Number Theory

    

Riemann Hypothesis Proof

Authors: Oussama Basta

The Riemann Hypothesis, a famous unsolved problem in mathematics, posits a deep connection between the distribution of prime numbers and the nontrivial zeros of the Riemann zeta function. In this study, we investigate the presence of zeros at prime numbers in a specific mathematical expression, $ln (sec (pi cdot nlog(n)))$, and its implications for the Riemann hypothesis. By employing rigorous mathematical analysis, we establish a clear connection between prime numbers, trigonometric functions, and the behavior of the Riemann zeta function. Our findings contribute to the body of knowledge surrounding the Riemann hypothesis and its potential proof, shedding light on the intricate nature of prime numbers and their relationship to fundamental mathematical functions.

Comments: 11 Pages. More detailed and has Latex Equation and fixed spelling mistakes

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Submission history

[v1] 2023-07-17 23:26:05
[v2] 2024-03-19 19:58:52

Unique-IP document downloads: 816 times

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