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'\" et
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.TH FMOD "3P" 2013 "IEEE/The Open Group" "POSIX Programmer's Manual"
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.SH PROLOG
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This manual page is part of the POSIX Programmer's Manual.
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The Linux implementation of this interface may differ (consult
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the corresponding Linux manual page for details of Linux behavior),
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or the interface may not be implemented on Linux.
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.SH NAME
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fmod,
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fmodf,
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fmodl
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\(em floating-point remainder value function
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.SH SYNOPSIS
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.LP
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.nf
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#include <math.h>
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.P
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double fmod(double \fIx\fP, double \fIy\fP);
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float fmodf(float \fIx\fP, float \fIy\fP);
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long double fmodl(long double \fIx\fP, long double \fIy\fP);
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.fi
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.SH DESCRIPTION
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The functionality described on this reference page is aligned with the
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ISO\ C standard. Any conflict between the requirements described here and the
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ISO\ C standard is unintentional. This volume of POSIX.1\(hy2008 defers to the ISO\ C standard.
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.P
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These functions shall return the floating-point remainder of the
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division of
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.IR x
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by
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.IR y .
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.P
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An application wishing to check for error situations should set
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.IR errno
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to zero and call
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.IR feclearexcept (FE_ALL_EXCEPT)
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before calling these functions. On return, if
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.IR errno
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is non-zero or \fIfetestexcept\fR(FE_INVALID | FE_DIVBYZERO |
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FE_OVERFLOW | FE_UNDERFLOW) is non-zero, an error has occurred.
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.SH "RETURN VALUE"
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These functions shall return the value
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.IR x \(mi\c
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.IR i *\c
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.IR y ,
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for some integer
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.IR i
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such that, if
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.IR y
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is non-zero, the result has the same sign as
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.IR x
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and magnitude less than the magnitude of
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.IR y .
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.P
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If the correct value would cause underflow,
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and is not
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representable,
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a range error may occur, and
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\fIfmod\fR(),
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\fImodf\fR(),
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and
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\fIfmodl\fR()
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shall return
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0.0, or
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(if the IEC 60559 Floating-Point option is not supported) an
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implementation-defined value no greater in magnitude than DBL_MIN,
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FLT_MIN, and LDBL_MIN, respectively.
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.P
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If
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.IR x
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or
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.IR y
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is NaN, a NaN shall be returned.
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.P
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If
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.IR y
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is zero, a domain error shall occur, and a NaN shall be returned.
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.P
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If
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.IR x
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is infinite, a domain error shall occur, and a NaN shall be returned.
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.P
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If
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.IR x
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is \(+-0 and
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.IR y
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is not zero, \(+-0 shall be returned.
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.P
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If
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.IR x
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is not infinite and
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.IR y
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is \(+-Inf,
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.IR x
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shall be returned.
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.P
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If the correct value would cause underflow, and is representable, a
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range error may occur and the correct value shall be returned.
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.SH ERRORS
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These functions shall fail if:
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.IP "Domain\ Error" 12
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The
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.IR x
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argument is infinite or
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.IR y
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is zero.
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.RS 12
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.P
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If the integer expression (\fImath_errhandling\fR & MATH_ERRNO) is
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non-zero, then
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.IR errno
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shall be set to
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.BR [EDOM] .
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If the integer expression (\fImath_errhandling\fR & MATH_ERREXCEPT) is
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non-zero, then the invalid floating-point exception shall be raised.
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.RE
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.P
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These functions may fail if:
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.IP "Range\ Error" 12
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The result underflows.
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.RS 12
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.P
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If the integer expression (\fImath_errhandling\fR & MATH_ERRNO) is
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non-zero, then
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.IR errno
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shall be set to
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.BR [ERANGE] .
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If the integer expression (\fImath_errhandling\fR & MATH_ERREXCEPT) is
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non-zero, then the underflow floating-point exception shall be raised.
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.RE
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.LP
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.IR "The following sections are informative."
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.SH EXAMPLES
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None.
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.SH "APPLICATION USAGE"
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On error, the expressions (\fImath_errhandling\fR & MATH_ERRNO) and
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(\fImath_errhandling\fR & MATH_ERREXCEPT) are independent of each
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other, but at least one of them must be non-zero.
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.SH RATIONALE
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None.
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.SH "FUTURE DIRECTIONS"
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None.
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.SH "SEE ALSO"
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.IR "\fIfeclearexcept\fR\^(\|)",
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.IR "\fIfetestexcept\fR\^(\|)",
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.IR "\fIisnan\fR\^(\|)"
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.P
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.IR "Section 4.19" ", " "Treatment of Error Conditions for Mathematical Functions",
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.IR "\fB<math.h>\fP"
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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, 2013 Edition, Standard for Information Technology
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-- Portable Operating System Interface (POSIX), The Open Group Base
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Specifications Issue 7, Copyright (C) 2013 by the Institute of
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Electrical and Electronics Engineers, Inc and The Open Group.
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(This is POSIX.1-2008 with the 2013 Technical Corrigendum 1 applied.) 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. The original Standard can be obtained online at
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http://www.unix.org/online.html .
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Any typographical or formatting errors that appear
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in this page are most likely
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to have been introduced during the conversion of the source files to
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man page format. To report such errors, see
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https://www.kernel.org/doc/man-pages/reporting_bugs.html .
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