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[/] [openrisc/] [trunk/] [gnu-dev/] [or1k-gcc/] [libgo/] [go/] [math/] [sinh.go] - Blame information for rev 801

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1 747 jeremybenn
// Copyright 2009 The Go Authors. All rights reserved.
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// Use of this source code is governed by a BSD-style
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// license that can be found in the LICENSE file.
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package math
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/*
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        Floating-point hyperbolic sine and cosine.
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        The exponential func is called for arguments
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        greater in magnitude than 0.5.
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        A series is used for arguments smaller in magnitude than 0.5.
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        Cosh(x) is computed from the exponential func for
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        all arguments.
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*/
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// Sinh returns the hyperbolic sine of x.
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//
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// Special cases are:
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//      Sinh(±0) = ±0
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//      Sinh(±Inf) = ±Inf
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//      Sinh(NaN) = NaN
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func Sinh(x float64) float64 {
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        // The coefficients are #2029 from Hart & Cheney. (20.36D)
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        const (
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                P0 = -0.6307673640497716991184787251e+6
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                P1 = -0.8991272022039509355398013511e+5
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                P2 = -0.2894211355989563807284660366e+4
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                P3 = -0.2630563213397497062819489e+2
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                Q0 = -0.6307673640497716991212077277e+6
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                Q1 = 0.1521517378790019070696485176e+5
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                Q2 = -0.173678953558233699533450911e+3
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        )
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        sign := false
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        if x < 0 {
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                x = -x
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                sign = true
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        }
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        var temp float64
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        switch true {
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        case x > 21:
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                temp = Exp(x) / 2
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        case x > 0.5:
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                temp = (Exp(x) - Exp(-x)) / 2
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        default:
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                sq := x * x
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                temp = (((P3*sq+P2)*sq+P1)*sq + P0) * x
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                temp = temp / (((sq+Q2)*sq+Q1)*sq + Q0)
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        }
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        if sign {
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                temp = -temp
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        }
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        return temp
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}
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// Cosh returns the hyperbolic cosine of x.
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//
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// Special cases are:
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//      Cosh(±0) = 1
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//      Cosh(±Inf) = +Inf
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//      Cosh(NaN) = NaN
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func Cosh(x float64) float64 {
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        if x < 0 {
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                x = -x
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        }
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        if x > 21 {
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                return Exp(x) / 2
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        }
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        return (Exp(x) + Exp(-x)) / 2
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}

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