Peter Math on Instagram: "The Gamma function is a powerful extension of the factorial function to non-integer and complex numbers. While the factorial n! is only defined for positive integers, the Gamma function allows us to compute “factorials” for any real or complex number (except negative integers). For positive integers, \Gamma(n) = (n-1)!, but its true power lies in its ability to smoothly connect values in between and beyond those whole numbers. The Gamma function plays a central role in