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MATH_ERROR(7)                       Linux Programmer's Manual                       MATH_ERROR(7)



SYNOPSIS
       #include <math.h>
       #include <errno.h>
       #include <fenv.h>

NAME
       math_error - detecting errors from mathematical functions

DESCRIPTION
       On error, many of the mathematical functions declared in <math.h> return a NaN (not a num-
       ber).  However, rather than looking at the return value (which is not always possible) one
       can  also  check  whether  an error was signaled.  There are two signaling mechanisms: the
       older one sets errno; the newer one uses the floating-point exception mechanism  (the  use
       of feclearexcept(3) and fetestexcept(3), as outlined below) described in fenv(3).

       C99  and POSIX.1-2001 specify a math_errhandling identifier, which is supposed to indicate
       which of these two mechanisms is in use; the standards require that at  least  one  be  in
       use, but permit both to be available.  Although glibc does not support this identifier, in
       practice it supports both mechanisms.

       A portable program that needs to check for an error from a  mathematical  function  should
       set errno to zero, and make the following call

           feclearexcept(FE_ALL_EXCEPT);

       before calling a mathematical function.

       Upon  return  from  the mathematical function, if errno is non-zero, or the following call
       (see fenv(3)) returns non-zero

           fetestexcept(FE_INVALID | FE_DIVBYZERO | FE_OVERFLOW |
                        FE_UNDERFLOW);

       then an error occurred in the mathematical function.

       The error conditions that can occur for mathematical functions are described below.

   Domain Error
       A domain error occurs when a mathematical function is  supplied  with  an  argument  whose
       value  falls outside the domain for which the function is defined (e.g., giving a negative
       argument to log(3)).  When a domain error occurs, errno is set to EDOM, and  an  "invalid"
       (FE_INVALID) floating-point exception is raised.

   Pole Error
       A pole error occurs when the mathematical result of a function is an exact infinity (e.g.,
       the logarithm of 0 is negative infinity).  When a pole error occurs, the function  returns
       the  (signed)  value  HUGE_VAL, HUGE_VALF, or HUGE_VALL, depending on whether the function
       result type is double, float, or long double.  The sign of the result  is  that  which  is
       mathematically  correct  for the function.  errno is set to ERANGE, and a "divide-by-zero"
       (FE_DIVBYZERO) floating-point exception is raised.

   Range Error
       A range error occurs when the magnitude of the function result means  that  it  cannot  be
       represented  in the result type of the function.  The return value of the function depends
       on whether the range error was an overflow or an underflow.

       A floating result overflows if the  result is finite, but is too large to  represented  in
       the  result  type.   When  an  overflow  occurs,  the function returns the value HUGE_VAL,
       HUGE_VALF, or HUGE_VALL, depending on whether the function result type is  double,  float,
       or  long  double.   errno is set to ERANGE, and an "overflow" (FE_OVERFLOW) floating-point
       exception is raised.

       A floating result underflows if the result is too small to be represented  in  the  result
       type.   If  an underflow occurs, a mathematical function typically returns 0.0 (C99 says a
       function shall return "an implementation-defined value whose magnitude is no greater  than
       the  smallest  normalized  positive  number  in the specified type").  errno may be set to
       ERANGE, and an "overflow" (FE_UNDERFLOW) floating-point exception may be raised.

       Some functions deliver a range error if the supplied argument value, or the correct  func-
       tion  result,  would  be subnormal.  A subnormal value is one that is non-zero, but with a
       magnitude that is so small that it can't be presented in normalized form (i.e., with  a  1
       in the most significant bit of the significand).  The representation of a subnormal number
       will contain one or more leading zeros in the significand.

NOTES
       The math_errhandling identifier specified by C99 and POSIX.1-2001 is not supported.

       To avoid the complexities of using errno and fetestexcept(3) for  error  checking,  it  is
       often advised that one should instead check for bad argument values before each call.  For
       example, the following code ensures that log(3)'s argument is not a NaN and is not zero (a
       pole error) or less than zero (a domain error):

           double x, r;

           if (isnan(x) || islessequal(x, 0)) {
               /* Deal with NaN / pole error / domain error */
           }

           r = log(x);

       The  discussion  on  this page does not apply to the complex mathematical functions (i.e.,
       those declared by <complex.h>), which in general are not required to return errors by  C99
       and POSIX.1-2001.

       The  gcc(1) -fno-math-errno option causes the executable to employ implementations of some
       mathematical functions that are faster than the standard implementations, but do  not  set
       errno  on  error.  (The gcc(1) -ffast-math option also enables -fno-math-errno.)  An error
       can still be tested for using fetestexcept(3).

SEE ALSO
       gcc(1), errno(3), fenv(3), fpclassify(3), INFINITY(3), isgreater(3), matherr(3), nan(3)
       info libc

COLOPHON
       This page is part of release 3.05 of the Linux man-pages project.  A  description  of  the
       project,   and   information  about  reporting  bugs,  can  be  found  at  http://www.ker-
       nel.org/doc/man-pages/.



Linux                                       2008-07-21                              MATH_ERROR(7)

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