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catanh(3)                  Library Functions Manual                  catanh(3)

NAME
       catanh, catanhf, catanhl - complex arc tangents hyperbolic

LIBRARY
       Math library (libm, -lm)

SYNOPSIS
       #include <complex.h>

       double complex catanh(double complex z);
       float complex catanhf(float complex z);
       long double complex catanhl(long double complex z);

DESCRIPTION
       These  functions calculate the complex arc hyperbolic tangent of z.  If
       y = catanh(z), then z = ctanh(y).  The imaginary part of y is chosen in
       the interval [-pi/2,pi/2].

       One has:

           catanh(z) = 0.5 * (clog(1 + z) - clog(1 - z))

ATTRIBUTES
       For  an  explanation  of  the  terms  used  in  this  section,  see at-
       tributes(7).

       +--------------------------------------------+---------------+---------+
       |Interface                                   | Attribute     | Value   |
       +--------------------------------------------+---------------+---------+
       |catanh(), catanhf(), catanhl()              | Thread safety | MT-Safe |
       +--------------------------------------------+---------------+---------+

STANDARDS
       C11, POSIX.1-2008.

HISTORY
       glibc 2.1.  C99, POSIX.1-2001.

EXAMPLES
       /* Link with "-lm" */

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

       int
       main(int argc, char *argv[])
       {
           double complex z, c, f;

           if (argc != 3) {
               fprintf(stderr, "Usage: %s <real> <imag>\n", argv[0]);
               exit(EXIT_FAILURE);
           }

           z = atof(argv[1]) + atof(argv[2]) * I;

           c = catanh(z);
           printf("catanh() = %6.3f %6.3f*i\n", creal(c), cimag(c));

           f = 0.5 * (clog(1 + z) - clog(1 - z));
           printf("formula  = %6.3f %6.3f*i\n", creal(f), cimag(f));

           exit(EXIT_SUCCESS);
       }

SEE ALSO
       atanh(3), cabs(3), cimag(3), ctanh(3), complex(7)

Linux man-pages 6.04              2023-03-30                         catanh(3)

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