You are here: Symbol Reference > Probabilities Namespace > Functions > Probabilities.RiemannZeta Function
Riemann Zeta function.
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Parameters |
Description |
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Z |
Defines complex value for which the Riemann zetao function is to be calculated. |
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n |
Defines used number of terms used in complex series approximation of Riemann zeta function. |
the Riemman zeta function.
The Riemann zeta-function is the function of a complex variable z initially defined by the following infinite series:
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for values of z with real part greater than one, and then analytically continued to all complex z <> 1. The zeta-function satisfies the following functional equation:
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valid for all complex numbers z. Zeta function is related to Dirichlet Lambda and Eta functions by:
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