std::isfinite
Defined in header <cmath>
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(1) | ||
bool isfinite(
float num )
;
bool isfinite( double num ); |
(since C++11) (until C++23) |
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constexpr
bool isfinite(
/*floating-point-type*/ num )
;
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(since C++23) | |
SIMD overload (since C++26) |
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Defined in header <simd>
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template
<
/*math-floating-point*/ V >
constexpr
typename
/*deduced-simd-t*/
<V>
::
mask_type
|
(S) | (since C++26) |
Defined in header <cmath>
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template
<
class Integer >
bool isfinite( Integer num ) ; |
(A) | (since C++11) (constexpr since C++23) |
S) The SIMD overload performs an element-wise
std::isfinite on v_num.
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(since C++26) |
Parameters
num | - | floating-point or integer value |
v_num | - | a data-parallel object of std::basic_simd specialization where its element type is a floating-point type |
Return value
[
0
,
v_num.size()
)
Notes
The additional overloads are not required to be provided exactly as (A). They only need to be sufficient to ensure that for their argument num of integer type, std::isfinite(num) has the same effect as std:: isfinite ( static_cast < double > (num) )
Examples
#include <cfloat> #include <cmath> #include <iostream> int main() { std::cout << std::boolalpha << "isfinite(NaN) = " << std::isfinite(NAN) << '\n' << "isfinite(Inf) = " << std::isfinite(INFINITY) << '\n' << "isfinite(-Inf) = " << std::isfinite(-INFINITY) << '\n' << "isfinite(HUGE_VAL) = " << std::isfinite(HUGE_VAL) << '\n' << "isfinite(0.0) = " << std::isfinite(0.0) << '\n' << "isfinite(exp(800)) = " << std::isfinite(std::exp(800)) << '\n' << "isfinite(DBL_MIN/2.0) = " << std::isfinite(DBL_MIN / 2.0) << '\n'; }
Output:
isfinite(NaN) = false isfinite(Inf) = false isfinite(-Inf) = false isfinite(HUGE_VAL) = false isfinite(0.0) = true isfinite(exp(800)) = false isfinite(DBL_MIN/2.0) = true
See also
(C++11)
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categorizes the given floating-point value (function) |
(C++11)
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checks if the given number is infinite (function) |
(C++11)
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checks if the given number is NaN (function) |
(C++11)
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checks if the given number is normal (function) |
C documentation for isfinite
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