A Geometric-Arithmetic Framework for the Critical Line of the Riemann Zeta Function II: Strengthened Invariants and Extended Proofs

  1. Iyindamope Edward Ariori
Read the full article See related articles

Discuss this preprint

Start a discussion What are Sciety discussions?

Listed in

This article is not in any list yet, why not save it to one of your lists.
Log in to save this article

Abstract

We present a framework that rigorously bridges classical vesica piscis geometry witharithmetic invariants—specifically the divisor function—to explain the critical line ofthe Riemann zeta function.

Article activity feed

  1. Version published to 10.31219/osf.io/6ksp5_v1 on OSF Preprints