Hegyesy Prime Mesh R2Q ThetaBridge Certificate v1

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Auteur principal: Hegyesy, Jonathan
Format: Recurso digital
Publié: Zenodo 2026
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author Hegyesy, Jonathan
author_facet Hegyesy, Jonathan
contents A reproducible certificate-level closure for the active theta bridge G(x) = theta(x) - x against the RH-scale envelope 1.9233607946440099 * sqrt(x) * log(x)^2. The package provides a one-command audit runner that reproduces PASS for all post-P0 first-exit obstruction checks, including coordinate-gap normalized margin safety (141/141), ThresholdRelevance (10140 rows / 0 failures), candidate window coverage (142/142), and local obstruction closure. This constitutes a certificate-level route toward the Chebyshev/von Koch RH-scale criterion, pending independent mathematical verification.
format Recurso digital
id zenodo_https___doi_org_10_5281_zenodo_20130977
institution Zenodo
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publishDate 2026
publisher Zenodo
record_format zenodo
spellingShingle Hegyesy Prime Mesh R2Q ThetaBridge Certificate v1
Hegyesy, Jonathan
Riemann Hypothesis
prime numbers
Chebyshev theta function
certificate mathematics
Prime Mesh Theory
Hegyesy Mesh
von Koch criterion
reproducible mathematics
A reproducible certificate-level closure for the active theta bridge G(x) = theta(x) - x against the RH-scale envelope 1.9233607946440099 * sqrt(x) * log(x)^2. The package provides a one-command audit runner that reproduces PASS for all post-P0 first-exit obstruction checks, including coordinate-gap normalized margin safety (141/141), ThresholdRelevance (10140 rows / 0 failures), candidate window coverage (142/142), and local obstruction closure. This constitutes a certificate-level route toward the Chebyshev/von Koch RH-scale criterion, pending independent mathematical verification.
title Hegyesy Prime Mesh R2Q ThetaBridge Certificate v1
topic Riemann Hypothesis
prime numbers
Chebyshev theta function
certificate mathematics
Prime Mesh Theory
Hegyesy Mesh
von Koch criterion
reproducible mathematics
url https://doi.org/10.5281/zenodo.20130977