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

  1. Iyindamope Edward Ariori
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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.

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