Number Theory

    

On the No-trivial Zeros of the Zeta Function C(S)

Authors: Aziz Arbai, Amina Bellekbir

We research and explicitly expose example of an infinity of zeros (C(r+ic)=0) of RH (The Riemann hypothesis) in the critical line (having for real part r= 1/2 and c=[+or-pi/4+2kpi]/ln(2)). So there is infinity of no- trivial zeros of Riemann’s zeta function which have the real part equal to 1/2, which shows (using simple mathematics baggage) Hardy and Littlewood Theorem and give as a hope that the Riemann’s Conjecture would be true....

Comments: 8 Pages.

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Submission history

[v1] 2024-06-28 20:53:57

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