Defined in header <cmath> | ||
---|---|---|
float copysign ( float x, float y ); float copysignf( float x, float y ); | (1) | (since C++11) |
double copysign ( double x, double y ); | (2) | (since C++11) |
long double copysign ( long double x, long double y ); long double copysignl( long double x, long double y ); | (3) | (since C++11) |
Promoted copysign ( Arithmetic1 x, Arithmetic2 y ); | (4) | (since C++11) |
x
and the sign of y
. double
. If any argument is long double
, then the return type Promoted
is also long double
, otherwise the return type is always double
.x, y | - | floating point values |
If no errors occur, the floating point value with the magnitude of x
and the sign of y
is returned.
If x
is NaN, then NaN with the sign of y
is returned.
If y
is -0, the result is only negative if the implementation supports the signed zero consistently in arithmetic operations.
This function is not subject to any errors specified in math_errhandling
.
If the implementation supports IEEE floating-point arithmetic (IEC 60559),
FE_INEXACT
is never raised) and independent of the current rounding mode. std::copysign
is the only portable way to manipulate the sign of a NaN value (to examine the sign of a NaN, signbit
may also be used).
#include <iostream> #include <cmath> int main(void) { std::cout << "copysign(1.0,+2.0) = " << std::copysign(1.0,+2.0) << '\n' << "copysign(1.0,-2.0) = " << std::copysign(1.0,-2.0) << '\n' << "copysign(inf,-2.0) = " << std::copysign(INFINITY,-2.0) << '\n' << "copysign(NaN,-2.0) = " << std::copysign(NAN,-2.0) << '\n'; }
Output:
copysign(1.0,+2.0) = 1 copysign(1.0,-2.0) = -1 copysign(inf,-2.0) = -inf copysign(NaN,-2.0) = -nan
(C++11)(C++11) | absolute value of a floating point value (|x|) (function) |
(C++11) | checks if the given number is negative (function) |
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