e^{-w} \cdot {\ell}^{\left(e^{w}\right)}
\begin{array}{l}
t_0 := \sqrt[3]{{\left(e^{w}\right)}^{0.1111111111111111}}\\
\frac{{\ell}^{\left(e^{w}\right)}}{\sqrt[3]{e^{w}} \cdot {\left({\left(t_0 \cdot {\left({\left(\sqrt[3]{t_0}\right)}^{2}\right)}^{3}\right)}^{3}\right)}^{2}}
\end{array}
(FPCore (w l) :precision binary64 (* (exp (- w)) (pow l (exp w))))
(FPCore (w l)
:precision binary64
(let* ((t_0 (cbrt (pow (exp w) 0.1111111111111111))))
(/
(pow l (exp w))
(*
(cbrt (exp w))
(pow (pow (* t_0 (pow (pow (cbrt t_0) 2.0) 3.0)) 3.0) 2.0)))))double code(double w, double l) {
return exp(-w) * pow(l, exp(w));
}
double code(double w, double l) {
double t_0 = cbrt(pow(exp(w), 0.1111111111111111));
return pow(l, exp(w)) / (cbrt(exp(w)) * pow(pow((t_0 * pow(pow(cbrt(t_0), 2.0), 3.0)), 3.0), 2.0));
}



Bits error versus w



Bits error versus l
Results
Initial program 0.3
Simplified0.3
Applied egg-rr0.3
Applied egg-rr0.3
Applied egg-rr0.3
Final simplification0.3
herbie shell --seed 2022130
(FPCore (w l)
:name "exp-w crasher"
:precision binary64
(* (exp (- w)) (pow l (exp w))))