Number Theory

    

Preuve De L’hypothese De Riemann (Proof of Riemann Hypothesis)

Authors: Babacar Gueye

In mathematics, the Riemann Hypothesis is a conjecture gived in 1859 by the deutch mathematician Bernard Riemann. It says that the non trivial zero of the zeta fonction of Riemann have all for real part $\frac{1}{2}$. We give here a proof of this conjecture that uses his relation with the Dirichlet fonction etz on the part of the plan $\R(s)$, where $s$ is a complex number. We use exactly the fact that if $\zeta(s) = 0$ then $\zeta(1 - s) = 0$, and better if $\zeta(s) = \zeta(1 - s)$ then $\R(s) =\frac{1}{2}$

Comments: 4 Pages. [Corrections made by viXra Admin to conform with the requirements on the Submission Form]

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[v1] 2021-01-17 13:15:48

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