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Riemann's Zeta Function - another approach (RPL)
08-01-2017, 04:54 PM (This post was last modified: 08-01-2017 04:57 PM by Gerson W. Barbosa.)
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RE: Riemann's Zeta Function - another approach (RPL)
(08-01-2017 11:46 AM)Dieter Wrote:  BTW, I am now testing a Free42 version, essentially your code but with a new approximation for 0,5...1. The only problem is x=0 as the reflection formula would cause an attempt at calculating Zeta(1).

This is the formula I used in the previous program, but then only when x<0:

\[\zeta(x)=2\cdot\left ( 2\pi \right )^{-(1-x)}\cdot \cos\left ( (1-x) \sin^{-1}(1)\right )\cdot \Gamma (1-x)\cdot \zeta (1-x)\]


I remember I had to hard-code Zeta(0) = -1/2 here (line 116).

Gerson.
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RE: Riemann's Zeta Function - another approach (RPL) - Gerson W. Barbosa - 08-01-2017 04:54 PM



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