Timeout in 10.0m

Use the --timeout flag to change the timeout.

\[\left(\left(\sqrt{\pi \cdot 2} \cdot {\left(\left(\left(z - 1\right) + 7\right) + 0.5\right)}^{\left(\left(z - 1\right) + 0.5\right)}\right) \cdot e^{-\left(\left(\left(z - 1\right) + 7\right) + 0.5\right)}\right) \cdot \left(\left(\left(\left(\left(\left(\left(\left(0.9999999999998099 + \frac{676.5203681218851}{\left(z - 1\right) + 1}\right) + \frac{-1259.1392167224028}{\left(z - 1\right) + 2}\right) + \frac{771.3234287776531}{\left(z - 1\right) + 3}\right) + \frac{-176.6150291621406}{\left(z - 1\right) + 4}\right) + \frac{12.507343278686905}{\left(z - 1\right) + 5}\right) + \frac{-0.13857109526572012}{\left(z - 1\right) + 6}\right) + \frac{9.984369578019572 \cdot 10^{-06}}{\left(z - 1\right) + 7}\right) + \frac{1.5056327351493116 \cdot 10^{-07}}{\left(z - 1\right) + 8}\right)\]
\left(\left(\sqrt{\pi \cdot 2} \cdot {\left(\left(\left(z - 1\right) + 7\right) + 0.5\right)}^{\left(\left(z - 1\right) + 0.5\right)}\right) \cdot e^{-\left(\left(\left(z - 1\right) + 7\right) + 0.5\right)}\right) \cdot \left(\left(\left(\left(\left(\left(\left(\left(0.9999999999998099 + \frac{676.5203681218851}{\left(z - 1\right) + 1}\right) + \frac{-1259.1392167224028}{\left(z - 1\right) + 2}\right) + \frac{771.3234287776531}{\left(z - 1\right) + 3}\right) + \frac{-176.6150291621406}{\left(z - 1\right) + 4}\right) + \frac{12.507343278686905}{\left(z - 1\right) + 5}\right) + \frac{-0.13857109526572012}{\left(z - 1\right) + 6}\right) + \frac{9.984369578019572 \cdot 10^{-06}}{\left(z - 1\right) + 7}\right) + \frac{1.5056327351493116 \cdot 10^{-07}}{\left(z - 1\right) + 8}\right)
double f(double z) {
        double r4697359 = atan2(1.0, 0.0);
        double r4697360 = 2.0;
        double r4697361 = r4697359 * r4697360;
        double r4697362 = sqrt(r4697361);
        double r4697363 = z;
        double r4697364 = 1.0;
        double r4697365 = r4697363 - r4697364;
        double r4697366 = 7.0;
        double r4697367 = r4697365 + r4697366;
        double r4697368 = 0.5;
        double r4697369 = r4697367 + r4697368;
        double r4697370 = r4697365 + r4697368;
        double r4697371 = pow(r4697369, r4697370);
        double r4697372 = r4697362 * r4697371;
        double r4697373 = -r4697369;
        double r4697374 = exp(r4697373);
        double r4697375 = r4697372 * r4697374;
        double r4697376 = 0.9999999999998099;
        double r4697377 = 676.5203681218851;
        double r4697378 = r4697365 + r4697364;
        double r4697379 = r4697377 / r4697378;
        double r4697380 = r4697376 + r4697379;
        double r4697381 = -1259.1392167224028;
        double r4697382 = r4697365 + r4697360;
        double r4697383 = r4697381 / r4697382;
        double r4697384 = r4697380 + r4697383;
        double r4697385 = 771.3234287776531;
        double r4697386 = 3.0;
        double r4697387 = r4697365 + r4697386;
        double r4697388 = r4697385 / r4697387;
        double r4697389 = r4697384 + r4697388;
        double r4697390 = -176.6150291621406;
        double r4697391 = 4.0;
        double r4697392 = r4697365 + r4697391;
        double r4697393 = r4697390 / r4697392;
        double r4697394 = r4697389 + r4697393;
        double r4697395 = 12.507343278686905;
        double r4697396 = 5.0;
        double r4697397 = r4697365 + r4697396;
        double r4697398 = r4697395 / r4697397;
        double r4697399 = r4697394 + r4697398;
        double r4697400 = -0.13857109526572012;
        double r4697401 = 6.0;
        double r4697402 = r4697365 + r4697401;
        double r4697403 = r4697400 / r4697402;
        double r4697404 = r4697399 + r4697403;
        double r4697405 = 9.984369578019572e-06;
        double r4697406 = r4697405 / r4697367;
        double r4697407 = r4697404 + r4697406;
        double r4697408 = 1.5056327351493116e-07;
        double r4697409 = 8.0;
        double r4697410 = r4697365 + r4697409;
        double r4697411 = r4697408 / r4697410;
        double r4697412 = r4697407 + r4697411;
        double r4697413 = r4697375 * r4697412;
        return r4697413;
}

Reproduce

herbie shell --seed 2019151 +o rules:numerics
(FPCore (z)
  :name "Jmat.Real.gamma, branch z greater than 0.5"
  (* (* (* (sqrt (* PI 2)) (pow (+ (+ (- z 1) 7) 0.5) (+ (- z 1) 0.5))) (exp (- (+ (+ (- z 1) 7) 0.5)))) (+ (+ (+ (+ (+ (+ (+ (+ 0.9999999999998099 (/ 676.5203681218851 (+ (- z 1) 1))) (/ -1259.1392167224028 (+ (- z 1) 2))) (/ 771.3234287776531 (+ (- z 1) 3))) (/ -176.6150291621406 (+ (- z 1) 4))) (/ 12.507343278686905 (+ (- z 1) 5))) (/ -0.13857109526572012 (+ (- z 1) 6))) (/ 9.984369578019572e-06 (+ (- z 1) 7))) (/ 1.5056327351493116e-07 (+ (- z 1) 8)))))