The page https://en.cppreference.com/w/cpp/numeric/math/fabs mentions that std::fabsf
is available since C++11. However, when I use G++ 6.3.0 to compile even the simplest program that uses std::fabsf
, it says that fabsf
is not a member of std
.
#include <cmath>
int main()
{
return (int)std::fabsf(0.0f);
}
Which one is right? Is G++ 6.3.0 wrong in not including it in std
, or is the above page wrong in mentioning it as part of std
in C++11?
And if it's G++ that is wrong, is that fixed in later versions?
DESCRIPTION. The fabs() function computes the absolute value of a floating-point number x. The fabsf() function is a single-precision version of fabs().
'sqrt' is not a member of 'std'
std::abs(float), std::fabs, std::fabsf, std::fabsl. 1-8) Computes the absolute value of a floating point value arg .
C++ fabs() The fabs() function in C++ returns the absolute value of the argument. It is defined in the cmath header file.
It looks like cppreference is incorrect. It appears this was added for C++17 since it was added to the draft in 2016 with the title [numerics] Apply P0175 (C Synopses)
and we can see p0175r1 does indeed add:
float fabsf(float x);
The libc++ status does not indicate a status for p0175r1
so that would indicate that it does not support these changes yet. I can't find a line item for the proposal in tjhe libstdc++ status page.
Yes, fabsf
and all other -f
/-l
functions from math.h
is part of the std
namespace via cmath
in C++11. It was added in about 2002, when C++0x was rebased on top of the C99 standard library, which made [c.math]/4
include those new functions.
[c.math]/4
The contents of these headers are the same as the Standard C library headers
<math.h>
and<stdlib.h>
respectively, with the following changes:
(historical note: the intent to add all the -f
/-l
variants was already apparent in C++03, see LWG289)
However, the table listing the contents of cmath was overlooked until 2016, when p0175r1 fixed all such tables to bring them in line with the standard.
p0175r1
Impact on the standard
The change is purely editorial.
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