08-08-2015
If we are dealing only with 10 digit numbers lead by "078", that will work. If not, we need to know more to identify the digits to be replaced, like "the first angle bracketed number in the resp. line", or "the number following the 'start call' string"
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LEARN ABOUT MOJAVE
cacoshl
CACOSH(3) BSD Library Functions Manual CACOSH(3)
NAME
cacosh -- complex inverse hyperbolic cosine function
SYNOPSIS
double complex
cacosh(double complex z);
long double complex
cacoshl(long double complex z);
float complex
cacoshf(float complex z);
DESCRIPTION
cacosh(z) computes the inverse hyperbolic cosine of the complex floating-point number z, with a branch cut on the interval [-inf, 1] along
the real axis.
cacosh() returns values in a half-strip of the complex plane with positive real part and imaginary part in the interval [-Pi, Pi].
For all complex floating point numbers z, cacosh(conj(z)) = conj(cacosh(z)).
SPECIAL VALUES
The conjugate symmetry of cacosh() is used to abbreviate the specification of special values.
cacosh(+-0 + 0i) returns 0 + Pi/2 i.
cacosh(x + inf i) returns inf + Pi/2 i, for finite x.
cacosh(x + NaN i) returns NaN + NaN i, for finite nonzero x.
cacosh(-inf + yi) returns inf + Pi i, for finite positive-signed y.
cacosh(inf + yi) returns inf + 0i, for finite positive-signed y.
cacosh(-inf + inf i) returns inf + 3Pi/4 i.
cacosh(inf + inf i) returns inf + Pi/4 i.
cacosh(+-inf + NaN i) returns inf + NaN i.
cacosh(NaN + yi) returns NaN + NaN i, for finite y.
cacosh(NaN + inf i) returns inf + NaN i.
cacosh(NaN + NaN i) returns NaN + NaN i.
NOTES
SEE ALSO
ccosh(3) complex(3)
STANDARDS
The cacosh() function conforms to ISO/IEC 9899:2011.
4th Berkeley Distribution December 11, 2006 4th Berkeley Distribution