mirror of https://github.com/golang/go.git
math: fix bad shift in Expm1
Noticed by cmd/vet. Expected values array produced by Python instead of Keisan because: 1) Keisan's website calculator is painfully difficult to copy/paste values into and out of, and 2) after tediously computing e^(vf[i] * 10) - 1 via Keisan I discovered that Keisan computing vf[i]*10 in a higher precision was giving substantially different output values. Also, testing uses "close" instead of "veryclose" because 386's assembly implementation produces values for some of the test cases that fail "veryclose". Curiously, Expm1(vf[i]*10) is identical to Exp(vf[i]*10)-1 on 386, whereas with the portable implementation they're only "veryclose". Investigating these questions is left to someone else. I just wanted to fix the cmd/vet warning. Fixes #13101. Change-Id: Ica8f6c267d01aa4cc31f53593e95812746942fbc Reviewed-on: https://go-review.googlesource.com/16505 Run-TryBot: Matthew Dempsky <mdempsky@google.com> TryBot-Result: Gobot Gobot <gobot@golang.org> Reviewed-by: Klaus Post <klauspost@gmail.com> Reviewed-by: Robert Griesemer <gri@golang.org>
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@ -234,6 +234,18 @@ var expm1 = []float64{
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1.842068661871398836913874273e-02,
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-8.3193870863553801814961137573e-02,
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}
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var expm1Large = []float64{
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4.2031418113550844e+21,
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4.0690789717473863e+33,
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-0.9372627915981363e+00,
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-1.0,
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7.077694784145933e+41,
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5.117936223839153e+12,
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5.124137759001189e+22,
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7.03546003972584e+11,
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8.456921800389698e+07,
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-1.0,
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}
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var exp2 = []float64{
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3.1537839463286288034313104e+01,
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2.1361549283756232296144849e+02,
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@ -1987,6 +1999,12 @@ func TestExpm1(t *testing.T) {
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t.Errorf("Expm1(%g) = %g, want %g", a, f, expm1[i])
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}
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}
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for i := 0; i < len(vf); i++ {
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a := vf[i] * 10
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if f := Expm1(a); !close(expm1Large[i], f) {
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t.Errorf("Expm1(%g) = %g, want %g", a, f, expm1Large[i])
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}
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}
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for i := 0; i < len(vfexpm1SC); i++ {
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if f := Expm1(vfexpm1SC[i]); !alike(expm1SC[i], f) {
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t.Errorf("Expm1(%g) = %g, want %g", vfexpm1SC[i], f, expm1SC[i])
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@ -227,7 +227,7 @@ func expm1(x float64) float64 {
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y = Float64frombits(Float64bits(y) + uint64(k)<<52) // add k to y's exponent
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return y
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}
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t := Float64frombits(uint64((0x3ff - k) << 52)) // 2**-k
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t := Float64frombits(uint64(0x3ff-k) << 52) // 2**-k
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y := x - (e + t)
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y += 1
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y = Float64frombits(Float64bits(y) + uint64(k)<<52) // add k to y's exponent
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