Difference between revisions of "Riemann xi"
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(Created page with "The Riemann $\xi$ function is defined by the formula $$\xi(z)=\dfrac{z}{2}(z-1)\pi^{-\frac{z}{2}}\Gamma\left(\dfrac{z}{2}\right)\zeta(s),$$ where $\Gamma$ denotes the gamma...") |
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Revision as of 05:40, 19 October 2014
The Riemann $\xi$ function is defined by the formula $$\xi(z)=\dfrac{z}{2}(z-1)\pi^{-\frac{z}{2}}\Gamma\left(\dfrac{z}{2}\right)\zeta(s),$$ where $\Gamma$ denotes the gamma function and $\zeta$ denotes the Riemann zeta function.
