84d9c625bf
- Fix for possible unset uid/gid in toproto
- Fix for default mtree style
- Update libelf
- Importing libexecinfo
- Resynchronize GCC, mpc, gmp, mpfr
- build.sh: Replace params with show-params.
This has been done as the make target has been renamed in the same
way, while a new target named params has been added. This new
target generates a file containing all the parameters, instead of
printing it on the console.
- Update test48 with new etc/services (Fix by Ben Gras <ben@minix3.org)
get getservbyport() out of the inner loop
Change-Id: Ie6ad5226fa2621ff9f0dee8782ea48f9443d2091
59 lines
1.6 KiB
Groff
59 lines
1.6 KiB
Groff
.\" $NetBSD: cproj.3,v 1.4 2012/12/27 21:34:10 wiz 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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.Dt CPROJ 3
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.Os
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.Sh NAME
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.Nm cproj ,
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.Nm cprojf ,
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.Nm cprojl
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.Nd complex projection functions
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.Sh SYNOPSIS
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.In complex.h
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.Ft double
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.Fn cproj "double complex z"
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.Ft float
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.Fn cprojf "float complex z"
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.Ft long double
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.Fn cprojl "long double complex z"
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.Sh DESCRIPTION
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These functions compute a projection of
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.Ar z
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onto the Riemann sphere:
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.Ar z
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projects to
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.Ar z ,
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except that all complex infinities (even those
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with one infinite part and one NaN part) project to positive infinity on the
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real axis.
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If
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.Ar z
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has an infinite part, then
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.Fn cproj
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shall be equivalent to:
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.Bd -literal -offset indent
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INFINITY + I * copysign(0.0, cimag(z))
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.Ed
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.Sh RETURN VALUES
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These functions return the value of the projection onto the Riemann sphere.
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.Sh ERRORS
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No errors are defined.
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.Sh SEE ALSO
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.Xr carg 3 ,
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.Xr cimag 3 ,
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.Xr conj 3 ,
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.Xr creal 3 ,
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.St -p1003.1-2001
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.Aq Pa complex.h
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.Sh COPYRIGHT
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Portions of this text are reprinted and reproduced in electronic form
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from IEEE Std 1003.1, 2003 Edition, Standard for Information Technology
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-- Portable Operating System Interface (POSIX), The Open Group Base
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Specifications Issue 6, Copyright (C) 2001-2003 by the Institute of
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Electrical and Electronics Engineers, Inc and The Open Group.
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In the
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event of any discrepancy between this version and the original IEEE and
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The Open Group Standard, the original IEEE and The Open Group Standard
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is the referee document.
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The original Standard can be obtained online at
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http://www.opengroup.org/unix/online.html .
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