Document long double versions of these routines.
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.\" $NetBSD: cabs.3,v 1.2 2012/12/27 21:34:09 wiz Exp $
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.\" $NetBSD: cabs.3,v 1.3 2013/01/29 02:05:08 matt Exp $
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.\" Copyright (c) 2001-2003 The Open Group, All Rights Reserved
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.Dd December 27, 2012
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.Dd January 29, 2013
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.Dt CABS 3
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.Os
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.Sh NAME
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.Nm cabs ,
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.Nm cabsf
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.Nm cabsf ,
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.Nm cabsl
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.Nd return a complex absolute value
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.Sh SYNOPSIS
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.In complex.h
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.Fn cabs "double complex z"
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.Ft float
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.Fn cabsf "float complex z"
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.Ft long double
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.Fn cabsl "long double complex z"
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.Sh DESCRIPTION
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These functions compute the complex absolute value (also called
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norm, modulus, or magnitude) of
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.\" $NetBSD: cacos.3,v 1.2 2012/12/27 21:34:10 wiz Exp $
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.\" $NetBSD: cacos.3,v 1.3 2013/01/29 02:05:08 matt Exp $
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.\" Copyright (c) 2001-2003 The Open Group, All Rights Reserved
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.Dd December 27, 2012
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.Dd January 29, 2013
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.Dt CACOS 3
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.Os
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.Sh NAME
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.Nm cacos ,
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.Nm cacosf
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.Nm cacosf ,
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.Nm cacosl
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.Nd complex arc cosine functions
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.Sh SYNOPSIS
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.In complex.h
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.Fn cacos "double complex z"
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.Ft float complex
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.Fn cacosf "float complex z"
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.Ft long double complex
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.Fn cacosl "long double complex z"
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.Sh DESCRIPTION
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These functions compute the complex arc cosine of
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.Ar z ,
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.\" $NetBSD: cacosh.3,v 1.2 2012/12/27 21:34:10 wiz Exp $
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.\" $NetBSD: cacosh.3,v 1.3 2013/01/29 02:05:09 matt Exp $
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.\" Copyright (c) 2001-2003 The Open Group, All Rights Reserved
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.Dd December 27, 2012
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.Dd January 29, 2013
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.Dt CACOSH 3
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.Os
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.Sh NAME
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.Nm cacosh ,
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.Nm cacoshf
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.Nm cacoshf ,
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.Nm cacoshl
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.Nd complex arc hyperbolic cosine functions
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.Sh SYNOPSIS
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.In complex.h
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.Fn cacosh "double complex z"
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.Ft float complex
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.Fn cacoshf "float complex z"
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.Ft long double complex
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.Fn cacoshl "long double complex z"
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.Sh DESCRIPTION
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These functions compute the complex arc hyperbolic cosine of
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.Ar z ,
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.\" $NetBSD: carg.3,v 1.2 2012/12/27 21:34:10 wiz Exp $
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.\" $NetBSD: carg.3,v 1.3 2013/01/29 02:05:09 matt Exp $
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.\" Copyright (c) 2001-2003 The Open Group, All Rights Reserved
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.Dd December 27, 2012
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.Dd January 29, 2013
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.Dt CARG 3
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.Os
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.Sh NAME
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.Nm carg ,
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.Nm cargf
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.Nm cargf ,
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.Nm cargl
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.Nd complex argument functions
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.Sh SYNOPSIS
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.In complex.h
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.Fn carg "double complex z"
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.Ft float
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.Fn cargf "float complex z"
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.Ft long double
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.Fn cargl "long double complex z"
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.Sh DESCRIPTION
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These functions compute the argument (also called phase angle)
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of
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.\" $NetBSD: casin.3,v 1.2 2012/12/27 21:34:10 wiz Exp $
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.\" $NetBSD: casin.3,v 1.3 2013/01/29 02:05:09 matt Exp $
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.\" Copyright (c) 2001-2003 The Open Group, All Rights Reserved
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.Dd December 27, 2012
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.Dd January 29, 2013
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.Dt CASIN 3
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.Os
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.Sh NAME
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.Nm casin ,
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.Nm casinf
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.Nm casinf ,
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.Nm casinl
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.Nd complex arc sine functions
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.Sh SYNOPSIS
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.In complex.h
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.Fn casin "double complex z"
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.Ft float complex
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.Fn casinf "float complex z"
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.Ft long double complex
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.Fn casinl "long double complex z"
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.Sh DESCRIPTION
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These functions compute the complex arc sine of
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.Ar z ,
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.\" $NetBSD: casinh.3,v 1.2 2012/12/27 21:34:10 wiz Exp $
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.\" $NetBSD: casinh.3,v 1.3 2013/01/29 02:05:09 matt Exp $
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.\" Copyright (c) 2001-2003 The Open Group, All Rights Reserved
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.Dd December 27, 2012
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.Dd January 29, 2013
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.Dt CASINH 3
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.Os
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.Sh NAME
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.Nm casinh ,
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.Nm casinhf
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.Nm casinhf ,
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.Nm casinhl
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.Nd complex arc hyperbolic sine functions
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.Sh SYNOPSIS
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.In complex.h
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.Fn casinh "double complex z"
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.Ft float complex
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.Fn casinhf "float complex z"
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.Ft long double complex
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.Fn casinhl "long double complex z"
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.Sh DESCRIPTION
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These functions compute the complex arc hyperbolic sine of
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.Ar z ,
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.\" $NetBSD: catan.3,v 1.2 2012/12/27 21:34:10 wiz Exp $
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.\" $NetBSD: catan.3,v 1.3 2013/01/29 02:05:09 matt Exp $
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.\" Copyright (c) 2001-2003 The Open Group, All Rights Reserved
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.Dd December 27, 2012
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.Dd January 29, 2013
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.Dt CATAN 3
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.Os
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.Sh NAME
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.Nm catan ,
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.Nm catanf
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.Nm catanf ,
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.Nm catanl
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.Nd complex arc tangent functions
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.Sh SYNOPSIS
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.In complex.h
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.Fn catan "double complex z"
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.Ft float complex
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.Fn catanf "float complex z"
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.Ft long double complex
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.Fn catanl "long double complex z"
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.Sh DESCRIPTION
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These functions compute the complex arc tangent of
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.Ar z ,
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.\" $NetBSD: catanh.3,v 1.2 2012/12/27 21:34:10 wiz Exp $
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.\" $NetBSD: catanh.3,v 1.3 2013/01/29 02:05:09 matt Exp $
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.\" Copyright (c) 2001-2003 The Open Group, All Rights Reserved
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.Dd December 27, 2012
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.Dd January 29, 2013
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.Dt CATANH 3
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.Os
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.Sh NAME
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.Nm catanh ,
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.Nm catanhf
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.Nm catanhf ,
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.Nm catanhl
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.Nd complex arc hyperbolic tangent functions
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.Sh SYNOPSIS
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.In complex.h
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.Fn catanh "double complex z"
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.Ft float complex
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.Fn catanhf "float complex z"
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.Ft long double complex
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.Fn catanhl "long double complex z"
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.Sh DESCRIPTION
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These functions compute the complex arc hyperbolic tangent of
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.Ar z ,
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.\" $NetBSD: ccos.3,v 1.2 2012/12/27 21:34:10 wiz Exp $
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.\" $NetBSD: ccos.3,v 1.3 2013/01/29 02:05:09 matt Exp $
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.\" Copyright (c) 2001-2003 The Open Group, All Rights Reserved
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.Dd December 27, 2012
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.Dd January 29, 2013
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.Dt CCOS 3
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.Os
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.Sh NAME
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.Nm ccos ,
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.Nm ccosf
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.Nm ccosf ,
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.Nm ccosl
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.Nd complex cosine functions
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.Sh SYNOPSIS
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.In complex.h
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.Fn ccos "double complex z"
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.Ft float complex
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.Fn ccosf "float complex z"
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.Ft long double complex
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.Fn ccosl "long double complex z"
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.Sh DESCRIPTION
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These functions compute the complex cosine of
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.Ar z .
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.\" $NetBSD: ccosh.3,v 1.2 2012/12/27 21:34:10 wiz Exp $
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.\" $NetBSD: ccosh.3,v 1.3 2013/01/29 02:05:09 matt Exp $
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.\" Copyright (c) 2001-2003 The Open Group, All Rights Reserved
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.Dd December 27, 2012
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.Dd January 29, 2013
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.Dt CCOSH 3
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.Os
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.Sh NAME
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.Nm ccosh ,
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.Nm ccoshf
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.Nm ccoshf ,
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.Nm ccoshl
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.Nd complex hyperbolic cosine functions
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.Sh SYNOPSIS
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.In complex.h
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.Fn ccosh "double complex z"
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.Ft float complex
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.Fn ccoshf "float complex z"
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.Ft long double complex
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.Fn ccoshl "long double complex z"
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.Sh DESCRIPTION
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These functions compute the complex hyperbolic cosine of
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.Ar z .
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.\" $NetBSD: cexp.3,v 1.2 2012/12/27 21:34:10 wiz Exp $
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.\" $NetBSD: cexp.3,v 1.3 2013/01/29 02:05:09 matt Exp $
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.\" Copyright (c) 2001-2003 The Open Group, All Rights Reserved
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.Dd December 27, 2012
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.Dd January 29, 2013
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.Dt CEXP 3
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.Os
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.Sh NAME
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.Nm cexp ,
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.Nm cexpf
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.Nm cexpf ,
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.Nm cexpl
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.Nd complex exponential functions
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.Sh SYNOPSIS
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.In complex.h
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.Fn cexp "double complex z"
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.Ft float complex
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.Fn cexpf "float complex z"
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.Ft long double complex
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.Fn cexpl "long double complex z"
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.Sh DESCRIPTION
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These functions compute the complex exponent of
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.Ar z ,
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.\" $NetBSD: clog.3,v 1.2 2012/12/27 21:34:10 wiz Exp $
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.\" $NetBSD: clog.3,v 1.3 2013/01/29 02:05:09 matt Exp $
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.\" Copyright (c) 2001-2003 The Open Group, All Rights Reserved
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.Dd December 27, 2012
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.Dd January 29, 2013
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.Dt CLOG 3
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.Os
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.Sh NAME
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.Nm clog ,
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.Nm clogf
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.Nm clogf ,
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.Nm clogl
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.Nd complex natural logarithm functions
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.Sh SYNOPSIS
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.In complex.h
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.Fn clog "double complex z"
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.Ft float complex
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.Fn clogf "float complex z"
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.Ft long double complex
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.Fn clogl "long double complex z"
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.Sh DESCRIPTION
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These functions compute the complex natural (base e) logarithm
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of
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.\" $NetBSD: cpow.3,v 1.2 2012/12/27 21:34:10 wiz Exp $
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.\" $NetBSD: cpow.3,v 1.3 2013/01/29 02:05:09 matt Exp $
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.\" Copyright (c) 2001-2003 The Open Group, All Rights Reserved
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.Dd December 27, 2012
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.Dd January 29, 2013
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.Dt CPOW 3
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.Os
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.Sh NAME
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.Nm cpow ,
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.Nm cpowf
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.Nm cpowf ,
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.Nm cpowl
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.Nd complex power functions
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.Sh SYNOPSIS
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.In complex.h
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.Fn cpow "double complex x" "double complex y"
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.Ft float complex
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.Fn cpowf "float complex x" "float complex y"
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.Ft long double complex
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.Fn cpowl "long double complex x" "long double complex y"
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.Sh DESCRIPTION
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These functions compute the complex power function x**y,
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with a branch cut for the first
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.\" $NetBSD: csin.3,v 1.2 2012/12/27 21:34:10 wiz Exp $
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.\" $NetBSD: csin.3,v 1.3 2013/01/29 02:05:09 matt Exp $
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.\" Copyright (c) 2001-2003 The Open Group, All Rights Reserved
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.Dd December 27, 2012
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.Dd January 29, 2013
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.Dt CSIN 3
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.Os
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.Sh NAME
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.Nm csin ,
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.Nm csinf
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.Nm csinf ,
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.Nm csinl
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.Nd complex sine functions
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.Sh SYNOPSIS
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.In complex.h
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.Fn csin "double complex z"
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.Ft float complex
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.Fn csinf "float complex z"
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.Ft long double complex
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.Fn csinl "long double complex z"
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.Sh DESCRIPTION
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These functions compute the complex sine of
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.Ar z .
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.\" $NetBSD: csinh.3,v 1.2 2012/12/27 21:34:10 wiz Exp $
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.\" $NetBSD: csinh.3,v 1.3 2013/01/29 02:05:09 matt Exp $
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.\" Copyright (c) 2001-2003 The Open Group, All Rights Reserved
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.Dd December 27, 2012
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.Dd January 29, 2013
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.Dt CSINH 3
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.Os
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.Sh NAME
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.Nm csinh ,
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.Nm csinhf
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.Nm csinhf ,
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.Nm csinhl
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.Nd complex hyperbolic sine functions
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.Sh SYNOPSIS
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.In complex.h
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.Fn csinh "double complex z"
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.Ft float complex
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.Fn csinhf "float complex z"
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.Ft long double complex
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.Fn csinhl "long double complex z"
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.Sh DESCRIPTION
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These functions compute the complex hyperbolic sine of
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.Ar z .
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.\" $NetBSD: csqrt.3,v 1.2 2012/12/27 21:34:10 wiz Exp $
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.\" $NetBSD: csqrt.3,v 1.3 2013/01/29 02:05:09 matt Exp $
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.\" Copyright (c) 2001-2003 The Open Group, All Rights Reserved
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.Dd December 27, 2012
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.Dd January 29, 2013
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.Dt CSQRT 3
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.Os
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.Sh NAME
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.Nm csqrt ,
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.Nm csqrtf
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.Nm csqrtf ,
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.Nm csqrtl
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.Nd complex square root functions
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.Sh SYNOPSIS
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.In complex.h
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.Fn csqrt "double complex z"
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.Ft float complex
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.Fn csqrtf "float complex z"
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.Ft long double complex
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.Fn csqrtl "long double complex z"
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.Sh DESCRIPTION
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These functions compute the complex square root of
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.Ar z ,
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.\" $NetBSD: ctan.3,v 1.2 2012/12/27 21:34:10 wiz Exp $
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.\" $NetBSD: ctan.3,v 1.3 2013/01/29 02:05:09 matt Exp $
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.\" Copyright (c) 2001-2003 The Open Group, All Rights Reserved
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.Dd December 27, 2012
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.Dd January 29, 2013
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.Dt CTAN 3
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.Os
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.Sh NAME
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.Nm ctan ,
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.Nm ctanf
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.Nm ctanf ,
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.Nm ctanl
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.Nd complex tangent functions
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.Sh SYNOPSIS
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.In complex.h
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.Fn ctan "double complex z"
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.Ft float complex
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.Fn ctanf "float complex z"
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.Ft long double complex
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.Fn ctanl "long double complex z"
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.Sh DESCRIPTION
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These functions compute the complex tangent of
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.Ar z .
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.\" $NetBSD: ctanh.3,v 1.2 2012/12/27 21:34:10 wiz Exp $
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.\" $NetBSD: ctanh.3,v 1.3 2013/01/29 02:05:09 matt Exp $
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.\" Copyright (c) 2001-2003 The Open Group, All Rights Reserved
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.Dd December 27, 2012
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.Dd January 29, 2013
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.Dt CTANH 3
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.Os
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.Sh NAME
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.Nm ctanh ,
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.Nm ctanhf
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.Nm ctanhf ,
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.Nm ctanhl
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.Nd complex hyperbolic tangent functions
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.Sh SYNOPSIS
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.In complex.h
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@ -13,6 +14,8 @@
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.Fn ctanh "double complex z"
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.Ft float complex
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.Fn ctanhf "float complex z"
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.Ft long double complex
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.Fn ctanhl "long double complex z"
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.Sh DESCRIPTION
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These functions compute the complex hyperbolic tangent of
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.Ar z .
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Block a user