# Inverted Weibull Distribution

Shape parameter \(c>0\) and \(x>0\) . Then

\[ \begin{eqnarray*} f\left(x;c\right) & = & cx^{-c-1}\exp\left(-x^{-c}\right)\\ F\left(x;c\right) & = & \exp\left(-x^{-c}\right)\\ G\left(q;c\right) & = & \left(-\log q\right)^{-1/c}\end{eqnarray*}\]
\[h\left[X\right]=1+\gamma+\frac{\gamma}{c}-\log\left(c\right)\]

where \(\gamma\) is Euler’s constant.

Implementation: `scipy.stats.invweibull`