Changes

*Formally, the Barnes G-function is defined in the following Weierstrass product form:

*Formally, the Barnes G-function is defined in the following Weierstrass product form:

<math>G(1+z)={(2\pi)}^\frac{z}{2}exp(-\frac{z+z^2(1+\gamma)}{2})</math>

<math>G(1+z)={(2\pi)}^\frac{z}{2}exp(-\frac{z+z^2(1+\gamma)}{2})</math>

*<math>\prod_{k=1}^\infty {{{(1+\frac{z}{k})}^k exp(\frac {z^2}{2k}-z)}}</math>

*<math>\prod_{k=1}^\infty [{(1+\frac{z}{k})}^k exp(\frac {z^2}{2k}-z)]</math>

<math> exp(\frac {z^2}{2k}-z)</math>

<math> exp(\frac {z^2}{2k}-z)</math>

{{(1+\frac{z}{k})}^k

{{(1+\frac{z}{k})}^k