/* sinh(arg) returns the hyperbolic sign of its floating- point argument. The exponential function is called for arguments greater in magnitude than 0.5. The result overflows and 'huge' is returned for arguments greater than somewhat. A series is used for arguments smaller in magnitude than 0.5. The coeffieients are #2029 from Hart & Cheney. (20.36D) cosh(arg) is computed from the exponential function for all arguments. */ double exp(); static double p0 -0.6307673640497716991184787251e+6; static double p1 -0.8991272022039509355398013511e+5; static double p2 -0.2894211355989563807284660366e+4; static double p3 -0.2630563213397497062819489e+2; static double q0 -0.6307673640497716991212077277e+6; static double q1 0.1521517378790019070696485176e+5; static double q2 -0.173678953558233699533450911e+3; static double q3 1.0; double sinh(arg) double arg; { double sign, temp, argsq; sign = 1; if(arg < 0){ arg = - arg; sign = -1; } if(arg > 21.){ temp = exp(arg)/2; return(sign*temp); } if(arg > 0.5) { temp = (exp(arg) - exp(-arg))/2; return(sign*temp); } argsq = arg*arg; temp = (((p3*argsq+p2)*argsq+p1)*argsq+p0)*arg; temp = temp/(((q3*argsq+q2)*argsq+q1)*argsq+q0); return(sign*temp); } double cosh(arg) double arg; { double temp; if(arg < 0) arg = - arg; if(arg > 21.){ temp = exp(arg)/2; return(temp); } temp = (exp(arg) + exp(-arg))/2; return(temp); }