std::imag(std::complex)

 

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std::complex

Member functions
complex::complex
complex::operator=
complex::real
complex::imag
complex::operator+=complex::operator-=complex::operator*=complex::operator/=
Non-member functions
operator+operator- operator+operator-operator*operator/ operator==operator!= (until C++20)   operator<<operator>>	real imag abs arg norm conj proj (C++11) polar operator""ioperator""ifoperator""il (C++14)(C++14)(C++14)
Exponential functions
exp
log
log10
Power functions
pow
sqrt
Trigonometric functions
sin cos tan	asin (C++11) acos (C++11) atan (C++11)
Hyperbolic functions
sinh cosh tanh	asinh (C++11) acosh (C++11) atanh (C++11)

 

Defined in header <complex>
	(1)
template< class T > T imag( const std::complex<T>& z );			(until C++14)
template< class T > constexpr T imag( const std::complex<T>& z );			(since C++14)
Additional overloads (since C++11)
Defined in header <complex>
		(A)
float       imag( float f ); double      imag( double f ); long double imag( long double f );				(until C++14)
constexpr float       imag( float f ); constexpr double      imag( double f ); constexpr long double imag( long double f );				(since C++14) (until C++23)
template< class FloatingPoint > FloatingPoint imag( FloatingPoint f );				(since C++23)
			(B)
template< class Integer > double imag( Integer i );					(until C++14)
template< class Integer > constexpr double imag( Integer i );					(since C++14)

1) Returns the imaginary part of the complex number z, i.e. z.imag().

A,B) Additional overloads are provided for all integer and floating-point types, which are treated as complex numbers with zero imaginary part.

(since C++11)

Parameters

z	-	complex value
f	-	floating-point value
i	-	integer value

Return value

1) The imaginary part of z.

A) decltype(f){} (zero).

B) 0.0.

Notes

The additional overloads are not required to be provided exactly as (A,B). They only need to be sufficient to ensure that for their argument num:

• If num has a standard (until C++23) floating-point type T, then std::imag(num) has the same effect as std::imag(std::complex<T>(num)).
• Otherwise, if num has an integer type, then std::imag(num) has the same effect as std::imag(std::complex<double>(num)).

See also

imag	accesses the imaginary part of the complex number (public member function)
real	returns the real part (function template)