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// Copyright 2009 The Go Authors. All rights reserved. // Use of this source code is governed by a BSD-style // license that can be found in the LICENSE file. package math // The go code is a modified version of the original C code from // http://www.netlib.org/fdlibm/s_cbrt.c and came with this notice. // // ==================================================== // Copyright (C) 1993 by Sun Microsystems, Inc. All rights reserved. // // Developed at SunSoft, a Sun Microsystems, Inc. business. // Permission to use, copy, modify, and distribute this // software is freely granted, provided that this notice // is preserved. // ==================================================== // Cbrt returns the cube root of x. // // Special cases are: // // Cbrt(±0) = ±0 // Cbrt(±Inf) = ±Inf // Cbrt(NaN) = NaN func Cbrt(x float64) float64 { if haveArchCbrt { return archCbrt(x) } return cbrt(x) } func cbrt(x float64) float64 { const ( B1 = 715094163 // (682-0.03306235651)*2**20 B2 = 696219795 // (664-0.03306235651)*2**20 C = 5.42857142857142815906e-01 // 19/35 = 0x3FE15F15F15F15F1 D = -7.05306122448979611050e-01 // -864/1225 = 0xBFE691DE2532C834 E = 1.41428571428571436819e+00 // 99/70 = 0x3FF6A0EA0EA0EA0F F = 1.60714285714285720630e+00 // 45/28 = 0x3FF9B6DB6DB6DB6E G = 3.57142857142857150787e-01 // 5/14 = 0x3FD6DB6DB6DB6DB7 SmallestNormal = 2.22507385850720138309e-308 // 2**-1022 = 0x0010000000000000 ) // special cases switch { case x == 0 || IsNaN(x) || IsInf(x, 0): return x } sign := false if x < 0 { x = -x sign = true } // rough cbrt to 5 bits t := Float64frombits(Float64bits(x)/3 + B1<<32) if x < SmallestNormal { // subnormal number t = float64(1 << 54) // set t= 2**54 t *= x t = Float64frombits(Float64bits(t)/3 + B2<<32) } // new cbrt to 23 bits r := t * t / x s := C + r*t t *= G + F/(s+E+D/s) // chop to 22 bits, make larger than cbrt(x) t = Float64frombits(Float64bits(t)&(0xFFFFFFFFC<<28) + 1<<30) // one step newton iteration to 53 bits with error less than 0.667ulps s = t * t // t*t is exact r = x / s w := t + t r = (r - t) / (w + r) // r-s is exact t = t + t*r // restore the sign bit if sign { t = -t } return t }