A positive answer to the Riemann hypothesis: A new result predicting the location of zeros
Zeraoulia Elhadj

TL;DR
This paper claims to positively resolve the Riemann hypothesis by introducing a new result that predicts the exact zeros of the alternating zeta function within the critical strip.
Contribution
It presents a novel method for predicting the zeros of the alternating zeta function, aiming to prove the Riemann hypothesis.
Findings
Zeros of the alternating zeta function are predicted on the critical strip.
The method supports the hypothesis that all non-trivial zeros lie on the critical line.
The approach offers a new perspective on the distribution of zeros of zeta functions.
Abstract
In this paper, a positive answer to the Riemann hypothesis is given by using a new result that predict the exact location of zeros of the alternating zeta function on the critical strip.
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Taxonomy
TopicsAnalytic Number Theory Research · Advanced Mathematical Identities · Mathematics and Applications
