	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
2.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
1.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
2.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
2.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	invalid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
1.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
8.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
3.0ms	1×	256	infinite
0.0ms	1×	256	invalid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
4.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
3.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
2.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
2.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
3.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
43.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	1024	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
2.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
12.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	1024	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
2.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	1024	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	1024	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
44.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
30.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
2.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
2.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
1.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
126.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
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Bogosity

preprocess1.7s (9.2%)

Algorithm

1×	egg-herbie

Rules

1554×	`exp-sum`
1048×	`distribute-rgt-in`
960×	`distribute-lft-in`
938×	`fma-neg`
722×	`exp-prod`

FPErrors

Click to see full error table

Ground Truth	Example	Example	Subexpression
256	-	-	`(log.f64 (-.f64 1 z))`
3	-	-	`(+.f64 (.f64 y (-.f64 (log.f64 z) t)) (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))`
0	-	-	`(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))`
0	-	-	`x`
0	-	-	`b`
0	-	-	`(*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))`
0	-	-	`(-.f64 (log.f64 z) t)`
0	-	-	`z`
0	-	-	`(*.f64 y (-.f64 (log.f64 z) t))`
0	-	-	`(-.f64 (log.f64 (-.f64 1 z)) b)`
0	-	-	`(exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))))`
0	-	-	`y`
0	-	-	`(-.f64 1 z)`
0	-	-	`t`
0	-	-	`(log.f64 z)`
0	-	-	`a`
0	-	-	`1`

Iterations

Useful iterations: 3 (0.0ms)

Iter	Nodes	Cost
0	170	2160
1	565	2070
2	2046	2070
3	5753	2054

Stop Event

1×	node limit

Calls

Call 1

Inputs
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 (neg.f64 x) (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 x (exp.f64 (+.f64 (.f64 (neg.f64 y) (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 (neg.f64 z)) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 (neg.f64 z))) b)))))
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) (neg.f64 t))) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 (neg.f64 a) (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) (neg.f64 b))))))
(neg.f64 (.f64 (neg.f64 x) (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))))))
(neg.f64 (.f64 x (exp.f64 (+.f64 (.f64 (neg.f64 y) (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))))))
(neg.f64 (.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 (neg.f64 z)) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 (neg.f64 z))) b))))))
(neg.f64 (.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) (neg.f64 t))) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))))))
(neg.f64 (.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 (neg.f64 a) (-.f64 (log.f64 (-.f64 1 z)) b))))))
(neg.f64 (.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) (neg.f64 b)))))))
(.f64 y (exp.f64 (+.f64 (.f64 x (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 z (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 x) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 x)) b)))))
(.f64 t (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) x)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 a (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 x (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 b (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) x)))))
(.f64 x (exp.f64 (+.f64 (.f64 z (-.f64 (log.f64 y) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 y)) b)))))
(.f64 x (exp.f64 (+.f64 (.f64 t (-.f64 (log.f64 z) y)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 x (exp.f64 (+.f64 (.f64 a (-.f64 (log.f64 z) t)) (*.f64 y (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 x (exp.f64 (+.f64 (.f64 b (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) y)))))
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 t) z)) (*.f64 a (-.f64 (log.f64 (-.f64 1 t)) b)))))
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 a) t)) (*.f64 z (-.f64 (log.f64 (-.f64 1 a)) b)))))
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 b) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 b)) z)))))
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) a)) (*.f64 t (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) b)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) t)))))
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 b (-.f64 (log.f64 (-.f64 1 z)) a)))))

Outputs
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)))))
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)))))
(.f64 (neg.f64 x) (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))) (neg.f64 x))
(.f64 x (neg.f64 (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b))))))
(.f64 x (exp.f64 (+.f64 (.f64 (neg.f64 y) (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 x (exp.f64 (fma.f64 (neg.f64 y) (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 x (exp.f64 (fma.f64 (-.f64 (log.f64 z) t) (neg.f64 y) (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)))))
(.f64 x (exp.f64 (-.f64 (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)) (*.f64 y (-.f64 (log.f64 z) t)))))
(.f64 x (exp.f64 (fma.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b) (.f64 y (-.f64 t (log.f64 z))))))
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 (neg.f64 z)) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 (neg.f64 z))) b)))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 (neg.f64 z)) t) (.f64 a (-.f64 (log.f64 (-.f64 1 (neg.f64 z))) b)))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 (neg.f64 z)) t) (.f64 a (-.f64 (log1p.f64 z) b)))))
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) (neg.f64 t))) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) (neg.f64 t)) (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 x (exp.f64 (fma.f64 y (+.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)))))
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 (neg.f64 a) (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 (-.f64 (log.f64 (-.f64 1 z)) b) (neg.f64 a)))))
(.f64 x (exp.f64 (-.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 b (log1p.f64 (neg.f64 z)))))))
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) (neg.f64 b))))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log.f64 (-.f64 1 z)) (neg.f64 b))))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (+.f64 (log1p.f64 (neg.f64 z)) b)))))
(neg.f64 (.f64 (neg.f64 x) (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)))))
(neg.f64 (.f64 x (exp.f64 (+.f64 (.f64 (neg.f64 y) (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))))))
(.f64 (neg.f64 x) (exp.f64 (fma.f64 (neg.f64 y) (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 (neg.f64 x) (exp.f64 (fma.f64 (-.f64 (log.f64 z) t) (neg.f64 y) (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)))))
(.f64 (neg.f64 x) (exp.f64 (-.f64 (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)) (*.f64 y (-.f64 (log.f64 z) t)))))
(.f64 (neg.f64 x) (exp.f64 (fma.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b) (.f64 y (-.f64 t (log.f64 z))))))
(neg.f64 (.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 (neg.f64 z)) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 (neg.f64 z))) b))))))
(.f64 (neg.f64 x) (exp.f64 (fma.f64 y (-.f64 (log.f64 (neg.f64 z)) t) (.f64 a (-.f64 (log.f64 (-.f64 1 (neg.f64 z))) b)))))
(.f64 (neg.f64 x) (exp.f64 (fma.f64 y (-.f64 (log.f64 (neg.f64 z)) t) (.f64 a (-.f64 (log1p.f64 z) b)))))
(.f64 x (neg.f64 (exp.f64 (fma.f64 y (-.f64 (log.f64 (neg.f64 z)) t) (.f64 a (-.f64 (log1p.f64 z) b))))))
(neg.f64 (.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) (neg.f64 t))) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))))))
(.f64 x (neg.f64 (exp.f64 (fma.f64 y (-.f64 (log.f64 z) (neg.f64 t)) (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))))))
(.f64 (neg.f64 x) (exp.f64 (fma.f64 y (+.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)))))
(neg.f64 (.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 (neg.f64 a) (-.f64 (log.f64 (-.f64 1 z)) b))))))
(.f64 (neg.f64 x) (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 (-.f64 (log.f64 (-.f64 1 z)) b) (neg.f64 a)))))
(.f64 (neg.f64 x) (exp.f64 (-.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)))))
(.f64 x (neg.f64 (exp.f64 (-.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b))))))
(.f64 x (neg.f64 (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 b (log1p.f64 (neg.f64 z))))))))
(neg.f64 (.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) (neg.f64 b)))))))
(.f64 (neg.f64 x) (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log.f64 (-.f64 1 z)) (neg.f64 b))))))
(.f64 x (neg.f64 (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (+.f64 (log1p.f64 (neg.f64 z)) b))))))
(.f64 (neg.f64 x) (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (+.f64 (log1p.f64 (neg.f64 z)) b)))))
(.f64 y (exp.f64 (+.f64 (.f64 x (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 y (exp.f64 (fma.f64 x (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 y (exp.f64 (fma.f64 x (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)))))
(.f64 z (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 x) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 x)) b)))))
(.f64 z (exp.f64 (fma.f64 y (-.f64 (log.f64 x) t) (.f64 a (-.f64 (log.f64 (-.f64 1 x)) b)))))
(.f64 z (exp.f64 (fma.f64 a (-.f64 (log1p.f64 (neg.f64 x)) b) (.f64 y (-.f64 (log.f64 x) t)))))
(.f64 z (exp.f64 (fma.f64 y (-.f64 (log.f64 x) t) (.f64 a (-.f64 (log1p.f64 (neg.f64 x)) b)))))
(.f64 t (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) x)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 t (exp.f64 (fma.f64 y (-.f64 (log.f64 z) x) (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 t (exp.f64 (fma.f64 y (-.f64 (log.f64 z) x) (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)))))
(.f64 t (exp.f64 (fma.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b) (.f64 y (-.f64 (log.f64 z) x)))))
(.f64 a (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 x (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 a (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 x (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 a (exp.f64 (fma.f64 x (-.f64 (log1p.f64 (neg.f64 z)) b) (.f64 y (-.f64 (log.f64 z) t)))))
(.f64 b (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) x)))))
(.f64 b (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log.f64 (-.f64 1 z)) x)))))
(.f64 b (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) x)))))
(.f64 x (exp.f64 (+.f64 (.f64 z (-.f64 (log.f64 y) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 y)) b)))))
(.f64 x (exp.f64 (fma.f64 z (-.f64 (log.f64 y) t) (.f64 a (-.f64 (log.f64 (-.f64 1 y)) b)))))
(.f64 x (exp.f64 (fma.f64 a (-.f64 (log1p.f64 (neg.f64 y)) b) (.f64 z (-.f64 (log.f64 y) t)))))
(.f64 x (exp.f64 (fma.f64 z (-.f64 (log.f64 y) t) (.f64 a (-.f64 (log1p.f64 (neg.f64 y)) b)))))
(.f64 x (exp.f64 (+.f64 (.f64 t (-.f64 (log.f64 z) y)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 x (exp.f64 (fma.f64 t (-.f64 (log.f64 z) y) (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 x (exp.f64 (fma.f64 t (-.f64 (log.f64 z) y) (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)))))
(.f64 x (exp.f64 (+.f64 (.f64 a (-.f64 (log.f64 z) t)) (*.f64 y (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 x (exp.f64 (fma.f64 a (-.f64 (log.f64 z) t) (.f64 y (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log1p.f64 (neg.f64 z)) b) (.f64 (-.f64 (log.f64 z) t) a))))
(.f64 x (exp.f64 (fma.f64 (-.f64 (log.f64 z) t) a (.f64 y (-.f64 (log1p.f64 (neg.f64 z)) b)))))
(.f64 x (exp.f64 (+.f64 (.f64 b (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) y)))))
(.f64 x (exp.f64 (fma.f64 b (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log.f64 (-.f64 1 z)) y)))))
(.f64 x (exp.f64 (fma.f64 (-.f64 (log.f64 z) t) b (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) y)))))
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 t) z)) (*.f64 a (-.f64 (log.f64 (-.f64 1 t)) b)))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 t) z) (.f64 a (-.f64 (log.f64 (-.f64 1 t)) b)))))
(.f64 x (exp.f64 (fma.f64 a (-.f64 (log1p.f64 (neg.f64 t)) b) (.f64 y (-.f64 (log.f64 t) z)))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 t) z) (.f64 a (-.f64 (log1p.f64 (neg.f64 t)) b)))))
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 a) t)) (*.f64 z (-.f64 (log.f64 (-.f64 1 a)) b)))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 a) t) (.f64 z (-.f64 (log.f64 (-.f64 1 a)) b)))))
(.f64 x (exp.f64 (fma.f64 z (-.f64 (log1p.f64 (neg.f64 a)) b) (.f64 y (-.f64 (log.f64 a) t)))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 a) t) (.f64 z (-.f64 (log1p.f64 (neg.f64 a)) b)))))
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 b) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 b)) z)))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 b) t) (.f64 a (-.f64 (log.f64 (-.f64 1 b)) z)))))
(.f64 x (exp.f64 (fma.f64 a (-.f64 (log1p.f64 (neg.f64 b)) z) (.f64 y (-.f64 (log.f64 b) t)))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 b) t) (.f64 a (-.f64 (log1p.f64 (neg.f64 b)) z)))))
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) a)) (*.f64 t (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) a) (.f64 t (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) a) (.f64 t (-.f64 (log1p.f64 (neg.f64 z)) b)))))
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) b)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) t)))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) b) (.f64 a (-.f64 (log.f64 (-.f64 1 z)) t)))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) b) (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) t)))))
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 b (-.f64 (log.f64 (-.f64 1 z)) a)))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 b (-.f64 (log.f64 (-.f64 1 z)) a)))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 b (-.f64 (log1p.f64 (neg.f64 z)) a)))))

Symmetry

(negabs x)

Compiler

Compiled 216 to 109 computations (49.5% saved)

eval1.0ms (0%)

Compiler: Compiled 39 to 23 computations (41% saved)

prune2.0ms (0%)

Alt Table

Click to see full alt table

Status	Accuracy	Program
▶	99.6%	(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)))))
▶	96.0%	(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))

Compiler

Compiled 46 to 32 computations (30.4% saved)

localize859.0ms (4.6%)

Localize:

Found 8 expressions with local error:

New	Accuracy	Program
✓	100.0%	(-.f64 (log.f64 z) t)
✓	100.0%	(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)))))
✓	100.0%	(*.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b))
✓	99.5%	(fma.f64 y (-.f64 (log.f64 z) t) (*.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)))
✓	100.0%	(*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))
✓	99.7%	(*.f64 y (-.f64 (log.f64 z) t))
✓	98.9%	(+.f64 (.f64 y (-.f64 (log.f64 z) t)) (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))
✓	7.5%	(log.f64 (-.f64 1 z))

Compiler

Compiled 168 to 53 computations (68.5% saved)

series277.0ms (1.5%)

Counts

8 → 304

Calls

84 calls:

Time	Variable		Point	Expression
66.0ms	x	@	0	(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)))))
36.0ms	y	@	0	(*.f64 y (-.f64 (log.f64 z) t))
32.0ms	a	@	0	(*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))
18.0ms	z	@	-inf	(*.f64 y (-.f64 (log.f64 z) t))
13.0ms	z	@	0	(*.f64 y (-.f64 (log.f64 z) t))

rewrite336.0ms (1.8%)

Algorithm

1×	batch-egg-rewrite

Rules

1243×	`log1p-expm1-u`
286×	`associate-r`
190×	`add0`
182×	`expm1-log1p-u`
178×	`add-exp-log`

Iterations

Useful iterations: 1 (0.0ms)

Iter	Nodes	Cost
0	33	299
1	506	275
2	5896	275

Stop Event

1×	node limit

Counts

8 → 277

Calls

Call 1

Inputs
(log.f64 (-.f64 1 z))
(+.f64 (.f64 y (-.f64 (log.f64 z) t)) (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))
(*.f64 y (-.f64 (log.f64 z) t))
(*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))
(fma.f64 y (-.f64 (log.f64 z) t) (*.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)))
(*.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)))))
(-.f64 (log.f64 z) t)

Outputs
(+.f64 (log1p.f64 z) 0)
(+.f64 0 (log1p.f64 z))
(+.f64 (log.f64 (pow.f64 (cbrt.f64 (+.f64 1 z)) 2)) (log.f64 (cbrt.f64 (+.f64 1 z))))
(+.f64 (log.f64 (sqrt.f64 (+.f64 1 z))) (log.f64 (sqrt.f64 (+.f64 1 z))))
(-.f64 (exp.f64 (log1p.f64 (log1p.f64 z))) 1)
(-.f64 (log.f64 (+.f64 1 (pow.f64 z 3))) (log.f64 (+.f64 1 (fma.f64 z z z))))
(-.f64 (log.f64 (+.f64 1 (pow.f64 z 2))) (log1p.f64 z))
(*.f64 1 (log1p.f64 z))
(*.f64 (log1p.f64 z) 1)
(*.f64 (cbrt.f64 (log1p.f64 z)) (pow.f64 (cbrt.f64 (log1p.f64 z)) 2))
(*.f64 (pow.f64 (cbrt.f64 (log1p.f64 z)) 2) (cbrt.f64 (log1p.f64 z)))
(*.f64 (sqrt.f64 (log1p.f64 z)) (sqrt.f64 (log1p.f64 z)))
(/.f64 (pow.f64 (log1p.f64 z) 3) (+.f64 (pow.f64 (log1p.f64 z) 2) (-.f64 0 (*.f64 (log1p.f64 z) 0))))
(/.f64 (-.f64 (pow.f64 (log1p.f64 z) 2) 0) (-.f64 (log1p.f64 z) 0))
(pow.f64 (log1p.f64 z) 1)
(pow.f64 (cbrt.f64 (log1p.f64 z)) 3)
(pow.f64 (pow.f64 (log1p.f64 z) 3) 1/3)
(pow.f64 (sqrt.f64 (log1p.f64 z)) 2)
(sqrt.f64 (pow.f64 (log1p.f64 z) 2))
(cbrt.f64 (pow.f64 (log1p.f64 z) 3))
(expm1.f64 (log1p.f64 (log1p.f64 z)))
(log1p.f64 z)
(exp.f64 (log.f64 (log1p.f64 z)))
(exp.f64 (*.f64 (log.f64 (log1p.f64 z)) 1))
(fma.f64 1 (log1p.f64 z) 0)
(fma.f64 (pow.f64 (cbrt.f64 (log1p.f64 z)) 2) (cbrt.f64 (log1p.f64 z)) 0)
(fma.f64 (sqrt.f64 (log1p.f64 z)) (sqrt.f64 (log1p.f64 z)) 0)
(-.f64 (exp.f64 (log1p.f64 (fma.f64 y (-.f64 (log.f64 z) t) (*.f64 a (-.f64 (log1p.f64 z) b))))) 1)
(-.f64 (/.f64 (pow.f64 (.f64 y (-.f64 (log.f64 z) t)) 2) (-.f64 (.f64 y (-.f64 (log.f64 z) t)) (.f64 a (-.f64 (log1p.f64 z) b)))) (/.f64 (pow.f64 (.f64 a (-.f64 (log1p.f64 z) b)) 2) (-.f64 (.f64 y (-.f64 (log.f64 z) t)) (.f64 a (-.f64 (log1p.f64 z) b)))))
(.f64 1 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b))))
(.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b))) 1)
(.f64 (cbrt.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b)))) (pow.f64 (cbrt.f64 (fma.f64 y (-.f64 (log.f64 z) t) (*.f64 a (-.f64 (log1p.f64 z) b)))) 2))
(.f64 (pow.f64 (cbrt.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b)))) 2) (cbrt.f64 (fma.f64 y (-.f64 (log.f64 z) t) (*.f64 a (-.f64 (log1p.f64 z) b)))))
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(/.f64 (neg.f64 (+.f64 (pow.f64 (.f64 a (-.f64 (log1p.f64 z) b)) 3) (pow.f64 (.f64 y (-.f64 (log.f64 z) t)) 3))) (neg.f64 (+.f64 (pow.f64 (.f64 y (-.f64 (log.f64 z) t)) 2) (.f64 (.f64 a (-.f64 (log1p.f64 z) b)) (-.f64 (.f64 a (-.f64 (log1p.f64 z) b)) (*.f64 y (-.f64 (log.f64 z) t)))))))
(/.f64 (neg.f64 (-.f64 (pow.f64 (.f64 y (-.f64 (log.f64 z) t)) 2) (pow.f64 (.f64 a (-.f64 (log1p.f64 z) b)) 2))) (neg.f64 (-.f64 (.f64 y (-.f64 (log.f64 z) t)) (.f64 a (-.f64 (log1p.f64 z) b)))))
(/.f64 (-.f64 (pow.f64 (.f64 a (-.f64 (log1p.f64 z) b)) 2) (pow.f64 (.f64 y (-.f64 (log.f64 z) t)) 2)) (-.f64 (.f64 a (-.f64 (log1p.f64 z) b)) (.f64 y (-.f64 (log.f64 z) t))))
(/.f64 (-.f64 (pow.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b))) 2) 0) (-.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b))) 0))
(pow.f64 (fma.f64 y (-.f64 (log.f64 z) t) (*.f64 a (-.f64 (log1p.f64 z) b))) 1)
(pow.f64 (cbrt.f64 (fma.f64 y (-.f64 (log.f64 z) t) (*.f64 a (-.f64 (log1p.f64 z) b)))) 3)
(pow.f64 (pow.f64 (fma.f64 y (-.f64 (log.f64 z) t) (*.f64 a (-.f64 (log1p.f64 z) b))) 3) 1/3)
(pow.f64 (sqrt.f64 (fma.f64 y (-.f64 (log.f64 z) t) (*.f64 a (-.f64 (log1p.f64 z) b)))) 2)
(sqrt.f64 (pow.f64 (fma.f64 y (-.f64 (log.f64 z) t) (*.f64 a (-.f64 (log1p.f64 z) b))) 2))
(log.f64 (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (*.f64 a (-.f64 (log1p.f64 z) b)))))
(log.f64 (+.f64 1 (expm1.f64 (fma.f64 y (-.f64 (log.f64 z) t) (*.f64 a (-.f64 (log1p.f64 z) b))))))
(cbrt.f64 (pow.f64 (fma.f64 y (-.f64 (log.f64 z) t) (*.f64 a (-.f64 (log1p.f64 z) b))) 3))
(expm1.f64 (log1p.f64 (fma.f64 y (-.f64 (log.f64 z) t) (*.f64 a (-.f64 (log1p.f64 z) b)))))
(log1p.f64 (expm1.f64 (fma.f64 y (-.f64 (log.f64 z) t) (*.f64 a (-.f64 (log1p.f64 z) b)))))
(exp.f64 (log.f64 (fma.f64 y (-.f64 (log.f64 z) t) (*.f64 a (-.f64 (log1p.f64 z) b)))))
(exp.f64 (.f64 (log.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b)))) 1))
(+.f64 (*.f64 a (-.f64 (log1p.f64 z) b)) 0)
(+.f64 (.f64 a (-.f64 (log1p.f64 z) b)) (.f64 (-.f64 (log1p.f64 z) b) 0))
(+.f64 (.f64 a (-.f64 (log1p.f64 z) b)) (.f64 a 0))
(+.f64 (.f64 a (-.f64 (log1p.f64 z) b)) (.f64 0 a))
(+.f64 (.f64 a (-.f64 (log1p.f64 z) b)) (.f64 0 (-.f64 (log1p.f64 z) b)))
(+.f64 0 (*.f64 a (-.f64 (log1p.f64 z) b)))
(+.f64 (.f64 a (log1p.f64 z)) (.f64 a (neg.f64 b)))
(+.f64 (.f64 (log1p.f64 z) a) (.f64 (neg.f64 b) a))
(-.f64 (exp.f64 (log1p.f64 (*.f64 a (-.f64 (log1p.f64 z) b)))) 1)
(/.f64 (pow.f64 (.f64 a (-.f64 (log1p.f64 z) b)) 3) (+.f64 (pow.f64 (.f64 a (-.f64 (log1p.f64 z) b)) 2) (-.f64 0 (.f64 (.f64 a (-.f64 (log1p.f64 z) b)) 0))))
(/.f64 (-.f64 (pow.f64 (.f64 a (-.f64 (log1p.f64 z) b)) 2) 0) (-.f64 (.f64 a (-.f64 (log1p.f64 z) b)) 0))
(/.f64 (.f64 a (-.f64 (pow.f64 (log1p.f64 z) 3) (pow.f64 b 3))) (+.f64 (pow.f64 (log1p.f64 z) 2) (.f64 b (+.f64 (log1p.f64 z) b))))
(/.f64 (*.f64 a (-.f64 (pow.f64 (log1p.f64 z) 2) (pow.f64 b 2))) (+.f64 (log1p.f64 z) b))
(/.f64 (.f64 (-.f64 (pow.f64 (log1p.f64 z) 3) (pow.f64 b 3)) a) (+.f64 (pow.f64 (log1p.f64 z) 2) (.f64 b (+.f64 (log1p.f64 z) b))))
(/.f64 (*.f64 (-.f64 (pow.f64 (log1p.f64 z) 2) (pow.f64 b 2)) a) (+.f64 (log1p.f64 z) b))
(pow.f64 (*.f64 a (-.f64 (log1p.f64 z) b)) 1)
(pow.f64 (cbrt.f64 (*.f64 a (-.f64 (log1p.f64 z) b))) 3)
(pow.f64 (pow.f64 (*.f64 a (-.f64 (log1p.f64 z) b)) 3) 1/3)
(pow.f64 (sqrt.f64 (*.f64 a (-.f64 (log1p.f64 z) b))) 2)
(sqrt.f64 (pow.f64 (*.f64 a (-.f64 (log1p.f64 z) b)) 2))
(log.f64 (pow.f64 (exp.f64 (-.f64 (log1p.f64 z) b)) a))
(log.f64 (+.f64 1 (expm1.f64 (*.f64 a (-.f64 (log1p.f64 z) b)))))
(cbrt.f64 (pow.f64 (*.f64 a (-.f64 (log1p.f64 z) b)) 3))
(expm1.f64 (log1p.f64 (*.f64 a (-.f64 (log1p.f64 z) b))))
(log1p.f64 (expm1.f64 (*.f64 a (-.f64 (log1p.f64 z) b))))
(exp.f64 (log.f64 (*.f64 a (-.f64 (log1p.f64 z) b))))
(exp.f64 (.f64 (log.f64 (.f64 a (-.f64 (log1p.f64 z) b))) 1))
(fma.f64 1 (*.f64 a (-.f64 (log1p.f64 z) b)) 0)
(fma.f64 a (-.f64 (log1p.f64 z) b) 0)
(fma.f64 (-.f64 (log1p.f64 z) b) a 0)
(fma.f64 (pow.f64 (cbrt.f64 (.f64 a (-.f64 (log1p.f64 z) b))) 2) (cbrt.f64 (.f64 a (-.f64 (log1p.f64 z) b))) 0)
(fma.f64 (sqrt.f64 (.f64 a (-.f64 (log1p.f64 z) b))) (sqrt.f64 (.f64 a (-.f64 (log1p.f64 z) b))) 0)
(+.f64 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b))))) 0)
(+.f64 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b))))) (.f64 (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b)))) 0))
(+.f64 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b))))) (*.f64 x 0))
(+.f64 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b))))) (*.f64 0 x))
(+.f64 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b))))) (.f64 0 (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b))))))
(+.f64 0 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b))))))
(-.f64 (exp.f64 (log1p.f64 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b))))))) 1)
(/.f64 (pow.f64 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b))))) 3) (+.f64 (pow.f64 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b))))) 2) (-.f64 0 (.f64 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (*.f64 a (-.f64 (log1p.f64 z) b))))) 0))))
(/.f64 (-.f64 (pow.f64 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b))))) 2) 0) (-.f64 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b))))) 0))
(pow.f64 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b))))) 1)
(pow.f64 (cbrt.f64 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b)))))) 3)
(pow.f64 (pow.f64 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b))))) 3) 1/3)
(pow.f64 (sqrt.f64 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b)))))) 2)
(sqrt.f64 (pow.f64 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b))))) 2))
(log.f64 (pow.f64 (exp.f64 x) (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (*.f64 a (-.f64 (log1p.f64 z) b))))))
(log.f64 (+.f64 1 (expm1.f64 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b))))))))
(cbrt.f64 (pow.f64 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b))))) 3))
(cbrt.f64 (.f64 (pow.f64 x 3) (pow.f64 (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b)))) 3)))
(cbrt.f64 (.f64 (pow.f64 (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b)))) 3) (pow.f64 x 3)))
(expm1.f64 (log1p.f64 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b)))))))
(log1p.f64 (expm1.f64 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b)))))))
(exp.f64 (+.f64 (fma.f64 y (-.f64 (log.f64 z) t) (*.f64 a (-.f64 (log1p.f64 z) b))) (log.f64 x)))
(exp.f64 (.f64 (+.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b))) (log.f64 x)) 1))
(fma.f64 1 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b))))) 0)
(fma.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (*.f64 a (-.f64 (log1p.f64 z) b)))) 0)
(fma.f64 (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (*.f64 a (-.f64 (log1p.f64 z) b)))) x 0)
(fma.f64 (pow.f64 (cbrt.f64 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b)))))) 2) (cbrt.f64 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b)))))) 0)
(fma.f64 (sqrt.f64 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b)))))) (sqrt.f64 (.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 z) b)))))) 0)
(+.f64 (log.f64 z) (neg.f64 t))
(+.f64 (log.f64 z) (*.f64 (neg.f64 t) 1))
(+.f64 (log.f64 z) (+.f64 0 (neg.f64 t)))
(+.f64 (-.f64 (log.f64 z) t) 0)
(+.f64 (-.f64 (log.f64 z) t) (fma.f64 (neg.f64 t) 1 t))
(+.f64 (-.f64 (log.f64 z) t) (fma.f64 (neg.f64 (cbrt.f64 t)) (pow.f64 (cbrt.f64 t) 2) t))
(+.f64 (-.f64 (log.f64 z) t) (fma.f64 (neg.f64 (sqrt.f64 t)) (sqrt.f64 t) t))
(+.f64 0 (-.f64 (log.f64 z) t))
(+.f64 (neg.f64 t) (log.f64 z))
(*.f64 1 (-.f64 (log.f64 z) t))
(*.f64 (-.f64 (log.f64 z) t) 1)
(*.f64 (cbrt.f64 (-.f64 (log.f64 z) t)) (pow.f64 (cbrt.f64 (-.f64 (log.f64 z) t)) 2))
(*.f64 (pow.f64 (cbrt.f64 (-.f64 (log.f64 z) t)) 2) (cbrt.f64 (-.f64 (log.f64 z) t)))
(*.f64 (sqrt.f64 (-.f64 (log.f64 z) t)) (sqrt.f64 (-.f64 (log.f64 z) t)))
(.f64 (-.f64 (pow.f64 (log.f64 z) 3) (pow.f64 t 3)) (/.f64 1 (+.f64 (pow.f64 (log.f64 z) 2) (.f64 t (+.f64 (log.f64 z) t)))))
(*.f64 (-.f64 (pow.f64 (log.f64 z) 2) (pow.f64 t 2)) (/.f64 1 (+.f64 (log.f64 z) t)))
(*.f64 (+.f64 (sqrt.f64 (log.f64 z)) (sqrt.f64 t)) (-.f64 (sqrt.f64 (log.f64 z)) (sqrt.f64 t)))
(/.f64 1 (/.f64 (+.f64 (pow.f64 (log.f64 z) 2) (*.f64 t (+.f64 (log.f64 z) t))) (-.f64 (pow.f64 (log.f64 z) 3) (pow.f64 t 3))))
(/.f64 1 (/.f64 (+.f64 (log.f64 z) t) (-.f64 (pow.f64 (log.f64 z) 2) (pow.f64 t 2))))
(/.f64 (pow.f64 (-.f64 (log.f64 z) t) 3) (+.f64 (pow.f64 (-.f64 (log.f64 z) t) 2) (-.f64 0 (*.f64 (-.f64 (log.f64 z) t) 0))))
(/.f64 (-.f64 (pow.f64 (log.f64 z) 3) (pow.f64 t 3)) (+.f64 (pow.f64 (log.f64 z) 2) (*.f64 t (+.f64 (log.f64 z) t))))
(/.f64 (-.f64 (pow.f64 (log.f64 z) 2) (pow.f64 t 2)) (+.f64 (log.f64 z) t))
(/.f64 (neg.f64 (-.f64 (pow.f64 (log.f64 z) 3) (pow.f64 t 3))) (neg.f64 (+.f64 (pow.f64 (log.f64 z) 2) (*.f64 t (+.f64 (log.f64 z) t)))))
(/.f64 (neg.f64 (-.f64 (pow.f64 (log.f64 z) 2) (pow.f64 t 2))) (neg.f64 (+.f64 (log.f64 z) t)))
(/.f64 (+.f64 (pow.f64 (log.f64 z) 3) (pow.f64 (neg.f64 t) 3)) (+.f64 (pow.f64 (log.f64 z) 2) (-.f64 (.f64 (neg.f64 t) (neg.f64 t)) (.f64 (log.f64 z) (neg.f64 t)))))
(/.f64 (-.f64 (pow.f64 (log.f64 z) 2) (*.f64 (neg.f64 t) (neg.f64 t))) (-.f64 (log.f64 z) (neg.f64 t)))
(/.f64 (-.f64 (pow.f64 (-.f64 (log.f64 z) t) 2) 0) (-.f64 (log.f64 z) t))
(pow.f64 (-.f64 (log.f64 z) t) 1)
(pow.f64 (cbrt.f64 (-.f64 (log.f64 z) t)) 3)
(pow.f64 (pow.f64 (-.f64 (log.f64 z) t) 3) 1/3)
(pow.f64 (sqrt.f64 (-.f64 (log.f64 z) t)) 2)
(sqrt.f64 (pow.f64 (-.f64 (log.f64 z) t) 2))
(log.f64 (/.f64 z (exp.f64 t)))
(log.f64 (+.f64 1 (expm1.f64 (-.f64 (log.f64 z) t))))
(cbrt.f64 (pow.f64 (-.f64 (log.f64 z) t) 3))
(expm1.f64 (log1p.f64 (-.f64 (log.f64 z) t)))
(log1p.f64 (expm1.f64 (-.f64 (log.f64 z) t)))
(exp.f64 (log.f64 (-.f64 (log.f64 z) t)))
(exp.f64 (*.f64 (log.f64 (-.f64 (log.f64 z) t)) 1))
(fma.f64 1 (log.f64 z) (neg.f64 t))
(fma.f64 1 (-.f64 (log.f64 z) t) 0)
(fma.f64 (pow.f64 (cbrt.f64 (log.f64 z)) 2) (cbrt.f64 (log.f64 z)) (neg.f64 t))
(fma.f64 (pow.f64 (cbrt.f64 (-.f64 (log.f64 z) t)) 2) (cbrt.f64 (-.f64 (log.f64 z) t)) 0)
(fma.f64 (sqrt.f64 (log.f64 z)) (sqrt.f64 (log.f64 z)) (neg.f64 t))
(fma.f64 (sqrt.f64 (-.f64 (log.f64 z) t)) (sqrt.f64 (-.f64 (log.f64 z) t)) 0)

simplify390.0ms (2.1%)

Algorithm

1×	egg-herbie

Rules

1088×	`associate-r`
984×	`distribute-rgt-in`
902×	`distribute-lft-in`
880×	`add0`
432×	`associate-+r+`

Iterations

Useful iterations: 1 (0.0ms)

Iter	Nodes	Cost
0	740	35796
1	2608	34069

Stop Event

1×	node limit

Counts

581 → 495

Calls

Call 1

Inputs
(*.f64 -1 z)
(+.f64 (.f64 -1 z) (.f64 -1/2 (pow.f64 z 2)))
(+.f64 (.f64 -1 z) (+.f64 (.f64 -1/2 (pow.f64 z 2)) (*.f64 -1/3 (pow.f64 z 3))))
(+.f64 (.f64 -1 z) (+.f64 (.f64 -1/2 (pow.f64 z 2)) (+.f64 (.f64 -1/3 (pow.f64 z 3)) (.f64 -1/4 (pow.f64 z 4)))))
(+.f64 (log.f64 -1) (*.f64 -1 (log.f64 (/.f64 1 z))))
(-.f64 (+.f64 (log.f64 -1) (*.f64 -1 (log.f64 (/.f64 1 z)))) (/.f64 1 z))
(-.f64 (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 1 z)))) (+.f64 (.f64 1/2 (/.f64 1 (pow.f64 z 2))) (/.f64 1 z)))
(-.f64 (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 1 z)))) (+.f64 (.f64 1/3 (/.f64 1 (pow.f64 z 3))) (+.f64 (*.f64 1/2 (/.f64 1 (pow.f64 z 2))) (/.f64 1 z))))
(*.f64 -1 (log.f64 (/.f64 -1 z)))
(-.f64 (*.f64 -1 (log.f64 (/.f64 -1 z))) (/.f64 1 z))
(-.f64 (.f64 -1 (log.f64 (/.f64 -1 z))) (+.f64 (.f64 1/2 (/.f64 1 (pow.f64 z 2))) (/.f64 1 z)))
(-.f64 (.f64 -1 (log.f64 (/.f64 -1 z))) (+.f64 (.f64 1/3 (/.f64 1 (pow.f64 z 3))) (+.f64 (*.f64 1/2 (/.f64 1 (pow.f64 z 2))) (/.f64 1 z))))
(*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))
(+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (-.f64 (log.f64 z) t)))
(+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (-.f64 (log.f64 z) t)))
(+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (-.f64 (log.f64 z) t)))
(*.f64 y (-.f64 (log.f64 z) t))
(+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (-.f64 (log.f64 z) t)))
(+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (-.f64 (log.f64 z) t)))
(+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (-.f64 (log.f64 z) t)))
(*.f64 y (-.f64 (log.f64 z) t))
(+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (-.f64 (log.f64 z) t)))
(+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (-.f64 (log.f64 z) t)))
(+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (-.f64 (log.f64 z) t)))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (-.f64 (log.f64 z) t)))
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(exp.f64 (log.f64 (-.f64 (log.f64 z) t)))
(exp.f64 (*.f64 (log.f64 (-.f64 (log.f64 z) t)) 1))
(fma.f64 1 (log.f64 z) (neg.f64 t))
(fma.f64 1 (-.f64 (log.f64 z) t) 0)
(fma.f64 (pow.f64 (cbrt.f64 (log.f64 z)) 2) (cbrt.f64 (log.f64 z)) (neg.f64 t))
(fma.f64 (pow.f64 (cbrt.f64 (-.f64 (log.f64 z) t)) 2) (cbrt.f64 (-.f64 (log.f64 z) t)) 0)
(fma.f64 (sqrt.f64 (log.f64 z)) (sqrt.f64 (log.f64 z)) (neg.f64 t))
(fma.f64 (sqrt.f64 (-.f64 (log.f64 z) t)) (sqrt.f64 (-.f64 (log.f64 z) t)) 0)

Outputs
(*.f64 -1 z)
(neg.f64 z)
(+.f64 (.f64 -1 z) (.f64 -1/2 (pow.f64 z 2)))
(fma.f64 -1 z (*.f64 -1/2 (pow.f64 z 2)))
(-.f64 (*.f64 -1/2 (pow.f64 z 2)) z)
(+.f64 (.f64 -1 z) (+.f64 (.f64 -1/2 (pow.f64 z 2)) (*.f64 -1/3 (pow.f64 z 3))))
(fma.f64 -1 z (fma.f64 -1/2 (pow.f64 z 2) (*.f64 -1/3 (pow.f64 z 3))))
(-.f64 (fma.f64 -1/2 (pow.f64 z 2) (*.f64 -1/3 (pow.f64 z 3))) z)
(+.f64 (.f64 -1 z) (+.f64 (.f64 -1/2 (pow.f64 z 2)) (+.f64 (.f64 -1/3 (pow.f64 z 3)) (.f64 -1/4 (pow.f64 z 4)))))
(fma.f64 -1 z (fma.f64 -1/2 (pow.f64 z 2) (fma.f64 -1/3 (pow.f64 z 3) (*.f64 -1/4 (pow.f64 z 4)))))
(-.f64 (fma.f64 -1/2 (pow.f64 z 2) (fma.f64 -1/3 (pow.f64 z 3) (*.f64 -1/4 (pow.f64 z 4)))) z)
(+.f64 (log.f64 -1) (*.f64 -1 (log.f64 (/.f64 1 z))))
(+.f64 (log.f64 -1) (neg.f64 (neg.f64 (log.f64 z))))
(+.f64 (log.f64 -1) (log.f64 z))
(-.f64 (+.f64 (log.f64 -1) (*.f64 -1 (log.f64 (/.f64 1 z)))) (/.f64 1 z))
(+.f64 (log.f64 -1) (-.f64 (neg.f64 (neg.f64 (log.f64 z))) (/.f64 1 z)))
(+.f64 (log.f64 z) (-.f64 (log.f64 -1) (/.f64 1 z)))
(-.f64 (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 1 z)))) (+.f64 (.f64 1/2 (/.f64 1 (pow.f64 z 2))) (/.f64 1 z)))
(+.f64 (log.f64 -1) (-.f64 (neg.f64 (neg.f64 (log.f64 z))) (+.f64 (/.f64 1 z) (/.f64 1/2 (pow.f64 z 2)))))
(-.f64 (+.f64 (log.f64 z) (-.f64 (log.f64 -1) (/.f64 1 z))) (/.f64 1/2 (pow.f64 z 2)))
(-.f64 (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 1 z)))) (+.f64 (.f64 1/3 (/.f64 1 (pow.f64 z 3))) (+.f64 (*.f64 1/2 (/.f64 1 (pow.f64 z 2))) (/.f64 1 z))))
(+.f64 (log.f64 -1) (-.f64 (neg.f64 (neg.f64 (log.f64 z))) (+.f64 (+.f64 (/.f64 1 z) (/.f64 1/2 (pow.f64 z 2))) (/.f64 1/3 (pow.f64 z 3)))))
(-.f64 (-.f64 (+.f64 (log.f64 z) (-.f64 (log.f64 -1) (/.f64 1 z))) (/.f64 1/2 (pow.f64 z 2))) (/.f64 1/3 (pow.f64 z 3)))
(*.f64 -1 (log.f64 (/.f64 -1 z)))
(neg.f64 (log.f64 (/.f64 -1 z)))
(-.f64 (*.f64 -1 (log.f64 (/.f64 -1 z))) (/.f64 1 z))
(-.f64 (neg.f64 (log.f64 (/.f64 -1 z))) (/.f64 1 z))
(fma.f64 -1 (log.f64 (/.f64 -1 z)) (/.f64 -1 z))
(-.f64 (.f64 -1 (log.f64 (/.f64 -1 z))) (+.f64 (.f64 1/2 (/.f64 1 (pow.f64 z 2))) (/.f64 1 z)))
(-.f64 (neg.f64 (log.f64 (/.f64 -1 z))) (+.f64 (/.f64 1 z) (/.f64 1/2 (pow.f64 z 2))))
(-.f64 (fma.f64 -1 (log.f64 (/.f64 -1 z)) (/.f64 -1 z)) (/.f64 1/2 (pow.f64 z 2)))
(-.f64 (.f64 -1 (log.f64 (/.f64 -1 z))) (+.f64 (.f64 1/3 (/.f64 1 (pow.f64 z 3))) (+.f64 (*.f64 1/2 (/.f64 1 (pow.f64 z 2))) (/.f64 1 z))))
(-.f64 (neg.f64 (log.f64 (/.f64 -1 z))) (+.f64 (+.f64 (/.f64 1 z) (/.f64 1/2 (pow.f64 z 2))) (/.f64 1/3 (pow.f64 z 3))))
(-.f64 (-.f64 (fma.f64 -1 (log.f64 (/.f64 -1 z)) (/.f64 -1 z)) (/.f64 1/2 (pow.f64 z 2))) (/.f64 1/3 (pow.f64 z 3)))
(*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))
(*.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b))
(+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log.f64 (-.f64 1 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log.f64 (-.f64 1 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log.f64 (-.f64 1 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(*.f64 y (-.f64 (log.f64 z) t))
(+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log.f64 (-.f64 1 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log.f64 (-.f64 1 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log.f64 (-.f64 1 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(*.f64 y (-.f64 (log.f64 z) t))
(+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log.f64 (-.f64 1 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log.f64 (-.f64 1 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log.f64 (-.f64 1 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 -1 (.f64 a b) (.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 y (-.f64 (log.f64 z) t) (*.f64 a (neg.f64 b)))
(+.f64 (.f64 -1 (.f64 a b)) (+.f64 (.f64 -1 (.f64 a z)) (*.f64 y (-.f64 (log.f64 z) t))))
(fma.f64 -1 (.f64 a b) (fma.f64 -1 (.f64 z a) (*.f64 y (-.f64 (log.f64 z) t))))
(+.f64 (.f64 (neg.f64 a) (+.f64 b z)) (.f64 y (-.f64 (log.f64 z) t)))
(+.f64 (.f64 -1 (.f64 a b)) (+.f64 (.f64 -1 (.f64 a z)) (+.f64 (.f64 -1/2 (.f64 a (pow.f64 z 2))) (*.f64 y (-.f64 (log.f64 z) t)))))
(fma.f64 -1 (.f64 a b) (fma.f64 -1 (.f64 z a) (fma.f64 -1/2 (.f64 (pow.f64 z 2) a) (.f64 y (-.f64 (log.f64 z) t)))))
(+.f64 (.f64 (neg.f64 a) (+.f64 b z)) (fma.f64 -1/2 (.f64 (pow.f64 z 2) a) (*.f64 y (-.f64 (log.f64 z) t))))
(+.f64 (.f64 -1 (.f64 a b)) (+.f64 (.f64 -1 (.f64 a z)) (+.f64 (.f64 -1/2 (.f64 a (pow.f64 z 2))) (+.f64 (.f64 -1/3 (.f64 a (pow.f64 z 3))) (*.f64 y (-.f64 (log.f64 z) t))))))
(fma.f64 -1 (.f64 a b) (fma.f64 -1 (.f64 z a) (fma.f64 -1/2 (.f64 (pow.f64 z 2) a) (fma.f64 -1/3 (.f64 (pow.f64 z 3) a) (*.f64 y (-.f64 (log.f64 z) t))))))
(+.f64 (.f64 (neg.f64 a) (+.f64 b z)) (fma.f64 -1/2 (.f64 (pow.f64 z 2) a) (fma.f64 -1/3 (.f64 (pow.f64 z 3) a) (.f64 y (-.f64 (log.f64 z) t)))))
(+.f64 (.f64 a (-.f64 (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 1 z)))) b)) (.f64 y (-.f64 (.f64 -1 (log.f64 (/.f64 1 z))) t)))
(fma.f64 a (+.f64 (log.f64 -1) (-.f64 (neg.f64 (neg.f64 (log.f64 z))) b)) (*.f64 y (-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)))
(fma.f64 a (+.f64 (log.f64 -1) (-.f64 (log.f64 z) b)) (*.f64 y (-.f64 (log.f64 z) t)))
(+.f64 (.f64 -1 (/.f64 a z)) (+.f64 (.f64 a (-.f64 (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 1 z)))) b)) (.f64 y (-.f64 (*.f64 -1 (log.f64 (/.f64 1 z))) t))))
(fma.f64 -1 (/.f64 a z) (fma.f64 a (+.f64 (log.f64 -1) (-.f64 (neg.f64 (neg.f64 (log.f64 z))) b)) (*.f64 y (-.f64 (neg.f64 (neg.f64 (log.f64 z))) t))))
(-.f64 (fma.f64 a (+.f64 (log.f64 -1) (-.f64 (log.f64 z) b)) (*.f64 y (-.f64 (log.f64 z) t))) (/.f64 a z))
(+.f64 (.f64 -1 (/.f64 a z)) (+.f64 (.f64 -1/2 (/.f64 a (pow.f64 z 2))) (+.f64 (.f64 a (-.f64 (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 1 z)))) b)) (.f64 y (-.f64 (.f64 -1 (log.f64 (/.f64 1 z))) t)))))
(fma.f64 -1 (/.f64 a z) (fma.f64 -1/2 (/.f64 a (pow.f64 z 2)) (fma.f64 a (+.f64 (log.f64 -1) (-.f64 (neg.f64 (neg.f64 (log.f64 z))) b)) (*.f64 y (-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)))))
(-.f64 (fma.f64 -1/2 (/.f64 a (pow.f64 z 2)) (fma.f64 a (+.f64 (log.f64 -1) (-.f64 (log.f64 z) b)) (*.f64 y (-.f64 (log.f64 z) t)))) (/.f64 a z))
(+.f64 (.f64 -1 (/.f64 a z)) (+.f64 (.f64 -1/2 (/.f64 a (pow.f64 z 2))) (+.f64 (.f64 -1/3 (/.f64 a (pow.f64 z 3))) (+.f64 (.f64 a (-.f64 (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 1 z)))) b)) (.f64 y (-.f64 (*.f64 -1 (log.f64 (/.f64 1 z))) t))))))
(fma.f64 -1 (/.f64 a z) (fma.f64 -1/2 (/.f64 a (pow.f64 z 2)) (fma.f64 -1/3 (/.f64 a (pow.f64 z 3)) (fma.f64 a (+.f64 (log.f64 -1) (-.f64 (neg.f64 (neg.f64 (log.f64 z))) b)) (*.f64 y (-.f64 (neg.f64 (neg.f64 (log.f64 z))) t))))))
(-.f64 (fma.f64 -1/2 (/.f64 a (pow.f64 z 2)) (fma.f64 -1/3 (/.f64 a (pow.f64 z 3)) (fma.f64 a (+.f64 (log.f64 -1) (-.f64 (log.f64 z) b)) (*.f64 y (-.f64 (log.f64 z) t))))) (/.f64 a z))
(+.f64 (.f64 a (-.f64 (.f64 -1 (log.f64 (/.f64 -1 z))) b)) (.f64 y (-.f64 (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z)))) t)))
(fma.f64 a (-.f64 (neg.f64 (log.f64 (/.f64 -1 z))) b) (*.f64 y (+.f64 (log.f64 -1) (-.f64 (neg.f64 (log.f64 (/.f64 -1 z))) t))))
(fma.f64 a (-.f64 (neg.f64 (log.f64 (/.f64 -1 z))) b) (*.f64 y (-.f64 (-.f64 (log.f64 -1) (log.f64 (/.f64 -1 z))) t)))
(+.f64 (.f64 -1 (/.f64 a z)) (+.f64 (.f64 a (-.f64 (.f64 -1 (log.f64 (/.f64 -1 z))) b)) (.f64 y (-.f64 (+.f64 (log.f64 -1) (*.f64 -1 (log.f64 (/.f64 -1 z)))) t))))
(fma.f64 -1 (/.f64 a z) (fma.f64 a (-.f64 (neg.f64 (log.f64 (/.f64 -1 z))) b) (*.f64 y (+.f64 (log.f64 -1) (-.f64 (neg.f64 (log.f64 (/.f64 -1 z))) t)))))
(-.f64 (fma.f64 a (-.f64 (neg.f64 (log.f64 (/.f64 -1 z))) b) (*.f64 y (-.f64 (-.f64 (log.f64 -1) (log.f64 (/.f64 -1 z))) t))) (/.f64 a z))
(+.f64 (.f64 -1 (/.f64 a z)) (+.f64 (.f64 -1/2 (/.f64 a (pow.f64 z 2))) (+.f64 (.f64 a (-.f64 (.f64 -1 (log.f64 (/.f64 -1 z))) b)) (.f64 y (-.f64 (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z)))) t)))))
(fma.f64 -1 (/.f64 a z) (fma.f64 -1/2 (/.f64 a (pow.f64 z 2)) (fma.f64 a (-.f64 (neg.f64 (log.f64 (/.f64 -1 z))) b) (*.f64 y (+.f64 (log.f64 -1) (-.f64 (neg.f64 (log.f64 (/.f64 -1 z))) t))))))
(-.f64 (fma.f64 -1/2 (/.f64 a (pow.f64 z 2)) (fma.f64 a (-.f64 (neg.f64 (log.f64 (/.f64 -1 z))) b) (*.f64 y (-.f64 (-.f64 (log.f64 -1) (log.f64 (/.f64 -1 z))) t)))) (/.f64 a z))
(+.f64 (.f64 -1 (/.f64 a z)) (+.f64 (.f64 -1/2 (/.f64 a (pow.f64 z 2))) (+.f64 (.f64 -1/3 (/.f64 a (pow.f64 z 3))) (+.f64 (.f64 a (-.f64 (.f64 -1 (log.f64 (/.f64 -1 z))) b)) (.f64 y (-.f64 (+.f64 (log.f64 -1) (*.f64 -1 (log.f64 (/.f64 -1 z)))) t))))))
(fma.f64 -1 (/.f64 a z) (fma.f64 -1/2 (/.f64 a (pow.f64 z 2)) (fma.f64 -1/3 (/.f64 a (pow.f64 z 3)) (fma.f64 a (-.f64 (neg.f64 (log.f64 (/.f64 -1 z))) b) (*.f64 y (+.f64 (log.f64 -1) (-.f64 (neg.f64 (log.f64 (/.f64 -1 z))) t)))))))
(-.f64 (fma.f64 -1/2 (/.f64 a (pow.f64 z 2)) (fma.f64 -1/3 (/.f64 a (pow.f64 z 3)) (fma.f64 a (-.f64 (neg.f64 (log.f64 (/.f64 -1 z))) b) (*.f64 y (-.f64 (-.f64 (log.f64 -1) (log.f64 (/.f64 -1 z))) t))))) (/.f64 a z))
(+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (log.f64 z)))
(fma.f64 a (-.f64 (log.f64 (-.f64 1 z)) b) (*.f64 y (log.f64 z)))
(fma.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b) (*.f64 y (log.f64 z)))
(+.f64 (.f64 -1 (.f64 t y)) (+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (log.f64 z))))
(fma.f64 a (-.f64 (log.f64 (-.f64 1 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(+.f64 (.f64 -1 (.f64 t y)) (+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (log.f64 z))))
(fma.f64 a (-.f64 (log.f64 (-.f64 1 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(+.f64 (.f64 -1 (.f64 t y)) (+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (log.f64 z))))
(fma.f64 a (-.f64 (log.f64 (-.f64 1 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(.f64 -1 (.f64 t y))
(*.f64 y (neg.f64 t))
(neg.f64 (*.f64 y t))
(+.f64 (.f64 -1 (.f64 t y)) (+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (log.f64 z))))
(fma.f64 a (-.f64 (log.f64 (-.f64 1 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(+.f64 (.f64 -1 (.f64 t y)) (+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (log.f64 z))))
(fma.f64 a (-.f64 (log.f64 (-.f64 1 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(+.f64 (.f64 -1 (.f64 t y)) (+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (log.f64 z))))
(fma.f64 a (-.f64 (log.f64 (-.f64 1 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(.f64 -1 (.f64 t y))
(*.f64 y (neg.f64 t))
(neg.f64 (*.f64 y t))
(+.f64 (.f64 -1 (.f64 t y)) (+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (log.f64 z))))
(fma.f64 a (-.f64 (log.f64 (-.f64 1 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(+.f64 (.f64 -1 (.f64 t y)) (+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (log.f64 z))))
(fma.f64 a (-.f64 (log.f64 (-.f64 1 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(+.f64 (.f64 -1 (.f64 t y)) (+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (log.f64 z))))
(fma.f64 a (-.f64 (log.f64 (-.f64 1 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(*.f64 y (-.f64 (log.f64 z) t))
(+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log.f64 (-.f64 1 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log.f64 (-.f64 1 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(fma.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b) (*.f64 y (-.f64 (log.f64 z) t)))
(+.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)) (.f64 y (-.f64 (log.f64 z) t)))
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(*.f64 (-.f64 (log.f64 z) t) 1)
(-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)
(-.f64 (log.f64 z) t)
(*.f64 (cbrt.f64 (-.f64 (log.f64 z) t)) (pow.f64 (cbrt.f64 (-.f64 (log.f64 z) t)) 2))
(-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)
(-.f64 (log.f64 z) t)
(*.f64 (pow.f64 (cbrt.f64 (-.f64 (log.f64 z) t)) 2) (cbrt.f64 (-.f64 (log.f64 z) t)))
(-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)
(-.f64 (log.f64 z) t)
(*.f64 (sqrt.f64 (-.f64 (log.f64 z) t)) (sqrt.f64 (-.f64 (log.f64 z) t)))
(-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)
(-.f64 (log.f64 z) t)
(.f64 (-.f64 (pow.f64 (log.f64 z) 3) (pow.f64 t 3)) (/.f64 1 (+.f64 (pow.f64 (log.f64 z) 2) (.f64 t (+.f64 (log.f64 z) t)))))
(/.f64 (-.f64 (pow.f64 (log.f64 z) 3) (pow.f64 t 3)) (+.f64 (pow.f64 (log.f64 z) 2) (*.f64 t (+.f64 (log.f64 z) t))))
(*.f64 (-.f64 (pow.f64 (log.f64 z) 2) (pow.f64 t 2)) (/.f64 1 (+.f64 (log.f64 z) t)))
(/.f64 (-.f64 (pow.f64 (log.f64 z) 2) (pow.f64 t 2)) (+.f64 (log.f64 z) t))
(*.f64 (+.f64 (sqrt.f64 (log.f64 z)) (sqrt.f64 t)) (-.f64 (sqrt.f64 (log.f64 z)) (sqrt.f64 t)))
(*.f64 (+.f64 (sqrt.f64 t) (sqrt.f64 (log.f64 z))) (-.f64 (sqrt.f64 (log.f64 z)) (sqrt.f64 t)))
(/.f64 1 (/.f64 (+.f64 (pow.f64 (log.f64 z) 2) (*.f64 t (+.f64 (log.f64 z) t))) (-.f64 (pow.f64 (log.f64 z) 3) (pow.f64 t 3))))
(.f64 (-.f64 (pow.f64 (log.f64 z) 3) (pow.f64 t 3)) (/.f64 1 (+.f64 (pow.f64 (log.f64 z) 2) (.f64 t (+.f64 (log.f64 z) t)))))
(/.f64 (-.f64 (pow.f64 (log.f64 z) 3) (pow.f64 t 3)) (+.f64 (pow.f64 (log.f64 z) 2) (*.f64 t (+.f64 (log.f64 z) t))))
(/.f64 1 (/.f64 (+.f64 (log.f64 z) t) (-.f64 (pow.f64 (log.f64 z) 2) (pow.f64 t 2))))
(*.f64 (-.f64 (pow.f64 (log.f64 z) 2) (pow.f64 t 2)) (/.f64 1 (+.f64 (log.f64 z) t)))
(/.f64 (-.f64 (pow.f64 (log.f64 z) 2) (pow.f64 t 2)) (+.f64 (log.f64 z) t))
(/.f64 (pow.f64 (-.f64 (log.f64 z) t) 3) (+.f64 (pow.f64 (-.f64 (log.f64 z) t) 2) (-.f64 0 (*.f64 (-.f64 (log.f64 z) t) 0))))
(/.f64 (pow.f64 (-.f64 (log.f64 z) t) 3) (pow.f64 (-.f64 (log.f64 z) t) 2))
(/.f64 (-.f64 (pow.f64 (log.f64 z) 3) (pow.f64 t 3)) (+.f64 (pow.f64 (log.f64 z) 2) (*.f64 t (+.f64 (log.f64 z) t))))
(.f64 (-.f64 (pow.f64 (log.f64 z) 3) (pow.f64 t 3)) (/.f64 1 (+.f64 (pow.f64 (log.f64 z) 2) (.f64 t (+.f64 (log.f64 z) t)))))
(/.f64 (-.f64 (pow.f64 (log.f64 z) 2) (pow.f64 t 2)) (+.f64 (log.f64 z) t))
(*.f64 (-.f64 (pow.f64 (log.f64 z) 2) (pow.f64 t 2)) (/.f64 1 (+.f64 (log.f64 z) t)))
(/.f64 (neg.f64 (-.f64 (pow.f64 (log.f64 z) 3) (pow.f64 t 3))) (neg.f64 (+.f64 (pow.f64 (log.f64 z) 2) (*.f64 t (+.f64 (log.f64 z) t)))))
(.f64 1 (/.f64 (-.f64 (pow.f64 (log.f64 z) 3) (pow.f64 t 3)) (+.f64 (pow.f64 (log.f64 z) 2) (.f64 t (+.f64 (log.f64 z) t)))))
(/.f64 (neg.f64 (-.f64 (pow.f64 (log.f64 z) 2) (pow.f64 t 2))) (neg.f64 (+.f64 (log.f64 z) t)))
(*.f64 1 (/.f64 (-.f64 (pow.f64 (log.f64 z) 2) (pow.f64 t 2)) (+.f64 (log.f64 z) t)))
(/.f64 (+.f64 (pow.f64 (log.f64 z) 3) (pow.f64 (neg.f64 t) 3)) (+.f64 (pow.f64 (log.f64 z) 2) (-.f64 (.f64 (neg.f64 t) (neg.f64 t)) (.f64 (log.f64 z) (neg.f64 t)))))
(.f64 (-.f64 (pow.f64 (log.f64 z) 3) (pow.f64 t 3)) (/.f64 1 (+.f64 (pow.f64 (log.f64 z) 2) (.f64 t (+.f64 (log.f64 z) t)))))
(/.f64 (-.f64 (pow.f64 (log.f64 z) 3) (pow.f64 t 3)) (+.f64 (pow.f64 (log.f64 z) 2) (*.f64 t (+.f64 (log.f64 z) t))))
(/.f64 (-.f64 (pow.f64 (log.f64 z) 2) (*.f64 (neg.f64 t) (neg.f64 t))) (-.f64 (log.f64 z) (neg.f64 t)))
(*.f64 (-.f64 (pow.f64 (log.f64 z) 2) (pow.f64 t 2)) (/.f64 1 (+.f64 (log.f64 z) t)))
(/.f64 (-.f64 (pow.f64 (log.f64 z) 2) (pow.f64 t 2)) (+.f64 (log.f64 z) t))
(/.f64 (-.f64 (pow.f64 (-.f64 (log.f64 z) t) 2) 0) (-.f64 (log.f64 z) t))
(/.f64 (pow.f64 (-.f64 (log.f64 z) t) 2) (-.f64 (log.f64 z) t))
(pow.f64 (-.f64 (log.f64 z) t) 1)
(-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)
(-.f64 (log.f64 z) t)
(pow.f64 (cbrt.f64 (-.f64 (log.f64 z) t)) 3)
(-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)
(-.f64 (log.f64 z) t)
(pow.f64 (pow.f64 (-.f64 (log.f64 z) t) 3) 1/3)
(-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)
(-.f64 (log.f64 z) t)
(pow.f64 (sqrt.f64 (-.f64 (log.f64 z) t)) 2)
(-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)
(-.f64 (log.f64 z) t)
(sqrt.f64 (pow.f64 (-.f64 (log.f64 z) t) 2))
(fabs.f64 (-.f64 (log.f64 z) t))
(log.f64 (/.f64 z (exp.f64 t)))
(-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)
(-.f64 (log.f64 z) t)
(log.f64 (+.f64 1 (expm1.f64 (-.f64 (log.f64 z) t))))
(-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)
(-.f64 (log.f64 z) t)
(cbrt.f64 (pow.f64 (-.f64 (log.f64 z) t) 3))
(-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)
(-.f64 (log.f64 z) t)
(expm1.f64 (log1p.f64 (-.f64 (log.f64 z) t)))
(log1p.f64 (expm1.f64 (-.f64 (log.f64 z) t)))
(-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)
(-.f64 (log.f64 z) t)
(exp.f64 (log.f64 (-.f64 (log.f64 z) t)))
(-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)
(-.f64 (log.f64 z) t)
(exp.f64 (*.f64 (log.f64 (-.f64 (log.f64 z) t)) 1))
(-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)
(-.f64 (log.f64 z) t)
(fma.f64 1 (log.f64 z) (neg.f64 t))
(-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)
(-.f64 (log.f64 z) t)
(fma.f64 1 (-.f64 (log.f64 z) t) 0)
(-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)
(-.f64 (log.f64 z) t)
(fma.f64 (pow.f64 (cbrt.f64 (log.f64 z)) 2) (cbrt.f64 (log.f64 z)) (neg.f64 t))
(-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)
(-.f64 (log.f64 z) t)
(fma.f64 (pow.f64 (cbrt.f64 (-.f64 (log.f64 z) t)) 2) (cbrt.f64 (-.f64 (log.f64 z) t)) 0)
(-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)
(-.f64 (log.f64 z) t)
(fma.f64 (sqrt.f64 (log.f64 z)) (sqrt.f64 (log.f64 z)) (neg.f64 t))
(-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)
(-.f64 (log.f64 z) t)
(fma.f64 (sqrt.f64 (-.f64 (log.f64 z) t)) (sqrt.f64 (-.f64 (log.f64 z) t)) 0)
(-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)
(-.f64 (log.f64 z) t)

eval251.0ms (1.3%)

Compiler: Compiled 16138 to 6929 computations (57.1% saved)

prune139.0ms (0.7%)

Pruning

7 alts after pruning (7 fresh and 0 done)

	Pruned	Kept	Total
New	551	7	558
Fresh	0	0	0
Picked	2	0	2
Done	0	0	0
Total	553	7	560

Accuracy

100.0%

Counts

560 → 7

Alt Table

Click to see full alt table

Status	Accuracy	Program
	48.9%	(+.f64 (.f64 x (exp.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))) (.f64 x (.f64 y (.f64 (exp.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))) (-.f64 (log.f64 z) t)))))
	61.2%	(.f64 x (exp.f64 (+.f64 (-.f64 (exp.f64 (log1p.f64 (.f64 y (-.f64 (log.f64 z) t)))) 1) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
▶	96.0%	(.f64 x (exp.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (log.f64 z) t)))))
▶	78.2%	(.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))
▶	64.6%	(.f64 x (exp.f64 (.f64 y (neg.f64 t))))
▶	55.0%	(.f64 x (exp.f64 (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b))))
▶	50.3%	(.f64 x (exp.f64 (.f64 a (neg.f64 b))))

Compiler

Compiled 284 to 208 computations (26.8% saved)

localize386.0ms (2.1%)

Localize:

Found 14 expressions with local error:

New	Accuracy	Program
✓	100.0%	(-.f64 (log1p.f64 (neg.f64 z)) b)
✓	100.0%	(exp.f64 (*.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)))
✓	100.0%	(.f64 x (exp.f64 (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b))))
✓	100.0%	(*.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b))
	100.0%	(-.f64 (log.f64 z) t)
✓	100.0%	(.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))
	99.7%	(*.f64 y (-.f64 (log.f64 z) t))
✓	100.0%	(.f64 x (exp.f64 (.f64 y (neg.f64 t))))
✓	100.0%	(exp.f64 (*.f64 a (neg.f64 b)))
✓	100.0%	(.f64 x (exp.f64 (.f64 a (neg.f64 b))))
	100.0%	(-.f64 (log.f64 z) t)
✓	100.0%	(.f64 x (exp.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (log.f64 z) t)))))
	99.7%	(*.f64 y (-.f64 (log.f64 z) t))
✓	98.9%	(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (-.f64 (log.f64 z) t)))

Compiler

Compiled 187 to 42 computations (77.5% saved)

series105.0ms (0.6%)

Counts

10 → 321

Calls

105 calls:

Time	Variable		Point	Expression
4.0ms	a	@	0	(.f64 x (exp.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (log.f64 z) t)))))
4.0ms	x	@	-inf	(.f64 x (exp.f64 (.f64 a (neg.f64 b))))
3.0ms	z	@	inf	(.f64 x (exp.f64 (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b))))
3.0ms	y	@	inf	(.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))
2.0ms	y	@	inf	(.f64 x (exp.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (log.f64 z) t)))))

rewrite173.0ms (0.9%)

Algorithm

1×	batch-egg-rewrite

Rules

622×	`associate-r`
293×	`add0`
286×	`cbrt-prod`
276×	`fma-define`
276×	`log1p-expm1-u`

Iterations

Useful iterations: 1 (0.0ms)

Iter	Nodes	Cost
0	41	353
1	666	309

Stop Event

1×	node limit

Counts

10 → 328

Calls

Call 1

Inputs
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (-.f64 (log.f64 z) t)))
(.f64 x (exp.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (log.f64 z) t)))))
(.f64 x (exp.f64 (.f64 a (neg.f64 b))))
(exp.f64 (*.f64 a (neg.f64 b)))
(.f64 x (exp.f64 (.f64 y (neg.f64 t))))
(.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))
(*.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b))
(.f64 x (exp.f64 (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b))))
(exp.f64 (*.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)))
(-.f64 (log1p.f64 (neg.f64 z)) b)

Outputs
(-.f64 (.f64 y (+.f64 (log.f64 z) t)) (.f64 a b))
(-.f64 (exp.f64 (log1p.f64 (fma.f64 y (+.f64 (log.f64 z) t) (*.f64 a b)))) 1)
(-.f64 (/.f64 (pow.f64 (.f64 a b) 2) (-.f64 (.f64 a b) (.f64 y (+.f64 (log.f64 z) t)))) (/.f64 (pow.f64 (.f64 y (+.f64 (log.f64 z) t)) 2) (-.f64 (.f64 a b) (.f64 y (+.f64 (log.f64 z) t)))))
(.f64 1 (fma.f64 y (+.f64 (log.f64 z) t) (.f64 a b)))
(.f64 (cbrt.f64 (pow.f64 (fma.f64 y (+.f64 (log.f64 z) t) (.f64 a b)) 2)) (cbrt.f64 (fma.f64 y (+.f64 (log.f64 z) t) (*.f64 a b))))
(.f64 (sqrt.f64 (fma.f64 y (+.f64 (log.f64 z) t) (.f64 a b))) (sqrt.f64 (fma.f64 y (+.f64 (log.f64 z) t) (*.f64 a b))))
(.f64 (+.f64 (pow.f64 (.f64 a b) 3) (pow.f64 (.f64 y (+.f64 (log.f64 z) t)) 3)) (/.f64 1 (+.f64 (pow.f64 (.f64 a b) 2) (.f64 (.f64 y (+.f64 (log.f64 z) t)) (fma.f64 y (+.f64 (log.f64 z) t) (*.f64 a b))))))
(.f64 (-.f64 (pow.f64 (.f64 a b) 2) (pow.f64 (.f64 y (+.f64 (log.f64 z) t)) 2)) (/.f64 1 (-.f64 (.f64 a b) (*.f64 y (+.f64 (log.f64 z) t)))))
(/.f64 1 (/.f64 (+.f64 (pow.f64 (.f64 a b) 2) (.f64 (.f64 y (+.f64 (log.f64 z) t)) (fma.f64 y (+.f64 (log.f64 z) t) (.f64 a b)))) (+.f64 (pow.f64 (.f64 a b) 3) (pow.f64 (.f64 y (+.f64 (log.f64 z) t)) 3))))
(/.f64 1 (/.f64 (-.f64 (.f64 a b) (.f64 y (+.f64 (log.f64 z) t))) (-.f64 (pow.f64 (.f64 a b) 2) (pow.f64 (.f64 y (+.f64 (log.f64 z) t)) 2))))
(/.f64 (pow.f64 (fma.f64 y (+.f64 (log.f64 z) t) (.f64 a b)) 3) (+.f64 (pow.f64 (fma.f64 y (+.f64 (log.f64 z) t) (.f64 a b)) 2) (-.f64 0 (.f64 (fma.f64 y (+.f64 (log.f64 z) t) (.f64 a b)) 0))))
(/.f64 (+.f64 (pow.f64 (.f64 a b) 3) (pow.f64 (.f64 y (+.f64 (log.f64 z) t)) 3)) (+.f64 (pow.f64 (.f64 a b) 2) (.f64 (.f64 y (+.f64 (log.f64 z) t)) (fma.f64 y (+.f64 (log.f64 z) t) (.f64 a b)))))
(/.f64 (-.f64 (pow.f64 (.f64 a b) 2) (pow.f64 (.f64 y (+.f64 (log.f64 z) t)) 2)) (-.f64 (.f64 a b) (.f64 y (+.f64 (log.f64 z) t))))
(/.f64 (neg.f64 (+.f64 (pow.f64 (.f64 a b) 3) (pow.f64 (.f64 y (+.f64 (log.f64 z) t)) 3))) (neg.f64 (+.f64 (pow.f64 (.f64 a b) 2) (.f64 (.f64 y (+.f64 (log.f64 z) t)) (fma.f64 y (+.f64 (log.f64 z) t) (.f64 a b))))))
(/.f64 (neg.f64 (-.f64 (pow.f64 (.f64 a b) 2) (pow.f64 (.f64 y (+.f64 (log.f64 z) t)) 2))) (neg.f64 (-.f64 (.f64 a b) (.f64 y (+.f64 (log.f64 z) t)))))
(/.f64 (+.f64 (pow.f64 (.f64 y (+.f64 (log.f64 z) t)) 3) (pow.f64 (.f64 a b) 3)) (+.f64 (pow.f64 (.f64 y (+.f64 (log.f64 z) t)) 2) (-.f64 (pow.f64 (.f64 a b) 2) (.f64 (.f64 y (+.f64 (log.f64 z) t)) (*.f64 a b)))))
(/.f64 (-.f64 (pow.f64 (.f64 y (+.f64 (log.f64 z) t)) 2) (pow.f64 (.f64 a b) 2)) (fma.f64 y (+.f64 (log.f64 z) t) (*.f64 a b)))
(/.f64 (-.f64 (pow.f64 (fma.f64 y (+.f64 (log.f64 z) t) (.f64 a b)) 2) 0) (-.f64 (fma.f64 y (+.f64 (log.f64 z) t) (.f64 a b)) 0))
(pow.f64 (fma.f64 y (+.f64 (log.f64 z) t) (*.f64 a b)) 1)
(pow.f64 (cbrt.f64 (fma.f64 y (+.f64 (log.f64 z) t) (*.f64 a b))) 3)
(pow.f64 (pow.f64 (fma.f64 y (+.f64 (log.f64 z) t) (*.f64 a b)) 3) 1/3)
(pow.f64 (sqrt.f64 (fma.f64 y (+.f64 (log.f64 z) t) (*.f64 a b))) 2)
(sqrt.f64 (pow.f64 (fma.f64 y (+.f64 (log.f64 z) t) (*.f64 a b)) 2))
(log.f64 (exp.f64 (fma.f64 y (+.f64 (log.f64 z) t) (*.f64 a b))))
(log.f64 (+.f64 1 (expm1.f64 (fma.f64 y (+.f64 (log.f64 z) t) (*.f64 a b)))))
(cbrt.f64 (pow.f64 (fma.f64 y (+.f64 (log.f64 z) t) (*.f64 a b)) 3))
(expm1.f64 (log1p.f64 (fma.f64 y (+.f64 (log.f64 z) t) (*.f64 a b))))
(log1p.f64 (expm1.f64 (fma.f64 y (+.f64 (log.f64 z) t) (*.f64 a b))))
(exp.f64 (log.f64 (fma.f64 y (+.f64 (log.f64 z) t) (*.f64 a b))))
(exp.f64 (.f64 (log.f64 (fma.f64 y (+.f64 (log.f64 z) t) (.f64 a b))) 1))
(fma.f64 -1 (.f64 a b) (.f64 y (+.f64 (log.f64 z) t)))
(fma.f64 a b (*.f64 y (+.f64 (log.f64 z) t)))
(fma.f64 b a (*.f64 y (+.f64 (log.f64 z) t)))
(fma.f64 (.f64 a b) -1 (.f64 y (+.f64 (log.f64 z) t)))
(fma.f64 y (+.f64 (log.f64 z) t) (*.f64 a b))
(fma.f64 (+.f64 (log.f64 z) t) y (*.f64 a b))
(fma.f64 1 (.f64 a b) (.f64 y (+.f64 (log.f64 z) t)))
(fma.f64 1 (.f64 y (+.f64 (log.f64 z) t)) (.f64 a b))
(fma.f64 1 (fma.f64 y (+.f64 (log.f64 z) t) (*.f64 a b)) 0)
(fma.f64 (cbrt.f64 (pow.f64 (fma.f64 y (+.f64 (log.f64 z) t) (.f64 a b)) 2)) (cbrt.f64 (fma.f64 y (+.f64 (log.f64 z) t) (.f64 a b))) 0)
(fma.f64 (cbrt.f64 (pow.f64 (.f64 a b) 2)) (cbrt.f64 (.f64 a b)) (*.f64 y (+.f64 (log.f64 z) t)))
(fma.f64 (pow.f64 (cbrt.f64 (.f64 y (+.f64 (log.f64 z) t))) 2) (cbrt.f64 (.f64 y (+.f64 (log.f64 z) t))) (*.f64 a b))
(fma.f64 (sqrt.f64 (fma.f64 y (+.f64 (log.f64 z) t) (.f64 a b))) (sqrt.f64 (fma.f64 y (+.f64 (log.f64 z) t) (.f64 a b))) 0)
(fma.f64 (sqrt.f64 (.f64 a b)) (sqrt.f64 (.f64 a b)) (*.f64 y (+.f64 (log.f64 z) t)))
(fma.f64 (sqrt.f64 (.f64 y (+.f64 (log.f64 z) t))) (sqrt.f64 (.f64 y (+.f64 (log.f64 z) t))) (*.f64 a b))
(fma.f64 (neg.f64 a) b (*.f64 y (+.f64 (log.f64 z) t)))
(+.f64 (.f64 x (exp.f64 (fma.f64 y (+.f64 (log.f64 z) t) (.f64 a b)))) 0)
(+.f64 (.f64 x (exp.f64 (fma.f64 y (+.f64 (log.f64 z) t) (.f64 a b)))) (*.f64 x 0))
(+.f64 (.f64 x (exp.f64 (fma.f64 y (+.f64 (log.f64 z) t) (.f64 a b)))) (.f64 (exp.f64 (fma.f64 y (+.f64 (log.f64 z) t) (.f64 a b))) 0))
(+.f64 (.f64 x (exp.f64 (fma.f64 y (+.f64 (log.f64 z) t) (.f64 a b)))) (*.f64 0 x))
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(log.f64 (pow.f64 (exp.f64 x) (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))))
(log.f64 (+.f64 1 (expm1.f64 (*.f64 x (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))))))
(cbrt.f64 (pow.f64 (*.f64 x (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))) 3))
(cbrt.f64 (*.f64 (pow.f64 x 3) (pow.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 3)))
(cbrt.f64 (*.f64 (pow.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 3) (pow.f64 x 3)))
(expm1.f64 (log1p.f64 (*.f64 x (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)))))
(log1p.f64 (expm1.f64 (*.f64 x (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)))))
(exp.f64 (+.f64 (*.f64 a (+.f64 (log1p.f64 z) b)) (log.f64 x)))
(exp.f64 (.f64 (+.f64 (.f64 a (+.f64 (log1p.f64 z) b)) (log.f64 x)) 1))
(fma.f64 x (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 0)
(fma.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) x 0)
(fma.f64 1 (*.f64 x (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))) 0)
(fma.f64 (pow.f64 (cbrt.f64 (.f64 x (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)))) 2) (cbrt.f64 (.f64 x (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)))) 0)
(fma.f64 (sqrt.f64 (.f64 x (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)))) (sqrt.f64 (.f64 x (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)))) 0)
(+.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 0)
(-.f64 (exp.f64 (log1p.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)))) 1)
(*.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 1)
(*.f64 1 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)))
(*.f64 (pow.f64 (cbrt.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))) 2) (cbrt.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))))
(*.f64 (sqrt.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))) (sqrt.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))))
(*.f64 (pow.f64 (exp.f64 a) (log1p.f64 z)) (pow.f64 (exp.f64 a) b))
(/.f64 (pow.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 3) (+.f64 (pow.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 2) (-.f64 0 (*.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 0))))
(/.f64 (pow.f64 (exp.f64 a) (log1p.f64 z)) (pow.f64 (exp.f64 a) b))
(/.f64 (-.f64 (pow.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 2) 0) (-.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 0))
(pow.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 1)
(pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))
(pow.f64 (exp.f64 a) (*.f64 (+.f64 (log1p.f64 z) b) 1))
(pow.f64 (exp.f64 (+.f64 (log1p.f64 z) b)) a)
(pow.f64 (cbrt.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))) 3)
(pow.f64 (pow.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 3) 1/3)
(pow.f64 (sqrt.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))) 2)
(pow.f64 (pow.f64 (exp.f64 a) (pow.f64 (cbrt.f64 (+.f64 (log1p.f64 z) b)) 2)) (cbrt.f64 (+.f64 (log1p.f64 z) b)))
(pow.f64 (pow.f64 (exp.f64 a) (sqrt.f64 (+.f64 (log1p.f64 z) b))) (sqrt.f64 (+.f64 (log1p.f64 z) b)))
(pow.f64 (exp.f64 1) (*.f64 a (+.f64 (log1p.f64 z) b)))
(pow.f64 (exp.f64 (cbrt.f64 (pow.f64 (.f64 a (+.f64 (log1p.f64 z) b)) 2))) (cbrt.f64 (.f64 a (+.f64 (log1p.f64 z) b))))
(pow.f64 (exp.f64 (sqrt.f64 (.f64 a (+.f64 (log1p.f64 z) b)))) (sqrt.f64 (.f64 a (+.f64 (log1p.f64 z) b))))
(sqrt.f64 (pow.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 2))
(log.f64 (exp.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))))
(log.f64 (+.f64 1 (expm1.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)))))
(cbrt.f64 (pow.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 3))
(expm1.f64 (log1p.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))))
(log1p.f64 (expm1.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))))
(fma.f64 1 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 0)
(fma.f64 (pow.f64 (cbrt.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))) 2) (cbrt.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))) 0)
(fma.f64 (sqrt.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))) (sqrt.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))) 0)
(+.f64 (log1p.f64 z) b)
(+.f64 (+.f64 (log1p.f64 z) b) 0)
(+.f64 (+.f64 (log1p.f64 z) b) (fma.f64 (neg.f64 (sqrt.f64 b)) (sqrt.f64 b) b))
(+.f64 (fma.f64 1 (log1p.f64 z) (neg.f64 (.f64 b 1))) (fma.f64 b 1 (.f64 b 1)))
(+.f64 (fma.f64 1 (log1p.f64 z) (neg.f64 (.f64 (cbrt.f64 b) (cbrt.f64 (pow.f64 b 2))))) (fma.f64 (neg.f64 (cbrt.f64 b)) (cbrt.f64 (pow.f64 b 2)) (.f64 (cbrt.f64 b) (cbrt.f64 (pow.f64 b 2)))))
(+.f64 (fma.f64 (pow.f64 (cbrt.f64 (log1p.f64 z)) 2) (cbrt.f64 (log1p.f64 z)) (neg.f64 (.f64 b 1))) (fma.f64 b 1 (.f64 b 1)))
(+.f64 (fma.f64 (pow.f64 (cbrt.f64 (log1p.f64 z)) 2) (cbrt.f64 (log1p.f64 z)) (neg.f64 (.f64 (cbrt.f64 b) (cbrt.f64 (pow.f64 b 2))))) (fma.f64 (neg.f64 (cbrt.f64 b)) (cbrt.f64 (pow.f64 b 2)) (.f64 (cbrt.f64 b) (cbrt.f64 (pow.f64 b 2)))))
(+.f64 (fma.f64 (sqrt.f64 (log1p.f64 z)) (sqrt.f64 (log1p.f64 z)) (neg.f64 (.f64 b 1))) (fma.f64 b 1 (.f64 b 1)))
(+.f64 (fma.f64 (sqrt.f64 (log1p.f64 z)) (sqrt.f64 (log1p.f64 z)) (neg.f64 (.f64 (cbrt.f64 b) (cbrt.f64 (pow.f64 b 2))))) (fma.f64 (neg.f64 (cbrt.f64 b)) (cbrt.f64 (pow.f64 b 2)) (.f64 (cbrt.f64 b) (cbrt.f64 (pow.f64 b 2)))))
(+.f64 (*.f64 (+.f64 (log1p.f64 z) b) 1) 0)
(+.f64 (.f64 (log1p.f64 z) 1) (.f64 b 1))
(*.f64 1 (+.f64 (log1p.f64 z) b))
(*.f64 (pow.f64 (cbrt.f64 (+.f64 (log1p.f64 z) b)) 2) (cbrt.f64 (+.f64 (log1p.f64 z) b)))
(*.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 2) (/.f64 1 (+.f64 (log1p.f64 z) b)))
(*.f64 (sqrt.f64 (+.f64 (log1p.f64 z) b)) (sqrt.f64 (+.f64 (log1p.f64 z) b)))
(.f64 (+.f64 (pow.f64 (log1p.f64 z) 3) (pow.f64 b 3)) (/.f64 1 (+.f64 (pow.f64 (log1p.f64 z) 2) (.f64 b (+.f64 b (log1p.f64 z))))))
(*.f64 (+.f64 (sqrt.f64 (log1p.f64 z)) (sqrt.f64 b)) (-.f64 (sqrt.f64 (log1p.f64 z)) (sqrt.f64 b)))
(/.f64 1 (/.f64 (+.f64 (pow.f64 (log1p.f64 z) 2) (*.f64 b (+.f64 b (log1p.f64 z)))) (+.f64 (pow.f64 (log1p.f64 z) 3) (pow.f64 b 3))))
(/.f64 1 (/.f64 (+.f64 (log1p.f64 z) b) (pow.f64 (+.f64 (log1p.f64 z) b) 2)))
(/.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 2) (+.f64 (log1p.f64 z) b))
(/.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 3) (+.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 2) (-.f64 0 (*.f64 (+.f64 (log1p.f64 z) b) 0))))
(/.f64 (+.f64 (pow.f64 (log1p.f64 z) 3) (pow.f64 b 3)) (+.f64 (pow.f64 (log1p.f64 z) 2) (*.f64 b (+.f64 b (log1p.f64 z)))))
(/.f64 (+.f64 (pow.f64 (log1p.f64 z) 3) (pow.f64 b 3)) (+.f64 (pow.f64 (log1p.f64 z) 2) (-.f64 (pow.f64 b 2) (*.f64 (log1p.f64 z) b))))
(/.f64 (neg.f64 (+.f64 (pow.f64 (log1p.f64 z) 3) (pow.f64 b 3))) (neg.f64 (+.f64 (pow.f64 (log1p.f64 z) 2) (*.f64 b (+.f64 b (log1p.f64 z))))))
(/.f64 (neg.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 2)) (neg.f64 (+.f64 (log1p.f64 z) b)))
(/.f64 (-.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 2) 0) (+.f64 (log1p.f64 z) b))
(pow.f64 (+.f64 (log1p.f64 z) b) 1)
(pow.f64 (cbrt.f64 (+.f64 (log1p.f64 z) b)) 3)
(pow.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 3) 1/3)
(pow.f64 (sqrt.f64 (+.f64 (log1p.f64 z) b)) 2)
(sqrt.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 2))
(log.f64 (exp.f64 (+.f64 (log1p.f64 z) b)))
(log.f64 (+.f64 1 (expm1.f64 (+.f64 (log1p.f64 z) b))))
(cbrt.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 3))
(expm1.f64 (log1p.f64 (+.f64 (log1p.f64 z) b)))
(log1p.f64 (expm1.f64 (+.f64 (log1p.f64 z) b)))
(exp.f64 (log.f64 (+.f64 (log1p.f64 z) b)))
(exp.f64 (*.f64 (log.f64 (+.f64 (log1p.f64 z) b)) 1))
(fma.f64 1 (log1p.f64 z) b)
(fma.f64 1 (+.f64 (log1p.f64 z) b) 0)
(fma.f64 (pow.f64 (cbrt.f64 (log1p.f64 z)) 2) (cbrt.f64 (log1p.f64 z)) b)
(fma.f64 (pow.f64 (cbrt.f64 (+.f64 (log1p.f64 z) b)) 2) (cbrt.f64 (+.f64 (log1p.f64 z) b)) 0)
(fma.f64 (sqrt.f64 (log1p.f64 z)) (sqrt.f64 (log1p.f64 z)) b)
(fma.f64 (sqrt.f64 (+.f64 (log1p.f64 z) b)) (sqrt.f64 (+.f64 (log1p.f64 z) b)) 0)

simplify262.0ms (1.4%)

Algorithm

1×	egg-herbie

Rules

1246×	`distribute-rgt-in`
1188×	`distribute-lft-in`
1171×	`add0`
480×	`sqr-pow`
480×	`*-commutative`

Iterations

Useful iterations: 1 (0.0ms)

Iter	Nodes	Cost
0	1066	32386
1	3712	31222

Stop Event

1×	node limit

Counts

649 → 717

Calls

Call 1

Inputs
(*.f64 y (-.f64 (log.f64 z) t))
(.f64 -1 (.f64 a b))
(.f64 -1 (.f64 a b))
(*.f64 y (-.f64 (log.f64 z) t))
(.f64 -1 (.f64 a b))
(.f64 -1 (.f64 a b))
(.f64 -1 (.f64 a b))
(*.f64 y (-.f64 (log.f64 z) t))
(*.f64 y (-.f64 (log.f64 z) t))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (.f64 -1 (log.f64 (/.f64 1 z))) t)))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (.f64 -1 (log.f64 (/.f64 1 z))) t)))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (.f64 -1 (log.f64 (/.f64 1 z))) t)))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (.f64 -1 (log.f64 (/.f64 1 z))) t)))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z)))) t)))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z)))) t)))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z)))) t)))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z)))) t)))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(+.f64 (.f64 -1 (.f64 a b)) (+.f64 (.f64 -1 (.f64 t y)) (*.f64 y (log.f64 z))))
(+.f64 (.f64 -1 (.f64 a b)) (+.f64 (.f64 -1 (.f64 t y)) (*.f64 y (log.f64 z))))
(+.f64 (.f64 -1 (.f64 a b)) (+.f64 (.f64 -1 (.f64 t y)) (*.f64 y (log.f64 z))))
(.f64 -1 (.f64 t y))
(+.f64 (.f64 -1 (.f64 a b)) (+.f64 (.f64 -1 (.f64 t y)) (*.f64 y (log.f64 z))))
(+.f64 (.f64 -1 (.f64 a b)) (+.f64 (.f64 -1 (.f64 t y)) (*.f64 y (log.f64 z))))
(+.f64 (.f64 -1 (.f64 a b)) (+.f64 (.f64 -1 (.f64 t y)) (*.f64 y (log.f64 z))))
(.f64 -1 (.f64 t y))
(+.f64 (.f64 -1 (.f64 a b)) (+.f64 (.f64 -1 (.f64 t y)) (*.f64 y (log.f64 z))))
(+.f64 (.f64 -1 (.f64 a b)) (+.f64 (.f64 -1 (.f64 t y)) (*.f64 y (log.f64 z))))
(+.f64 (.f64 -1 (.f64 a b)) (+.f64 (.f64 -1 (.f64 t y)) (*.f64 y (log.f64 z))))
(.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))
(+.f64 (.f64 -1 (.f64 a (.f64 b (.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))))) (.f64 x (exp.f64 (*.f64 y (-.f64 (log.f64 z) t)))))
(+.f64 (.f64 -1 (.f64 a (.f64 b (.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))))) (+.f64 (.f64 1/2 (.f64 (pow.f64 a 2) (.f64 (pow.f64 b 2) (.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))))) (.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))))
(+.f64 (.f64 -1 (.f64 a (.f64 b (.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))))) (+.f64 (.f64 -1/6 (.f64 (pow.f64 a 3) (.f64 (pow.f64 b 3) (.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))))) (+.f64 (.f64 1/2 (.f64 (pow.f64 a 2) (.f64 (pow.f64 b 2) (.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))))) (.f64 x (exp.f64 (*.f64 y (-.f64 (log.f64 z) t)))))))
(.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))
(+.f64 (.f64 -1 (.f64 a (.f64 b (.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))))) (.f64 x (exp.f64 (*.f64 y (-.f64 (log.f64 z) t)))))
(+.f64 (.f64 -1 (.f64 a (.f64 b (.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))))) (+.f64 (.f64 1/2 (.f64 (pow.f64 a 2) (.f64 (pow.f64 b 2) (.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))))) (.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))))
(+.f64 (.f64 -1 (.f64 a (.f64 b (.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))))) (+.f64 (.f64 -1/6 (.f64 (pow.f64 a 3) (.f64 (pow.f64 b 3) (.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))))) (+.f64 (.f64 1/2 (.f64 (pow.f64 a 2) (.f64 (pow.f64 b 2) (.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))))) (.f64 x (exp.f64 (*.f64 y (-.f64 (log.f64 z) t)))))))
(.f64 x (exp.f64 (.f64 -1 (*.f64 a b))))
(+.f64 (.f64 x (exp.f64 (.f64 -1 (.f64 a b)))) (.f64 x (.f64 y (.f64 (exp.f64 (.f64 -1 (.f64 a b))) (-.f64 (log.f64 z) t)))))
(+.f64 (.f64 1/2 (.f64 x (.f64 (pow.f64 y 2) (.f64 (exp.f64 (.f64 -1 (.f64 a b))) (pow.f64 (-.f64 (log.f64 z) t) 2))))) (+.f64 (.f64 x (exp.f64 (.f64 -1 (.f64 a b)))) (.f64 x (.f64 y (.f64 (exp.f64 (.f64 -1 (.f64 a b))) (-.f64 (log.f64 z) t))))))
(+.f64 (.f64 1/6 (.f64 x (.f64 (pow.f64 y 3) (.f64 (exp.f64 (.f64 -1 (.f64 a b))) (pow.f64 (-.f64 (log.f64 z) t) 3))))) (+.f64 (.f64 1/2 (.f64 x (.f64 (pow.f64 y 2) (.f64 (exp.f64 (.f64 -1 (.f64 a b))) (pow.f64 (-.f64 (log.f64 z) t) 2))))) (+.f64 (.f64 x (exp.f64 (.f64 -1 (.f64 a b)))) (.f64 x (.f64 y (.f64 (exp.f64 (.f64 -1 (.f64 a b))) (-.f64 (log.f64 z) t)))))))
(.f64 x (exp.f64 (-.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (log.f64 z))) (*.f64 t y))))
(.f64 x (exp.f64 (-.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (log.f64 z))) (*.f64 t y))))
(.f64 x (exp.f64 (-.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (log.f64 z))) (*.f64 t y))))
(.f64 x (exp.f64 (-.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (log.f64 z))) (*.f64 t y))))
(.f64 x (exp.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (*.f64 -1 (log.f64 (/.f64 1 z))) t)))))
(.f64 x (exp.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (*.f64 -1 (log.f64 (/.f64 1 z))) t)))))
(.f64 x (exp.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (*.f64 -1 (log.f64 (/.f64 1 z))) t)))))
(.f64 x (exp.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (*.f64 -1 (log.f64 (/.f64 1 z))) t)))))
(.f64 x (exp.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (+.f64 (log.f64 -1) (*.f64 -1 (log.f64 (/.f64 -1 z)))) t)))))
(.f64 x (exp.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (+.f64 (log.f64 -1) (*.f64 -1 (log.f64 (/.f64 -1 z)))) t)))))
(.f64 x (exp.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (+.f64 (log.f64 -1) (*.f64 -1 (log.f64 (/.f64 -1 z)))) t)))))
(.f64 x (exp.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (+.f64 (log.f64 -1) (*.f64 -1 (log.f64 (/.f64 -1 z)))) t)))))
(.f64 x (exp.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (log.f64 z)))))
(+.f64 (.f64 -1 (.f64 t (.f64 x (.f64 y (exp.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (log.f64 z)))))))) (.f64 x (exp.f64 (+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z))))))
(+.f64 (.f64 -1 (.f64 t (.f64 x (.f64 y (exp.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (log.f64 z)))))))) (+.f64 (.f64 1/2 (.f64 (pow.f64 t 2) (.f64 x (.f64 (pow.f64 y 2) (exp.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (log.f64 z)))))))) (.f64 x (exp.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (log.f64 z)))))))
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x
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x
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(.f64 x (exp.f64 (.f64 -1 (*.f64 a b))))
(.f64 x (exp.f64 (.f64 -1 (*.f64 a b))))
1
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(exp.f64 (.f64 -1 (.f64 a b)))
(exp.f64 (.f64 -1 (.f64 a b)))
(exp.f64 (.f64 -1 (.f64 a b)))
(exp.f64 (.f64 -1 (.f64 a b)))
(exp.f64 (.f64 -1 (.f64 a b)))
(exp.f64 (.f64 -1 (.f64 a b)))
(exp.f64 (.f64 -1 (.f64 a b)))
(exp.f64 (.f64 -1 (.f64 a b)))
1
(+.f64 1 (.f64 -1 (.f64 a b)))
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(exp.f64 (.f64 -1 (.f64 a b)))
(exp.f64 (.f64 -1 (.f64 a b)))
(exp.f64 (.f64 -1 (.f64 a b)))
(exp.f64 (.f64 -1 (.f64 a b)))
(exp.f64 (.f64 -1 (.f64 a b)))
(exp.f64 (.f64 -1 (.f64 a b)))
(exp.f64 (.f64 -1 (.f64 a b)))
(exp.f64 (.f64 -1 (.f64 a b)))
(.f64 x (exp.f64 (.f64 -1 (*.f64 t y))))
(.f64 x (exp.f64 (.f64 -1 (*.f64 t y))))
(.f64 x (exp.f64 (.f64 -1 (*.f64 t y))))
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x
(+.f64 x (.f64 -1 (.f64 t (*.f64 x y))))
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x
(+.f64 x (.f64 -1 (.f64 t (*.f64 x y))))
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x
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(.f64 -1 (.f64 a b))
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(.f64 -1 (.f64 a b))
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(.f64 x (exp.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))))
(.f64 x (exp.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))))
(.f64 x (exp.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))))
(.f64 x (exp.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))))
(.f64 x (exp.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))))
(.f64 x (exp.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))))
(.f64 x (exp.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))))
(.f64 x (exp.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))))
(.f64 x (exp.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))))
(.f64 x (exp.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))))
(.f64 x (exp.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))))
(.f64 x (exp.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))))
x
(+.f64 x (.f64 a (.f64 x (-.f64 (log.f64 (-.f64 1 z)) b))))
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(.f64 x (exp.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))))
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(exp.f64 (.f64 (+.f64 (.f64 a (+.f64 (log1p.f64 z) b)) (log.f64 x)) 1))
(fma.f64 x (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 0)
(fma.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) x 0)
(fma.f64 1 (*.f64 x (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))) 0)
(fma.f64 (pow.f64 (cbrt.f64 (.f64 x (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)))) 2) (cbrt.f64 (.f64 x (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)))) 0)
(fma.f64 (sqrt.f64 (.f64 x (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)))) (sqrt.f64 (.f64 x (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)))) 0)
(+.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 0)
(-.f64 (exp.f64 (log1p.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)))) 1)
(*.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 1)
(*.f64 1 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)))
(*.f64 (pow.f64 (cbrt.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))) 2) (cbrt.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))))
(*.f64 (sqrt.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))) (sqrt.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))))
(*.f64 (pow.f64 (exp.f64 a) (log1p.f64 z)) (pow.f64 (exp.f64 a) b))
(/.f64 (pow.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 3) (+.f64 (pow.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 2) (-.f64 0 (*.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 0))))
(/.f64 (pow.f64 (exp.f64 a) (log1p.f64 z)) (pow.f64 (exp.f64 a) b))
(/.f64 (-.f64 (pow.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 2) 0) (-.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 0))
(pow.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 1)
(pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))
(pow.f64 (exp.f64 a) (*.f64 (+.f64 (log1p.f64 z) b) 1))
(pow.f64 (exp.f64 (+.f64 (log1p.f64 z) b)) a)
(pow.f64 (cbrt.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))) 3)
(pow.f64 (pow.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 3) 1/3)
(pow.f64 (sqrt.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))) 2)
(pow.f64 (pow.f64 (exp.f64 a) (pow.f64 (cbrt.f64 (+.f64 (log1p.f64 z) b)) 2)) (cbrt.f64 (+.f64 (log1p.f64 z) b)))
(pow.f64 (pow.f64 (exp.f64 a) (sqrt.f64 (+.f64 (log1p.f64 z) b))) (sqrt.f64 (+.f64 (log1p.f64 z) b)))
(pow.f64 (exp.f64 1) (*.f64 a (+.f64 (log1p.f64 z) b)))
(pow.f64 (exp.f64 (cbrt.f64 (pow.f64 (.f64 a (+.f64 (log1p.f64 z) b)) 2))) (cbrt.f64 (.f64 a (+.f64 (log1p.f64 z) b))))
(pow.f64 (exp.f64 (sqrt.f64 (.f64 a (+.f64 (log1p.f64 z) b)))) (sqrt.f64 (.f64 a (+.f64 (log1p.f64 z) b))))
(sqrt.f64 (pow.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 2))
(log.f64 (exp.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))))
(log.f64 (+.f64 1 (expm1.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)))))
(cbrt.f64 (pow.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 3))
(expm1.f64 (log1p.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))))
(log1p.f64 (expm1.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))))
(fma.f64 1 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b)) 0)
(fma.f64 (pow.f64 (cbrt.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))) 2) (cbrt.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))) 0)
(fma.f64 (sqrt.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))) (sqrt.f64 (pow.f64 (exp.f64 a) (+.f64 (log1p.f64 z) b))) 0)
(+.f64 (log1p.f64 z) b)
(+.f64 (+.f64 (log1p.f64 z) b) 0)
(+.f64 (+.f64 (log1p.f64 z) b) (fma.f64 (neg.f64 (sqrt.f64 b)) (sqrt.f64 b) b))
(+.f64 (fma.f64 1 (log1p.f64 z) (neg.f64 (.f64 b 1))) (fma.f64 b 1 (.f64 b 1)))
(+.f64 (fma.f64 1 (log1p.f64 z) (neg.f64 (.f64 (cbrt.f64 b) (cbrt.f64 (pow.f64 b 2))))) (fma.f64 (neg.f64 (cbrt.f64 b)) (cbrt.f64 (pow.f64 b 2)) (.f64 (cbrt.f64 b) (cbrt.f64 (pow.f64 b 2)))))
(+.f64 (fma.f64 (pow.f64 (cbrt.f64 (log1p.f64 z)) 2) (cbrt.f64 (log1p.f64 z)) (neg.f64 (.f64 b 1))) (fma.f64 b 1 (.f64 b 1)))
(+.f64 (fma.f64 (pow.f64 (cbrt.f64 (log1p.f64 z)) 2) (cbrt.f64 (log1p.f64 z)) (neg.f64 (.f64 (cbrt.f64 b) (cbrt.f64 (pow.f64 b 2))))) (fma.f64 (neg.f64 (cbrt.f64 b)) (cbrt.f64 (pow.f64 b 2)) (.f64 (cbrt.f64 b) (cbrt.f64 (pow.f64 b 2)))))
(+.f64 (fma.f64 (sqrt.f64 (log1p.f64 z)) (sqrt.f64 (log1p.f64 z)) (neg.f64 (.f64 b 1))) (fma.f64 b 1 (.f64 b 1)))
(+.f64 (fma.f64 (sqrt.f64 (log1p.f64 z)) (sqrt.f64 (log1p.f64 z)) (neg.f64 (.f64 (cbrt.f64 b) (cbrt.f64 (pow.f64 b 2))))) (fma.f64 (neg.f64 (cbrt.f64 b)) (cbrt.f64 (pow.f64 b 2)) (.f64 (cbrt.f64 b) (cbrt.f64 (pow.f64 b 2)))))
(+.f64 (*.f64 (+.f64 (log1p.f64 z) b) 1) 0)
(+.f64 (.f64 (log1p.f64 z) 1) (.f64 b 1))
(*.f64 1 (+.f64 (log1p.f64 z) b))
(*.f64 (pow.f64 (cbrt.f64 (+.f64 (log1p.f64 z) b)) 2) (cbrt.f64 (+.f64 (log1p.f64 z) b)))
(*.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 2) (/.f64 1 (+.f64 (log1p.f64 z) b)))
(*.f64 (sqrt.f64 (+.f64 (log1p.f64 z) b)) (sqrt.f64 (+.f64 (log1p.f64 z) b)))
(.f64 (+.f64 (pow.f64 (log1p.f64 z) 3) (pow.f64 b 3)) (/.f64 1 (+.f64 (pow.f64 (log1p.f64 z) 2) (.f64 b (+.f64 b (log1p.f64 z))))))
(*.f64 (+.f64 (sqrt.f64 (log1p.f64 z)) (sqrt.f64 b)) (-.f64 (sqrt.f64 (log1p.f64 z)) (sqrt.f64 b)))
(/.f64 1 (/.f64 (+.f64 (pow.f64 (log1p.f64 z) 2) (*.f64 b (+.f64 b (log1p.f64 z)))) (+.f64 (pow.f64 (log1p.f64 z) 3) (pow.f64 b 3))))
(/.f64 1 (/.f64 (+.f64 (log1p.f64 z) b) (pow.f64 (+.f64 (log1p.f64 z) b) 2)))
(/.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 2) (+.f64 (log1p.f64 z) b))
(/.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 3) (+.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 2) (-.f64 0 (*.f64 (+.f64 (log1p.f64 z) b) 0))))
(/.f64 (+.f64 (pow.f64 (log1p.f64 z) 3) (pow.f64 b 3)) (+.f64 (pow.f64 (log1p.f64 z) 2) (*.f64 b (+.f64 b (log1p.f64 z)))))
(/.f64 (+.f64 (pow.f64 (log1p.f64 z) 3) (pow.f64 b 3)) (+.f64 (pow.f64 (log1p.f64 z) 2) (-.f64 (pow.f64 b 2) (*.f64 (log1p.f64 z) b))))
(/.f64 (neg.f64 (+.f64 (pow.f64 (log1p.f64 z) 3) (pow.f64 b 3))) (neg.f64 (+.f64 (pow.f64 (log1p.f64 z) 2) (*.f64 b (+.f64 b (log1p.f64 z))))))
(/.f64 (neg.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 2)) (neg.f64 (+.f64 (log1p.f64 z) b)))
(/.f64 (-.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 2) 0) (+.f64 (log1p.f64 z) b))
(pow.f64 (+.f64 (log1p.f64 z) b) 1)
(pow.f64 (cbrt.f64 (+.f64 (log1p.f64 z) b)) 3)
(pow.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 3) 1/3)
(pow.f64 (sqrt.f64 (+.f64 (log1p.f64 z) b)) 2)
(sqrt.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 2))
(log.f64 (exp.f64 (+.f64 (log1p.f64 z) b)))
(log.f64 (+.f64 1 (expm1.f64 (+.f64 (log1p.f64 z) b))))
(cbrt.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 3))
(expm1.f64 (log1p.f64 (+.f64 (log1p.f64 z) b)))
(log1p.f64 (expm1.f64 (+.f64 (log1p.f64 z) b)))
(exp.f64 (log.f64 (+.f64 (log1p.f64 z) b)))
(exp.f64 (*.f64 (log.f64 (+.f64 (log1p.f64 z) b)) 1))
(fma.f64 1 (log1p.f64 z) b)
(fma.f64 1 (+.f64 (log1p.f64 z) b) 0)
(fma.f64 (pow.f64 (cbrt.f64 (log1p.f64 z)) 2) (cbrt.f64 (log1p.f64 z)) b)
(fma.f64 (pow.f64 (cbrt.f64 (+.f64 (log1p.f64 z) b)) 2) (cbrt.f64 (+.f64 (log1p.f64 z) b)) 0)
(fma.f64 (sqrt.f64 (log1p.f64 z)) (sqrt.f64 (log1p.f64 z)) b)
(fma.f64 (sqrt.f64 (+.f64 (log1p.f64 z) b)) (sqrt.f64 (+.f64 (log1p.f64 z) b)) 0)

Outputs
(*.f64 y (-.f64 (log.f64 z) t))
(.f64 -1 (.f64 a b))
(*.f64 (neg.f64 a) b)
(*.f64 a (neg.f64 b))
(.f64 -1 (.f64 a b))
(*.f64 (neg.f64 a) b)
(*.f64 a (neg.f64 b))
(*.f64 y (-.f64 (log.f64 z) t))
(.f64 -1 (.f64 a b))
(*.f64 (neg.f64 a) b)
(*.f64 a (neg.f64 b))
(.f64 -1 (.f64 a b))
(*.f64 (neg.f64 a) b)
(*.f64 a (neg.f64 b))
(.f64 -1 (.f64 a b))
(*.f64 (neg.f64 a) b)
(*.f64 a (neg.f64 b))
(*.f64 y (-.f64 (log.f64 z) t))
(*.f64 y (-.f64 (log.f64 z) t))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (.f64 -1 (log.f64 (/.f64 1 z))) t)))
(fma.f64 -1 (.f64 a b) (.f64 y (-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)))
(-.f64 (.f64 y (-.f64 (log.f64 z) t)) (.f64 a b))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (.f64 -1 (log.f64 (/.f64 1 z))) t)))
(fma.f64 -1 (.f64 a b) (.f64 y (-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)))
(-.f64 (.f64 y (-.f64 (log.f64 z) t)) (.f64 a b))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (.f64 -1 (log.f64 (/.f64 1 z))) t)))
(fma.f64 -1 (.f64 a b) (.f64 y (-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)))
(-.f64 (.f64 y (-.f64 (log.f64 z) t)) (.f64 a b))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (.f64 -1 (log.f64 (/.f64 1 z))) t)))
(fma.f64 -1 (.f64 a b) (.f64 y (-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)))
(-.f64 (.f64 y (-.f64 (log.f64 z) t)) (.f64 a b))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z)))) t)))
(fma.f64 -1 (.f64 a b) (.f64 y (-.f64 (+.f64 (log.f64 -1) (neg.f64 (log.f64 (/.f64 -1 z)))) t)))
(-.f64 (.f64 y (-.f64 (-.f64 (log.f64 -1) (log.f64 (/.f64 -1 z))) t)) (.f64 a b))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z)))) t)))
(fma.f64 -1 (.f64 a b) (.f64 y (-.f64 (+.f64 (log.f64 -1) (neg.f64 (log.f64 (/.f64 -1 z)))) t)))
(-.f64 (.f64 y (-.f64 (-.f64 (log.f64 -1) (log.f64 (/.f64 -1 z))) t)) (.f64 a b))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z)))) t)))
(fma.f64 -1 (.f64 a b) (.f64 y (-.f64 (+.f64 (log.f64 -1) (neg.f64 (log.f64 (/.f64 -1 z)))) t)))
(-.f64 (.f64 y (-.f64 (-.f64 (log.f64 -1) (log.f64 (/.f64 -1 z))) t)) (.f64 a b))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z)))) t)))
(fma.f64 -1 (.f64 a b) (.f64 y (-.f64 (+.f64 (log.f64 -1) (neg.f64 (log.f64 (/.f64 -1 z)))) t)))
(-.f64 (.f64 y (-.f64 (-.f64 (log.f64 -1) (log.f64 (/.f64 -1 z))) t)) (.f64 a b))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(fma.f64 -1 (.f64 a b) (.f64 y (log.f64 z)))
(-.f64 (.f64 y (log.f64 z)) (.f64 a b))
(+.f64 (.f64 -1 (.f64 a b)) (+.f64 (.f64 -1 (.f64 t y)) (*.f64 y (log.f64 z))))
(fma.f64 -1 (.f64 a b) (.f64 y (-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)))
(-.f64 (.f64 y (-.f64 (log.f64 z) t)) (.f64 a b))
(+.f64 (.f64 -1 (.f64 a b)) (+.f64 (.f64 -1 (.f64 t y)) (*.f64 y (log.f64 z))))
(fma.f64 -1 (.f64 a b) (.f64 y (-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)))
(-.f64 (.f64 y (-.f64 (log.f64 z) t)) (.f64 a b))
(+.f64 (.f64 -1 (.f64 a b)) (+.f64 (.f64 -1 (.f64 t y)) (*.f64 y (log.f64 z))))
(fma.f64 -1 (.f64 a b) (.f64 y (-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)))
(-.f64 (.f64 y (-.f64 (log.f64 z) t)) (.f64 a b))
(.f64 -1 (.f64 t y))
(*.f64 (neg.f64 t) y)
(*.f64 y (neg.f64 t))
(+.f64 (.f64 -1 (.f64 a b)) (+.f64 (.f64 -1 (.f64 t y)) (*.f64 y (log.f64 z))))
(fma.f64 -1 (.f64 a b) (.f64 y (-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)))
(-.f64 (.f64 y (-.f64 (log.f64 z) t)) (.f64 a b))
(+.f64 (.f64 -1 (.f64 a b)) (+.f64 (.f64 -1 (.f64 t y)) (*.f64 y (log.f64 z))))
(fma.f64 -1 (.f64 a b) (.f64 y (-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)))
(-.f64 (.f64 y (-.f64 (log.f64 z) t)) (.f64 a b))
(+.f64 (.f64 -1 (.f64 a b)) (+.f64 (.f64 -1 (.f64 t y)) (*.f64 y (log.f64 z))))
(fma.f64 -1 (.f64 a b) (.f64 y (-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)))
(-.f64 (.f64 y (-.f64 (log.f64 z) t)) (.f64 a b))
(.f64 -1 (.f64 t y))
(*.f64 (neg.f64 t) y)
(*.f64 y (neg.f64 t))
(+.f64 (.f64 -1 (.f64 a b)) (+.f64 (.f64 -1 (.f64 t y)) (*.f64 y (log.f64 z))))
(fma.f64 -1 (.f64 a b) (.f64 y (-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)))
(-.f64 (.f64 y (-.f64 (log.f64 z) t)) (.f64 a b))
(+.f64 (.f64 -1 (.f64 a b)) (+.f64 (.f64 -1 (.f64 t y)) (*.f64 y (log.f64 z))))
(fma.f64 -1 (.f64 a b) (.f64 y (-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)))
(-.f64 (.f64 y (-.f64 (log.f64 z) t)) (.f64 a b))
(+.f64 (.f64 -1 (.f64 a b)) (+.f64 (.f64 -1 (.f64 t y)) (*.f64 y (log.f64 z))))
(fma.f64 -1 (.f64 a b) (.f64 y (-.f64 (neg.f64 (neg.f64 (log.f64 z))) t)))
(-.f64 (.f64 y (-.f64 (log.f64 z) t)) (.f64 a b))
(.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))
(*.f64 x (pow.f64 (exp.f64 y) (-.f64 (log.f64 z) t)))
(+.f64 (.f64 -1 (.f64 a (.f64 b (.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))))) (.f64 x (exp.f64 (*.f64 y (-.f64 (log.f64 z) t)))))
(fma.f64 -1 (.f64 a (.f64 b (.f64 x (pow.f64 (exp.f64 y) (-.f64 (log.f64 z) t))))) (.f64 x (pow.f64 (exp.f64 y) (-.f64 (log.f64 z) t))))
(-.f64 (.f64 x (pow.f64 (exp.f64 y) (-.f64 (log.f64 z) t))) (.f64 a (.f64 (.f64 b x) (pow.f64 (exp.f64 y) (-.f64 (log.f64 z) t)))))
(+.f64 (.f64 -1 (.f64 a (.f64 b (.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))))) (+.f64 (.f64 1/2 (.f64 (pow.f64 a 2) (.f64 (pow.f64 b 2) (.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))))) (.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))))
(fma.f64 -1 (.f64 a (.f64 b (.f64 x (pow.f64 (exp.f64 y) (-.f64 (log.f64 z) t))))) (fma.f64 1/2 (.f64 (pow.f64 a 2) (.f64 (.f64 x (pow.f64 b 2)) (pow.f64 (exp.f64 y) (-.f64 (log.f64 z) t)))) (*.f64 x (pow.f64 (exp.f64 y) (-.f64 (log.f64 z) t)))))
(-.f64 (fma.f64 1/2 (.f64 (pow.f64 (.f64 a b) 2) (.f64 x (pow.f64 (exp.f64 y) (-.f64 (log.f64 z) t)))) (.f64 x (pow.f64 (exp.f64 y) (-.f64 (log.f64 z) t)))) (.f64 a (.f64 (*.f64 b x) (pow.f64 (exp.f64 y) (-.f64 (log.f64 z) t)))))
(+.f64 (.f64 -1 (.f64 a (.f64 b (.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))))) (+.f64 (.f64 -1/6 (.f64 (pow.f64 a 3) (.f64 (pow.f64 b 3) (.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))))) (+.f64 (.f64 1/2 (.f64 (pow.f64 a 2) (.f64 (pow.f64 b 2) (.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))))) (.f64 x (exp.f64 (*.f64 y (-.f64 (log.f64 z) t)))))))
(fma.f64 -1 (.f64 a (.f64 b (.f64 x (pow.f64 (exp.f64 y) (-.f64 (log.f64 z) t))))) (fma.f64 -1/6 (.f64 (pow.f64 (.f64 a b) 3) (.f64 x (pow.f64 (exp.f64 y) (-.f64 (log.f64 z) t)))) (fma.f64 1/2 (.f64 (pow.f64 a 2) (.f64 (.f64 x (pow.f64 b 2)) (pow.f64 (exp.f64 y) (-.f64 (log.f64 z) t)))) (.f64 x (pow.f64 (exp.f64 y) (-.f64 (log.f64 z) t))))))
(-.f64 (fma.f64 -1/6 (.f64 (pow.f64 (.f64 a b) 3) (.f64 x (pow.f64 (exp.f64 y) (-.f64 (log.f64 z) t)))) (fma.f64 1/2 (.f64 (pow.f64 (.f64 a b) 2) (.f64 x (pow.f64 (exp.f64 y) (-.f64 (log.f64 z) t)))) (.f64 x (pow.f64 (exp.f64 y) (-.f64 (log.f64 z) t))))) (.f64 a (.f64 (.f64 b x) (pow.f64 (exp.f64 y) (-.f64 (log.f64 z) t)))))
(.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))
(*.f64 x (pow.f64 (exp.f64 y) (-.f64 (log.f64 z) t)))
(+.f64 (.f64 -1 (.f64 a (.f64 b (.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))))) (.f64 x (exp.f64 (*.f64 y (-.f64 (log.f64 z) t)))))
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(+.f64 (+.f64 (log1p.f64 z) b) (fma.f64 (neg.f64 (sqrt.f64 b)) (sqrt.f64 b) b))
(+.f64 (+.f64 b (log1p.f64 z)) (fma.f64 (neg.f64 (sqrt.f64 b)) (sqrt.f64 b) b))
(+.f64 (log1p.f64 z) (+.f64 b (fma.f64 (neg.f64 (sqrt.f64 b)) (sqrt.f64 b) b)))
(+.f64 (fma.f64 1 (log1p.f64 z) (neg.f64 (.f64 b 1))) (fma.f64 b 1 (.f64 b 1)))
(+.f64 (+.f64 (log1p.f64 z) (neg.f64 b)) (+.f64 b b))
(+.f64 (-.f64 (log1p.f64 z) b) (+.f64 b b))
(+.f64 (fma.f64 1 (log1p.f64 z) (neg.f64 (.f64 (cbrt.f64 b) (cbrt.f64 (pow.f64 b 2))))) (fma.f64 (neg.f64 (cbrt.f64 b)) (cbrt.f64 (pow.f64 b 2)) (.f64 (cbrt.f64 b) (cbrt.f64 (pow.f64 b 2)))))
(+.f64 (+.f64 (log1p.f64 z) (.f64 (neg.f64 (cbrt.f64 b)) (cbrt.f64 (pow.f64 b 2)))) (fma.f64 (neg.f64 (cbrt.f64 b)) (cbrt.f64 (pow.f64 b 2)) (.f64 (cbrt.f64 (pow.f64 b 2)) (cbrt.f64 b))))
(+.f64 (-.f64 (log1p.f64 z) (.f64 (cbrt.f64 (pow.f64 b 2)) (cbrt.f64 b))) (fma.f64 (neg.f64 (cbrt.f64 b)) (cbrt.f64 (pow.f64 b 2)) (.f64 (cbrt.f64 (pow.f64 b 2)) (cbrt.f64 b))))
(+.f64 (fma.f64 (pow.f64 (cbrt.f64 (log1p.f64 z)) 2) (cbrt.f64 (log1p.f64 z)) (neg.f64 (.f64 b 1))) (fma.f64 b 1 (.f64 b 1)))
(+.f64 (+.f64 (log1p.f64 z) (neg.f64 b)) (+.f64 b b))
(+.f64 (-.f64 (log1p.f64 z) b) (+.f64 b b))
(+.f64 (fma.f64 (pow.f64 (cbrt.f64 (log1p.f64 z)) 2) (cbrt.f64 (log1p.f64 z)) (neg.f64 (.f64 (cbrt.f64 b) (cbrt.f64 (pow.f64 b 2))))) (fma.f64 (neg.f64 (cbrt.f64 b)) (cbrt.f64 (pow.f64 b 2)) (.f64 (cbrt.f64 b) (cbrt.f64 (pow.f64 b 2)))))
(+.f64 (+.f64 (log1p.f64 z) (.f64 (neg.f64 (cbrt.f64 b)) (cbrt.f64 (pow.f64 b 2)))) (fma.f64 (neg.f64 (cbrt.f64 b)) (cbrt.f64 (pow.f64 b 2)) (.f64 (cbrt.f64 (pow.f64 b 2)) (cbrt.f64 b))))
(+.f64 (-.f64 (log1p.f64 z) (.f64 (cbrt.f64 (pow.f64 b 2)) (cbrt.f64 b))) (fma.f64 (neg.f64 (cbrt.f64 b)) (cbrt.f64 (pow.f64 b 2)) (.f64 (cbrt.f64 (pow.f64 b 2)) (cbrt.f64 b))))
(+.f64 (fma.f64 (sqrt.f64 (log1p.f64 z)) (sqrt.f64 (log1p.f64 z)) (neg.f64 (.f64 b 1))) (fma.f64 b 1 (.f64 b 1)))
(+.f64 (+.f64 (log1p.f64 z) (neg.f64 b)) (+.f64 b b))
(+.f64 (-.f64 (log1p.f64 z) b) (+.f64 b b))
(+.f64 (fma.f64 (sqrt.f64 (log1p.f64 z)) (sqrt.f64 (log1p.f64 z)) (neg.f64 (.f64 (cbrt.f64 b) (cbrt.f64 (pow.f64 b 2))))) (fma.f64 (neg.f64 (cbrt.f64 b)) (cbrt.f64 (pow.f64 b 2)) (.f64 (cbrt.f64 b) (cbrt.f64 (pow.f64 b 2)))))
(+.f64 (+.f64 (log1p.f64 z) (.f64 (neg.f64 (cbrt.f64 b)) (cbrt.f64 (pow.f64 b 2)))) (fma.f64 (neg.f64 (cbrt.f64 b)) (cbrt.f64 (pow.f64 b 2)) (.f64 (cbrt.f64 (pow.f64 b 2)) (cbrt.f64 b))))
(+.f64 (-.f64 (log1p.f64 z) (.f64 (cbrt.f64 (pow.f64 b 2)) (cbrt.f64 b))) (fma.f64 (neg.f64 (cbrt.f64 b)) (cbrt.f64 (pow.f64 b 2)) (.f64 (cbrt.f64 (pow.f64 b 2)) (cbrt.f64 b))))
(+.f64 (*.f64 (+.f64 (log1p.f64 z) b) 1) 0)
(+.f64 b (log1p.f64 z))
(+.f64 (.f64 (log1p.f64 z) 1) (.f64 b 1))
(+.f64 b (log1p.f64 z))
(*.f64 1 (+.f64 (log1p.f64 z) b))
(+.f64 b (log1p.f64 z))
(*.f64 (pow.f64 (cbrt.f64 (+.f64 (log1p.f64 z) b)) 2) (cbrt.f64 (+.f64 (log1p.f64 z) b)))
(+.f64 b (log1p.f64 z))
(*.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 2) (/.f64 1 (+.f64 (log1p.f64 z) b)))
(*.f64 (pow.f64 (+.f64 b (log1p.f64 z)) 2) (/.f64 1 (+.f64 b (log1p.f64 z))))
(/.f64 (pow.f64 (+.f64 b (log1p.f64 z)) 2) (+.f64 b (log1p.f64 z)))
(*.f64 (sqrt.f64 (+.f64 (log1p.f64 z) b)) (sqrt.f64 (+.f64 (log1p.f64 z) b)))
(+.f64 b (log1p.f64 z))
(.f64 (+.f64 (pow.f64 (log1p.f64 z) 3) (pow.f64 b 3)) (/.f64 1 (+.f64 (pow.f64 (log1p.f64 z) 2) (.f64 b (+.f64 b (log1p.f64 z))))))
(.f64 (+.f64 (pow.f64 b 3) (pow.f64 (log1p.f64 z) 3)) (/.f64 1 (+.f64 (pow.f64 (log1p.f64 z) 2) (.f64 b (+.f64 b (log1p.f64 z))))))
(/.f64 (+.f64 (pow.f64 b 3) (pow.f64 (log1p.f64 z) 3)) (+.f64 (pow.f64 (log1p.f64 z) 2) (*.f64 b (+.f64 b (log1p.f64 z)))))
(*.f64 (+.f64 (sqrt.f64 (log1p.f64 z)) (sqrt.f64 b)) (-.f64 (sqrt.f64 (log1p.f64 z)) (sqrt.f64 b)))
(*.f64 (+.f64 (sqrt.f64 b) (sqrt.f64 (log1p.f64 z))) (-.f64 (sqrt.f64 (log1p.f64 z)) (sqrt.f64 b)))
(/.f64 1 (/.f64 (+.f64 (pow.f64 (log1p.f64 z) 2) (*.f64 b (+.f64 b (log1p.f64 z)))) (+.f64 (pow.f64 (log1p.f64 z) 3) (pow.f64 b 3))))
(.f64 (+.f64 (pow.f64 b 3) (pow.f64 (log1p.f64 z) 3)) (/.f64 1 (+.f64 (pow.f64 (log1p.f64 z) 2) (.f64 b (+.f64 b (log1p.f64 z))))))
(/.f64 (+.f64 (pow.f64 b 3) (pow.f64 (log1p.f64 z) 3)) (+.f64 (pow.f64 (log1p.f64 z) 2) (*.f64 b (+.f64 b (log1p.f64 z)))))
(/.f64 1 (/.f64 (+.f64 (log1p.f64 z) b) (pow.f64 (+.f64 (log1p.f64 z) b) 2)))
(*.f64 (pow.f64 (+.f64 b (log1p.f64 z)) 2) (/.f64 1 (+.f64 b (log1p.f64 z))))
(/.f64 (pow.f64 (+.f64 b (log1p.f64 z)) 2) (+.f64 b (log1p.f64 z)))
(/.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 2) (+.f64 (log1p.f64 z) b))
(*.f64 (pow.f64 (+.f64 b (log1p.f64 z)) 2) (/.f64 1 (+.f64 b (log1p.f64 z))))
(/.f64 (pow.f64 (+.f64 b (log1p.f64 z)) 2) (+.f64 b (log1p.f64 z)))
(/.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 3) (+.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 2) (-.f64 0 (*.f64 (+.f64 (log1p.f64 z) b) 0))))
(/.f64 (pow.f64 (+.f64 b (log1p.f64 z)) 3) (pow.f64 (+.f64 b (log1p.f64 z)) 2))
(/.f64 (+.f64 (pow.f64 (log1p.f64 z) 3) (pow.f64 b 3)) (+.f64 (pow.f64 (log1p.f64 z) 2) (*.f64 b (+.f64 b (log1p.f64 z)))))
(.f64 (+.f64 (pow.f64 b 3) (pow.f64 (log1p.f64 z) 3)) (/.f64 1 (+.f64 (pow.f64 (log1p.f64 z) 2) (.f64 b (+.f64 b (log1p.f64 z))))))
(/.f64 (+.f64 (pow.f64 b 3) (pow.f64 (log1p.f64 z) 3)) (+.f64 (pow.f64 (log1p.f64 z) 2) (*.f64 b (+.f64 b (log1p.f64 z)))))
(/.f64 (+.f64 (pow.f64 (log1p.f64 z) 3) (pow.f64 b 3)) (+.f64 (pow.f64 (log1p.f64 z) 2) (-.f64 (pow.f64 b 2) (*.f64 (log1p.f64 z) b))))
(/.f64 (+.f64 (pow.f64 b 3) (pow.f64 (log1p.f64 z) 3)) (+.f64 (pow.f64 (log1p.f64 z) 2) (-.f64 (pow.f64 b 2) (*.f64 b (log1p.f64 z)))))
(/.f64 (+.f64 (pow.f64 b 3) (pow.f64 (log1p.f64 z) 3)) (-.f64 (+.f64 (pow.f64 (log1p.f64 z) 2) (pow.f64 b 2)) (*.f64 b (log1p.f64 z))))
(/.f64 (neg.f64 (+.f64 (pow.f64 (log1p.f64 z) 3) (pow.f64 b 3))) (neg.f64 (+.f64 (pow.f64 (log1p.f64 z) 2) (*.f64 b (+.f64 b (log1p.f64 z))))))
(/.f64 (neg.f64 (+.f64 (pow.f64 b 3) (pow.f64 (log1p.f64 z) 3))) (neg.f64 (+.f64 (pow.f64 (log1p.f64 z) 2) (*.f64 b (+.f64 b (log1p.f64 z))))))
(.f64 1 (/.f64 (+.f64 (pow.f64 b 3) (pow.f64 (log1p.f64 z) 3)) (+.f64 (pow.f64 (log1p.f64 z) 2) (.f64 b (+.f64 b (log1p.f64 z))))))
(/.f64 (neg.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 2)) (neg.f64 (+.f64 (log1p.f64 z) b)))
(/.f64 (neg.f64 (pow.f64 (+.f64 b (log1p.f64 z)) 2)) (neg.f64 (+.f64 b (log1p.f64 z))))
(*.f64 1 (/.f64 (pow.f64 (+.f64 b (log1p.f64 z)) 2) (+.f64 b (log1p.f64 z))))
(/.f64 (-.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 2) 0) (+.f64 (log1p.f64 z) b))
(*.f64 (pow.f64 (+.f64 b (log1p.f64 z)) 2) (/.f64 1 (+.f64 b (log1p.f64 z))))
(/.f64 (pow.f64 (+.f64 b (log1p.f64 z)) 2) (+.f64 b (log1p.f64 z)))
(pow.f64 (+.f64 (log1p.f64 z) b) 1)
(+.f64 b (log1p.f64 z))
(pow.f64 (cbrt.f64 (+.f64 (log1p.f64 z) b)) 3)
(+.f64 b (log1p.f64 z))
(pow.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 3) 1/3)
(+.f64 b (log1p.f64 z))
(pow.f64 (sqrt.f64 (+.f64 (log1p.f64 z) b)) 2)
(+.f64 b (log1p.f64 z))
(sqrt.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 2))
(sqrt.f64 (pow.f64 (+.f64 b (log1p.f64 z)) 2))
(fabs.f64 (+.f64 b (log1p.f64 z)))
(log.f64 (exp.f64 (+.f64 (log1p.f64 z) b)))
(+.f64 b (log1p.f64 z))
(log.f64 (+.f64 1 (expm1.f64 (+.f64 (log1p.f64 z) b))))
(+.f64 b (log1p.f64 z))
(cbrt.f64 (pow.f64 (+.f64 (log1p.f64 z) b) 3))
(+.f64 b (log1p.f64 z))
(expm1.f64 (log1p.f64 (+.f64 (log1p.f64 z) b)))
(expm1.f64 (log1p.f64 (+.f64 b (log1p.f64 z))))
(log1p.f64 (expm1.f64 (+.f64 (log1p.f64 z) b)))
(+.f64 b (log1p.f64 z))
(exp.f64 (log.f64 (+.f64 (log1p.f64 z) b)))
(+.f64 b (log1p.f64 z))
(exp.f64 (*.f64 (log.f64 (+.f64 (log1p.f64 z) b)) 1))
(+.f64 b (log1p.f64 z))
(fma.f64 1 (log1p.f64 z) b)
(+.f64 b (log1p.f64 z))
(fma.f64 1 (+.f64 (log1p.f64 z) b) 0)
(+.f64 b (log1p.f64 z))
(fma.f64 (pow.f64 (cbrt.f64 (log1p.f64 z)) 2) (cbrt.f64 (log1p.f64 z)) b)
(+.f64 b (log1p.f64 z))
(fma.f64 (pow.f64 (cbrt.f64 (+.f64 (log1p.f64 z) b)) 2) (cbrt.f64 (+.f64 (log1p.f64 z) b)) 0)
(+.f64 b (log1p.f64 z))
(fma.f64 (sqrt.f64 (log1p.f64 z)) (sqrt.f64 (log1p.f64 z)) b)
(+.f64 b (log1p.f64 z))
(fma.f64 (sqrt.f64 (+.f64 (log1p.f64 z) b)) (sqrt.f64 (+.f64 (log1p.f64 z) b)) 0)
(+.f64 b (log1p.f64 z))

eval458.0ms (2.4%)

Compiler: Compiled 22754 to 9982 computations (56.1% saved)

prune327.0ms (1.7%)

Pruning

13 alts after pruning (11 fresh and 2 done)

	Pruned	Kept	Total
New	1138	11	1149
Fresh	2	0	2
Picked	3	2	5
Done	0	0	0
Total	1143	13	1156

Accuracy

100.0%

Counts

1156 → 13

Alt Table

Click to see full alt table

Status	Accuracy	Program
	26.6%	(-.f64 x (.f64 (.f64 t x) y))
▶	27.5%	(-.f64 x (.f64 a (.f64 b x)))
	36.3%	(+.f64 (-.f64 x (.f64 (.f64 t x) y)) (.f64 1/2 (.f64 (*.f64 (pow.f64 t 2) x) (pow.f64 y 2))))
	33.4%	(+.f64 x (fma.f64 1/2 (.f64 (.f64 (pow.f64 a 2) x) (pow.f64 (-.f64 (log1p.f64 (neg.f64 z)) b) 2)) (.f64 (.f64 a x) (-.f64 (log1p.f64 (neg.f64 z)) b))))
▶	28.4%	(+.f64 x (.f64 (neg.f64 t) (.f64 y x)))
▶	28.3%	(.f64 x (pow.f64 (E.f64) (.f64 a b)))
	54.7%	(*.f64 x (pow.f64 z y))
	28.3%	(.f64 x (-.f64 1 (.f64 a b)))
▶	76.3%	(.f64 x (exp.f64 (-.f64 (.f64 y (log.f64 z)) (*.f64 a b))))
✓	64.6%	(.f64 x (exp.f64 (.f64 y (neg.f64 t))))
	55.0%	(.f64 x (exp.f64 (.f64 a (-.f64 (neg.f64 b) z))))
✓	50.3%	(.f64 x (exp.f64 (.f64 a (neg.f64 b))))
▶	19.1%	x

Compiler

Compiled 372 to 266 computations (28.5% saved)

localize210.0ms (1.1%)

Localize:

Found 8 expressions with local error:

New	Accuracy	Program
✓	100.0%	(+.f64 x (.f64 (neg.f64 t) (.f64 y x)))
✓	95.9%	(.f64 (neg.f64 t) (.f64 y x))
✓	100.0%	(-.f64 x (.f64 a (.f64 b x)))
✓	93.8%	(.f64 a (.f64 b x))
✓	100.0%	(-.f64 (.f64 y (log.f64 z)) (.f64 a b))
✓	100.0%	(.f64 x (exp.f64 (-.f64 (.f64 y (log.f64 z)) (*.f64 a b))))
✓	100.0%	(exp.f64 (-.f64 (.f64 y (log.f64 z)) (.f64 a b)))
✓	99.5%	(*.f64 y (log.f64 z))

Compiler

Compiled 109 to 23 computations (78.9% saved)

series102.0ms (0.5%)

Counts

8 → 200

Calls

81 calls:

Time	Variable		Point	Expression
34.0ms	b	@	-inf	(-.f64 (.f64 y (log.f64 z)) (.f64 a b))
3.0ms	t	@	0	(.f64 (neg.f64 t) (.f64 y x))
2.0ms	x	@	-inf	(.f64 x (exp.f64 (-.f64 (.f64 y (log.f64 z)) (*.f64 a b))))
2.0ms	b	@	0	(-.f64 x (.f64 a (.f64 b x)))
1.0ms	x	@	0	(.f64 (neg.f64 t) (.f64 y x))

rewrite218.0ms (1.2%)

Algorithm

1×	batch-egg-rewrite

Rules

783×	`log1p-expm1-u`
470×	`associate-r`
272×	`associate-l`
214×	`fma-define`
212×	`add0`

Iterations

Useful iterations: 1 (0.0ms)

Iter	Nodes	Cost
0	29	253
1	452	230
2	6853	230

Stop Event

1×	node limit

Counts

8 → 310

Calls

Call 1

Inputs
(*.f64 y (log.f64 z))
(exp.f64 (-.f64 (.f64 y (log.f64 z)) (.f64 a b)))
(.f64 x (exp.f64 (-.f64 (.f64 y (log.f64 z)) (*.f64 a b))))
(-.f64 (.f64 y (log.f64 z)) (.f64 a b))
(.f64 a (.f64 b x))
(-.f64 x (.f64 a (.f64 b x)))
(.f64 (neg.f64 t) (.f64 y x))
(+.f64 x (.f64 (neg.f64 t) (.f64 y x)))

Outputs
(+.f64 (*.f64 y (log.f64 z)) 0)
(+.f64 (.f64 y (log.f64 z)) (.f64 (log.f64 z) 0))
(+.f64 (.f64 y (log.f64 z)) (.f64 y 0))
(+.f64 (.f64 y (log.f64 z)) (.f64 0 y))
(+.f64 (.f64 y (log.f64 z)) (.f64 0 (log.f64 z)))
(+.f64 0 (*.f64 y (log.f64 z)))
(-.f64 (exp.f64 (log1p.f64 (*.f64 y (log.f64 z)))) 1)
(/.f64 (pow.f64 (.f64 y (log.f64 z)) 3) (+.f64 (pow.f64 (.f64 y (log.f64 z)) 2) (-.f64 0 (.f64 (.f64 y (log.f64 z)) 0))))
(/.f64 (-.f64 (pow.f64 (.f64 y (log.f64 z)) 2) 0) (-.f64 (.f64 y (log.f64 z)) 0))
(pow.f64 (*.f64 y (log.f64 z)) 1)
(pow.f64 (cbrt.f64 (*.f64 y (log.f64 z))) 3)
(pow.f64 (pow.f64 (*.f64 y (log.f64 z)) 3) 1/3)
(pow.f64 (sqrt.f64 (*.f64 y (log.f64 z))) 2)
(sqrt.f64 (pow.f64 (*.f64 y (log.f64 z)) 2))
(log.f64 (pow.f64 z y))
(log.f64 (+.f64 1 (-.f64 (pow.f64 z y) 1)))
(cbrt.f64 (pow.f64 (*.f64 y (log.f64 z)) 3))
(expm1.f64 (log1p.f64 (*.f64 y (log.f64 z))))
(log1p.f64 (-.f64 (pow.f64 z y) 1))
(exp.f64 (log.f64 (*.f64 y (log.f64 z))))
(exp.f64 (.f64 (log.f64 (.f64 y (log.f64 z))) 1))
(fma.f64 y (log.f64 z) 0)
(fma.f64 (log.f64 z) y 0)
(fma.f64 1 (*.f64 y (log.f64 z)) 0)
(fma.f64 (pow.f64 (cbrt.f64 (.f64 y (log.f64 z))) 2) (cbrt.f64 (.f64 y (log.f64 z))) 0)
(fma.f64 (sqrt.f64 (.f64 y (log.f64 z))) (sqrt.f64 (.f64 y (log.f64 z))) 0)
(+.f64 (/.f64 (pow.f64 z y) (pow.f64 (exp.f64 b) a)) 0)
(+.f64 0 (/.f64 (pow.f64 z y) (pow.f64 (exp.f64 b) a)))
(-.f64 (exp.f64 (log1p.f64 (/.f64 (pow.f64 z y) (pow.f64 (exp.f64 b) a)))) 1)
(*.f64 (/.f64 (pow.f64 z y) (pow.f64 (exp.f64 b) a)) 1)
(.f64 (/.f64 (pow.f64 z y) (pow.f64 (exp.f64 b) a)) (exp.f64 (fma.f64 (neg.f64 b) a (.f64 a b))))
(*.f64 1 (/.f64 (pow.f64 z y) (pow.f64 (exp.f64 b) a)))
(*.f64 (pow.f64 z y) (/.f64 1 (pow.f64 (exp.f64 b) a)))
(.f64 (pow.f64 z y) (exp.f64 (.f64 a (neg.f64 b))))
(*.f64 (cbrt.f64 (/.f64 (pow.f64 z y) (pow.f64 (exp.f64 b) a))) (pow.f64 (cbrt.f64 (/.f64 (pow.f64 z y) (pow.f64 (exp.f64 b) a))) 2))
(*.f64 (pow.f64 (cbrt.f64 (/.f64 (pow.f64 z y) (pow.f64 (exp.f64 b) a))) 2) (cbrt.f64 (/.f64 (pow.f64 z y) (pow.f64 (exp.f64 b) a))))
(*.f64 (sqrt.f64 (/.f64 (pow.f64 z y) (pow.f64 (exp.f64 b) a))) (sqrt.f64 (/.f64 (pow.f64 z y) (pow.f64 (exp.f64 b) a))))
(/.f64 1 (/.f64 (pow.f64 (exp.f64 b) a) (pow.f64 z y)))
(/.f64 (pow.f64 z y) (pow.f64 (exp.f64 b) a))
(/.f64 (pow.f64 (/.f64 (pow.f64 z y) (pow.f64 (exp.f64 b) a)) 3) (+.f64 (pow.f64 (/.f64 (pow.f64 z y) (pow.f64 (exp.f64 b) a)) 2) (-.f64 0 (*.f64 (/.f64 (pow.f64 z y) (pow.f64 (exp.f64 b) a)) 0))))
(/.f64 (neg.f64 (pow.f64 z y)) (neg.f64 (pow.f64 (exp.f64 b) a)))
(/.f64 (-.f64 (pow.f64 (/.f64 (pow.f64 z y) (pow.f64 (exp.f64 b) a)) 2) 0) (-.f64 (/.f64 (pow.f64 z y) (pow.f64 (exp.f64 b) a)) 0))
(pow.f64 (/.f64 (pow.f64 z y) (pow.f64 (exp.f64 b) a)) 1)
(pow.f64 (cbrt.f64 (/.f64 (pow.f64 z y) (pow.f64 (exp.f64 b) a))) 3)
(pow.f64 (pow.f64 (/.f64 (pow.f64 z y) (pow.f64 (exp.f64 b) a)) 3) 1/3)
(pow.f64 (sqrt.f64 (/.f64 (pow.f64 z y) (pow.f64 (exp.f64 b) a))) 2)
(pow.f64 (exp.f64 1) (fma.f64 y (log.f64 z) (*.f64 a (neg.f64 b))))
(pow.f64 (exp.f64 (pow.f64 (cbrt.f64 (fma.f64 y (log.f64 z) (.f64 a (neg.f64 b)))) 2)) (cbrt.f64 (fma.f64 y (log.f64 z) (.f64 a (neg.f64 b)))))
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(/.f64 (neg.f64 (-.f64 (pow.f64 x 2) (pow.f64 (.f64 b (.f64 x a)) 2))) (neg.f64 (.f64 x (+.f64 1 (.f64 a b)))))
(/.f64 (+.f64 (pow.f64 x 3) (pow.f64 (neg.f64 (.f64 b (.f64 x a))) 3)) (+.f64 (pow.f64 x 2) (-.f64 (.f64 (neg.f64 (.f64 b (.f64 x a))) (neg.f64 (.f64 b (.f64 x a)))) (.f64 x (neg.f64 (.f64 b (.f64 x a)))))))
(/.f64 (-.f64 (pow.f64 x 2) (.f64 (neg.f64 (.f64 b (.f64 x a))) (neg.f64 (.f64 b (.f64 x a))))) (-.f64 x (neg.f64 (.f64 b (*.f64 x a)))))
(/.f64 (-.f64 (pow.f64 (.f64 x (-.f64 1 (.f64 a b))) 2) 0) (.f64 x (-.f64 1 (.f64 a b))))
(pow.f64 (.f64 x (-.f64 1 (.f64 a b))) 1)
(pow.f64 (cbrt.f64 (.f64 x (-.f64 1 (.f64 a b)))) 3)
(pow.f64 (pow.f64 (.f64 x (-.f64 1 (.f64 a b))) 3) 1/3)
(pow.f64 (sqrt.f64 (.f64 x (-.f64 1 (.f64 a b)))) 2)
(sqrt.f64 (pow.f64 (.f64 x (-.f64 1 (.f64 a b))) 2))
(log.f64 (exp.f64 (.f64 x (-.f64 1 (.f64 a b)))))
(log.f64 (+.f64 1 (expm1.f64 (.f64 x (-.f64 1 (.f64 a b))))))
(cbrt.f64 (pow.f64 (.f64 x (-.f64 1 (.f64 a b))) 3))
(expm1.f64 (log1p.f64 (.f64 x (-.f64 1 (.f64 a b)))))
(log1p.f64 (expm1.f64 (.f64 x (-.f64 1 (.f64 a b)))))
(exp.f64 (log.f64 (.f64 x (-.f64 1 (.f64 a b)))))
(exp.f64 (.f64 (log.f64 (.f64 x (-.f64 1 (*.f64 a b)))) 1))
(fma.f64 1 x (neg.f64 (.f64 b (.f64 x a))))
(fma.f64 1 (.f64 x (-.f64 1 (.f64 a b))) 0)
(fma.f64 (pow.f64 (cbrt.f64 (.f64 x (-.f64 1 (.f64 a b)))) 2) (cbrt.f64 (.f64 x (-.f64 1 (.f64 a b)))) 0)
(fma.f64 (pow.f64 (cbrt.f64 x) 2) (cbrt.f64 x) (neg.f64 (.f64 b (.f64 x a))))
(fma.f64 (sqrt.f64 (.f64 x (-.f64 1 (.f64 a b)))) (sqrt.f64 (.f64 x (-.f64 1 (.f64 a b)))) 0)
(fma.f64 (sqrt.f64 x) (sqrt.f64 x) (neg.f64 (.f64 b (.f64 x a))))
(+.f64 (.f64 y (.f64 x t)) 0)
(+.f64 (.f64 y (.f64 x t)) (.f64 (.f64 y x) 0))
(+.f64 (.f64 y (.f64 x t)) (*.f64 t 0))
(+.f64 (.f64 y (.f64 x t)) (.f64 (.f64 y t) 0))
(+.f64 (.f64 y (.f64 x t)) (.f64 0 (.f64 y x)))
(+.f64 (.f64 y (.f64 x t)) (*.f64 0 t))
(+.f64 (.f64 y (.f64 x t)) (.f64 0 (.f64 y t)))
(+.f64 0 (.f64 y (.f64 x t)))
(-.f64 0 (.f64 y (.f64 x t)))
(-.f64 (exp.f64 (log1p.f64 (.f64 y (.f64 x t)))) 1)
(/.f64 (pow.f64 (.f64 y (.f64 x t)) 3) (+.f64 (pow.f64 (.f64 y (.f64 x t)) 2) (-.f64 0 (.f64 (.f64 y (*.f64 x t)) 0))))
(/.f64 (-.f64 (pow.f64 (.f64 y (.f64 x t)) 2) 0) (-.f64 (.f64 y (.f64 x t)) 0))
(pow.f64 (.f64 y (.f64 x t)) 1)
(pow.f64 (cbrt.f64 (.f64 y (.f64 x t))) 3)
(pow.f64 (pow.f64 (.f64 y (.f64 x t)) 3) 1/3)
(pow.f64 (sqrt.f64 (.f64 y (.f64 x t))) 2)
(neg.f64 (.f64 y (.f64 x t)))
(sqrt.f64 (pow.f64 (.f64 y (.f64 x t)) 2))
(log.f64 (pow.f64 (pow.f64 (exp.f64 x) y) t))
(log.f64 (+.f64 1 (expm1.f64 (.f64 y (.f64 x t)))))
(cbrt.f64 (pow.f64 (.f64 y (.f64 x t)) 3))
(expm1.f64 (log1p.f64 (.f64 y (.f64 x t))))
(log1p.f64 (expm1.f64 (.f64 y (.f64 x t))))
(exp.f64 (log.f64 (.f64 y (.f64 x t))))
(exp.f64 (.f64 (log.f64 (.f64 y (*.f64 x t))) 1))
(fma.f64 t (*.f64 y x) 0)
(fma.f64 (*.f64 y x) t 0)
(fma.f64 1 (.f64 y (.f64 x t)) 0)
(fma.f64 (pow.f64 (cbrt.f64 (.f64 y (.f64 x t))) 2) (cbrt.f64 (.f64 y (.f64 x t))) 0)
(fma.f64 (sqrt.f64 (.f64 y (.f64 x t))) (sqrt.f64 (.f64 y (.f64 x t))) 0)
(fma.f64 (*.f64 y t) x 0)
(-.f64 x (.f64 y (.f64 x t)))
(-.f64 (fma.f64 t (*.f64 y x) x) 0)
(-.f64 (exp.f64 (log1p.f64 (fma.f64 t (*.f64 y x) x))) 1)
(-.f64 (/.f64 (pow.f64 x 2) (fma.f64 t (.f64 y x) x)) (/.f64 (pow.f64 (.f64 y (.f64 x t)) 2) (fma.f64 t (.f64 y x) x)))
(.f64 x (+.f64 1 (.f64 y t)))
(.f64 x (+.f64 (.f64 y t) 1))
(.f64 x (-.f64 1 (.f64 y t)))
(.f64 (fma.f64 t (.f64 y x) x) 1)
(.f64 1 (fma.f64 t (.f64 y x) x))
(.f64 (cbrt.f64 (fma.f64 t (.f64 y x) x)) (pow.f64 (cbrt.f64 (fma.f64 t (*.f64 y x) x)) 2))
(.f64 (pow.f64 (cbrt.f64 (fma.f64 t (.f64 y x) x)) 2) (cbrt.f64 (fma.f64 t (*.f64 y x) x)))
(.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (/.f64 1 (fma.f64 t (*.f64 y x) x)))
(.f64 (sqrt.f64 (fma.f64 t (.f64 y x) x)) (sqrt.f64 (fma.f64 t (*.f64 y x) x)))
(.f64 (+.f64 (pow.f64 (.f64 y (.f64 x t)) 3) (pow.f64 x 3)) (/.f64 1 (-.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (.f64 x (.f64 y (*.f64 x t))))))
(.f64 (+.f64 (sqrt.f64 x) (sqrt.f64 (.f64 y (.f64 x t)))) (-.f64 (sqrt.f64 x) (sqrt.f64 (.f64 y (*.f64 x t)))))
(.f64 (+.f64 (.f64 y t) 1) x)
(/.f64 1 (/.f64 (-.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (.f64 x (.f64 y (.f64 x t)))) (+.f64 (pow.f64 (.f64 y (.f64 x t)) 3) (pow.f64 x 3))))
(/.f64 1 (/.f64 (fma.f64 t (.f64 y x) x) (pow.f64 (fma.f64 t (.f64 y x) x) 2)))
(/.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (fma.f64 t (.f64 y x) x))
(/.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 3) (+.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (-.f64 0 (.f64 (fma.f64 t (.f64 y x) x) 0))))
(/.f64 (+.f64 (pow.f64 (.f64 y (.f64 x t)) 3) (pow.f64 x 3)) (-.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (.f64 x (.f64 y (.f64 x t)))))
(/.f64 (+.f64 (pow.f64 (.f64 y (.f64 x t)) 3) (pow.f64 x 3)) (+.f64 (pow.f64 (.f64 y (.f64 x t)) 2) (-.f64 (pow.f64 x 2) (.f64 x (.f64 y (*.f64 x t))))))
(/.f64 (neg.f64 (+.f64 (pow.f64 (.f64 y (.f64 x t)) 3) (pow.f64 x 3))) (neg.f64 (-.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (.f64 x (.f64 y (.f64 x t))))))
(/.f64 (neg.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2)) (neg.f64 (fma.f64 t (.f64 y x) x)))
(/.f64 (-.f64 (pow.f64 x 3) (pow.f64 (.f64 y (.f64 x t)) 3)) (-.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (.f64 x (.f64 y (.f64 x t)))))
(/.f64 (-.f64 (pow.f64 (.f64 y (.f64 x t)) 2) (pow.f64 x 2)) (-.f64 (.f64 y (.f64 x t)) x))
(/.f64 (-.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) 0) (fma.f64 t (.f64 y x) x))
(pow.f64 (fma.f64 t (*.f64 y x) x) 1)
(pow.f64 (cbrt.f64 (fma.f64 t (*.f64 y x) x)) 3)
(pow.f64 (pow.f64 (fma.f64 t (*.f64 y x) x) 3) 1/3)
(pow.f64 (sqrt.f64 (fma.f64 t (*.f64 y x) x)) 2)
(sqrt.f64 (pow.f64 (fma.f64 t (*.f64 y x) x) 2))
(log.f64 (exp.f64 (fma.f64 t (*.f64 y x) x)))
(log.f64 (+.f64 1 (expm1.f64 (fma.f64 t (*.f64 y x) x))))
(log.f64 (/.f64 (exp.f64 x) (pow.f64 (pow.f64 (exp.f64 x) y) t)))
(cbrt.f64 (pow.f64 (fma.f64 t (*.f64 y x) x) 3))
(expm1.f64 (log1p.f64 (fma.f64 t (*.f64 y x) x)))
(log1p.f64 (expm1.f64 (fma.f64 t (*.f64 y x) x)))
(exp.f64 (log.f64 (fma.f64 t (*.f64 y x) x)))
(exp.f64 (.f64 (log.f64 (fma.f64 t (.f64 y x) x)) 1))
(fma.f64 t (*.f64 y x) x)
(fma.f64 (*.f64 y x) t x)
(fma.f64 1 x (.f64 y (.f64 x t)))
(fma.f64 1 (.f64 y (.f64 x t)) x)
(fma.f64 1 (fma.f64 t (*.f64 y x) x) 0)
(fma.f64 (pow.f64 (cbrt.f64 (fma.f64 t (.f64 y x) x)) 2) (cbrt.f64 (fma.f64 t (.f64 y x) x)) 0)
(fma.f64 (pow.f64 (cbrt.f64 (.f64 y (.f64 x t))) 2) (cbrt.f64 (.f64 y (.f64 x t))) x)
(fma.f64 (pow.f64 (cbrt.f64 x) 2) (cbrt.f64 x) (.f64 y (.f64 x t)))
(fma.f64 (sqrt.f64 (fma.f64 t (.f64 y x) x)) (sqrt.f64 (fma.f64 t (.f64 y x) x)) 0)
(fma.f64 (sqrt.f64 (.f64 y (.f64 x t))) (sqrt.f64 (.f64 y (.f64 x t))) x)
(fma.f64 (sqrt.f64 x) (sqrt.f64 x) (.f64 y (.f64 x t)))
(fma.f64 (*.f64 y t) x x)

simplify363.0ms (1.9%)

Algorithm

1×	egg-herbie

Rules

1502×	`fma-define`
1080×	`associate-r`
864×	`add0`
698×	`distribute-rgt-in`
592×	`distribute-lft-in`

Iterations

Useful iterations: 1 (0.0ms)

Iter	Nodes	Cost
0	727	21077
1	2440	19999

Stop Event

1×	node limit

Counts

510 → 482

Calls

Call 1

Inputs
(.f64 -1 (.f64 y (log.f64 (/.f64 1 z))))
(.f64 -1 (.f64 y (log.f64 (/.f64 1 z))))
(.f64 -1 (.f64 y (log.f64 (/.f64 1 z))))
(.f64 -1 (.f64 y (log.f64 (/.f64 1 z))))
(.f64 y (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z)))))
(.f64 y (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z)))))
(.f64 y (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z)))))
(.f64 y (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z)))))
(exp.f64 (neg.f64 (*.f64 a b)))
(+.f64 (exp.f64 (neg.f64 (.f64 a b))) (.f64 y (.f64 (exp.f64 (neg.f64 (.f64 a b))) (log.f64 z))))
(+.f64 (exp.f64 (neg.f64 (.f64 a b))) (+.f64 (.f64 1/2 (.f64 (pow.f64 y 2) (.f64 (exp.f64 (neg.f64 (.f64 a b))) (pow.f64 (log.f64 z) 2)))) (.f64 y (.f64 (exp.f64 (neg.f64 (.f64 a b))) (log.f64 z)))))
(+.f64 (exp.f64 (neg.f64 (.f64 a b))) (+.f64 (.f64 1/6 (.f64 (pow.f64 y 3) (.f64 (exp.f64 (neg.f64 (.f64 a b))) (pow.f64 (log.f64 z) 3)))) (+.f64 (.f64 1/2 (.f64 (pow.f64 y 2) (.f64 (exp.f64 (neg.f64 (.f64 a b))) (pow.f64 (log.f64 z) 2)))) (.f64 y (.f64 (exp.f64 (neg.f64 (.f64 a b))) (log.f64 z))))))
(exp.f64 (-.f64 (.f64 -1 (.f64 y (log.f64 (/.f64 1 z)))) (*.f64 a b)))
(exp.f64 (-.f64 (.f64 -1 (.f64 y (log.f64 (/.f64 1 z)))) (*.f64 a b)))
(exp.f64 (-.f64 (.f64 -1 (.f64 y (log.f64 (/.f64 1 z)))) (*.f64 a b)))
(exp.f64 (-.f64 (.f64 -1 (.f64 y (log.f64 (/.f64 1 z)))) (*.f64 a b)))
(exp.f64 (-.f64 (.f64 y (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z))))) (*.f64 a b)))
(exp.f64 (-.f64 (.f64 y (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z))))) (*.f64 a b)))
(exp.f64 (-.f64 (.f64 y (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z))))) (*.f64 a b)))
(exp.f64 (-.f64 (.f64 y (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z))))) (*.f64 a b)))
(pow.f64 z y)
(+.f64 (.f64 -1 (.f64 a (*.f64 b (pow.f64 z y)))) (pow.f64 z y))
(+.f64 (.f64 -1 (.f64 a (.f64 b (pow.f64 z y)))) (+.f64 (.f64 1/2 (.f64 (pow.f64 a 2) (.f64 (pow.f64 b 2) (pow.f64 z y)))) (pow.f64 z y)))
(+.f64 (.f64 -1 (.f64 a (.f64 b (pow.f64 z y)))) (+.f64 (.f64 -1/6 (.f64 (pow.f64 a 3) (.f64 (pow.f64 b 3) (pow.f64 z y)))) (+.f64 (.f64 1/2 (.f64 (pow.f64 a 2) (*.f64 (pow.f64 b 2) (pow.f64 z y)))) (pow.f64 z y))))
(pow.f64 z y)
(+.f64 (.f64 -1 (.f64 a (*.f64 b (pow.f64 z y)))) (pow.f64 z y))
(+.f64 (.f64 -1 (.f64 a (.f64 b (pow.f64 z y)))) (+.f64 (.f64 1/2 (.f64 (pow.f64 a 2) (.f64 (pow.f64 b 2) (pow.f64 z y)))) (pow.f64 z y)))
(+.f64 (.f64 -1 (.f64 a (.f64 b (pow.f64 z y)))) (+.f64 (.f64 -1/6 (.f64 (pow.f64 a 3) (.f64 (pow.f64 b 3) (pow.f64 z y)))) (+.f64 (.f64 1/2 (.f64 (pow.f64 a 2) (*.f64 (pow.f64 b 2) (pow.f64 z y)))) (pow.f64 z y))))
(.f64 x (exp.f64 (neg.f64 (.f64 a b))))
(+.f64 (.f64 x (exp.f64 (neg.f64 (.f64 a b)))) (.f64 x (.f64 y (.f64 (exp.f64 (neg.f64 (.f64 a b))) (log.f64 z)))))
(+.f64 (.f64 1/2 (.f64 x (.f64 (pow.f64 y 2) (.f64 (exp.f64 (neg.f64 (.f64 a b))) (pow.f64 (log.f64 z) 2))))) (+.f64 (.f64 x (exp.f64 (neg.f64 (.f64 a b)))) (.f64 x (.f64 y (.f64 (exp.f64 (neg.f64 (*.f64 a b))) (log.f64 z))))))
(+.f64 (.f64 1/6 (.f64 x (.f64 (pow.f64 y 3) (.f64 (exp.f64 (neg.f64 (.f64 a b))) (pow.f64 (log.f64 z) 3))))) (+.f64 (.f64 1/2 (.f64 x (.f64 (pow.f64 y 2) (.f64 (exp.f64 (neg.f64 (.f64 a b))) (pow.f64 (log.f64 z) 2))))) (+.f64 (.f64 x (exp.f64 (neg.f64 (.f64 a b)))) (.f64 x (.f64 y (.f64 (exp.f64 (neg.f64 (.f64 a b))) (log.f64 z)))))))
(.f64 x (exp.f64 (-.f64 (.f64 -1 (.f64 y (log.f64 (/.f64 1 z)))) (.f64 a b))))
(.f64 x (exp.f64 (-.f64 (.f64 -1 (.f64 y (log.f64 (/.f64 1 z)))) (.f64 a b))))
(.f64 x (exp.f64 (-.f64 (.f64 -1 (.f64 y (log.f64 (/.f64 1 z)))) (.f64 a b))))
(.f64 x (exp.f64 (-.f64 (.f64 -1 (.f64 y (log.f64 (/.f64 1 z)))) (.f64 a b))))
(.f64 x (exp.f64 (-.f64 (.f64 y (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z))))) (.f64 a b))))
(.f64 x (exp.f64 (-.f64 (.f64 y (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z))))) (.f64 a b))))
(.f64 x (exp.f64 (-.f64 (.f64 y (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z))))) (.f64 a b))))
(.f64 x (exp.f64 (-.f64 (.f64 y (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z))))) (.f64 a b))))
(*.f64 x (pow.f64 z y))
(+.f64 (.f64 -1 (.f64 a (.f64 b (.f64 x (pow.f64 z y))))) (*.f64 x (pow.f64 z y)))
(+.f64 (.f64 -1 (.f64 a (.f64 b (.f64 x (pow.f64 z y))))) (+.f64 (.f64 1/2 (.f64 (pow.f64 a 2) (.f64 (pow.f64 b 2) (.f64 x (pow.f64 z y))))) (*.f64 x (pow.f64 z y))))
(+.f64 (.f64 -1 (.f64 a (.f64 b (.f64 x (pow.f64 z y))))) (+.f64 (.f64 -1/6 (.f64 (pow.f64 a 3) (.f64 (pow.f64 b 3) (.f64 x (pow.f64 z y))))) (+.f64 (.f64 1/2 (.f64 (pow.f64 a 2) (.f64 (pow.f64 b 2) (.f64 x (pow.f64 z y))))) (*.f64 x (pow.f64 z y)))))
(*.f64 x (pow.f64 z y))
(+.f64 (.f64 -1 (.f64 a (.f64 b (.f64 x (pow.f64 z y))))) (*.f64 x (pow.f64 z y)))
(+.f64 (.f64 -1 (.f64 a (.f64 b (.f64 x (pow.f64 z y))))) (+.f64 (.f64 1/2 (.f64 (pow.f64 a 2) (.f64 (pow.f64 b 2) (.f64 x (pow.f64 z y))))) (*.f64 x (pow.f64 z y))))
(+.f64 (.f64 -1 (.f64 a (.f64 b (.f64 x (pow.f64 z y))))) (+.f64 (.f64 -1/6 (.f64 (pow.f64 a 3) (.f64 (pow.f64 b 3) (.f64 x (pow.f64 z y))))) (+.f64 (.f64 1/2 (.f64 (pow.f64 a 2) (.f64 (pow.f64 b 2) (.f64 x (pow.f64 z y))))) (*.f64 x (pow.f64 z y)))))
(.f64 -1 (.f64 a b))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(*.f64 y (log.f64 z))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(*.f64 y (log.f64 z))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(-.f64 (.f64 -1 (.f64 y (log.f64 (/.f64 1 z)))) (*.f64 a b))
(-.f64 (.f64 -1 (.f64 y (log.f64 (/.f64 1 z)))) (*.f64 a b))
(-.f64 (.f64 -1 (.f64 y (log.f64 (/.f64 1 z)))) (*.f64 a b))
(-.f64 (.f64 -1 (.f64 y (log.f64 (/.f64 1 z)))) (*.f64 a b))
(-.f64 (.f64 y (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z))))) (*.f64 a b))
(-.f64 (.f64 y (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z))))) (*.f64 a b))
(-.f64 (.f64 y (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z))))) (*.f64 a b))
(-.f64 (.f64 y (+.f64 (log.f64 -1) (.f64 -1 (log.f64 (/.f64 -1 z))))) (*.f64 a b))
(*.f64 y (log.f64 z))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(.f64 -1 (.f64 a b))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(.f64 -1 (.f64 a b))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(*.f64 y (log.f64 z))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(.f64 -1 (.f64 a b))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
(.f64 -1 (.f64 a b))
(+.f64 (.f64 -1 (.f64 a b)) (*.f64 y (log.f64 z)))
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(/.f64 (neg.f64 (-.f64 (pow.f64 (.f64 y (log.f64 z)) 2) (pow.f64 (.f64 a b) 2))) (neg.f64 (fma.f64 y (log.f64 z) (*.f64 a b))))
(/.f64 (+.f64 (pow.f64 (.f64 y (log.f64 z)) 3) (pow.f64 (.f64 a (neg.f64 b)) 3)) (+.f64 (pow.f64 (.f64 y (log.f64 z)) 2) (-.f64 (.f64 (.f64 a (neg.f64 b)) (.f64 a (neg.f64 b))) (.f64 (.f64 y (log.f64 z)) (*.f64 a (neg.f64 b))))))
(/.f64 (+.f64 (pow.f64 (fma.f64 y (log.f64 z) (.f64 a (neg.f64 b))) 3) (pow.f64 (fma.f64 (neg.f64 b) a (.f64 a b)) 3)) (+.f64 (pow.f64 (fma.f64 y (log.f64 z) (.f64 a (neg.f64 b))) 2) (-.f64 (.f64 (fma.f64 (neg.f64 b) a (.f64 a b)) (fma.f64 (neg.f64 b) a (.f64 a b))) (.f64 (fma.f64 y (log.f64 z) (.f64 a (neg.f64 b))) (fma.f64 (neg.f64 b) a (*.f64 a b))))))
(/.f64 (-.f64 (pow.f64 (.f64 y (log.f64 z)) 2) (.f64 (.f64 a (neg.f64 b)) (.f64 a (neg.f64 b)))) (-.f64 (.f64 y (log.f64 z)) (.f64 a (neg.f64 b))))
(/.f64 (-.f64 (pow.f64 (fma.f64 y (log.f64 z) (.f64 a (neg.f64 b))) 2) (.f64 (fma.f64 (neg.f64 b) a (.f64 a b)) (fma.f64 (neg.f64 b) a (.f64 a b)))) (-.f64 (fma.f64 y (log.f64 z) (.f64 a (neg.f64 b))) (fma.f64 (neg.f64 b) a (.f64 a b))))
(/.f64 (-.f64 (pow.f64 (fma.f64 y (log.f64 z) (.f64 a (neg.f64 b))) 2) 0) (fma.f64 y (log.f64 z) (.f64 a (neg.f64 b))))
(pow.f64 (fma.f64 y (log.f64 z) (*.f64 a (neg.f64 b))) 1)
(pow.f64 (cbrt.f64 (fma.f64 y (log.f64 z) (*.f64 a (neg.f64 b)))) 3)
(pow.f64 (pow.f64 (fma.f64 y (log.f64 z) (*.f64 a (neg.f64 b))) 3) 1/3)
(pow.f64 (sqrt.f64 (fma.f64 y (log.f64 z) (*.f64 a (neg.f64 b)))) 2)
(sqrt.f64 (pow.f64 (fma.f64 y (log.f64 z) (*.f64 a (neg.f64 b))) 2))
(log.f64 (/.f64 (pow.f64 z y) (pow.f64 (exp.f64 b) a)))
(log.f64 (+.f64 1 (expm1.f64 (fma.f64 y (log.f64 z) (*.f64 a (neg.f64 b))))))
(cbrt.f64 (pow.f64 (fma.f64 y (log.f64 z) (*.f64 a (neg.f64 b))) 3))
(expm1.f64 (log1p.f64 (fma.f64 y (log.f64 z) (*.f64 a (neg.f64 b)))))
(log1p.f64 (expm1.f64 (fma.f64 y (log.f64 z) (*.f64 a (neg.f64 b)))))
(exp.f64 (log.f64 (fma.f64 y (log.f64 z) (*.f64 a (neg.f64 b)))))
(exp.f64 (.f64 (log.f64 (fma.f64 y (log.f64 z) (.f64 a (neg.f64 b)))) 1))
(fma.f64 y (log.f64 z) (*.f64 a (neg.f64 b)))
(fma.f64 (log.f64 z) y (*.f64 a (neg.f64 b)))
(fma.f64 1 (.f64 y (log.f64 z)) (.f64 a (neg.f64 b)))
(fma.f64 1 (fma.f64 y (log.f64 z) (.f64 a (neg.f64 b))) (fma.f64 (neg.f64 b) a (.f64 a b)))
(fma.f64 1 (fma.f64 y (log.f64 z) (*.f64 a (neg.f64 b))) 0)
(fma.f64 (pow.f64 (cbrt.f64 (fma.f64 y (log.f64 z) (.f64 a (neg.f64 b)))) 2) (cbrt.f64 (fma.f64 y (log.f64 z) (.f64 a (neg.f64 b)))) (fma.f64 (neg.f64 b) a (*.f64 a b)))
(fma.f64 (pow.f64 (cbrt.f64 (fma.f64 y (log.f64 z) (.f64 a (neg.f64 b)))) 2) (cbrt.f64 (fma.f64 y (log.f64 z) (.f64 a (neg.f64 b)))) 0)
(fma.f64 (pow.f64 (cbrt.f64 (.f64 y (log.f64 z))) 2) (cbrt.f64 (.f64 y (log.f64 z))) (*.f64 a (neg.f64 b)))
(fma.f64 (sqrt.f64 (fma.f64 y (log.f64 z) (.f64 a (neg.f64 b)))) (sqrt.f64 (fma.f64 y (log.f64 z) (.f64 a (neg.f64 b)))) (fma.f64 (neg.f64 b) a (*.f64 a b)))
(fma.f64 (sqrt.f64 (fma.f64 y (log.f64 z) (.f64 a (neg.f64 b)))) (sqrt.f64 (fma.f64 y (log.f64 z) (.f64 a (neg.f64 b)))) 0)
(fma.f64 (sqrt.f64 (.f64 y (log.f64 z))) (sqrt.f64 (.f64 y (log.f64 z))) (*.f64 a (neg.f64 b)))
(+.f64 (.f64 b (.f64 x a)) 0)
(+.f64 (.f64 b (.f64 x a)) (.f64 (.f64 b x) 0))
(+.f64 (.f64 b (.f64 x a)) (.f64 (.f64 a b) 0))
(+.f64 (.f64 b (.f64 x a)) (*.f64 a 0))
(+.f64 (.f64 b (.f64 x a)) (*.f64 0 a))
(+.f64 (.f64 b (.f64 x a)) (.f64 0 (.f64 a b)))
(+.f64 (.f64 b (.f64 x a)) (.f64 0 (.f64 b x)))
(+.f64 0 (.f64 b (.f64 x a)))
(-.f64 (exp.f64 (log1p.f64 (.f64 b (.f64 x a)))) 1)
(/.f64 (pow.f64 (.f64 b (.f64 x a)) 3) (+.f64 (pow.f64 (.f64 b (.f64 x a)) 2) (-.f64 0 (.f64 (.f64 b (*.f64 x a)) 0))))
(/.f64 (-.f64 (pow.f64 (.f64 b (.f64 x a)) 2) 0) (-.f64 (.f64 b (.f64 x a)) 0))
(pow.f64 (.f64 b (.f64 x a)) 1)
(pow.f64 (cbrt.f64 (.f64 b (.f64 x a))) 3)
(pow.f64 (pow.f64 (.f64 b (.f64 x a)) 3) 1/3)
(pow.f64 (sqrt.f64 (.f64 b (.f64 x a))) 2)
(sqrt.f64 (pow.f64 (.f64 b (.f64 x a)) 2))
(log.f64 (pow.f64 (pow.f64 (exp.f64 b) a) x))
(log.f64 (+.f64 1 (expm1.f64 (.f64 b (.f64 x a)))))
(cbrt.f64 (pow.f64 (.f64 b (.f64 x a)) 3))
(expm1.f64 (log1p.f64 (.f64 b (.f64 x a))))
(log1p.f64 (expm1.f64 (.f64 b (.f64 x a))))
(exp.f64 (log.f64 (.f64 b (.f64 x a))))
(exp.f64 (.f64 (log.f64 (.f64 b (*.f64 x a))) 1))
(fma.f64 a (*.f64 b x) 0)
(fma.f64 (*.f64 a b) x 0)
(fma.f64 (*.f64 b x) a 0)
(fma.f64 1 (.f64 b (.f64 x a)) 0)
(fma.f64 (pow.f64 (cbrt.f64 (.f64 b (.f64 x a))) 2) (cbrt.f64 (.f64 b (.f64 x a))) 0)
(fma.f64 (sqrt.f64 (.f64 b (.f64 x a))) (sqrt.f64 (.f64 b (.f64 x a))) 0)
(+.f64 x (neg.f64 (.f64 b (.f64 x a))))
(+.f64 x (.f64 (neg.f64 (.f64 b (*.f64 x a))) 1))
(+.f64 x (+.f64 0 (neg.f64 (.f64 b (.f64 x a)))))
(+.f64 (.f64 x (-.f64 1 (.f64 a b))) 0)
(+.f64 (.f64 x (-.f64 1 (.f64 a b))) (fma.f64 (neg.f64 (.f64 b x)) a (.f64 b (*.f64 x a))))
(+.f64 (.f64 x (-.f64 1 (.f64 a b))) (fma.f64 (neg.f64 x) (.f64 a b) (.f64 b (*.f64 x a))))
(+.f64 (.f64 x (-.f64 1 (.f64 a b))) (fma.f64 (neg.f64 a) (.f64 b x) (.f64 b (*.f64 x a))))
(+.f64 (.f64 x (-.f64 1 (.f64 a b))) (fma.f64 (neg.f64 (.f64 b (.f64 x a))) 1 (.f64 b (.f64 x a))))
(+.f64 (.f64 x (-.f64 1 (.f64 a b))) (fma.f64 (neg.f64 (cbrt.f64 (.f64 b (.f64 x a)))) (pow.f64 (cbrt.f64 (.f64 b (.f64 x a))) 2) (.f64 b (.f64 x a))))
(+.f64 (.f64 x (-.f64 1 (.f64 a b))) (fma.f64 (neg.f64 (sqrt.f64 (.f64 b (.f64 x a)))) (sqrt.f64 (.f64 b (.f64 x a))) (.f64 b (.f64 x a))))
(+.f64 (neg.f64 (.f64 b (.f64 x a))) x)
(+.f64 0 (.f64 x (-.f64 1 (.f64 a b))))
(.f64 x (-.f64 1 (.f64 a b)))
(.f64 (.f64 x (-.f64 1 (*.f64 a b))) 1)
(.f64 1 (.f64 x (-.f64 1 (*.f64 a b))))
(.f64 (cbrt.f64 (.f64 x (-.f64 1 (.f64 a b)))) (pow.f64 (cbrt.f64 (.f64 x (-.f64 1 (*.f64 a b)))) 2))
(.f64 (pow.f64 (cbrt.f64 (.f64 x (-.f64 1 (.f64 a b)))) 2) (cbrt.f64 (.f64 x (-.f64 1 (*.f64 a b)))))
(.f64 (sqrt.f64 (.f64 x (-.f64 1 (.f64 a b)))) (sqrt.f64 (.f64 x (-.f64 1 (*.f64 a b)))))
(.f64 (-.f64 (pow.f64 x 3) (pow.f64 (.f64 b (.f64 x a)) 3)) (/.f64 1 (fma.f64 x x (.f64 (.f64 b (.f64 x a)) (.f64 x (+.f64 1 (.f64 a b)))))))
(.f64 (-.f64 (pow.f64 x 2) (pow.f64 (.f64 b (.f64 x a)) 2)) (/.f64 1 (.f64 x (+.f64 1 (*.f64 a b)))))
(.f64 (+.f64 (sqrt.f64 x) (sqrt.f64 (.f64 b (.f64 x a)))) (-.f64 (sqrt.f64 x) (sqrt.f64 (.f64 b (*.f64 x a)))))
(/.f64 1 (/.f64 (fma.f64 x x (.f64 (.f64 b (.f64 x a)) (.f64 x (+.f64 1 (.f64 a b))))) (-.f64 (pow.f64 x 3) (pow.f64 (.f64 b (*.f64 x a)) 3))))
(/.f64 1 (/.f64 (.f64 x (+.f64 1 (.f64 a b))) (-.f64 (pow.f64 x 2) (pow.f64 (.f64 b (.f64 x a)) 2))))
(/.f64 (pow.f64 (.f64 x (-.f64 1 (.f64 a b))) 3) (+.f64 (pow.f64 (.f64 x (-.f64 1 (.f64 a b))) 2) (-.f64 0 (.f64 (.f64 x (-.f64 1 (*.f64 a b))) 0))))
(/.f64 (-.f64 (pow.f64 x 3) (pow.f64 (.f64 b (.f64 x a)) 3)) (fma.f64 x x (.f64 (.f64 b (.f64 x a)) (.f64 x (+.f64 1 (*.f64 a b))))))
(/.f64 (-.f64 (pow.f64 x 2) (pow.f64 (.f64 b (.f64 x a)) 2)) (.f64 x (+.f64 1 (.f64 a b))))
(/.f64 (neg.f64 (-.f64 (pow.f64 x 3) (pow.f64 (.f64 b (.f64 x a)) 3))) (neg.f64 (fma.f64 x x (.f64 (.f64 b (.f64 x a)) (.f64 x (+.f64 1 (*.f64 a b)))))))
(/.f64 (neg.f64 (-.f64 (pow.f64 x 2) (pow.f64 (.f64 b (.f64 x a)) 2))) (neg.f64 (.f64 x (+.f64 1 (.f64 a b)))))
(/.f64 (+.f64 (pow.f64 x 3) (pow.f64 (neg.f64 (.f64 b (.f64 x a))) 3)) (+.f64 (pow.f64 x 2) (-.f64 (.f64 (neg.f64 (.f64 b (.f64 x a))) (neg.f64 (.f64 b (.f64 x a)))) (.f64 x (neg.f64 (.f64 b (.f64 x a)))))))
(/.f64 (-.f64 (pow.f64 x 2) (.f64 (neg.f64 (.f64 b (.f64 x a))) (neg.f64 (.f64 b (.f64 x a))))) (-.f64 x (neg.f64 (.f64 b (*.f64 x a)))))
(/.f64 (-.f64 (pow.f64 (.f64 x (-.f64 1 (.f64 a b))) 2) 0) (.f64 x (-.f64 1 (.f64 a b))))
(pow.f64 (.f64 x (-.f64 1 (.f64 a b))) 1)
(pow.f64 (cbrt.f64 (.f64 x (-.f64 1 (.f64 a b)))) 3)
(pow.f64 (pow.f64 (.f64 x (-.f64 1 (.f64 a b))) 3) 1/3)
(pow.f64 (sqrt.f64 (.f64 x (-.f64 1 (.f64 a b)))) 2)
(sqrt.f64 (pow.f64 (.f64 x (-.f64 1 (.f64 a b))) 2))
(log.f64 (exp.f64 (.f64 x (-.f64 1 (.f64 a b)))))
(log.f64 (+.f64 1 (expm1.f64 (.f64 x (-.f64 1 (.f64 a b))))))
(cbrt.f64 (pow.f64 (.f64 x (-.f64 1 (.f64 a b))) 3))
(expm1.f64 (log1p.f64 (.f64 x (-.f64 1 (.f64 a b)))))
(log1p.f64 (expm1.f64 (.f64 x (-.f64 1 (.f64 a b)))))
(exp.f64 (log.f64 (.f64 x (-.f64 1 (.f64 a b)))))
(exp.f64 (.f64 (log.f64 (.f64 x (-.f64 1 (*.f64 a b)))) 1))
(fma.f64 1 x (neg.f64 (.f64 b (.f64 x a))))
(fma.f64 1 (.f64 x (-.f64 1 (.f64 a b))) 0)
(fma.f64 (pow.f64 (cbrt.f64 (.f64 x (-.f64 1 (.f64 a b)))) 2) (cbrt.f64 (.f64 x (-.f64 1 (.f64 a b)))) 0)
(fma.f64 (pow.f64 (cbrt.f64 x) 2) (cbrt.f64 x) (neg.f64 (.f64 b (.f64 x a))))
(fma.f64 (sqrt.f64 (.f64 x (-.f64 1 (.f64 a b)))) (sqrt.f64 (.f64 x (-.f64 1 (.f64 a b)))) 0)
(fma.f64 (sqrt.f64 x) (sqrt.f64 x) (neg.f64 (.f64 b (.f64 x a))))
(+.f64 (.f64 y (.f64 x t)) 0)
(+.f64 (.f64 y (.f64 x t)) (.f64 (.f64 y x) 0))
(+.f64 (.f64 y (.f64 x t)) (*.f64 t 0))
(+.f64 (.f64 y (.f64 x t)) (.f64 (.f64 y t) 0))
(+.f64 (.f64 y (.f64 x t)) (.f64 0 (.f64 y x)))
(+.f64 (.f64 y (.f64 x t)) (*.f64 0 t))
(+.f64 (.f64 y (.f64 x t)) (.f64 0 (.f64 y t)))
(+.f64 0 (.f64 y (.f64 x t)))
(-.f64 0 (.f64 y (.f64 x t)))
(-.f64 (exp.f64 (log1p.f64 (.f64 y (.f64 x t)))) 1)
(/.f64 (pow.f64 (.f64 y (.f64 x t)) 3) (+.f64 (pow.f64 (.f64 y (.f64 x t)) 2) (-.f64 0 (.f64 (.f64 y (*.f64 x t)) 0))))
(/.f64 (-.f64 (pow.f64 (.f64 y (.f64 x t)) 2) 0) (-.f64 (.f64 y (.f64 x t)) 0))
(pow.f64 (.f64 y (.f64 x t)) 1)
(pow.f64 (cbrt.f64 (.f64 y (.f64 x t))) 3)
(pow.f64 (pow.f64 (.f64 y (.f64 x t)) 3) 1/3)
(pow.f64 (sqrt.f64 (.f64 y (.f64 x t))) 2)
(neg.f64 (.f64 y (.f64 x t)))
(sqrt.f64 (pow.f64 (.f64 y (.f64 x t)) 2))
(log.f64 (pow.f64 (pow.f64 (exp.f64 x) y) t))
(log.f64 (+.f64 1 (expm1.f64 (.f64 y (.f64 x t)))))
(cbrt.f64 (pow.f64 (.f64 y (.f64 x t)) 3))
(expm1.f64 (log1p.f64 (.f64 y (.f64 x t))))
(log1p.f64 (expm1.f64 (.f64 y (.f64 x t))))
(exp.f64 (log.f64 (.f64 y (.f64 x t))))
(exp.f64 (.f64 (log.f64 (.f64 y (*.f64 x t))) 1))
(fma.f64 t (*.f64 y x) 0)
(fma.f64 (*.f64 y x) t 0)
(fma.f64 1 (.f64 y (.f64 x t)) 0)
(fma.f64 (pow.f64 (cbrt.f64 (.f64 y (.f64 x t))) 2) (cbrt.f64 (.f64 y (.f64 x t))) 0)
(fma.f64 (sqrt.f64 (.f64 y (.f64 x t))) (sqrt.f64 (.f64 y (.f64 x t))) 0)
(fma.f64 (*.f64 y t) x 0)
(-.f64 x (.f64 y (.f64 x t)))
(-.f64 (fma.f64 t (*.f64 y x) x) 0)
(-.f64 (exp.f64 (log1p.f64 (fma.f64 t (*.f64 y x) x))) 1)
(-.f64 (/.f64 (pow.f64 x 2) (fma.f64 t (.f64 y x) x)) (/.f64 (pow.f64 (.f64 y (.f64 x t)) 2) (fma.f64 t (.f64 y x) x)))
(.f64 x (+.f64 1 (.f64 y t)))
(.f64 x (+.f64 (.f64 y t) 1))
(.f64 x (-.f64 1 (.f64 y t)))
(.f64 (fma.f64 t (.f64 y x) x) 1)
(.f64 1 (fma.f64 t (.f64 y x) x))
(.f64 (cbrt.f64 (fma.f64 t (.f64 y x) x)) (pow.f64 (cbrt.f64 (fma.f64 t (*.f64 y x) x)) 2))
(.f64 (pow.f64 (cbrt.f64 (fma.f64 t (.f64 y x) x)) 2) (cbrt.f64 (fma.f64 t (*.f64 y x) x)))
(.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (/.f64 1 (fma.f64 t (*.f64 y x) x)))
(.f64 (sqrt.f64 (fma.f64 t (.f64 y x) x)) (sqrt.f64 (fma.f64 t (*.f64 y x) x)))
(.f64 (+.f64 (pow.f64 (.f64 y (.f64 x t)) 3) (pow.f64 x 3)) (/.f64 1 (-.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (.f64 x (.f64 y (*.f64 x t))))))
(.f64 (+.f64 (sqrt.f64 x) (sqrt.f64 (.f64 y (.f64 x t)))) (-.f64 (sqrt.f64 x) (sqrt.f64 (.f64 y (*.f64 x t)))))
(.f64 (+.f64 (.f64 y t) 1) x)
(/.f64 1 (/.f64 (-.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (.f64 x (.f64 y (.f64 x t)))) (+.f64 (pow.f64 (.f64 y (.f64 x t)) 3) (pow.f64 x 3))))
(/.f64 1 (/.f64 (fma.f64 t (.f64 y x) x) (pow.f64 (fma.f64 t (.f64 y x) x) 2)))
(/.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (fma.f64 t (.f64 y x) x))
(/.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 3) (+.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (-.f64 0 (.f64 (fma.f64 t (.f64 y x) x) 0))))
(/.f64 (+.f64 (pow.f64 (.f64 y (.f64 x t)) 3) (pow.f64 x 3)) (-.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (.f64 x (.f64 y (.f64 x t)))))
(/.f64 (+.f64 (pow.f64 (.f64 y (.f64 x t)) 3) (pow.f64 x 3)) (+.f64 (pow.f64 (.f64 y (.f64 x t)) 2) (-.f64 (pow.f64 x 2) (.f64 x (.f64 y (*.f64 x t))))))
(/.f64 (neg.f64 (+.f64 (pow.f64 (.f64 y (.f64 x t)) 3) (pow.f64 x 3))) (neg.f64 (-.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (.f64 x (.f64 y (.f64 x t))))))
(/.f64 (neg.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2)) (neg.f64 (fma.f64 t (.f64 y x) x)))
(/.f64 (-.f64 (pow.f64 x 3) (pow.f64 (.f64 y (.f64 x t)) 3)) (-.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (.f64 x (.f64 y (.f64 x t)))))
(/.f64 (-.f64 (pow.f64 (.f64 y (.f64 x t)) 2) (pow.f64 x 2)) (-.f64 (.f64 y (.f64 x t)) x))
(/.f64 (-.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) 0) (fma.f64 t (.f64 y x) x))
(pow.f64 (fma.f64 t (*.f64 y x) x) 1)
(pow.f64 (cbrt.f64 (fma.f64 t (*.f64 y x) x)) 3)
(pow.f64 (pow.f64 (fma.f64 t (*.f64 y x) x) 3) 1/3)
(pow.f64 (sqrt.f64 (fma.f64 t (*.f64 y x) x)) 2)
(sqrt.f64 (pow.f64 (fma.f64 t (*.f64 y x) x) 2))
(log.f64 (exp.f64 (fma.f64 t (*.f64 y x) x)))
(log.f64 (+.f64 1 (expm1.f64 (fma.f64 t (*.f64 y x) x))))
(log.f64 (/.f64 (exp.f64 x) (pow.f64 (pow.f64 (exp.f64 x) y) t)))
(cbrt.f64 (pow.f64 (fma.f64 t (*.f64 y x) x) 3))
(expm1.f64 (log1p.f64 (fma.f64 t (*.f64 y x) x)))
(log1p.f64 (expm1.f64 (fma.f64 t (*.f64 y x) x)))
(exp.f64 (log.f64 (fma.f64 t (*.f64 y x) x)))
(exp.f64 (.f64 (log.f64 (fma.f64 t (.f64 y x) x)) 1))
(fma.f64 t (*.f64 y x) x)
(fma.f64 (*.f64 y x) t x)
(fma.f64 1 x (.f64 y (.f64 x t)))
(fma.f64 1 (.f64 y (.f64 x t)) x)
(fma.f64 1 (fma.f64 t (*.f64 y x) x) 0)
(fma.f64 (pow.f64 (cbrt.f64 (fma.f64 t (.f64 y x) x)) 2) (cbrt.f64 (fma.f64 t (.f64 y x) x)) 0)
(fma.f64 (pow.f64 (cbrt.f64 (.f64 y (.f64 x t))) 2) (cbrt.f64 (.f64 y (.f64 x t))) x)
(fma.f64 (pow.f64 (cbrt.f64 x) 2) (cbrt.f64 x) (.f64 y (.f64 x t)))
(fma.f64 (sqrt.f64 (fma.f64 t (.f64 y x) x)) (sqrt.f64 (fma.f64 t (.f64 y x) x)) 0)
(fma.f64 (sqrt.f64 (.f64 y (.f64 x t))) (sqrt.f64 (.f64 y (.f64 x t))) x)
(fma.f64 (sqrt.f64 x) (sqrt.f64 x) (.f64 y (.f64 x t)))
(fma.f64 (*.f64 y t) x x)

Outputs
(.f64 -1 (.f64 y (log.f64 (/.f64 1 z))))
(neg.f64 (*.f64 y (neg.f64 (log.f64 z))))
(*.f64 (neg.f64 (log.f64 z)) (neg.f64 y))
(.f64 -1 (.f64 y (log.f64 (/.f64 1 z))))
(neg.f64 (*.f64 y (neg.f64 (log.f64 z))))
(*.f64 (neg.f64 (log.f64 z)) (neg.f64 y))
(.f64 -1 (.f64 y (log.f64 (/.f64 1 z))))
(neg.f64 (*.f64 y (neg.f64 (log.f64 z))))
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(pow.f64 (sqrt.f64 (.f64 y (.f64 x t))) 2)
(.f64 y (.f64 x t))
(neg.f64 (.f64 y (.f64 x t)))
(.f64 y (neg.f64 (.f64 x t)))
(.f64 x (.f64 t (neg.f64 y)))
(sqrt.f64 (pow.f64 (.f64 y (.f64 x t)) 2))
(fabs.f64 (.f64 y (.f64 x t)))
(log.f64 (pow.f64 (pow.f64 (exp.f64 x) y) t))
(.f64 y (.f64 x t))
(log.f64 (+.f64 1 (expm1.f64 (.f64 y (.f64 x t)))))
(.f64 y (.f64 x t))
(cbrt.f64 (pow.f64 (.f64 y (.f64 x t)) 3))
(.f64 y (.f64 x t))
(expm1.f64 (log1p.f64 (.f64 y (.f64 x t))))
(log1p.f64 (expm1.f64 (.f64 y (.f64 x t))))
(.f64 y (.f64 x t))
(exp.f64 (log.f64 (.f64 y (.f64 x t))))
(.f64 y (.f64 x t))
(exp.f64 (.f64 (log.f64 (.f64 y (*.f64 x t))) 1))
(.f64 y (.f64 x t))
(fma.f64 t (*.f64 y x) 0)
(.f64 y (.f64 x t))
(fma.f64 (*.f64 y x) t 0)
(.f64 y (.f64 x t))
(fma.f64 1 (.f64 y (.f64 x t)) 0)
(.f64 y (.f64 x t))
(fma.f64 (pow.f64 (cbrt.f64 (.f64 y (.f64 x t))) 2) (cbrt.f64 (.f64 y (.f64 x t))) 0)
(.f64 y (.f64 x t))
(fma.f64 (sqrt.f64 (.f64 y (.f64 x t))) (sqrt.f64 (.f64 y (.f64 x t))) 0)
(.f64 y (.f64 x t))
(fma.f64 (*.f64 y t) x 0)
(.f64 y (.f64 x t))
(-.f64 x (.f64 y (.f64 x t)))
(.f64 x (-.f64 1 (.f64 y t)))
(-.f64 (fma.f64 t (*.f64 y x) x) 0)
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(-.f64 (exp.f64 (log1p.f64 (fma.f64 t (*.f64 y x) x))) 1)
(expm1.f64 (log1p.f64 (fma.f64 t (*.f64 y x) x)))
(expm1.f64 (log1p.f64 (*.f64 x (fma.f64 y t 1))))
(-.f64 (/.f64 (pow.f64 x 2) (fma.f64 t (.f64 y x) x)) (/.f64 (pow.f64 (.f64 y (.f64 x t)) 2) (fma.f64 t (.f64 y x) x)))
(-.f64 (/.f64 (pow.f64 x 2) (.f64 x (fma.f64 y t 1))) (/.f64 (pow.f64 (.f64 y (.f64 x t)) 2) (.f64 x (fma.f64 y t 1))))
(.f64 x (+.f64 1 (.f64 y t)))
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(.f64 x (+.f64 (.f64 y t) 1))
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(.f64 x (-.f64 1 (.f64 y t)))
(.f64 (fma.f64 t (.f64 y x) x) 1)
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(.f64 1 (fma.f64 t (.f64 y x) x))
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(.f64 (cbrt.f64 (fma.f64 t (.f64 y x) x)) (pow.f64 (cbrt.f64 (fma.f64 t (*.f64 y x) x)) 2))
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(.f64 (pow.f64 (cbrt.f64 (fma.f64 t (.f64 y x) x)) 2) (cbrt.f64 (fma.f64 t (*.f64 y x) x)))
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (/.f64 1 (fma.f64 t (*.f64 y x) x)))
(/.f64 (pow.f64 (.f64 x (fma.f64 y t 1)) 2) (.f64 x (fma.f64 y t 1)))
(.f64 (sqrt.f64 (fma.f64 t (.f64 y x) x)) (sqrt.f64 (fma.f64 t (*.f64 y x) x)))
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(.f64 (+.f64 (pow.f64 (.f64 y (.f64 x t)) 3) (pow.f64 x 3)) (/.f64 1 (-.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (.f64 x (.f64 y (*.f64 x t))))))
(.f64 (+.f64 (pow.f64 x 3) (pow.f64 (.f64 y (.f64 x t)) 3)) (/.f64 1 (-.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (.f64 x (.f64 y (*.f64 x t))))))
(/.f64 (+.f64 (pow.f64 x 3) (pow.f64 (.f64 y (.f64 x t)) 3)) (-.f64 (pow.f64 (.f64 x (fma.f64 y t 1)) 2) (.f64 x (.f64 y (.f64 x t)))))
(.f64 (+.f64 (sqrt.f64 x) (sqrt.f64 (.f64 y (.f64 x t)))) (-.f64 (sqrt.f64 x) (sqrt.f64 (.f64 y (*.f64 x t)))))
(.f64 (+.f64 (.f64 y t) 1) x)
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(/.f64 1 (/.f64 (-.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (.f64 x (.f64 y (.f64 x t)))) (+.f64 (pow.f64 (.f64 y (.f64 x t)) 3) (pow.f64 x 3))))
(.f64 (+.f64 (pow.f64 x 3) (pow.f64 (.f64 y (.f64 x t)) 3)) (/.f64 1 (-.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (.f64 x (.f64 y (*.f64 x t))))))
(/.f64 (+.f64 (pow.f64 x 3) (pow.f64 (.f64 y (.f64 x t)) 3)) (-.f64 (pow.f64 (.f64 x (fma.f64 y t 1)) 2) (.f64 x (.f64 y (.f64 x t)))))
(/.f64 1 (/.f64 (fma.f64 t (.f64 y x) x) (pow.f64 (fma.f64 t (.f64 y x) x) 2)))
(.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (/.f64 1 (fma.f64 t (*.f64 y x) x)))
(/.f64 (pow.f64 (.f64 x (fma.f64 y t 1)) 2) (.f64 x (fma.f64 y t 1)))
(/.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (fma.f64 t (.f64 y x) x))
(.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (/.f64 1 (fma.f64 t (*.f64 y x) x)))
(/.f64 (pow.f64 (.f64 x (fma.f64 y t 1)) 2) (.f64 x (fma.f64 y t 1)))
(/.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 3) (+.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (-.f64 0 (.f64 (fma.f64 t (.f64 y x) x) 0))))
(/.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 3) (pow.f64 (fma.f64 t (.f64 y x) x) 2))
(/.f64 (pow.f64 (.f64 x (fma.f64 y t 1)) 3) (pow.f64 (.f64 x (fma.f64 y t 1)) 2))
(/.f64 (+.f64 (pow.f64 (.f64 y (.f64 x t)) 3) (pow.f64 x 3)) (-.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (.f64 x (.f64 y (.f64 x t)))))
(.f64 (+.f64 (pow.f64 x 3) (pow.f64 (.f64 y (.f64 x t)) 3)) (/.f64 1 (-.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (.f64 x (.f64 y (*.f64 x t))))))
(/.f64 (+.f64 (pow.f64 x 3) (pow.f64 (.f64 y (.f64 x t)) 3)) (-.f64 (pow.f64 (.f64 x (fma.f64 y t 1)) 2) (.f64 x (.f64 y (.f64 x t)))))
(/.f64 (+.f64 (pow.f64 (.f64 y (.f64 x t)) 3) (pow.f64 x 3)) (+.f64 (pow.f64 (.f64 y (.f64 x t)) 2) (-.f64 (pow.f64 x 2) (.f64 x (.f64 y (*.f64 x t))))))
(/.f64 (+.f64 (pow.f64 x 3) (pow.f64 (.f64 y (.f64 x t)) 3)) (+.f64 (pow.f64 (.f64 y (.f64 x t)) 2) (-.f64 (pow.f64 x 2) (.f64 x (.f64 y (*.f64 x t))))))
(/.f64 (+.f64 (pow.f64 x 3) (pow.f64 (.f64 y (.f64 x t)) 3)) (+.f64 (pow.f64 (.f64 y (.f64 x t)) 2) (.f64 x (.f64 x (-.f64 1 (*.f64 y t))))))
(/.f64 (neg.f64 (+.f64 (pow.f64 (.f64 y (.f64 x t)) 3) (pow.f64 x 3))) (neg.f64 (-.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (.f64 x (.f64 y (.f64 x t))))))
(/.f64 (neg.f64 (+.f64 (pow.f64 x 3) (pow.f64 (.f64 y (.f64 x t)) 3))) (neg.f64 (-.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (.f64 x (.f64 y (.f64 x t))))))
(.f64 1 (/.f64 (+.f64 (pow.f64 x 3) (pow.f64 (.f64 y (.f64 x t)) 3)) (-.f64 (pow.f64 (.f64 x (fma.f64 y t 1)) 2) (.f64 x (.f64 y (*.f64 x t))))))
(/.f64 (neg.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2)) (neg.f64 (fma.f64 t (.f64 y x) x)))
(.f64 1 (/.f64 (pow.f64 (.f64 x (fma.f64 y t 1)) 2) (*.f64 x (fma.f64 y t 1))))
(/.f64 (-.f64 (pow.f64 x 3) (pow.f64 (.f64 y (.f64 x t)) 3)) (-.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (.f64 x (.f64 y (.f64 x t)))))
(/.f64 (-.f64 (pow.f64 x 3) (pow.f64 (.f64 y (.f64 x t)) 3)) (-.f64 (pow.f64 (.f64 x (fma.f64 y t 1)) 2) (.f64 x (.f64 y (.f64 x t)))))
(/.f64 (-.f64 (pow.f64 (.f64 y (.f64 x t)) 2) (pow.f64 x 2)) (-.f64 (.f64 y (.f64 x t)) x))
(/.f64 (-.f64 (pow.f64 (.f64 y (.f64 x t)) 2) (pow.f64 x 2)) (*.f64 x (fma.f64 y t -1)))
(/.f64 (-.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) 0) (fma.f64 t (.f64 y x) x))
(.f64 (pow.f64 (fma.f64 t (.f64 y x) x) 2) (/.f64 1 (fma.f64 t (*.f64 y x) x)))
(/.f64 (pow.f64 (.f64 x (fma.f64 y t 1)) 2) (.f64 x (fma.f64 y t 1)))
(pow.f64 (fma.f64 t (*.f64 y x) x) 1)
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(pow.f64 (cbrt.f64 (fma.f64 t (*.f64 y x) x)) 3)
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(pow.f64 (pow.f64 (fma.f64 t (*.f64 y x) x) 3) 1/3)
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(pow.f64 (sqrt.f64 (fma.f64 t (*.f64 y x) x)) 2)
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(sqrt.f64 (pow.f64 (fma.f64 t (*.f64 y x) x) 2))
(fabs.f64 (*.f64 x (fma.f64 y t 1)))
(log.f64 (exp.f64 (fma.f64 t (*.f64 y x) x)))
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(log.f64 (+.f64 1 (expm1.f64 (fma.f64 t (*.f64 y x) x))))
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(log.f64 (/.f64 (exp.f64 x) (pow.f64 (pow.f64 (exp.f64 x) y) t)))
(.f64 x (-.f64 1 (.f64 y t)))
(cbrt.f64 (pow.f64 (fma.f64 t (*.f64 y x) x) 3))
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(expm1.f64 (log1p.f64 (fma.f64 t (*.f64 y x) x)))
(expm1.f64 (log1p.f64 (*.f64 x (fma.f64 y t 1))))
(log1p.f64 (expm1.f64 (fma.f64 t (*.f64 y x) x)))
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(exp.f64 (log.f64 (fma.f64 t (*.f64 y x) x)))
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(exp.f64 (.f64 (log.f64 (fma.f64 t (.f64 y x) x)) 1))
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(fma.f64 (*.f64 y x) t x)
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(fma.f64 1 x (.f64 y (.f64 x t)))
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(fma.f64 1 (.f64 y (.f64 x t)) x)
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(fma.f64 1 (fma.f64 t (*.f64 y x) x) 0)
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(fma.f64 (pow.f64 (cbrt.f64 (fma.f64 t (.f64 y x) x)) 2) (cbrt.f64 (fma.f64 t (.f64 y x) x)) 0)
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(fma.f64 (pow.f64 (cbrt.f64 (.f64 y (.f64 x t))) 2) (cbrt.f64 (.f64 y (.f64 x t))) x)
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(fma.f64 (pow.f64 (cbrt.f64 x) 2) (cbrt.f64 x) (.f64 y (.f64 x t)))
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(fma.f64 (sqrt.f64 (fma.f64 t (.f64 y x) x)) (sqrt.f64 (fma.f64 t (.f64 y x) x)) 0)
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(fma.f64 (sqrt.f64 (.f64 y (.f64 x t))) (sqrt.f64 (.f64 y (.f64 x t))) x)
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(fma.f64 (sqrt.f64 x) (sqrt.f64 x) (.f64 y (.f64 x t)))
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))
(fma.f64 (*.f64 y t) x x)
(fma.f64 t (*.f64 y x) x)
(*.f64 x (fma.f64 y t 1))

eval114.0ms (0.6%)

Compiler: Compiled 8248 to 2733 computations (66.9% saved)

prune114.0ms (0.6%)

Pruning

16 alts after pruning (10 fresh and 6 done)

	Pruned	Kept	Total
New	477	5	482
Fresh	1	5	6
Picked	1	4	5
Done	0	2	2
Total	479	16	495

Accuracy

100.0%

Counts

495 → 16

Alt Table

Click to see full alt table

Status	Accuracy	Program
	26.6%	(-.f64 x (.f64 (.f64 t x) y))
	36.3%	(+.f64 (-.f64 x (.f64 (.f64 t x) y)) (.f64 1/2 (.f64 (*.f64 (pow.f64 t 2) x) (pow.f64 y 2))))
	33.4%	(+.f64 x (fma.f64 1/2 (.f64 (.f64 (pow.f64 a 2) x) (pow.f64 (-.f64 (log1p.f64 (neg.f64 z)) b) 2)) (.f64 (.f64 a x) (-.f64 (log1p.f64 (neg.f64 z)) b))))
✓	28.4%	(+.f64 x (.f64 (neg.f64 t) (.f64 y x)))
▶	54.7%	(*.f64 (pow.f64 z y) x)
▶	18.2%	(.f64 (+.f64 (.f64 y t) 1) x)
	18.6%	(.f64 (neg.f64 b) (.f64 a x))
✓	28.3%	(.f64 x (pow.f64 (E.f64) (.f64 a b)))
	28.5%	(.f64 x (-.f64 1 (.f64 y t)))
▶	28.3%	(.f64 x (-.f64 1 (.f64 a b)))
✓	76.3%	(.f64 x (exp.f64 (-.f64 (.f64 y (log.f64 z)) (*.f64 a b))))
✓	64.6%	(.f64 x (exp.f64 (.f64 y (neg.f64 t))))
▶	55.0%	(.f64 x (exp.f64 (.f64 a (-.f64 (neg.f64 b) z))))
✓	50.3%	(.f64 x (exp.f64 (.f64 a (neg.f64 b))))
▶	18.6%	(.f64 a (.f64 b (neg.f64 x)))
✓	19.1%	x

Compiler

Compiled 395 to 286 computations (27.6% saved)

localize205.0ms (1.1%)

Localize:

Found 7 expressions with local error:

New	Accuracy	Program
✓	100.0%	(*.f64 (pow.f64 z y) x)
✓	94.7%	(.f64 (+.f64 (.f64 y t) 1) x)
✓	95.5%	(.f64 x (-.f64 1 (.f64 a b)))
✓	93.8%	(.f64 a (.f64 b (neg.f64 x)))
✓	100.0%	(exp.f64 (*.f64 a (-.f64 (neg.f64 b) z)))
✓	100.0%	(.f64 x (exp.f64 (.f64 a (-.f64 (neg.f64 b) z))))
✓	100.0%	(*.f64 a (-.f64 (neg.f64 b) z))

Compiler

Compiled 103 to 31 computations (69.9% saved)

series187.0ms (1%)

Counts

7 → 252

Calls

66 calls:

Time	Variable		Point	Expression
51.0ms	y	@	0	(*.f64 (pow.f64 z y) x)
44.0ms	a	@	-inf	(*.f64 a (-.f64 (neg.f64 b) z))
36.0ms	x	@	-inf	(.f64 a (.f64 b (neg.f64 x)))
3.0ms	b	@	inf	(.f64 x (exp.f64 (.f64 a (-.f64 (neg.f64 b) z))))
1.0ms	x	@	0	(.f64 x (exp.f64 (.f64 a (-.f64 (neg.f64 b) z))))

rewrite209.0ms (1.1%)

Algorithm

1×	batch-egg-rewrite

Rules

648×	`log1p-expm1-u`
492×	`associate-r`
312×	`associate-l`
239×	`add0`
225×	`expm1-log1p-u`

Iterations

Useful iterations: 1 (0.0ms)

Iter	Nodes	Cost
0	33	195
1	519	179
2	7482	179

Stop Event

1×	node limit

Counts

7 → 226

Calls

Call 1

Inputs
(*.f64 a (-.f64 (neg.f64 b) z))
(.f64 x (exp.f64 (.f64 a (-.f64 (neg.f64 b) z))))
(exp.f64 (*.f64 a (-.f64 (neg.f64 b) z)))
(.f64 a (.f64 b (neg.f64 x)))
(.f64 x (-.f64 1 (.f64 a b)))
(.f64 (+.f64 (.f64 y t) 1) x)
(*.f64 (pow.f64 z y) x)

Outputs
(+.f64 (*.f64 a (-.f64 b z)) 0)
(+.f64 (.f64 a (-.f64 b z)) (.f64 a 0))
(+.f64 (.f64 a (-.f64 b z)) (.f64 (-.f64 b z) 0))
(+.f64 (.f64 a (-.f64 b z)) (.f64 0 a))
(+.f64 (.f64 a (-.f64 b z)) (.f64 0 (-.f64 b z)))
(+.f64 (.f64 a b) (.f64 a (neg.f64 z)))
(+.f64 (.f64 a b) (.f64 (neg.f64 z) a))
(+.f64 0 (*.f64 a (-.f64 b z)))
(+.f64 (log.f64 (pow.f64 (cbrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z))) 2)) (log.f64 (cbrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z)))))
(+.f64 (log.f64 (sqrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z)))) (log.f64 (sqrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z)))))
(-.f64 (exp.f64 (log1p.f64 (*.f64 a (-.f64 b z)))) 1)
(/.f64 (pow.f64 (.f64 a (-.f64 b z)) 3) (+.f64 (pow.f64 (.f64 a (-.f64 b z)) 2) (-.f64 0 (.f64 (.f64 a (-.f64 b z)) 0))))
(/.f64 (-.f64 (pow.f64 (.f64 a (-.f64 b z)) 2) 0) (-.f64 (.f64 a (-.f64 b z)) 0))
(/.f64 (.f64 a (-.f64 (pow.f64 b 3) (pow.f64 z 3))) (fma.f64 b b (.f64 z (+.f64 b z))))
(/.f64 (*.f64 a (-.f64 (pow.f64 b 2) (pow.f64 z 2))) (+.f64 b z))
(/.f64 (.f64 (-.f64 (pow.f64 b 3) (pow.f64 z 3)) a) (fma.f64 b b (.f64 z (+.f64 b z))))
(/.f64 (*.f64 (-.f64 (pow.f64 b 2) (pow.f64 z 2)) a) (+.f64 b z))
(pow.f64 (*.f64 a (-.f64 b z)) 1)
(pow.f64 (cbrt.f64 (*.f64 a (-.f64 b z))) 3)
(pow.f64 (pow.f64 (*.f64 a (-.f64 b z)) 3) 1/3)
(pow.f64 (sqrt.f64 (*.f64 a (-.f64 b z))) 2)
(sqrt.f64 (pow.f64 (*.f64 a (-.f64 b z)) 2))
(log.f64 (pow.f64 (exp.f64 a) (-.f64 b z)))
(log.f64 (+.f64 1 (expm1.f64 (*.f64 a (-.f64 b z)))))
(cbrt.f64 (pow.f64 (*.f64 a (-.f64 b z)) 3))
(cbrt.f64 (*.f64 (pow.f64 a 3) (pow.f64 (-.f64 b z) 3)))
(cbrt.f64 (*.f64 (pow.f64 (-.f64 b z) 3) (pow.f64 a 3)))
(expm1.f64 (log1p.f64 (*.f64 a (-.f64 b z))))
(log1p.f64 (expm1.f64 (*.f64 a (-.f64 b z))))
(exp.f64 (log.f64 (*.f64 a (-.f64 b z))))
(exp.f64 (.f64 (log.f64 (.f64 a (-.f64 b z))) 1))
(fma.f64 a (-.f64 b z) 0)
(fma.f64 (-.f64 b z) a 0)
(fma.f64 1 (*.f64 a (-.f64 b z)) 0)
(fma.f64 (cbrt.f64 (pow.f64 (.f64 a (-.f64 b z)) 2)) (cbrt.f64 (.f64 a (-.f64 b z))) 0)
(fma.f64 (sqrt.f64 (.f64 a (-.f64 b z))) (sqrt.f64 (.f64 a (-.f64 b z))) 0)
(+.f64 (*.f64 x (pow.f64 (exp.f64 a) (-.f64 b z))) 0)
(+.f64 (.f64 x (pow.f64 (exp.f64 a) (-.f64 b z))) (.f64 x 0))
(+.f64 (.f64 x (pow.f64 (exp.f64 a) (-.f64 b z))) (.f64 (pow.f64 (exp.f64 a) (-.f64 b z)) 0))
(+.f64 (.f64 x (pow.f64 (exp.f64 a) (-.f64 b z))) (.f64 0 x))
(+.f64 (.f64 x (pow.f64 (exp.f64 a) (-.f64 b z))) (.f64 0 (pow.f64 (exp.f64 a) (-.f64 b z))))
(+.f64 0 (*.f64 x (pow.f64 (exp.f64 a) (-.f64 b z))))
(-.f64 (exp.f64 (log1p.f64 (*.f64 x (pow.f64 (exp.f64 a) (-.f64 b z))))) 1)
(/.f64 (pow.f64 (.f64 x (pow.f64 (exp.f64 a) (-.f64 b z))) 3) (+.f64 (pow.f64 (.f64 x (pow.f64 (exp.f64 a) (-.f64 b z))) 2) (-.f64 0 (.f64 (.f64 x (pow.f64 (exp.f64 a) (-.f64 b z))) 0))))
(/.f64 (-.f64 (pow.f64 (.f64 x (pow.f64 (exp.f64 a) (-.f64 b z))) 2) 0) (-.f64 (.f64 x (pow.f64 (exp.f64 a) (-.f64 b z))) 0))
(pow.f64 (*.f64 x (pow.f64 (exp.f64 a) (-.f64 b z))) 1)
(pow.f64 (cbrt.f64 (*.f64 x (pow.f64 (exp.f64 a) (-.f64 b z)))) 3)
(pow.f64 (pow.f64 (*.f64 x (pow.f64 (exp.f64 a) (-.f64 b z))) 3) 1/3)
(pow.f64 (sqrt.f64 (*.f64 x (pow.f64 (exp.f64 a) (-.f64 b z)))) 2)
(sqrt.f64 (pow.f64 (*.f64 x (pow.f64 (exp.f64 a) (-.f64 b z))) 2))
(log.f64 (pow.f64 (exp.f64 (pow.f64 (exp.f64 a) (-.f64 b z))) x))
(log.f64 (+.f64 1 (expm1.f64 (*.f64 x (pow.f64 (exp.f64 a) (-.f64 b z))))))
(cbrt.f64 (pow.f64 (*.f64 x (pow.f64 (exp.f64 a) (-.f64 b z))) 3))
(cbrt.f64 (*.f64 (pow.f64 x 3) (pow.f64 (pow.f64 (exp.f64 a) (-.f64 b z)) 3)))
(cbrt.f64 (*.f64 (pow.f64 (pow.f64 (exp.f64 a) (-.f64 b z)) 3) (pow.f64 x 3)))
(expm1.f64 (log1p.f64 (*.f64 x (pow.f64 (exp.f64 a) (-.f64 b z)))))
(log1p.f64 (expm1.f64 (*.f64 x (pow.f64 (exp.f64 a) (-.f64 b z)))))
(exp.f64 (+.f64 (*.f64 a (-.f64 b z)) (log.f64 x)))
(exp.f64 (.f64 (+.f64 (.f64 a (-.f64 b z)) (log.f64 x)) 1))
(fma.f64 x (pow.f64 (exp.f64 a) (-.f64 b z)) 0)
(fma.f64 (pow.f64 (exp.f64 a) (-.f64 b z)) x 0)
(fma.f64 1 (*.f64 x (pow.f64 (exp.f64 a) (-.f64 b z))) 0)
(fma.f64 (cbrt.f64 (pow.f64 (.f64 x (pow.f64 (exp.f64 a) (-.f64 b z))) 2)) (cbrt.f64 (.f64 x (pow.f64 (exp.f64 a) (-.f64 b z)))) 0)
(fma.f64 (sqrt.f64 (.f64 x (pow.f64 (exp.f64 a) (-.f64 b z)))) (sqrt.f64 (.f64 x (pow.f64 (exp.f64 a) (-.f64 b z)))) 0)
(+.f64 (pow.f64 (exp.f64 a) (-.f64 b z)) 0)
(+.f64 0 (pow.f64 (exp.f64 a) (-.f64 b z)))
(-.f64 (exp.f64 (log1p.f64 (pow.f64 (exp.f64 a) (-.f64 b z)))) 1)
(*.f64 (pow.f64 (exp.f64 a) (-.f64 b z)) 1)
(*.f64 1 (pow.f64 (exp.f64 a) (-.f64 b z)))
(*.f64 (pow.f64 (exp.f64 a) b) (pow.f64 (exp.f64 a) (neg.f64 z)))
(*.f64 (cbrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z))) (pow.f64 (cbrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z))) 2))
(*.f64 (pow.f64 (cbrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z))) 2) (cbrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z))))
(*.f64 (sqrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z))) (sqrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z))))
(/.f64 (pow.f64 (exp.f64 a) b) (pow.f64 (exp.f64 a) z))
(/.f64 (pow.f64 (pow.f64 (exp.f64 a) (-.f64 b z)) 3) (+.f64 (pow.f64 (pow.f64 (exp.f64 a) (-.f64 b z)) 2) (-.f64 0 (*.f64 (pow.f64 (exp.f64 a) (-.f64 b z)) 0))))
(/.f64 (-.f64 (pow.f64 (pow.f64 (exp.f64 a) (-.f64 b z)) 2) 0) (-.f64 (pow.f64 (exp.f64 a) (-.f64 b z)) 0))
(pow.f64 (pow.f64 (exp.f64 a) (-.f64 b z)) 1)
(pow.f64 (exp.f64 a) (-.f64 b z))
(pow.f64 (exp.f64 (-.f64 b z)) a)
(pow.f64 (cbrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z))) 3)
(pow.f64 (pow.f64 (pow.f64 (exp.f64 a) (-.f64 b z)) 3) 1/3)
(pow.f64 (sqrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z))) 2)
(pow.f64 (pow.f64 (exp.f64 a) (cbrt.f64 (pow.f64 (-.f64 b z) 2))) (cbrt.f64 (-.f64 b z)))
(pow.f64 (pow.f64 (exp.f64 a) (sqrt.f64 (-.f64 b z))) (sqrt.f64 (-.f64 b z)))
(pow.f64 (exp.f64 1) (*.f64 a (-.f64 b z)))
(pow.f64 (exp.f64 (cbrt.f64 (pow.f64 (.f64 a (-.f64 b z)) 2))) (cbrt.f64 (.f64 a (-.f64 b z))))
(pow.f64 (exp.f64 (sqrt.f64 (.f64 a (-.f64 b z)))) (sqrt.f64 (.f64 a (-.f64 b z))))
(sqrt.f64 (pow.f64 (pow.f64 (exp.f64 a) (-.f64 b z)) 2))
(log.f64 (exp.f64 (pow.f64 (exp.f64 a) (-.f64 b z))))
(log.f64 (+.f64 1 (expm1.f64 (pow.f64 (exp.f64 a) (-.f64 b z)))))
(cbrt.f64 (pow.f64 (pow.f64 (exp.f64 a) (-.f64 b z)) 3))
(expm1.f64 (log1p.f64 (pow.f64 (exp.f64 a) (-.f64 b z))))
(log1p.f64 (expm1.f64 (pow.f64 (exp.f64 a) (-.f64 b z))))
(fma.f64 1 (pow.f64 (exp.f64 a) (-.f64 b z)) 0)
(fma.f64 (pow.f64 (cbrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z))) 2) (cbrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z))) 0)
(fma.f64 (sqrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z))) (sqrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z))) 0)
(+.f64 (.f64 a (.f64 b x)) 0)
(+.f64 (.f64 a (.f64 b x)) (*.f64 a 0))
(+.f64 (.f64 a (.f64 b x)) (.f64 (.f64 a b) 0))
(+.f64 (.f64 a (.f64 b x)) (.f64 (.f64 b x) 0))
(+.f64 (.f64 a (.f64 b x)) (*.f64 0 a))
(+.f64 (.f64 a (.f64 b x)) (.f64 0 (.f64 b x)))
(+.f64 (.f64 a (.f64 b x)) (.f64 0 (.f64 a b)))
(+.f64 0 (.f64 a (.f64 b x)))
(-.f64 (exp.f64 (log1p.f64 (.f64 a (.f64 b x)))) 1)
(/.f64 (pow.f64 (.f64 a (.f64 b x)) 3) (+.f64 (pow.f64 (.f64 a (.f64 b x)) 2) (-.f64 0 (.f64 (.f64 a (*.f64 b x)) 0))))
(/.f64 (-.f64 (pow.f64 (.f64 a (.f64 b x)) 2) 0) (-.f64 (.f64 a (.f64 b x)) 0))
(pow.f64 (.f64 a (.f64 b x)) 1)
(pow.f64 (cbrt.f64 (.f64 a (.f64 b x))) 3)
(pow.f64 (pow.f64 (.f64 a (.f64 b x)) 3) 1/3)
(pow.f64 (sqrt.f64 (.f64 a (.f64 b x))) 2)
(neg.f64 (.f64 a (.f64 b x)))
(sqrt.f64 (pow.f64 (.f64 a (.f64 b x)) 2))
(log.f64 (pow.f64 (exp.f64 a) (*.f64 b x)))
(log.f64 (+.f64 1 (expm1.f64 (.f64 a (.f64 b x)))))
(cbrt.f64 (pow.f64 (.f64 a (.f64 b x)) 3))
(cbrt.f64 (.f64 (pow.f64 a 3) (pow.f64 (.f64 b x) 3)))
(cbrt.f64 (.f64 (pow.f64 (.f64 b x) 3) (pow.f64 a 3)))
(cbrt.f64 (.f64 (pow.f64 (.f64 a b) 3) (pow.f64 x 3)))
(expm1.f64 (log1p.f64 (.f64 a (.f64 b x))))
(log1p.f64 (expm1.f64 (.f64 a (.f64 b x))))
(exp.f64 (log.f64 (.f64 a (.f64 b x))))
(exp.f64 (.f64 (log.f64 (.f64 a (*.f64 b x))) 1))
(fma.f64 a (*.f64 b x) 0)
(fma.f64 (*.f64 b x) a 0)
(fma.f64 1 (.f64 a (.f64 b x)) 0)
(fma.f64 (*.f64 a b) x 0)
(fma.f64 (pow.f64 (cbrt.f64 (.f64 a (.f64 b x))) 2) (cbrt.f64 (.f64 a (.f64 b x))) 0)
(fma.f64 (sqrt.f64 (.f64 a (.f64 b x))) (sqrt.f64 (.f64 a (.f64 b x))) 0)
(+.f64 x (.f64 a (.f64 b x)))
(+.f64 (.f64 x (+.f64 1 (.f64 a b))) 0)
(+.f64 (.f64 x (+.f64 1 (.f64 a b))) (.f64 (+.f64 1 (.f64 a b)) 0))
(+.f64 (.f64 x (+.f64 1 (.f64 a b))) (*.f64 x 0))
(+.f64 (.f64 x (+.f64 1 (.f64 a b))) (*.f64 0 x))
(+.f64 (.f64 x (+.f64 1 (.f64 a b))) (.f64 0 (+.f64 1 (.f64 a b))))
(+.f64 0 (.f64 x (+.f64 1 (.f64 a b))))
(-.f64 (exp.f64 (log1p.f64 (.f64 x (+.f64 1 (.f64 a b))))) 1)
(/.f64 (pow.f64 (.f64 x (+.f64 1 (.f64 a b))) 3) (+.f64 (pow.f64 (.f64 x (+.f64 1 (.f64 a b))) 2) (-.f64 0 (.f64 (.f64 x (+.f64 1 (*.f64 a b))) 0))))
(/.f64 (-.f64 (pow.f64 (.f64 x (+.f64 1 (.f64 a b))) 2) 0) (-.f64 (.f64 x (+.f64 1 (.f64 a b))) 0))
(/.f64 (.f64 x (-.f64 1 (pow.f64 (.f64 a b) 3))) (+.f64 1 (+.f64 (.f64 a b) (pow.f64 (.f64 a b) 2))))
(/.f64 (.f64 x (+.f64 1 (pow.f64 (.f64 a b) 2))) (+.f64 1 (*.f64 a b)))
(/.f64 (.f64 (-.f64 1 (pow.f64 (.f64 a b) 3)) x) (+.f64 1 (+.f64 (.f64 a b) (pow.f64 (.f64 a b) 2))))
(/.f64 (.f64 (+.f64 1 (pow.f64 (.f64 a b) 2)) x) (+.f64 1 (*.f64 a b)))
(pow.f64 (.f64 x (+.f64 1 (.f64 a b))) 1)
(pow.f64 (cbrt.f64 (.f64 x (+.f64 1 (.f64 a b)))) 3)
(pow.f64 (pow.f64 (.f64 x (+.f64 1 (.f64 a b))) 3) 1/3)
(pow.f64 (sqrt.f64 (.f64 x (+.f64 1 (.f64 a b)))) 2)
(sqrt.f64 (pow.f64 (.f64 x (+.f64 1 (.f64 a b))) 2))
(log.f64 (pow.f64 (exp.f64 x) (+.f64 1 (*.f64 a b))))
(log.f64 (+.f64 1 (expm1.f64 (.f64 x (+.f64 1 (.f64 a b))))))
(cbrt.f64 (pow.f64 (.f64 x (+.f64 1 (.f64 a b))) 3))
(cbrt.f64 (.f64 (pow.f64 x 3) (pow.f64 (+.f64 1 (.f64 a b)) 3)))
(cbrt.f64 (.f64 (pow.f64 (+.f64 1 (.f64 a b)) 3) (pow.f64 x 3)))
(expm1.f64 (log1p.f64 (.f64 x (+.f64 1 (.f64 a b)))))
(log1p.f64 (expm1.f64 (.f64 x (+.f64 1 (.f64 a b)))))
(exp.f64 (+.f64 (log1p.f64 (*.f64 a b)) (log.f64 x)))
(exp.f64 (.f64 (+.f64 (log1p.f64 (.f64 a b)) (log.f64 x)) 1))
(fma.f64 x (+.f64 1 (*.f64 a b)) 0)
(fma.f64 1 (.f64 x (+.f64 1 (.f64 a b))) 0)
(fma.f64 (+.f64 1 (*.f64 a b)) x 0)
(fma.f64 (cbrt.f64 (pow.f64 (.f64 x (+.f64 1 (.f64 a b))) 2)) (cbrt.f64 (.f64 x (+.f64 1 (.f64 a b)))) 0)
(fma.f64 (sqrt.f64 (.f64 x (+.f64 1 (.f64 a b)))) (sqrt.f64 (.f64 x (+.f64 1 (.f64 a b)))) 0)
(+.f64 x (.f64 x (.f64 y t)))
(+.f64 x (.f64 (.f64 y t) x))
(+.f64 (*.f64 x (fma.f64 y t 1)) 0)
(+.f64 (.f64 x (fma.f64 y t 1)) (.f64 (fma.f64 y t 1) 0))
(+.f64 (.f64 x (fma.f64 y t 1)) (.f64 x 0))
(+.f64 (.f64 x (fma.f64 y t 1)) (.f64 0 x))
(+.f64 (.f64 x (fma.f64 y t 1)) (.f64 0 (fma.f64 y t 1)))
(+.f64 0 (*.f64 x (fma.f64 y t 1)))
(+.f64 (.f64 x (.f64 y t)) x)
(+.f64 (.f64 (.f64 y t) x) x)
(-.f64 (exp.f64 (log1p.f64 (*.f64 x (fma.f64 y t 1)))) 1)
(/.f64 (pow.f64 (.f64 x (fma.f64 y t 1)) 3) (+.f64 (pow.f64 (.f64 x (fma.f64 y t 1)) 2) (-.f64 0 (.f64 (.f64 x (fma.f64 y t 1)) 0))))
(/.f64 (-.f64 (pow.f64 (.f64 x (fma.f64 y t 1)) 2) 0) (-.f64 (.f64 x (fma.f64 y t 1)) 0))
(/.f64 (.f64 x (+.f64 1 (pow.f64 (.f64 y t) 3))) (+.f64 (pow.f64 (.f64 y t) 2) (-.f64 1 (.f64 y t))))
(/.f64 (.f64 x (+.f64 (pow.f64 (.f64 y t) 2) -1)) (fma.f64 y t -1))
(/.f64 (.f64 (+.f64 1 (pow.f64 (.f64 y t) 3)) x) (+.f64 (pow.f64 (.f64 y t) 2) (-.f64 1 (.f64 y t))))
(/.f64 (.f64 (+.f64 (pow.f64 (.f64 y t) 2) -1) x) (fma.f64 y t -1))
(pow.f64 (*.f64 x (fma.f64 y t 1)) 1)
(pow.f64 (cbrt.f64 (*.f64 x (fma.f64 y t 1))) 3)
(pow.f64 (pow.f64 (*.f64 x (fma.f64 y t 1)) 3) 1/3)
(pow.f64 (sqrt.f64 (*.f64 x (fma.f64 y t 1))) 2)
(sqrt.f64 (pow.f64 (*.f64 x (fma.f64 y t 1)) 2))
(log.f64 (pow.f64 (exp.f64 x) (fma.f64 y t 1)))
(log.f64 (+.f64 1 (expm1.f64 (*.f64 x (fma.f64 y t 1)))))
(cbrt.f64 (pow.f64 (*.f64 x (fma.f64 y t 1)) 3))
(cbrt.f64 (*.f64 (pow.f64 x 3) (pow.f64 (fma.f64 y t 1) 3)))
(cbrt.f64 (*.f64 (pow.f64 (fma.f64 y t 1) 3) (pow.f64 x 3)))
(expm1.f64 (log1p.f64 (*.f64 x (fma.f64 y t 1))))
(log1p.f64 (expm1.f64 (*.f64 x (fma.f64 y t 1))))
(exp.f64 (log.f64 (*.f64 x (fma.f64 y t 1))))
(exp.f64 (.f64 (log.f64 (.f64 x (fma.f64 y t 1))) 1))
(fma.f64 x (fma.f64 y t 1) 0)
(fma.f64 1 (*.f64 x (fma.f64 y t 1)) 0)
(fma.f64 (fma.f64 y t 1) x 0)
(fma.f64 (pow.f64 (cbrt.f64 (.f64 x (fma.f64 y t 1))) 2) (cbrt.f64 (.f64 x (fma.f64 y t 1))) 0)
(fma.f64 (sqrt.f64 (.f64 x (fma.f64 y t 1))) (sqrt.f64 (.f64 x (fma.f64 y t 1))) 0)
(+.f64 (*.f64 x (pow.f64 z y)) 0)
(+.f64 (.f64 x (pow.f64 z y)) (.f64 (pow.f64 z y) 0))
(+.f64 (.f64 x (pow.f64 z y)) (.f64 x 0))
(+.f64 (.f64 x (pow.f64 z y)) (.f64 0 x))
(+.f64 (.f64 x (pow.f64 z y)) (.f64 0 (pow.f64 z y)))
(+.f64 0 (*.f64 x (pow.f64 z y)))
(-.f64 (exp.f64 (log1p.f64 (*.f64 x (pow.f64 z y)))) 1)
(/.f64 (pow.f64 (.f64 x (pow.f64 z y)) 3) (+.f64 (pow.f64 (.f64 x (pow.f64 z y)) 2) (-.f64 0 (.f64 (.f64 x (pow.f64 z y)) 0))))
(/.f64 (-.f64 (pow.f64 (.f64 x (pow.f64 z y)) 2) 0) (-.f64 (.f64 x (pow.f64 z y)) 0))
(pow.f64 (*.f64 x (pow.f64 z y)) 1)
(pow.f64 (cbrt.f64 (*.f64 x (pow.f64 z y))) 3)
(pow.f64 (pow.f64 (*.f64 x (pow.f64 z y)) 3) 1/3)
(pow.f64 (sqrt.f64 (*.f64 x (pow.f64 z y))) 2)
(sqrt.f64 (pow.f64 (*.f64 x (pow.f64 z y)) 2))
(log.f64 (pow.f64 (exp.f64 x) (pow.f64 z y)))
(log.f64 (+.f64 1 (expm1.f64 (*.f64 x (pow.f64 z y)))))
(cbrt.f64 (pow.f64 (*.f64 x (pow.f64 z y)) 3))
(cbrt.f64 (*.f64 (pow.f64 x 3) (pow.f64 (pow.f64 z y) 3)))
(cbrt.f64 (*.f64 (pow.f64 (pow.f64 z y) 3) (pow.f64 x 3)))
(expm1.f64 (log1p.f64 (*.f64 x (pow.f64 z y))))
(log1p.f64 (expm1.f64 (*.f64 x (pow.f64 z y))))
(exp.f64 (log.f64 (*.f64 x (pow.f64 z y))))
(exp.f64 (.f64 (log.f64 (.f64 x (pow.f64 z y))) 1))
(fma.f64 x (pow.f64 z y) 0)
(fma.f64 1 (*.f64 x (pow.f64 z y)) 0)
(fma.f64 (pow.f64 z y) x 0)
(fma.f64 (cbrt.f64 (pow.f64 (.f64 x (pow.f64 z y)) 2)) (cbrt.f64 (.f64 x (pow.f64 z y))) 0)
(fma.f64 (sqrt.f64 (.f64 x (pow.f64 z y))) (sqrt.f64 (.f64 x (pow.f64 z y))) 0)

simplify267.0ms (1.4%)

Algorithm

1×	egg-herbie

Rules

1342×	`fma-define`
958×	`associate-r`
866×	`+-commutative`
782×	`associate-l`
703×	`add0`

Iterations

Useful iterations: 1 (0.0ms)

Iter	Nodes	Cost
0	625	16263
1	2054	15848

Stop Event

1×	node limit

Counts

478 → 397

Calls

Call 1

Inputs
(.f64 -1 (.f64 a (+.f64 b z)))
(.f64 -1 (.f64 a (+.f64 b z)))
(.f64 -1 (.f64 a (+.f64 b z)))
(.f64 -1 (.f64 a (+.f64 b z)))
(.f64 -1 (.f64 a (+.f64 b z)))
(.f64 -1 (.f64 a (+.f64 b z)))
(.f64 -1 (.f64 a (+.f64 b z)))
(.f64 -1 (.f64 a (+.f64 b z)))
(.f64 -1 (.f64 a (+.f64 b z)))
(.f64 -1 (.f64 a (+.f64 b z)))
(.f64 -1 (.f64 a (+.f64 b z)))
(.f64 -1 (.f64 a (+.f64 b z)))
(.f64 -1 (.f64 a z))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(.f64 -1 (.f64 a b))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(.f64 -1 (.f64 a b))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(.f64 -1 (.f64 a b))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(.f64 -1 (.f64 a z))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(.f64 -1 (.f64 a z))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(.f64 x (exp.f64 (.f64 -1 (*.f64 a (+.f64 b z)))))
(.f64 x (exp.f64 (.f64 -1 (*.f64 a (+.f64 b z)))))
(.f64 x (exp.f64 (.f64 -1 (*.f64 a (+.f64 b z)))))
(.f64 x (exp.f64 (.f64 -1 (*.f64 a (+.f64 b z)))))
(.f64 x (exp.f64 (.f64 -1 (*.f64 a (+.f64 b z)))))
(.f64 x (exp.f64 (.f64 -1 (*.f64 a (+.f64 b z)))))
(.f64 x (exp.f64 (.f64 -1 (*.f64 a (+.f64 b z)))))
(.f64 x (exp.f64 (.f64 -1 (*.f64 a (+.f64 b z)))))
(.f64 x (exp.f64 (.f64 -1 (*.f64 a (+.f64 b z)))))
(.f64 x (exp.f64 (.f64 -1 (*.f64 a (+.f64 b z)))))
(.f64 x (exp.f64 (.f64 -1 (*.f64 a (+.f64 b z)))))
(.f64 x (exp.f64 (.f64 -1 (*.f64 a (+.f64 b z)))))
x
(+.f64 x (.f64 -1 (.f64 a (*.f64 x (+.f64 b z)))))
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(-.f64 (exp.f64 (log1p.f64 (pow.f64 (exp.f64 a) (-.f64 b z)))) 1)
(*.f64 (pow.f64 (exp.f64 a) (-.f64 b z)) 1)
(*.f64 1 (pow.f64 (exp.f64 a) (-.f64 b z)))
(*.f64 (pow.f64 (exp.f64 a) b) (pow.f64 (exp.f64 a) (neg.f64 z)))
(*.f64 (cbrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z))) (pow.f64 (cbrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z))) 2))
(*.f64 (pow.f64 (cbrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z))) 2) (cbrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z))))
(*.f64 (sqrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z))) (sqrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z))))
(/.f64 (pow.f64 (exp.f64 a) b) (pow.f64 (exp.f64 a) z))
(/.f64 (pow.f64 (pow.f64 (exp.f64 a) (-.f64 b z)) 3) (+.f64 (pow.f64 (pow.f64 (exp.f64 a) (-.f64 b z)) 2) (-.f64 0 (*.f64 (pow.f64 (exp.f64 a) (-.f64 b z)) 0))))
(/.f64 (-.f64 (pow.f64 (pow.f64 (exp.f64 a) (-.f64 b z)) 2) 0) (-.f64 (pow.f64 (exp.f64 a) (-.f64 b z)) 0))
(pow.f64 (pow.f64 (exp.f64 a) (-.f64 b z)) 1)
(pow.f64 (exp.f64 a) (-.f64 b z))
(pow.f64 (exp.f64 (-.f64 b z)) a)
(pow.f64 (cbrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z))) 3)
(pow.f64 (pow.f64 (pow.f64 (exp.f64 a) (-.f64 b z)) 3) 1/3)
(pow.f64 (sqrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z))) 2)
(pow.f64 (pow.f64 (exp.f64 a) (cbrt.f64 (pow.f64 (-.f64 b z) 2))) (cbrt.f64 (-.f64 b z)))
(pow.f64 (pow.f64 (exp.f64 a) (sqrt.f64 (-.f64 b z))) (sqrt.f64 (-.f64 b z)))
(pow.f64 (exp.f64 1) (*.f64 a (-.f64 b z)))
(pow.f64 (exp.f64 (cbrt.f64 (pow.f64 (.f64 a (-.f64 b z)) 2))) (cbrt.f64 (.f64 a (-.f64 b z))))
(pow.f64 (exp.f64 (sqrt.f64 (.f64 a (-.f64 b z)))) (sqrt.f64 (.f64 a (-.f64 b z))))
(sqrt.f64 (pow.f64 (pow.f64 (exp.f64 a) (-.f64 b z)) 2))
(log.f64 (exp.f64 (pow.f64 (exp.f64 a) (-.f64 b z))))
(log.f64 (+.f64 1 (expm1.f64 (pow.f64 (exp.f64 a) (-.f64 b z)))))
(cbrt.f64 (pow.f64 (pow.f64 (exp.f64 a) (-.f64 b z)) 3))
(expm1.f64 (log1p.f64 (pow.f64 (exp.f64 a) (-.f64 b z))))
(log1p.f64 (expm1.f64 (pow.f64 (exp.f64 a) (-.f64 b z))))
(fma.f64 1 (pow.f64 (exp.f64 a) (-.f64 b z)) 0)
(fma.f64 (pow.f64 (cbrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z))) 2) (cbrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z))) 0)
(fma.f64 (sqrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z))) (sqrt.f64 (pow.f64 (exp.f64 a) (-.f64 b z))) 0)
(+.f64 (.f64 a (.f64 b x)) 0)
(+.f64 (.f64 a (.f64 b x)) (*.f64 a 0))
(+.f64 (.f64 a (.f64 b x)) (.f64 (.f64 a b) 0))
(+.f64 (.f64 a (.f64 b x)) (.f64 (.f64 b x) 0))
(+.f64 (.f64 a (.f64 b x)) (*.f64 0 a))
(+.f64 (.f64 a (.f64 b x)) (.f64 0 (.f64 b x)))
(+.f64 (.f64 a (.f64 b x)) (.f64 0 (.f64 a b)))
(+.f64 0 (.f64 a (.f64 b x)))
(-.f64 (exp.f64 (log1p.f64 (.f64 a (.f64 b x)))) 1)
(/.f64 (pow.f64 (.f64 a (.f64 b x)) 3) (+.f64 (pow.f64 (.f64 a (.f64 b x)) 2) (-.f64 0 (.f64 (.f64 a (*.f64 b x)) 0))))
(/.f64 (-.f64 (pow.f64 (.f64 a (.f64 b x)) 2) 0) (-.f64 (.f64 a (.f64 b x)) 0))
(pow.f64 (.f64 a (.f64 b x)) 1)
(pow.f64 (cbrt.f64 (.f64 a (.f64 b x))) 3)
(pow.f64 (pow.f64 (.f64 a (.f64 b x)) 3) 1/3)
(pow.f64 (sqrt.f64 (.f64 a (.f64 b x))) 2)
(neg.f64 (.f64 a (.f64 b x)))
(sqrt.f64 (pow.f64 (.f64 a (.f64 b x)) 2))
(log.f64 (pow.f64 (exp.f64 a) (*.f64 b x)))
(log.f64 (+.f64 1 (expm1.f64 (.f64 a (.f64 b x)))))
(cbrt.f64 (pow.f64 (.f64 a (.f64 b x)) 3))
(cbrt.f64 (.f64 (pow.f64 a 3) (pow.f64 (.f64 b x) 3)))
(cbrt.f64 (.f64 (pow.f64 (.f64 b x) 3) (pow.f64 a 3)))
(cbrt.f64 (.f64 (pow.f64 (.f64 a b) 3) (pow.f64 x 3)))
(expm1.f64 (log1p.f64 (.f64 a (.f64 b x))))
(log1p.f64 (expm1.f64 (.f64 a (.f64 b x))))
(exp.f64 (log.f64 (.f64 a (.f64 b x))))
(exp.f64 (.f64 (log.f64 (.f64 a (*.f64 b x))) 1))
(fma.f64 a (*.f64 b x) 0)
(fma.f64 (*.f64 b x) a 0)
(fma.f64 1 (.f64 a (.f64 b x)) 0)
(fma.f64 (*.f64 a b) x 0)
(fma.f64 (pow.f64 (cbrt.f64 (.f64 a (.f64 b x))) 2) (cbrt.f64 (.f64 a (.f64 b x))) 0)
(fma.f64 (sqrt.f64 (.f64 a (.f64 b x))) (sqrt.f64 (.f64 a (.f64 b x))) 0)
(+.f64 x (.f64 a (.f64 b x)))
(+.f64 (.f64 x (+.f64 1 (.f64 a b))) 0)
(+.f64 (.f64 x (+.f64 1 (.f64 a b))) (.f64 (+.f64 1 (.f64 a b)) 0))
(+.f64 (.f64 x (+.f64 1 (.f64 a b))) (*.f64 x 0))
(+.f64 (.f64 x (+.f64 1 (.f64 a b))) (*.f64 0 x))
(+.f64 (.f64 x (+.f64 1 (.f64 a b))) (.f64 0 (+.f64 1 (.f64 a b))))
(+.f64 0 (.f64 x (+.f64 1 (.f64 a b))))
(-.f64 (exp.f64 (log1p.f64 (.f64 x (+.f64 1 (.f64 a b))))) 1)
(/.f64 (pow.f64 (.f64 x (+.f64 1 (.f64 a b))) 3) (+.f64 (pow.f64 (.f64 x (+.f64 1 (.f64 a b))) 2) (-.f64 0 (.f64 (.f64 x (+.f64 1 (*.f64 a b))) 0))))
(/.f64 (-.f64 (pow.f64 (.f64 x (+.f64 1 (.f64 a b))) 2) 0) (-.f64 (.f64 x (+.f64 1 (.f64 a b))) 0))
(/.f64 (.f64 x (-.f64 1 (pow.f64 (.f64 a b) 3))) (+.f64 1 (+.f64 (.f64 a b) (pow.f64 (.f64 a b) 2))))
(/.f64 (.f64 x (+.f64 1 (pow.f64 (.f64 a b) 2))) (+.f64 1 (*.f64 a b)))
(/.f64 (.f64 (-.f64 1 (pow.f64 (.f64 a b) 3)) x) (+.f64 1 (+.f64 (.f64 a b) (pow.f64 (.f64 a b) 2))))
(/.f64 (.f64 (+.f64 1 (pow.f64 (.f64 a b) 2)) x) (+.f64 1 (*.f64 a b)))
(pow.f64 (.f64 x (+.f64 1 (.f64 a b))) 1)
(pow.f64 (cbrt.f64 (.f64 x (+.f64 1 (.f64 a b)))) 3)
(pow.f64 (pow.f64 (.f64 x (+.f64 1 (.f64 a b))) 3) 1/3)
(pow.f64 (sqrt.f64 (.f64 x (+.f64 1 (.f64 a b)))) 2)
(sqrt.f64 (pow.f64 (.f64 x (+.f64 1 (.f64 a b))) 2))
(log.f64 (pow.f64 (exp.f64 x) (+.f64 1 (*.f64 a b))))
(log.f64 (+.f64 1 (expm1.f64 (.f64 x (+.f64 1 (.f64 a b))))))
(cbrt.f64 (pow.f64 (.f64 x (+.f64 1 (.f64 a b))) 3))
(cbrt.f64 (.f64 (pow.f64 x 3) (pow.f64 (+.f64 1 (.f64 a b)) 3)))
(cbrt.f64 (.f64 (pow.f64 (+.f64 1 (.f64 a b)) 3) (pow.f64 x 3)))
(expm1.f64 (log1p.f64 (.f64 x (+.f64 1 (.f64 a b)))))
(log1p.f64 (expm1.f64 (.f64 x (+.f64 1 (.f64 a b)))))
(exp.f64 (+.f64 (log1p.f64 (*.f64 a b)) (log.f64 x)))
(exp.f64 (.f64 (+.f64 (log1p.f64 (.f64 a b)) (log.f64 x)) 1))
(fma.f64 x (+.f64 1 (*.f64 a b)) 0)
(fma.f64 1 (.f64 x (+.f64 1 (.f64 a b))) 0)
(fma.f64 (+.f64 1 (*.f64 a b)) x 0)
(fma.f64 (cbrt.f64 (pow.f64 (.f64 x (+.f64 1 (.f64 a b))) 2)) (cbrt.f64 (.f64 x (+.f64 1 (.f64 a b)))) 0)
(fma.f64 (sqrt.f64 (.f64 x (+.f64 1 (.f64 a b)))) (sqrt.f64 (.f64 x (+.f64 1 (.f64 a b)))) 0)
(+.f64 x (.f64 x (.f64 y t)))
(+.f64 x (.f64 (.f64 y t) x))
(+.f64 (*.f64 x (fma.f64 y t 1)) 0)
(+.f64 (.f64 x (fma.f64 y t 1)) (.f64 (fma.f64 y t 1) 0))
(+.f64 (.f64 x (fma.f64 y t 1)) (.f64 x 0))
(+.f64 (.f64 x (fma.f64 y t 1)) (.f64 0 x))
(+.f64 (.f64 x (fma.f64 y t 1)) (.f64 0 (fma.f64 y t 1)))
(+.f64 0 (*.f64 x (fma.f64 y t 1)))
(+.f64 (.f64 x (.f64 y t)) x)
(+.f64 (.f64 (.f64 y t) x) x)
(-.f64 (exp.f64 (log1p.f64 (*.f64 x (fma.f64 y t 1)))) 1)
(/.f64 (pow.f64 (.f64 x (fma.f64 y t 1)) 3) (+.f64 (pow.f64 (.f64 x (fma.f64 y t 1)) 2) (-.f64 0 (.f64 (.f64 x (fma.f64 y t 1)) 0))))
(/.f64 (-.f64 (pow.f64 (.f64 x (fma.f64 y t 1)) 2) 0) (-.f64 (.f64 x (fma.f64 y t 1)) 0))
(/.f64 (.f64 x (+.f64 1 (pow.f64 (.f64 y t) 3))) (+.f64 (pow.f64 (.f64 y t) 2) (-.f64 1 (.f64 y t))))
(/.f64 (.f64 x (+.f64 (pow.f64 (.f64 y t) 2) -1)) (fma.f64 y t -1))
(/.f64 (.f64 (+.f64 1 (pow.f64 (.f64 y t) 3)) x) (+.f64 (pow.f64 (.f64 y t) 2) (-.f64 1 (.f64 y t))))
(/.f64 (.f64 (+.f64 (pow.f64 (.f64 y t) 2) -1) x) (fma.f64 y t -1))
(pow.f64 (*.f64 x (fma.f64 y t 1)) 1)
(pow.f64 (cbrt.f64 (*.f64 x (fma.f64 y t 1))) 3)
(pow.f64 (pow.f64 (*.f64 x (fma.f64 y t 1)) 3) 1/3)
(pow.f64 (sqrt.f64 (*.f64 x (fma.f64 y t 1))) 2)
(sqrt.f64 (pow.f64 (*.f64 x (fma.f64 y t 1)) 2))
(log.f64 (pow.f64 (exp.f64 x) (fma.f64 y t 1)))
(log.f64 (+.f64 1 (expm1.f64 (*.f64 x (fma.f64 y t 1)))))
(cbrt.f64 (pow.f64 (*.f64 x (fma.f64 y t 1)) 3))
(cbrt.f64 (*.f64 (pow.f64 x 3) (pow.f64 (fma.f64 y t 1) 3)))
(cbrt.f64 (*.f64 (pow.f64 (fma.f64 y t 1) 3) (pow.f64 x 3)))
(expm1.f64 (log1p.f64 (*.f64 x (fma.f64 y t 1))))
(log1p.f64 (expm1.f64 (*.f64 x (fma.f64 y t 1))))
(exp.f64 (log.f64 (*.f64 x (fma.f64 y t 1))))
(exp.f64 (.f64 (log.f64 (.f64 x (fma.f64 y t 1))) 1))
(fma.f64 x (fma.f64 y t 1) 0)
(fma.f64 1 (*.f64 x (fma.f64 y t 1)) 0)
(fma.f64 (fma.f64 y t 1) x 0)
(fma.f64 (pow.f64 (cbrt.f64 (.f64 x (fma.f64 y t 1))) 2) (cbrt.f64 (.f64 x (fma.f64 y t 1))) 0)
(fma.f64 (sqrt.f64 (.f64 x (fma.f64 y t 1))) (sqrt.f64 (.f64 x (fma.f64 y t 1))) 0)
(+.f64 (*.f64 x (pow.f64 z y)) 0)
(+.f64 (.f64 x (pow.f64 z y)) (.f64 (pow.f64 z y) 0))
(+.f64 (.f64 x (pow.f64 z y)) (.f64 x 0))
(+.f64 (.f64 x (pow.f64 z y)) (.f64 0 x))
(+.f64 (.f64 x (pow.f64 z y)) (.f64 0 (pow.f64 z y)))
(+.f64 0 (*.f64 x (pow.f64 z y)))
(-.f64 (exp.f64 (log1p.f64 (*.f64 x (pow.f64 z y)))) 1)
(/.f64 (pow.f64 (.f64 x (pow.f64 z y)) 3) (+.f64 (pow.f64 (.f64 x (pow.f64 z y)) 2) (-.f64 0 (.f64 (.f64 x (pow.f64 z y)) 0))))
(/.f64 (-.f64 (pow.f64 (.f64 x (pow.f64 z y)) 2) 0) (-.f64 (.f64 x (pow.f64 z y)) 0))
(pow.f64 (*.f64 x (pow.f64 z y)) 1)
(pow.f64 (cbrt.f64 (*.f64 x (pow.f64 z y))) 3)
(pow.f64 (pow.f64 (*.f64 x (pow.f64 z y)) 3) 1/3)
(pow.f64 (sqrt.f64 (*.f64 x (pow.f64 z y))) 2)
(sqrt.f64 (pow.f64 (*.f64 x (pow.f64 z y)) 2))
(log.f64 (pow.f64 (exp.f64 x) (pow.f64 z y)))
(log.f64 (+.f64 1 (expm1.f64 (*.f64 x (pow.f64 z y)))))
(cbrt.f64 (pow.f64 (*.f64 x (pow.f64 z y)) 3))
(cbrt.f64 (*.f64 (pow.f64 x 3) (pow.f64 (pow.f64 z y) 3)))
(cbrt.f64 (*.f64 (pow.f64 (pow.f64 z y) 3) (pow.f64 x 3)))
(expm1.f64 (log1p.f64 (*.f64 x (pow.f64 z y))))
(log1p.f64 (expm1.f64 (*.f64 x (pow.f64 z y))))
(exp.f64 (log.f64 (*.f64 x (pow.f64 z y))))
(exp.f64 (.f64 (log.f64 (.f64 x (pow.f64 z y))) 1))
(fma.f64 x (pow.f64 z y) 0)
(fma.f64 1 (*.f64 x (pow.f64 z y)) 0)
(fma.f64 (pow.f64 z y) x 0)
(fma.f64 (cbrt.f64 (pow.f64 (.f64 x (pow.f64 z y)) 2)) (cbrt.f64 (.f64 x (pow.f64 z y))) 0)
(fma.f64 (sqrt.f64 (.f64 x (pow.f64 z y))) (sqrt.f64 (.f64 x (pow.f64 z y))) 0)

Outputs
(.f64 -1 (.f64 a (+.f64 b z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(.f64 -1 (.f64 a (+.f64 b z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(.f64 -1 (.f64 a (+.f64 b z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(.f64 -1 (.f64 a (+.f64 b z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(.f64 -1 (.f64 a (+.f64 b z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(.f64 -1 (.f64 a (+.f64 b z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(.f64 -1 (.f64 a (+.f64 b z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(.f64 -1 (.f64 a (+.f64 b z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(.f64 -1 (.f64 a (+.f64 b z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(.f64 -1 (.f64 a (+.f64 b z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(.f64 -1 (.f64 a (+.f64 b z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(.f64 -1 (.f64 a (+.f64 b z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(.f64 -1 (.f64 a z))
(*.f64 a (neg.f64 z))
(*.f64 z (neg.f64 a))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(.f64 -1 (.f64 a b))
(neg.f64 (*.f64 a b))
(*.f64 a (neg.f64 b))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(.f64 -1 (.f64 a b))
(neg.f64 (*.f64 a b))
(*.f64 a (neg.f64 b))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(.f64 -1 (.f64 a b))
(neg.f64 (*.f64 a b))
(*.f64 a (neg.f64 b))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(.f64 -1 (.f64 a z))
(*.f64 a (neg.f64 z))
(*.f64 z (neg.f64 a))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(.f64 -1 (.f64 a z))
(*.f64 a (neg.f64 z))
(*.f64 z (neg.f64 a))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(+.f64 (.f64 -1 (.f64 a b)) (.f64 -1 (.f64 a z)))
(neg.f64 (*.f64 a (+.f64 b z)))
(*.f64 (+.f64 b z) (neg.f64 a))
(.f64 x (exp.f64 (.f64 -1 (*.f64 a (+.f64 b z)))))
(.f64 x (exp.f64 (neg.f64 (.f64 a (+.f64 b z)))))
(*.f64 x (pow.f64 (exp.f64 (neg.f64 a)) (+.f64 b z)))
(.f64 x (exp.f64 (.f64 -1 (*.f64 a (+.f64 b z)))))
(.f64 x (exp.f64 (neg.f64 (.f64 a (+.f64 b z)))))
(*.f64 x (pow.f64 (exp.f64 (neg.f64 a)) (+.f64 b z)))
(.f64 x (exp.f64 (.f64 -1 (*.f64 a (+.f64 b z)))))
(.f64 x (exp.f64 (neg.f64 (.f64 a (+.f64 b z)))))
(*.f64 x (pow.f64 (exp.f64 (neg.f64 a)) (+.f64 b z)))
(.f64 x (exp.f64 (.f64 -1 (*.f64 a (+.f64 b z)))))
(.f64 x (exp.f64 (neg.f64 (.f64 a (+.f64 b z)))))
(*.f64 x (pow.f64 (exp.f64 (neg.f64 a)) (+.f64 b z)))
(.f64 x (exp.f64 (.f64 -1 (*.f64 a (+.f64 b z)))))
(.f64 x (exp.f64 (neg.f64 (.f64 a (+.f64 b z)))))
(*.f64 x (pow.f64 (exp.f64 (neg.f64 a)) (+.f64 b z)))
(.f64 x (exp.f64 (.f64 -1 (*.f64 a (+.f64 b z)))))
(.f64 x (exp.f64 (neg.f64 (.f64 a (+.f64 b z)))))
(*.f64 x (pow.f64 (exp.f64 (neg.f64 a)) (+.f64 b z)))
(.f64 x (exp.f64 (.f64 -1 (*.f64 a (+.f64 b z)))))
(.f64 x (exp.f64 (neg.f64 (.f64 a (+.f64 b z)))))
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(+.f64 (.f64 x (+.f64 1 (.f64 a b))) (.f64 0 (+.f64 1 (.f64 a b))))
(+.f64 x (.f64 a (.f64 b x)))
(*.f64 x (fma.f64 a b 1))
(+.f64 0 (.f64 x (+.f64 1 (.f64 a b))))
(+.f64 x (.f64 a (.f64 b x)))
(*.f64 x (fma.f64 a b 1))
(-.f64 (exp.f64 (log1p.f64 (.f64 x (+.f64 1 (.f64 a b))))) 1)
(expm1.f64 (log1p.f64 (.f64 x (+.f64 (.f64 a b) 1))))
(expm1.f64 (log1p.f64 (*.f64 x (fma.f64 a b 1))))
(/.f64 (pow.f64 (.f64 x (+.f64 1 (.f64 a b))) 3) (+.f64 (pow.f64 (.f64 x (+.f64 1 (.f64 a b))) 2) (-.f64 0 (.f64 (.f64 x (+.f64 1 (*.f64 a b))) 0))))
(/.f64 (pow.f64 (.f64 x (+.f64 (.f64 a b) 1)) 3) (pow.f64 (.f64 x (+.f64 (.f64 a b) 1)) 2))
(/.f64 (pow.f64 (.f64 x (fma.f64 a b 1)) 3) (pow.f64 (.f64 x (fma.f64 a b 1)) 2))
(/.f64 (-.f64 (pow.f64 (.f64 x (+.f64 1 (.f64 a b))) 2) 0) (-.f64 (.f64 x (+.f64 1 (.f64 a b))) 0))
(/.f64 (pow.f64 (.f64 x (+.f64 (.f64 a b) 1)) 2) (.f64 x (+.f64 (.f64 a b) 1)))
(/.f64 (pow.f64 (.f64 x (fma.f64 a b 1)) 2) (.f64 x (fma.f64 a b 1)))
(/.f64 (.f64 x (-.f64 1 (pow.f64 (.f64 a b) 3))) (+.f64 1 (+.f64 (.f64 a b) (pow.f64 (.f64 a b) 2))))
(.f64 x (/.f64 (-.f64 1 (pow.f64 (.f64 a b) 3)) (+.f64 1 (fma.f64 a b (pow.f64 (*.f64 a b) 2)))))
(.f64 (-.f64 1 (pow.f64 (.f64 a b) 3)) (/.f64 x (+.f64 1 (.f64 (fma.f64 a b 1) (.f64 a b)))))
(/.f64 (.f64 x (+.f64 1 (pow.f64 (.f64 a b) 2))) (+.f64 1 (*.f64 a b)))
(.f64 (+.f64 1 (pow.f64 (.f64 a b) 2)) (/.f64 x (+.f64 (*.f64 a b) 1)))
(.f64 (+.f64 1 (pow.f64 (.f64 a b) 2)) (/.f64 x (fma.f64 a b 1)))
(/.f64 (.f64 (-.f64 1 (pow.f64 (.f64 a b) 3)) x) (+.f64 1 (+.f64 (.f64 a b) (pow.f64 (.f64 a b) 2))))
(.f64 x (/.f64 (-.f64 1 (pow.f64 (.f64 a b) 3)) (+.f64 1 (fma.f64 a b (pow.f64 (*.f64 a b) 2)))))
(.f64 (-.f64 1 (pow.f64 (.f64 a b) 3)) (/.f64 x (+.f64 1 (.f64 (fma.f64 a b 1) (.f64 a b)))))
(/.f64 (.f64 (+.f64 1 (pow.f64 (.f64 a b) 2)) x) (+.f64 1 (*.f64 a b)))
(.f64 (+.f64 1 (pow.f64 (.f64 a b) 2)) (/.f64 x (+.f64 (*.f64 a b) 1)))
(.f64 (+.f64 1 (pow.f64 (.f64 a b) 2)) (/.f64 x (fma.f64 a b 1)))
(pow.f64 (.f64 x (+.f64 1 (.f64 a b))) 1)
(+.f64 x (.f64 a (.f64 b x)))
(*.f64 x (fma.f64 a b 1))
(pow.f64 (cbrt.f64 (.f64 x (+.f64 1 (.f64 a b)))) 3)
(+.f64 x (.f64 a (.f64 b x)))
(*.f64 x (fma.f64 a b 1))
(pow.f64 (pow.f64 (.f64 x (+.f64 1 (.f64 a b))) 3) 1/3)
(+.f64 x (.f64 a (.f64 b x)))
(*.f64 x (fma.f64 a b 1))
(pow.f64 (sqrt.f64 (.f64 x (+.f64 1 (.f64 a b)))) 2)
(+.f64 x (.f64 a (.f64 b x)))
(*.f64 x (fma.f64 a b 1))
(sqrt.f64 (pow.f64 (.f64 x (+.f64 1 (.f64 a b))) 2))
(sqrt.f64 (pow.f64 (.f64 x (+.f64 (.f64 a b) 1)) 2))
(fabs.f64 (*.f64 x (fma.f64 a b 1)))
(log.f64 (pow.f64 (exp.f64 x) (+.f64 1 (*.f64 a b))))
(+.f64 x (.f64 a (.f64 b x)))
(*.f64 x (fma.f64 a b 1))
(log.f64 (+.f64 1 (expm1.f64 (.f64 x (+.f64 1 (.f64 a b))))))
(+.f64 x (.f64 a (.f64 b x)))
(*.f64 x (fma.f64 a b 1))
(cbrt.f64 (pow.f64 (.f64 x (+.f64 1 (.f64 a b))) 3))
(+.f64 x (.f64 a (.f64 b x)))
(*.f64 x (fma.f64 a b 1))
(cbrt.f64 (.f64 (pow.f64 x 3) (pow.f64 (+.f64 1 (.f64 a b)) 3)))
(+.f64 x (.f64 a (.f64 b x)))
(*.f64 x (fma.f64 a b 1))
(cbrt.f64 (.f64 (pow.f64 (+.f64 1 (.f64 a b)) 3) (pow.f64 x 3)))
(+.f64 x (.f64 a (.f64 b x)))
(*.f64 x (fma.f64 a b 1))
(expm1.f64 (log1p.f64 (.f64 x (+.f64 1 (.f64 a b)))))
(expm1.f64 (log1p.f64 (.f64 x (+.f64 (.f64 a b) 1))))
(expm1.f64 (log1p.f64 (*.f64 x (fma.f64 a b 1))))
(log1p.f64 (expm1.f64 (.f64 x (+.f64 1 (.f64 a b)))))
(+.f64 x (.f64 a (.f64 b x)))
(*.f64 x (fma.f64 a b 1))
(exp.f64 (+.f64 (log1p.f64 (*.f64 a b)) (log.f64 x)))
(+.f64 x (.f64 a (.f64 b x)))
(*.f64 x (fma.f64 a b 1))
(exp.f64 (.f64 (+.f64 (log1p.f64 (.f64 a b)) (log.f64 x)) 1))
(+.f64 x (.f64 a (.f64 b x)))
(*.f64 x (fma.f64 a b 1))
(fma.f64 x (+.f64 1 (*.f64 a b)) 0)
(+.f64 x (.f64 a (.f64 b x)))
(*.f64 x (fma.f64 a b 1))
(fma.f64 1 (.f64 x (+.f64 1 (.f64 a b))) 0)
(+.f64 x (.f64 a (.f64 b x)))
(*.f64 x (fma.f64 a b 1))
(fma.f64 (+.f64 1 (*.f64 a b)) x 0)
(+.f64 x (.f64 a (.f64 b x)))
(*.f64 x (fma.f64 a b 1))
(fma.f64 (cbrt.f64 (pow.f64 (.f64 x (+.f64 1 (.f64 a b))) 2)) (cbrt.f64 (.f64 x (+.f64 1 (.f64 a b)))) 0)
(fma.f64 (cbrt.f64 (pow.f64 (.f64 x (+.f64 (.f64 a b) 1)) 2)) (cbrt.f64 (.f64 x (+.f64 (.f64 a b) 1))) 0)
(.f64 (cbrt.f64 (.f64 x (fma.f64 a b 1))) (cbrt.f64 (pow.f64 (*.f64 x (fma.f64 a b 1)) 2)))
(fma.f64 (sqrt.f64 (.f64 x (+.f64 1 (.f64 a b)))) (sqrt.f64 (.f64 x (+.f64 1 (.f64 a b)))) 0)
(+.f64 x (.f64 a (.f64 b x)))
(*.f64 x (fma.f64 a b 1))
(+.f64 x (.f64 x (.f64 y t)))
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(+.f64 x (.f64 (.f64 y t) x))
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(+.f64 (*.f64 x (fma.f64 y t 1)) 0)
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(+.f64 (.f64 x (fma.f64 y t 1)) (.f64 (fma.f64 y t 1) 0))
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(+.f64 (.f64 x (fma.f64 y t 1)) (.f64 x 0))
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(+.f64 (.f64 x (fma.f64 y t 1)) (.f64 0 x))
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(+.f64 (.f64 x (fma.f64 y t 1)) (.f64 0 (fma.f64 y t 1)))
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(+.f64 0 (*.f64 x (fma.f64 y t 1)))
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(+.f64 (.f64 x (.f64 y t)) x)
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(+.f64 (.f64 (.f64 y t) x) x)
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(-.f64 (exp.f64 (log1p.f64 (*.f64 x (fma.f64 y t 1)))) 1)
(expm1.f64 (log1p.f64 (*.f64 x (fma.f64 y t 1))))
(expm1.f64 (log1p.f64 (*.f64 x (fma.f64 t y 1))))
(/.f64 (pow.f64 (.f64 x (fma.f64 y t 1)) 3) (+.f64 (pow.f64 (.f64 x (fma.f64 y t 1)) 2) (-.f64 0 (.f64 (.f64 x (fma.f64 y t 1)) 0))))
(/.f64 (pow.f64 (.f64 x (fma.f64 y t 1)) 3) (pow.f64 (.f64 x (fma.f64 y t 1)) 2))
(/.f64 (pow.f64 (.f64 x (fma.f64 t y 1)) 3) (pow.f64 (.f64 x (fma.f64 t y 1)) 2))
(/.f64 (-.f64 (pow.f64 (.f64 x (fma.f64 y t 1)) 2) 0) (-.f64 (.f64 x (fma.f64 y t 1)) 0))
(/.f64 (pow.f64 (.f64 x (fma.f64 y t 1)) 2) (.f64 x (fma.f64 y t 1)))
(/.f64 (pow.f64 (.f64 x (fma.f64 t y 1)) 2) (.f64 x (fma.f64 t y 1)))
(/.f64 (.f64 x (+.f64 1 (pow.f64 (.f64 y t) 3))) (+.f64 (pow.f64 (.f64 y t) 2) (-.f64 1 (.f64 y t))))
(.f64 x (/.f64 (+.f64 1 (pow.f64 (.f64 t y) 3)) (+.f64 (pow.f64 (.f64 t y) 2) (-.f64 1 (.f64 t y)))))
(.f64 (+.f64 1 (pow.f64 (.f64 t y) 3)) (/.f64 x (+.f64 (pow.f64 (.f64 t y) 2) (-.f64 1 (.f64 t y)))))
(/.f64 (.f64 x (+.f64 (pow.f64 (.f64 y t) 2) -1)) (fma.f64 y t -1))
(.f64 x (/.f64 (+.f64 -1 (pow.f64 (.f64 t y) 2)) (fma.f64 y t -1)))
(.f64 x (/.f64 (+.f64 -1 (pow.f64 (.f64 t y) 2)) (fma.f64 t y -1)))
(/.f64 (.f64 (+.f64 1 (pow.f64 (.f64 y t) 3)) x) (+.f64 (pow.f64 (.f64 y t) 2) (-.f64 1 (.f64 y t))))
(.f64 x (/.f64 (+.f64 1 (pow.f64 (.f64 t y) 3)) (+.f64 (pow.f64 (.f64 t y) 2) (-.f64 1 (.f64 t y)))))
(.f64 (+.f64 1 (pow.f64 (.f64 t y) 3)) (/.f64 x (+.f64 (pow.f64 (.f64 t y) 2) (-.f64 1 (.f64 t y)))))
(/.f64 (.f64 (+.f64 (pow.f64 (.f64 y t) 2) -1) x) (fma.f64 y t -1))
(.f64 x (/.f64 (+.f64 -1 (pow.f64 (.f64 t y) 2)) (fma.f64 y t -1)))
(.f64 x (/.f64 (+.f64 -1 (pow.f64 (.f64 t y) 2)) (fma.f64 t y -1)))
(pow.f64 (*.f64 x (fma.f64 y t 1)) 1)
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(pow.f64 (cbrt.f64 (*.f64 x (fma.f64 y t 1))) 3)
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(pow.f64 (pow.f64 (*.f64 x (fma.f64 y t 1)) 3) 1/3)
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(pow.f64 (sqrt.f64 (*.f64 x (fma.f64 y t 1))) 2)
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(sqrt.f64 (pow.f64 (*.f64 x (fma.f64 y t 1)) 2))
(fabs.f64 (*.f64 x (fma.f64 t y 1)))
(log.f64 (pow.f64 (exp.f64 x) (fma.f64 y t 1)))
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(log.f64 (+.f64 1 (expm1.f64 (*.f64 x (fma.f64 y t 1)))))
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(cbrt.f64 (pow.f64 (*.f64 x (fma.f64 y t 1)) 3))
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(cbrt.f64 (*.f64 (pow.f64 x 3) (pow.f64 (fma.f64 y t 1) 3)))
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(cbrt.f64 (*.f64 (pow.f64 (fma.f64 y t 1) 3) (pow.f64 x 3)))
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(expm1.f64 (log1p.f64 (*.f64 x (fma.f64 y t 1))))
(expm1.f64 (log1p.f64 (*.f64 x (fma.f64 t y 1))))
(log1p.f64 (expm1.f64 (*.f64 x (fma.f64 y t 1))))
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(exp.f64 (log.f64 (*.f64 x (fma.f64 y t 1))))
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(exp.f64 (.f64 (log.f64 (.f64 x (fma.f64 y t 1))) 1))
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(fma.f64 x (fma.f64 y t 1) 0)
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(fma.f64 1 (*.f64 x (fma.f64 y t 1)) 0)
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(fma.f64 (fma.f64 y t 1) x 0)
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(fma.f64 (pow.f64 (cbrt.f64 (.f64 x (fma.f64 y t 1))) 2) (cbrt.f64 (.f64 x (fma.f64 y t 1))) 0)
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(fma.f64 (sqrt.f64 (.f64 x (fma.f64 y t 1))) (sqrt.f64 (.f64 x (fma.f64 y t 1))) 0)
(*.f64 x (fma.f64 y t 1))
(*.f64 x (fma.f64 t y 1))
(+.f64 (*.f64 x (pow.f64 z y)) 0)
(*.f64 x (pow.f64 z y))
(+.f64 (.f64 x (pow.f64 z y)) (.f64 (pow.f64 z y) 0))
(*.f64 x (pow.f64 z y))
(+.f64 (.f64 x (pow.f64 z y)) (.f64 x 0))
(*.f64 x (pow.f64 z y))
(+.f64 (.f64 x (pow.f64 z y)) (.f64 0 x))
(*.f64 x (pow.f64 z y))
(+.f64 (.f64 x (pow.f64 z y)) (.f64 0 (pow.f64 z y)))
(*.f64 x (pow.f64 z y))
(+.f64 0 (*.f64 x (pow.f64 z y)))
(*.f64 x (pow.f64 z y))
(-.f64 (exp.f64 (log1p.f64 (*.f64 x (pow.f64 z y)))) 1)
(expm1.f64 (log1p.f64 (*.f64 x (pow.f64 z y))))
(/.f64 (pow.f64 (.f64 x (pow.f64 z y)) 3) (+.f64 (pow.f64 (.f64 x (pow.f64 z y)) 2) (-.f64 0 (.f64 (.f64 x (pow.f64 z y)) 0))))
(/.f64 (pow.f64 (.f64 x (pow.f64 z y)) 3) (pow.f64 (.f64 x (pow.f64 z y)) 2))
(/.f64 (-.f64 (pow.f64 (.f64 x (pow.f64 z y)) 2) 0) (-.f64 (.f64 x (pow.f64 z y)) 0))
(/.f64 (pow.f64 (.f64 x (pow.f64 z y)) 2) (.f64 x (pow.f64 z y)))
(pow.f64 (*.f64 x (pow.f64 z y)) 1)
(*.f64 x (pow.f64 z y))
(pow.f64 (cbrt.f64 (*.f64 x (pow.f64 z y))) 3)
(*.f64 x (pow.f64 z y))
(pow.f64 (pow.f64 (*.f64 x (pow.f64 z y)) 3) 1/3)
(*.f64 x (pow.f64 z y))
(pow.f64 (sqrt.f64 (*.f64 x (pow.f64 z y))) 2)
(*.f64 x (pow.f64 z y))
(sqrt.f64 (pow.f64 (*.f64 x (pow.f64 z y)) 2))
(fabs.f64 (*.f64 x (pow.f64 z y)))
(log.f64 (pow.f64 (exp.f64 x) (pow.f64 z y)))
(*.f64 x (pow.f64 z y))
(log.f64 (+.f64 1 (expm1.f64 (*.f64 x (pow.f64 z y)))))
(*.f64 x (pow.f64 z y))
(cbrt.f64 (pow.f64 (*.f64 x (pow.f64 z y)) 3))
(*.f64 x (pow.f64 z y))
(cbrt.f64 (*.f64 (pow.f64 x 3) (pow.f64 (pow.f64 z y) 3)))
(*.f64 x (pow.f64 z y))
(cbrt.f64 (*.f64 (pow.f64 (pow.f64 z y) 3) (pow.f64 x 3)))
(*.f64 x (pow.f64 z y))
(expm1.f64 (log1p.f64 (*.f64 x (pow.f64 z y))))
(log1p.f64 (expm1.f64 (*.f64 x (pow.f64 z y))))
(*.f64 x (pow.f64 z y))
(exp.f64 (log.f64 (*.f64 x (pow.f64 z y))))
(*.f64 x (pow.f64 z y))
(exp.f64 (.f64 (log.f64 (.f64 x (pow.f64 z y))) 1))
(*.f64 x (pow.f64 z y))
(fma.f64 x (pow.f64 z y) 0)
(*.f64 x (pow.f64 z y))
(fma.f64 1 (*.f64 x (pow.f64 z y)) 0)
(*.f64 x (pow.f64 z y))
(fma.f64 (pow.f64 z y) x 0)
(*.f64 x (pow.f64 z y))
(fma.f64 (cbrt.f64 (pow.f64 (.f64 x (pow.f64 z y)) 2)) (cbrt.f64 (.f64 x (pow.f64 z y))) 0)
(.f64 (cbrt.f64 (.f64 x (pow.f64 z y))) (cbrt.f64 (pow.f64 (*.f64 x (pow.f64 z y)) 2)))
(fma.f64 (sqrt.f64 (.f64 x (pow.f64 z y))) (sqrt.f64 (.f64 x (pow.f64 z y))) 0)
(*.f64 x (pow.f64 z y))

eval187.0ms (1%)

Compiler: Compiled 5794 to 2467 computations (57.4% saved)

prune97.0ms (0.5%)

Pruning

23 alts after pruning (14 fresh and 9 done)

	Pruned	Kept	Total
New	387	10	397
Fresh	1	4	5
Picked	1	4	5
Done	1	5	6
Total	390	23	413

Accuracy

100.0%

Counts

413 → 23

Alt Table

Click to see full alt table

Status	Accuracy	Program
	8.8%	(fma.f64 (*.f64 a b) x 0)
	28.4%	(-.f64 x (.f64 (+.f64 b z) (.f64 a x)))
	26.6%	(-.f64 x (.f64 (.f64 t x) y))
	36.3%	(+.f64 (-.f64 x (.f64 (.f64 t x) y)) (.f64 1/2 (.f64 (*.f64 (pow.f64 t 2) x) (pow.f64 y 2))))
	18.8%	(+.f64 (.f64 x (+.f64 1 (.f64 a b))) 0)
	33.8%	(+.f64 x (+.f64 (.f64 -1 (.f64 a (.f64 x (+.f64 b z)))) (.f64 1/2 (.f64 (pow.f64 a 2) (.f64 x (pow.f64 (+.f64 b z) 2))))))
✓	28.4%	(+.f64 x (.f64 (neg.f64 t) (.f64 y x)))
	19.5%	(+.f64 x (.f64 a (.f64 b x)))
✓	54.7%	(*.f64 (pow.f64 z y) x)
✓	18.2%	(.f64 (+.f64 (.f64 y t) 1) x)
	18.6%	(.f64 (neg.f64 b) (.f64 a x))
	7.5%	(.f64 y (.f64 x t))
	28.5%	(.f64 x (-.f64 1 (.f64 y t)))
✓	28.3%	(.f64 x (-.f64 1 (.f64 a b)))
	7.3%	(.f64 x (.f64 t y))
✓	76.3%	(.f64 x (exp.f64 (-.f64 (.f64 y (log.f64 z)) (*.f64 a b))))
	32.9%	(.f64 x (exp.f64 (.f64 z (neg.f64 a))))
✓	64.6%	(.f64 x (exp.f64 (.f64 y (neg.f64 t))))
✓	50.3%	(.f64 x (exp.f64 (.f64 a (neg.f64 b))))
	6.7%	(.f64 t (.f64 x y))
✓	18.6%	(.f64 a (.f64 b (neg.f64 x)))
	10.6%	(.f64 a (.f64 b x))
✓	19.1%	x

Compiler

Compiled 680 to 397 computations (41.6% saved)

regimes272.0ms (1.4%)

Counts

35 → 1

Calls

Call 1

Inputs
x
(.f64 a (.f64 b x))
(.f64 t (.f64 x y))
(.f64 x (.f64 t y))
(.f64 y (.f64 x t))
(.f64 a (.f64 b (neg.f64 x)))
(.f64 (neg.f64 b) (.f64 a x))
(.f64 x (-.f64 1 (.f64 a b)))
(.f64 x (-.f64 1 (.f64 y t)))
(.f64 (+.f64 (.f64 y t) 1) x)
(+.f64 x (.f64 a (.f64 b x)))
(-.f64 x (.f64 a (.f64 b x)))
(-.f64 x (.f64 (.f64 t x) y))
(+.f64 x (.f64 (neg.f64 t) (.f64 y x)))
(+.f64 (.f64 x (+.f64 1 (.f64 a b))) 0)
(-.f64 x (.f64 (+.f64 b z) (.f64 a x)))
(*.f64 x (pow.f64 z y))
(*.f64 (pow.f64 z y) x)
(fma.f64 (*.f64 a b) x 0)
(.f64 x (exp.f64 (.f64 a (neg.f64 b))))
(.f64 x (exp.f64 (.f64 y (neg.f64 t))))
(.f64 x (exp.f64 (.f64 z (neg.f64 a))))
(.f64 x (pow.f64 (E.f64) (.f64 a b)))
(.f64 x (exp.f64 (.f64 a (-.f64 (neg.f64 b) z))))
(.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))
(.f64 x (exp.f64 (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b))))
(.f64 x (exp.f64 (-.f64 (.f64 y (log.f64 z)) (*.f64 a b))))
(.f64 x (exp.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (log.f64 z) t)))))
(+.f64 (-.f64 x (.f64 (.f64 t x) y)) (.f64 1/2 (.f64 (*.f64 (pow.f64 t 2) x) (pow.f64 y 2))))
(+.f64 x (+.f64 (.f64 -1 (.f64 a (.f64 x (+.f64 b z)))) (.f64 1/2 (.f64 (pow.f64 a 2) (.f64 x (pow.f64 (+.f64 b z) 2))))))
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)))))
(.f64 x (exp.f64 (+.f64 (-.f64 (exp.f64 (log1p.f64 (.f64 y (-.f64 (log.f64 z) t)))) 1) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))
(+.f64 x (fma.f64 1/2 (.f64 (.f64 (pow.f64 a 2) x) (pow.f64 (-.f64 (log1p.f64 (neg.f64 z)) b) 2)) (.f64 (.f64 a x) (-.f64 (log1p.f64 (neg.f64 z)) b))))
(+.f64 (.f64 x (exp.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))) (.f64 x (.f64 y (.f64 (exp.f64 (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))) (-.f64 (log.f64 z) t)))))

Outputs
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)))))

Calls

9 calls:

87.0ms	y
81.0ms	a
20.0ms	z
17.0ms	b
17.0ms	x

Results

Accuracy	Segments	Branch
99.6%	1	`x`
99.6%	1	`y`
99.6%	1	`z`
99.6%	1	`t`
99.6%	1	`a`
99.6%	1	`b`
99.6%	1	`(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))`
99.6%	1	`(exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))))`
99.6%	1	`(+.f64 (.f64 y (-.f64 (log.f64 z) t)) (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))`

Compiler

Compiled 109 to 84 computations (22.9% saved)

regimes129.0ms (0.7%)

Counts

31 → 1

Calls

Call 1

Inputs
x
(.f64 a (.f64 b x))
(.f64 t (.f64 x y))
(.f64 x (.f64 t y))
(.f64 y (.f64 x t))
(.f64 a (.f64 b (neg.f64 x)))
(.f64 (neg.f64 b) (.f64 a x))
(.f64 x (-.f64 1 (.f64 a b)))
(.f64 x (-.f64 1 (.f64 y t)))
(.f64 (+.f64 (.f64 y t) 1) x)
(+.f64 x (.f64 a (.f64 b x)))
(-.f64 x (.f64 a (.f64 b x)))
(-.f64 x (.f64 (.f64 t x) y))
(+.f64 x (.f64 (neg.f64 t) (.f64 y x)))
(+.f64 (.f64 x (+.f64 1 (.f64 a b))) 0)
(-.f64 x (.f64 (+.f64 b z) (.f64 a x)))
(*.f64 x (pow.f64 z y))
(*.f64 (pow.f64 z y) x)
(fma.f64 (*.f64 a b) x 0)
(.f64 x (exp.f64 (.f64 a (neg.f64 b))))
(.f64 x (exp.f64 (.f64 y (neg.f64 t))))
(.f64 x (exp.f64 (.f64 z (neg.f64 a))))
(.f64 x (pow.f64 (E.f64) (.f64 a b)))
(.f64 x (exp.f64 (.f64 a (-.f64 (neg.f64 b) z))))
(.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))
(.f64 x (exp.f64 (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b))))
(.f64 x (exp.f64 (-.f64 (.f64 y (log.f64 z)) (*.f64 a b))))
(.f64 x (exp.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (log.f64 z) t)))))
(+.f64 (-.f64 x (.f64 (.f64 t x) y)) (.f64 1/2 (.f64 (*.f64 (pow.f64 t 2) x) (pow.f64 y 2))))
(+.f64 x (+.f64 (.f64 -1 (.f64 a (.f64 x (+.f64 b z)))) (.f64 1/2 (.f64 (pow.f64 a 2) (.f64 x (pow.f64 (+.f64 b z) 2))))))
(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))

Outputs
(.f64 x (exp.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (log.f64 z) t)))))

Calls

9 calls:

19.0ms	z
18.0ms	a
17.0ms	y
16.0ms	t
16.0ms	b

Results

Accuracy	Segments	Branch
96.0%	1	`x`
96.0%	1	`y`
96.0%	1	`z`
96.0%	1	`t`
96.0%	1	`a`
96.0%	1	`b`
96.0%	1	`(.f64 x (exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))))`
96.0%	1	`(exp.f64 (+.f64 (.f64 y (-.f64 (log.f64 z) t)) (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b))))`
96.0%	1	`(+.f64 (.f64 y (-.f64 (log.f64 z) t)) (.f64 a (-.f64 (log.f64 (-.f64 1 z)) b)))`

Compiler

Compiled 109 to 84 computations (22.9% saved)

regimes585.0ms (3.1%)

Counts

27 → 5

Calls

Call 1

Inputs
x
(.f64 a (.f64 b x))
(.f64 t (.f64 x y))
(.f64 x (.f64 t y))
(.f64 y (.f64 x t))
(.f64 a (.f64 b (neg.f64 x)))
(.f64 (neg.f64 b) (.f64 a x))
(.f64 x (-.f64 1 (.f64 a b)))
(.f64 x (-.f64 1 (.f64 y t)))
(.f64 (+.f64 (.f64 y t) 1) x)
(+.f64 x (.f64 a (.f64 b x)))
(-.f64 x (.f64 a (.f64 b x)))
(-.f64 x (.f64 (.f64 t x) y))
(+.f64 x (.f64 (neg.f64 t) (.f64 y x)))
(+.f64 (.f64 x (+.f64 1 (.f64 a b))) 0)
(-.f64 x (.f64 (+.f64 b z) (.f64 a x)))
(*.f64 x (pow.f64 z y))
(*.f64 (pow.f64 z y) x)
(fma.f64 (*.f64 a b) x 0)
(.f64 x (exp.f64 (.f64 a (neg.f64 b))))
(.f64 x (exp.f64 (.f64 y (neg.f64 t))))
(.f64 x (exp.f64 (.f64 z (neg.f64 a))))
(.f64 x (pow.f64 (E.f64) (.f64 a b)))
(.f64 x (exp.f64 (.f64 a (-.f64 (neg.f64 b) z))))
(.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))
(.f64 x (exp.f64 (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b))))
(.f64 x (exp.f64 (-.f64 (.f64 y (log.f64 z)) (*.f64 a b))))

Outputs
(.f64 x (exp.f64 (.f64 y (neg.f64 t))))
(.f64 x (exp.f64 (.f64 a (-.f64 (neg.f64 b) z))))
(.f64 x (exp.f64 (.f64 y (neg.f64 t))))
(.f64 x (exp.f64 (-.f64 (.f64 y (log.f64 z)) (*.f64 a b))))
(.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))

Calls

6 calls:

212.0ms	t
132.0ms	y
78.0ms	a
67.0ms	b
66.0ms	z

Results

Accuracy	Segments	Branch
81.2%	2	`x`
89.7%	5	`y`
93.7%	5	`t`
91.4%	5	`a`
88.6%	5	`b`
83.0%	5	`z`

Compiler

Compiled 42 to 36 computations (14.3% saved)

regimes458.0ms (2.4%)

Counts

26 → 5

Calls

Call 1

Inputs
x
(.f64 a (.f64 b x))
(.f64 t (.f64 x y))
(.f64 x (.f64 t y))
(.f64 y (.f64 x t))
(.f64 a (.f64 b (neg.f64 x)))
(.f64 (neg.f64 b) (.f64 a x))
(.f64 x (-.f64 1 (.f64 a b)))
(.f64 x (-.f64 1 (.f64 y t)))
(.f64 (+.f64 (.f64 y t) 1) x)
(+.f64 x (.f64 a (.f64 b x)))
(-.f64 x (.f64 a (.f64 b x)))
(-.f64 x (.f64 (.f64 t x) y))
(+.f64 x (.f64 (neg.f64 t) (.f64 y x)))
(+.f64 (.f64 x (+.f64 1 (.f64 a b))) 0)
(-.f64 x (.f64 (+.f64 b z) (.f64 a x)))
(*.f64 x (pow.f64 z y))
(*.f64 (pow.f64 z y) x)
(fma.f64 (*.f64 a b) x 0)
(.f64 x (exp.f64 (.f64 a (neg.f64 b))))
(.f64 x (exp.f64 (.f64 y (neg.f64 t))))
(.f64 x (exp.f64 (.f64 z (neg.f64 a))))
(.f64 x (pow.f64 (E.f64) (.f64 a b)))
(.f64 x (exp.f64 (.f64 a (-.f64 (neg.f64 b) z))))
(.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))
(.f64 x (exp.f64 (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b))))

Outputs
(.f64 x (exp.f64 (.f64 a (-.f64 (neg.f64 b) z))))
(.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))
(.f64 x (exp.f64 (.f64 a (-.f64 (neg.f64 b) z))))
(.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t))))
(.f64 x (exp.f64 (.f64 a (-.f64 (neg.f64 b) z))))

Calls

2 calls:

270.0ms	t
186.0ms	a

Results

Accuracy	Segments	Branch
90.6%	5	`a`
83.9%	7	`t`

Compiler

Compiled 14 to 12 computations (14.3% saved)

regimes471.0ms (2.5%)

Counts

24 → 5

Calls

Call 1

Inputs
x
(.f64 a (.f64 b x))
(.f64 t (.f64 x y))
(.f64 x (.f64 t y))
(.f64 y (.f64 x t))
(.f64 a (.f64 b (neg.f64 x)))
(.f64 (neg.f64 b) (.f64 a x))
(.f64 x (-.f64 1 (.f64 a b)))
(.f64 x (-.f64 1 (.f64 y t)))
(.f64 (+.f64 (.f64 y t) 1) x)
(+.f64 x (.f64 a (.f64 b x)))
(-.f64 x (.f64 a (.f64 b x)))
(-.f64 x (.f64 (.f64 t x) y))
(+.f64 x (.f64 (neg.f64 t) (.f64 y x)))
(+.f64 (.f64 x (+.f64 1 (.f64 a b))) 0)
(-.f64 x (.f64 (+.f64 b z) (.f64 a x)))
(*.f64 x (pow.f64 z y))
(*.f64 (pow.f64 z y) x)
(fma.f64 (*.f64 a b) x 0)
(.f64 x (exp.f64 (.f64 a (neg.f64 b))))
(.f64 x (exp.f64 (.f64 y (neg.f64 t))))
(.f64 x (exp.f64 (.f64 z (neg.f64 a))))
(.f64 x (pow.f64 (E.f64) (.f64 a b)))
(.f64 x (exp.f64 (.f64 a (-.f64 (neg.f64 b) z))))

Outputs
(.f64 x (exp.f64 (.f64 a (-.f64 (neg.f64 b) z))))
(.f64 x (exp.f64 (.f64 y (neg.f64 t))))
(.f64 x (exp.f64 (.f64 a (-.f64 (neg.f64 b) z))))
(.f64 x (exp.f64 (.f64 y (neg.f64 t))))
(.f64 x (exp.f64 (.f64 a (-.f64 (neg.f64 b) z))))

Calls

5 calls:

138.0ms	a
103.0ms	y
91.0ms	x
80.0ms	z
57.0ms	b

Results

Accuracy	Segments	Branch
70.7%	7	`z`
72.7%	8	`x`
73.7%	5	`b`
80.0%	6	`y`
81.2%	5	`a`

Compiler

Compiled 35 to 30 computations (14.3% saved)

regimes89.0ms (0.5%)

Counts

23 → 5

Calls

Call 1

Inputs
x
(.f64 a (.f64 b x))
(.f64 t (.f64 x y))
(.f64 x (.f64 t y))
(.f64 y (.f64 x t))
(.f64 a (.f64 b (neg.f64 x)))
(.f64 (neg.f64 b) (.f64 a x))
(.f64 x (-.f64 1 (.f64 a b)))
(.f64 x (-.f64 1 (.f64 y t)))
(.f64 (+.f64 (.f64 y t) 1) x)
(+.f64 x (.f64 a (.f64 b x)))
(-.f64 x (.f64 a (.f64 b x)))
(-.f64 x (.f64 (.f64 t x) y))
(+.f64 x (.f64 (neg.f64 t) (.f64 y x)))
(+.f64 (.f64 x (+.f64 1 (.f64 a b))) 0)
(-.f64 x (.f64 (+.f64 b z) (.f64 a x)))
(*.f64 x (pow.f64 z y))
(*.f64 (pow.f64 z y) x)
(fma.f64 (*.f64 a b) x 0)
(.f64 x (exp.f64 (.f64 a (neg.f64 b))))
(.f64 x (exp.f64 (.f64 y (neg.f64 t))))
(.f64 x (exp.f64 (.f64 z (neg.f64 a))))
(.f64 x (pow.f64 (E.f64) (.f64 a b)))

Outputs
(.f64 x (exp.f64 (.f64 y (neg.f64 t))))
(*.f64 x (pow.f64 z y))
(.f64 x (exp.f64 (.f64 a (neg.f64 b))))
(*.f64 x (pow.f64 z y))
(.f64 x (exp.f64 (.f64 y (neg.f64 t))))

Calls

2 calls:

55.0ms	t
33.0ms	a

Results

Accuracy	Segments	Branch
80.0%	5	`t`
75.4%	3	`a`

Compiler

Compiled 14 to 12 computations (14.3% saved)

regimes131.0ms (0.7%)

Counts

20 → 3

Calls

Call 1

Inputs
x
(.f64 a (.f64 b x))
(.f64 t (.f64 x y))
(.f64 x (.f64 t y))
(.f64 y (.f64 x t))
(.f64 a (.f64 b (neg.f64 x)))
(.f64 (neg.f64 b) (.f64 a x))
(.f64 x (-.f64 1 (.f64 a b)))
(.f64 x (-.f64 1 (.f64 y t)))
(.f64 (+.f64 (.f64 y t) 1) x)
(+.f64 x (.f64 a (.f64 b x)))
(-.f64 x (.f64 a (.f64 b x)))
(-.f64 x (.f64 (.f64 t x) y))
(+.f64 x (.f64 (neg.f64 t) (.f64 y x)))
(+.f64 (.f64 x (+.f64 1 (.f64 a b))) 0)
(-.f64 x (.f64 (+.f64 b z) (.f64 a x)))
(*.f64 x (pow.f64 z y))
(*.f64 (pow.f64 z y) x)
(fma.f64 (*.f64 a b) x 0)
(.f64 x (exp.f64 (.f64 a (neg.f64 b))))

Outputs
(*.f64 x (pow.f64 z y))
(.f64 x (exp.f64 (.f64 a (neg.f64 b))))
(*.f64 x (pow.f64 z y))

Calls

3 calls:

60.0ms	a
40.0ms	t
30.0ms	y

Results

Accuracy	Segments	Branch
70.6%	3	`y`
67.4%	3	`a`
65.5%	4	`t`

Compiler

Compiled 21 to 18 computations (14.3% saved)

regimes130.0ms (0.7%)

Counts

19 → 2

Calls

Call 1

Inputs
x
(.f64 a (.f64 b x))
(.f64 t (.f64 x y))
(.f64 x (.f64 t y))
(.f64 y (.f64 x t))
(.f64 a (.f64 b (neg.f64 x)))
(.f64 (neg.f64 b) (.f64 a x))
(.f64 x (-.f64 1 (.f64 a b)))
(.f64 x (-.f64 1 (.f64 y t)))
(.f64 (+.f64 (.f64 y t) 1) x)
(+.f64 x (.f64 a (.f64 b x)))
(-.f64 x (.f64 a (.f64 b x)))
(-.f64 x (.f64 (.f64 t x) y))
(+.f64 x (.f64 (neg.f64 t) (.f64 y x)))
(+.f64 (.f64 x (+.f64 1 (.f64 a b))) 0)
(-.f64 x (.f64 (+.f64 b z) (.f64 a x)))
(*.f64 x (pow.f64 z y))
(*.f64 (pow.f64 z y) x)
(fma.f64 (*.f64 a b) x 0)

Outputs
(.f64 x (-.f64 1 (.f64 y t)))
(*.f64 x (pow.f64 z y))

Calls

6 calls:

38.0ms	z
28.0ms	y
21.0ms	t
19.0ms	a
11.0ms	b

Results

Accuracy	Segments	Branch
59.1%	2	`t`
58.6%	4	`z`
54.7%	1	`x`
57.3%	2	`a`
54.7%	1	`b`
59.3%	3	`y`

Compiler

Compiled 42 to 36 computations (14.3% saved)

regimes292.0ms (1.6%)

Counts

16 → 3

Calls

Call 1

Inputs
x
(.f64 a (.f64 b x))
(.f64 t (.f64 x y))
(.f64 x (.f64 t y))
(.f64 y (.f64 x t))
(.f64 a (.f64 b (neg.f64 x)))
(.f64 (neg.f64 b) (.f64 a x))
(.f64 x (-.f64 1 (.f64 a b)))
(.f64 x (-.f64 1 (.f64 y t)))
(.f64 (+.f64 (.f64 y t) 1) x)
(+.f64 x (.f64 a (.f64 b x)))
(-.f64 x (.f64 a (.f64 b x)))
(-.f64 x (.f64 (.f64 t x) y))
(+.f64 x (.f64 (neg.f64 t) (.f64 y x)))
(+.f64 (.f64 x (+.f64 1 (.f64 a b))) 0)
(-.f64 x (.f64 (+.f64 b z) (.f64 a x)))

Outputs
(-.f64 x (.f64 (+.f64 b z) (.f64 a x)))
(.f64 x (-.f64 1 (.f64 y t)))
(.f64 a (.f64 b (neg.f64 x)))

Calls

6 calls:

100.0ms	y
77.0ms	a
43.0ms	x
26.0ms	t
26.0ms	b

Results

Accuracy	Segments	Branch
30.5%	2	`z`
33.1%	4	`x`
32.8%	2	`b`
35.9%	3	`a`
36.9%	4	`y`
34.3%	3	`t`

Compiler

Compiled 42 to 36 computations (14.3% saved)

regimes24.0ms (0.1%)

Counts

15 → 3

Calls

Call 1

Inputs
x
(.f64 a (.f64 b x))
(.f64 t (.f64 x y))
(.f64 x (.f64 t y))
(.f64 y (.f64 x t))
(.f64 a (.f64 b (neg.f64 x)))
(.f64 (neg.f64 b) (.f64 a x))
(.f64 x (-.f64 1 (.f64 a b)))
(.f64 x (-.f64 1 (.f64 y t)))
(.f64 (+.f64 (.f64 y t) 1) x)
(+.f64 x (.f64 a (.f64 b x)))
(-.f64 x (.f64 a (.f64 b x)))
(-.f64 x (.f64 (.f64 t x) y))
(+.f64 x (.f64 (neg.f64 t) (.f64 y x)))
(+.f64 (.f64 x (+.f64 1 (.f64 a b))) 0)

Outputs
(.f64 x (-.f64 1 (.f64 a b)))
(.f64 x (-.f64 1 (.f64 y t)))
(.f64 a (.f64 b (neg.f64 x)))

Calls

1 calls:

23.0ms

Results

Accuracy	Segments	Branch
35.6%	3	`a`

Compiler

Compiled 7 to 6 computations (14.3% saved)

regimes119.0ms (0.6%)

Counts

8 → 3

Calls

Call 1

Inputs
x
(.f64 a (.f64 b x))
(.f64 t (.f64 x y))
(.f64 x (.f64 t y))
(.f64 y (.f64 x t))
(.f64 a (.f64 b (neg.f64 x)))
(.f64 (neg.f64 b) (.f64 a x))
(.f64 x (-.f64 1 (.f64 a b)))

Outputs
(.f64 (neg.f64 b) (.f64 a x))
(.f64 x (-.f64 1 (.f64 a b)))
(.f64 (neg.f64 b) (.f64 a x))

Calls

4 calls:

86.0ms	y
15.0ms	a
10.0ms	t
5.0ms	b

Results

Accuracy	Segments	Branch
31.2%	2	`t`
28.3%	1	`b`
33.9%	3	`y`
30.1%	3	`a`

Compiler

Compiled 28 to 24 computations (14.3% saved)

regimes142.0ms (0.8%)

Counts

7 → 3

Calls

Call 1

Inputs
x
(.f64 a (.f64 b x))
(.f64 t (.f64 x y))
(.f64 x (.f64 t y))
(.f64 y (.f64 x t))
(.f64 a (.f64 b (neg.f64 x)))
(.f64 (neg.f64 b) (.f64 a x))

Outputs
(.f64 (neg.f64 b) (.f64 a x))
x
(.f64 (neg.f64 b) (.f64 a x))

Calls

5 calls:

76.0ms	x
20.0ms	z
16.0ms	y
15.0ms	t
15.0ms	b

Results

Accuracy	Segments	Branch
27.8%	3	`b`
24.7%	4	`x`
24.6%	4	`z`
24.7%	3	`t`
30.2%	3	`y`

Compiler

Compiled 35 to 30 computations (14.3% saved)

regimes29.0ms (0.2%)

Counts

6 → 3

Calls

Call 1

Inputs
x
(.f64 a (.f64 b x))
(.f64 t (.f64 x y))
(.f64 x (.f64 t y))
(.f64 y (.f64 x t))
(.f64 a (.f64 b (neg.f64 x)))

Outputs
(.f64 a (.f64 b (neg.f64 x)))
x
(.f64 a (.f64 b (neg.f64 x)))

Calls

2 calls:

14.0ms	a
14.0ms	y

Results

Accuracy	Segments	Branch
26.5%	3	`a`
28.4%	3	`y`

Compiler

Compiled 14 to 12 computations (14.3% saved)

regimes26.0ms (0.1%)

Counts

5 → 3

Calls

Call 1

Inputs
x
(.f64 a (.f64 b x))
(.f64 t (.f64 x y))
(.f64 x (.f64 t y))
(.f64 y (.f64 x t))

Outputs
(.f64 a (.f64 b x))
x
(.f64 a (.f64 b x))

Calls

3 calls:

12.0ms	y
8.0ms	a
5.0ms	b

Results

Accuracy	Segments	Branch
21.3%	2	`a`
19.1%	1	`b`
25.0%	3	`y`

Compiler

Compiled 21 to 18 computations (14.3% saved)

regimes15.0ms (0.1%)

Accuracy

Total -0.0b remaining (-0%)

Threshold costs -0b (-0%)

Counts

1 → 1

Calls

Call 1

Inputs
x

Outputs
x

Calls

5 calls:

3.0ms	a
3.0ms	y
3.0ms	t
3.0ms	z
3.0ms	x

Results

Accuracy	Segments	Branch
19.1%	1	`a`
19.1%	1	`z`
19.1%	1	`x`
19.1%	1	`t`
19.1%	1	`y`

Compiler

Compiled 35 to 30 computations (14.3% saved)

bsearch130.0ms (0.7%)

Algorithm

4×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough
1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
34.0ms	7.727684467341188e+86	2.176519936630053e+94
36.0ms	-8033982435.239037	-0.0064206169709744056
30.0ms	-7.68890305907122e+223	-4.5275713103784666e+219
30.0ms	-1.9282312062306834e+253	-8.639747824450965e+248

Results

52.0ms	271×	256	valid
59.0ms	256×	256	infinite
5.0ms	10×	512	valid
3.0ms	4×	1024	infinite
1.0ms	2×	512	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid

Compiler

Compiled 1139 to 858 computations (24.7% saved)

bsearch294.0ms (1.6%)

Algorithm

4×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough
1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
117.0ms	1.3203048699312704e+138	2.7718085166133544e+141
124.0ms	6.233326783073477e+96	3.778967686288725e+103
20.0ms	3.618745395723524e+54	1.6553562030046979e+55
32.0ms	-4.4717370315040235e+164	-5.599904967949008e+161

Results

137.0ms	234×	256	valid
97.0ms	211×	256	infinite
9.0ms	24×	512	valid
6.0ms	8×	1024	valid
1.0ms	3×	512	infinite
0.0ms	1×	256	valid
33.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite

Compiler

Compiled 1025 to 769 computations (25% saved)

bsearch119.0ms (0.6%)

Algorithm

4×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough
1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
29.0ms	1.3203048699312704e+138	2.7718085166133544e+141
33.0ms	6.233326783073477e+96	3.778967686288725e+103
25.0ms	2.3150432688651918e+27	1.38895664066345e+29
32.0ms	-1.1465041129841265e+45	-1.8931425370002305e+37

Results

58.0ms	280×	256	valid
43.0ms	210×	256	infinite
8.0ms	21×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	infinite

Compiler

Compiled 1023 to 784 computations (23.4% saved)

bsearch92.0ms (0.5%)

Algorithm

4×	binary-search

Stop Event

1×	predicate-same
1×	narrow-enough
1×	narrow-enough
1×	predicate-same

Steps

Time	Left	Right
20.0ms	1.0167990266296447e+41	1.1829680526052428e+44
33.0ms	3.6712198712066895e-270	9.505237959650507e-262
15.0ms	-2.249108381957579e-260	-1.4858575530524517e-260
23.0ms	-8033982435.239037	-0.0064206169709744056

Results

48.0ms	234×	256	valid
29.0ms	138×	256	infinite
2.0ms	6×	512	valid
2.0ms	3×	1024	valid
1.0ms	2×	1024	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite

Compiler

Compiled 683 to 525 computations (23.1% saved)

bsearch44.0ms (0.2%)

Algorithm

2×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
26.0ms	1.3226061704582914e-5	0.0014341805542994004
18.0ms	-4.4717865983716234e+38	-1.2536094005637817e+38

Results

18.0ms	90×	256	infinite
15.0ms	79×	256	valid
2.0ms	3×	1024	infinite
1.0ms	2×	512	valid
2.0ms	2×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite

Compiler

Compiled 345 to 265 computations (23.2% saved)

bsearch37.0ms (0.2%)

Algorithm

1×	binary-search

Stop Event

1×	narrow-enough

Steps

Time	Left	Right
37.0ms	-8033982435.239037	-0.0064206169709744056

Results

18.0ms	82×	256	valid
11.0ms	60×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	512	infinite
0.0ms	1×	512	valid

Compiler

Compiled 293 to 225 computations (23.2% saved)

bsearch64.0ms (0.3%)

Algorithm

2×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
36.0ms	2.7718085166133544e+141	7.015426727942312e+147
27.0ms	-2.164225439181814e+57	-3.062292582196513e+54

Results

26.0ms	132×	256	valid
23.0ms	106×	256	infinite
6.0ms	16×	512	valid
1.0ms	2×	512	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
1.0ms	1×	256	infinite
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid

Compiler

Compiled 516 to 390 computations (24.4% saved)

bsearch71.0ms (0.4%)

Algorithm

2×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
44.0ms	2.7718085166133544e+141	7.015426727942312e+147
27.0ms	-2.164225439181814e+57	-3.062292582196513e+54

Results

25.0ms	118×	256	infinite
22.0ms	117×	256	valid
12.0ms	14×	1024	valid
2.0ms	5×	512	valid
1.0ms	2×	512	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid

Compiler

Compiled 500 to 390 computations (22% saved)

bsearch58.0ms (0.3%)

Algorithm

2×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
19.0ms	9.428402066952912e-7	2.863468485644747e-6
39.0ms	-0.0002012366891247213	-2.7792169293304904e-8

Results

33.0ms	116×	256	valid
16.0ms	71×	256	infinite
2.0ms	3×	1024	valid
1.0ms	2×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite

Compiler

Compiled 384 to 298 computations (22.4% saved)

bsearch20.0ms (0.1%)

Algorithm

2×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
20.0ms	9.428402066952912e-7	2.863468485644747e-6
0.0ms	-2.7674042863013775e-107	-2.7145992348172915e-107

Results

9.0ms	41×	256	valid
4.0ms	21×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
1.0ms	1×	1024	infinite
0.0ms	1×	512	valid

Compiler

Compiled 138 to 110 computations (20.3% saved)

bsearch29.0ms (0.2%)

Algorithm

2×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
28.0ms	1358098.7266231321	2127293769.5759978
0.0ms	-2.7674042863013775e-107	-2.7145992348172915e-107

Results

15.0ms	73×	256	valid
7.0ms	36×	256	infinite
1.0ms	2×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	512	infinite

Compiler

Compiled 201 to 161 computations (19.9% saved)

bsearch333.0ms (1.8%)

Algorithm

2×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
301.0ms	1358098.7266231321	2127293769.5759978
32.0ms	-0.0002012366891247213	-2.7792169293304904e-8

Results

303.0ms	141×	256	valid
19.0ms	89×	256	infinite
2.0ms	4×	512	valid
2.0ms	3×	1024	infinite
2.0ms	3×	1024	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	512	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	valid
0.0ms	1×	256	infinite
0.0ms	1×	256	infinite

Compiler

Compiled 353 to 281 computations (20.4% saved)

simplify311.0ms (1.7%)

Algorithm

1×	egg-herbie

Rules

166×	`cancel-sign-sub-inv`
162×	`unsub-neg`
122×	`+-commutative`
88×	`*-commutative`
71×	`add0`

Iterations

Useful iterations: 3 (0.0ms)

Iter	Nodes	Cost
0	161	1588
1	307	1529
2	430	1465
3	501	1457
4	539	1457
5	615	1457
6	685	1457
7	694	1457
8	696	1457
9	699	1457

Stop Event

1×	fuel
1×	saturated

Calls

Call 1

Inputs
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)))))
(.f64 x (exp.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (log.f64 z) t)))))
(if (<=.f64 t -879999999999999970309676276127087078461432541690260983388535595498653555423993741711586113241319454752199305151746360045401526989435109823009199811581890083854294541756658335294169987902990068267160005665817035026113602887954845572355864084424425472) (.f64 x (exp.f64 (.f64 y (neg.f64 t)))) (if (<=.f64 t -75000000000000002853029104817073129734752787933687558362635570139587993328445229417575235362221804630905363640501102752229975184499074764930729243959433138033337683056957792575661775900082683134291150363003405260670707433472) (.f64 x (exp.f64 (.f64 a (-.f64 (neg.f64 b) z)))) (if (<=.f64 t -640) (.f64 x (exp.f64 (.f64 y (neg.f64 t)))) (if (<=.f64 t 3800000000000000110810612650889027817164210252101892844867592768608318625454557010853888) (.f64 x (exp.f64 (-.f64 (.f64 y (log.f64 z)) (.f64 a b)))) (.f64 x (exp.f64 (*.f64 y (-.f64 (log.f64 z) t))))))))
(if (<=.f64 a -3250000000000000197596118264325297382808652181701933088291669537865036351339777090149362934063139323437606125898128500718190396595250840958570604191180561259167744) (.f64 x (exp.f64 (.f64 a (-.f64 (neg.f64 b) z)))) (if (<=.f64 a 13499999999999998845100410475949279359187415741969203200) (.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t)))) (if (<=.f64 a 32499999999999999545509514954332801062441674421062711195585895036610715383647533578191634851430400) (.f64 x (exp.f64 (.f64 a (-.f64 (neg.f64 b) z)))) (if (<=.f64 a 3600000000000000118229624961137733884353245238894602103844328334531489224835636783958404736259818685662218217223560768083134566283161370624) (.f64 x (exp.f64 (.f64 y (-.f64 (log.f64 z) t)))) (.f64 x (exp.f64 (.f64 a (-.f64 (neg.f64 b) z))))))))
(if (<=.f64 a -3799999999999999830132197373208908187828224) (.f64 x (exp.f64 (.f64 a (-.f64 (neg.f64 b) z)))) (if (<=.f64 a 52000000000000003989487747072) (.f64 x (exp.f64 (.f64 y (neg.f64 t)))) (if (<=.f64 a 14500000000000000133458476480232358133150077076544712683062583006127390157056432051234317219231956992) (.f64 x (exp.f64 (.f64 a (-.f64 (neg.f64 b) z)))) (if (<=.f64 a 14999999999999999831567468547825292232889880462623135604280018429599985818833024658754228498104565365070032132049551686088515334489814073344) (.f64 x (exp.f64 (.f64 y (neg.f64 t)))) (.f64 x (exp.f64 (.f64 a (-.f64 (neg.f64 b) z))))))))
(if (<=.f64 t -500) (.f64 x (exp.f64 (.f64 y (neg.f64 t)))) (if (<=.f64 t -4154677247100835/276978483140055660679575521154310658598553426872826080593424264214176807023660163124123274254828011726923049202224793480793868237276543994954010579940377664898144237780470377568655909939538265926807969022980227546033961457550130800932105433260772020185747203501713259671584768) (.f64 x (pow.f64 z y)) (if (<=.f64 t 6204318022337247/8863311460481781141746416676937941075153709659930434578989576454853657824757125219971944776154496375261537574471193391385403783592849407838528338558092085276740615608975052082196989118065224509657855008735367281473086766641604185629827373864344704645943910512054824309490712576) (.f64 x (exp.f64 (.f64 a (neg.f64 b)))) (if (<=.f64 t 120000000000000008481135619582560701513728) (.f64 x (pow.f64 z y)) (.f64 x (exp.f64 (.f64 y (neg.f64 t))))))))
(if (<=.f64 y -129999999999999995184506177344986152960) (.f64 x (pow.f64 z y)) (if (<=.f64 y 1498797955988901/1152921504606846976) (.f64 x (exp.f64 (.f64 a (neg.f64 b)))) (.f64 x (pow.f64 z y))))
(if (<=.f64 t -420) (.f64 x (-.f64 1 (.f64 y t))) (*.f64 x (pow.f64 z y)))
(if (<=.f64 a -1479999999999999987925309836529578624383080849486605451264) (-.f64 x (.f64 (+.f64 b z) (.f64 a x))) (if (<=.f64 a 33000000000000002083288186954618442221867360435416998172454223708531854786048982307853599765017759506256419842732151063653312772764296986755072) (.f64 x (-.f64 1 (.f64 y t))) (.f64 a (.f64 b (neg.f64 x)))))
(if (<=.f64 a -5500000000000000260462288764810109400992177933489537024) (.f64 x (-.f64 1 (.f64 a b))) (if (<=.f64 a 49999999999999996681683364986231121055509847158923091289463001947809936825071710129649256226662527266508888537465191395528952846213699856588865536) (.f64 x (-.f64 1 (.f64 y t))) (.f64 a (.f64 b (neg.f64 x)))))
(if (<=.f64 y -3504881374004815/36893488147419103232) (.f64 (neg.f64 b) (.f64 a x)) (if (<=.f64 y 8500259669165361/4722366482869645213696) (.f64 x (-.f64 1 (.f64 a b))) (.f64 (neg.f64 b) (.f64 a x))))
(if (<=.f64 y -4544759785432959/165263992197562149737978827008192759957101170741070304821162198818601447809077836456297302609928821211897803006255839576064) (.f64 (neg.f64 b) (.f64 a x)) (if (<=.f64 y 4061235175267895/2361183241434822606848) x (.f64 (neg.f64 b) (.f64 a x))))
(if (<=.f64 y -4544759785432959/165263992197562149737978827008192759957101170741070304821162198818601447809077836456297302609928821211897803006255839576064) (.f64 a (.f64 b (neg.f64 x))) (if (<=.f64 y 1400000) x (.f64 a (.f64 b (neg.f64 x)))))
(if (<=.f64 y -6198106008766409/590295810358705651712) (.f64 a (.f64 b x)) (if (<=.f64 y 1400000) x (.f64 a (.f64 b x))))
x

Outputs
(.f64 x (exp.f64 (fma.f64 y (-.f64 (log.f64 z) t) (.f64 a (-.f64 (log1p.f64 (neg.f64 z)) b)))))
(.f64 x (exp.f64 (+.f64 (.f64 -1 (.f64 a b)) (.f64 y (-.f64 (log.f64 z) t)))))
(.f64 x (exp.f64 (+.f64 (.f64 a (neg.f64 b)) (*.f64 y (-.f64 (log.f64 z) t)))))
(.f64 x (exp.f64 (-.f64 (.f64 y (-.f64 (log.f64 z) t)) (*.f64 a b))))
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(if (or (<=.f64 a -3799999999999999830132197373208908187828224) (not (or (<=.f64 a 52000000000000003989487747072) (not (or (<=.f64 a 14500000000000000133458476480232358133150077076544712683062583006127390157056432051234317219231956992) (not (<=.f64 a 14999999999999999831567468547825292232889880462623135604280018429599985818833024658754228498104565365070032132049551686088515334489814073344))))))) (.f64 x (exp.f64 (.f64 a (neg.f64 (+.f64 z b))))) (.f64 x (exp.f64 (.f64 t (neg.f64 y)))))
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(if (<=.f64 t -500) (.f64 x (exp.f64 (.f64 t (neg.f64 y)))) (if (<=.f64 t -4154677247100835/276978483140055660679575521154310658598553426872826080593424264214176807023660163124123274254828011726923049202224793480793868237276543994954010579940377664898144237780470377568655909939538265926807969022980227546033961457550130800932105433260772020185747203501713259671584768) (.f64 x (pow.f64 z y)) (if (<=.f64 t 6204318022337247/8863311460481781141746416676937941075153709659930434578989576454853657824757125219971944776154496375261537574471193391385403783592849407838528338558092085276740615608975052082196989118065224509657855008735367281473086766641604185629827373864344704645943910512054824309490712576) (.f64 x (exp.f64 (.f64 a (neg.f64 b)))) (if (<=.f64 t 120000000000000008481135619582560701513728) (.f64 x (pow.f64 z y)) (.f64 x (exp.f64 (.f64 t (neg.f64 y))))))))
(if (<=.f64 y -129999999999999995184506177344986152960) (.f64 x (pow.f64 z y)) (if (<=.f64 y 1498797955988901/1152921504606846976) (.f64 x (exp.f64 (.f64 a (neg.f64 b)))) (.f64 x (pow.f64 z y))))
(if (or (<=.f64 y -129999999999999995184506177344986152960) (not (<=.f64 y 1498797955988901/1152921504606846976))) (.f64 x (pow.f64 z y)) (.f64 x (exp.f64 (*.f64 a (neg.f64 b)))))
(if (<=.f64 t -420) (.f64 x (-.f64 1 (.f64 y t))) (*.f64 x (pow.f64 z y)))
(if (<=.f64 a -1479999999999999987925309836529578624383080849486605451264) (-.f64 x (.f64 (+.f64 b z) (.f64 a x))) (if (<=.f64 a 33000000000000002083288186954618442221867360435416998172454223708531854786048982307853599765017759506256419842732151063653312772764296986755072) (.f64 x (-.f64 1 (.f64 y t))) (.f64 a (.f64 b (neg.f64 x)))))
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(if (<=.f64 a -1479999999999999987925309836529578624383080849486605451264) (-.f64 x (.f64 (+.f64 z b) (.f64 x a))) (if (<=.f64 a 33000000000000002083288186954618442221867360435416998172454223708531854786048982307853599765017759506256419842732151063653312772764296986755072) (.f64 x (-.f64 1 (.f64 y t))) (.f64 a (.f64 x (neg.f64 b)))))
(if (<=.f64 a -5500000000000000260462288764810109400992177933489537024) (.f64 x (-.f64 1 (.f64 a b))) (if (<=.f64 a 49999999999999996681683364986231121055509847158923091289463001947809936825071710129649256226662527266508888537465191395528952846213699856588865536) (.f64 x (-.f64 1 (.f64 y t))) (.f64 a (.f64 b (neg.f64 x)))))
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(if (or (<=.f64 y -3504881374004815/36893488147419103232) (not (<=.f64 y 8500259669165361/4722366482869645213696))) (.f64 (neg.f64 b) (.f64 x a)) (.f64 x (-.f64 1 (.f64 a b))))
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(if (<=.f64 y -4544759785432959/165263992197562149737978827008192759957101170741070304821162198818601447809077836456297302609928821211897803006255839576064) (.f64 a (.f64 b (neg.f64 x))) (if (<=.f64 y 1400000) x (.f64 a (.f64 b (neg.f64 x)))))
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(if (or (<=.f64 y -4544759785432959/165263992197562149737978827008192759957101170741070304821162198818601447809077836456297302609928821211897803006255839576064) (not (<=.f64 y 1400000))) (.f64 a (.f64 x (neg.f64 b))) x)
(if (<=.f64 y -6198106008766409/590295810358705651712) (.f64 a (.f64 b x)) (if (<=.f64 y 1400000) x (.f64 a (.f64 b x))))
(if (or (<=.f64 y -6198106008766409/590295810358705651712) (not (<=.f64 y 1400000))) (.f64 a (.f64 x b)) x)
x

Compiler

Compiled 460 to 305 computations (33.7% saved)

soundness3.5s (18.7%)

Rules

1554×	`exp-sum`
1502×	`fma-define`
1502×	`fma-define`
1502×	`fma-define`
1342×	`fma-define`

Iterations

Useful iterations: 1 (0.0ms)

Iter	Nodes	Cost
0	170	2160
1	565	2070
2	2046	2070
3	5753	2054
0	740	35796
1	2608	34069
0	1066	32386
1	3712	31222
0	727	21077
1	2440	19999
0	33	195
1	519	179
2	7482	179
0	625	16263
1	2054	15848
0	727	21077
1	2440	19999
0	1066	32386
1	3712	31222
0	740	35796
1	2608	34069
0	1066	32386
1	3712	31222
0	727	21077
1	2440	19999
0	740	35796
1	2608	34069
0	1066	32386
1	3712	31222
0	625	16263
1	2054	15848
0	1066	32386
1	3712	31222

Stop Event

1×	node limit
1×	node limit
1×	node limit
1×	node limit
1×	node limit
1×	node limit
1×	node limit
1×	node limit
1×	node limit
1×	node limit
1×	node limit
1×	node limit
1×	node limit
1×	node limit
1×	node limit

Compiler

Compiled 661 to 362 computations (45.2% saved)

end1.0ms (0%)

preprocess153.0ms (0.8%)

Remove: (negabs x)
Compiler: Compiled 976 to 492 computations (49.6% saved)

analyze177.0ms (0.9%)

sample2.5s (13.2%)

preprocess1.7s (9.2%)

eval1.0ms (0%)

prune2.0ms (0%)

localize859.0ms (4.6%)

series277.0ms (1.5%)

rewrite336.0ms (1.8%)

simplify390.0ms (2.1%)

eval251.0ms (1.3%)

prune139.0ms (0.7%)

localize386.0ms (2.1%)

series105.0ms (0.6%)

rewrite173.0ms (0.9%)

simplify262.0ms (1.4%)

eval458.0ms (2.4%)

prune327.0ms (1.7%)

localize210.0ms (1.1%)

series102.0ms (0.5%)

rewrite218.0ms (1.2%)

simplify363.0ms (1.9%)

eval114.0ms (0.6%)

prune114.0ms (0.6%)

localize205.0ms (1.1%)

series187.0ms (1%)

rewrite209.0ms (1.1%)

simplify267.0ms (1.4%)

eval187.0ms (1%)

prune97.0ms (0.5%)

regimes272.0ms (1.4%)

regimes129.0ms (0.7%)

regimes585.0ms (3.1%)

regimes458.0ms (2.4%)

regimes471.0ms (2.5%)

regimes89.0ms (0.5%)

regimes131.0ms (0.7%)

regimes130.0ms (0.7%)

regimes292.0ms (1.6%)

regimes24.0ms (0.1%)

regimes119.0ms (0.6%)

regimes142.0ms (0.8%)

regimes29.0ms (0.2%)

regimes26.0ms (0.1%)

regimes15.0ms (0.1%)

bsearch130.0ms (0.7%)

bsearch294.0ms (1.6%)

bsearch119.0ms (0.6%)

bsearch92.0ms (0.5%)

bsearch44.0ms (0.2%)

bsearch37.0ms (0.2%)

bsearch64.0ms (0.3%)

bsearch71.0ms (0.4%)

bsearch58.0ms (0.3%)

bsearch20.0ms (0.1%)

bsearch29.0ms (0.2%)

bsearch333.0ms (1.8%)

simplify311.0ms (1.7%)

soundness3.5s (18.7%)

end1.0ms (0%)

preprocess153.0ms (0.8%)

Profiling