Seo Series I: Analytic Stability and the Velocity Gap – An Unconditional Proof of the Riemann Hypothesis via Geometric Barrier

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Autore principale: Seo, Wonbin
Natura: Recurso digital
Pubblicazione: Zenodo 2025
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author Seo, Wonbin
author_facet Seo, Wonbin
contents <p>Seo Series I: Analytic Stability and the Velocity Gap<br>-- An Unconditional Proof of the Riemann Hypothesis via Geometric Barrier</p> <p>This foundational paper establishes "Seo's Theorem" by defining the "Seo Structural Stability Discriminant." It proves that the "Velocity Gap" between the error term of prime distribution and the critical barrier is strictly positive.</p> <p>Key Results:<br>1. Proof of the Riemann Hypothesis (RH): Demonstrates that the Riemann Zeta function's non-trivial zeros are confined to the critical line due to the convex hull of the conductor.<br>2. Resolution of Robin's Inequality: Proves that the divisor sum never exceeds the Robin limit for n > 5040.</p>
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spellingShingle Seo Series I: Analytic Stability and the Velocity Gap – An Unconditional Proof of the Riemann Hypothesis via Geometric Barrier
Seo, Wonbin
<p>Seo Series I: Analytic Stability and the Velocity Gap<br>-- An Unconditional Proof of the Riemann Hypothesis via Geometric Barrier</p> <p>This foundational paper establishes "Seo's Theorem" by defining the "Seo Structural Stability Discriminant." It proves that the "Velocity Gap" between the error term of prime distribution and the critical barrier is strictly positive.</p> <p>Key Results:<br>1. Proof of the Riemann Hypothesis (RH): Demonstrates that the Riemann Zeta function's non-trivial zeros are confined to the critical line due to the convex hull of the conductor.<br>2. Resolution of Robin's Inequality: Proves that the divisor sum never exceeds the Robin limit for n > 5040.</p>
title Seo Series I: Analytic Stability and the Velocity Gap – An Unconditional Proof of the Riemann Hypothesis via Geometric Barrier
url https://doi.org/10.5281/zenodo.17920826