6.2.29 catanhl Function

Calculates the complex arc hyperbolic tangent function of a long double precision complex value.

Include

<complex.h>

Prototype

long double complex catanhl(long double complex z);

Argument

z

value for which to return the complex arc hyperbolic tangent

Return Value

Returns the complex arc hyperbolic tangent of z with no bounds on the real axis, in the interval $\mathrm{[-i\pi /2,\; +i\pi /2]}$ along the imaginary axis, and with branch cuts outside the interval $\mathrm{[-1,\; +1]}$ along the real axis.

Example

See the notes at the beginning of this chapter or section for information on using printf() or scanf() (and other functions reading and writing the stdin or stdout streams) in the example code.

#include <stdio.h>
#include <complex.h>

int main(void)
{
  long double complex x, y;

  x = -2.0 + 0.0*I;
  y = catanhl(x);
  printf("The complex arc hyperbolic tangent of %Lf + %Lfi is %Lf + %Lfi\n", creall(x), cimagl(x), creall(y), cimagl(y));
}

Example Output

The complex arc hyperbolic tangent of -2.000000 + 1.000000i is -0.402359 + 1.338973i