Remeasuring Zeta: How Sheppard’s Universal Proxy Theory Resolves the Riemann Hypothesis

<pre><code>Sheppard’s Universal Proxy Theory (SUPT) resolves the Riemann Hypothesis by remeasuring \(\zeta(s)\) as \(\tilde{\zeta}(t) = \zeta(\frac{1}{2} + it)\), forcing all non-trivial zeros to \(\sigma = \frac{1}{2}\). A wave model and classical symmetry confirm no off-line zeros exist. Published February 18, 2025. Updates Figshare DOI 10.6084/m9.figshare.28425461.v1.</code></pre>

Publication Details

Journal
Figshare
Published
2025-01-01
DOI
https://doi.org/10.6084/m9.figshare.28439717
Primary Topic
History and Theory of Mathematics
Type
article
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0.00
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article

Remeasuring Zeta: How Sheppard’s Universal Proxy Theory Resolves the Riemann Hypothesis

Figshare
History and Theory of Mathematics
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Remeasuring Zeta: How Sheppard’s Universal Proxy Theory Resolves the Riemann Hypothesis

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Abstract

<pre><code>Sheppard’s Universal Proxy Theory (SUPT) resolves the Riemann Hypothesis by remeasuring \(\zeta(s)\) as \(\tilde{\zeta}(t) = \zeta(\frac{1}{2} + it)\), forcing all non-trivial zeros to \(\sigma = \frac{1}{2}\). A wave model and classical symmetry confirm no off-line zeros exist. Published February 18, 2025. Updates Figshare DOI 10.6084/m9.figshare.28425461.v1.</code></pre>

Figshare
Reduced inequalities
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History and Theory of Mathematics
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Remeasuring Zeta: How Sheppard’s Universal Proxy Theory Resolves the Riemann Hypothesis · Figshare (2025) | TGRS Research Map | TGRS