Gauss's multiplication Formula
Click on the image for a detailed proof
\Gamma(ns)=(2\pi)^{\frac{(1-n)}{2}}n^{ns-\frac{1}{2}}\prod_{k\equal0}^{n-1}\Gamma\left(s+\frac{k}{n}\right)
Seen as an evolution of Legendre’s duplication Formula, Gauss’s multiplication Formula covers a much more general case.
Both are primarily used for advanced calculations involving the Gamma Function.
Any questions?
Feel free to contact our authors at: [email protected], you will be put directly in touch with the person who wrote the text.
Didn’t find what you were looking for? Keep looking through all our formulas regarding the Gamma Function!
