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The aim is to prove results that would establish the Riemann Hypothesis, highlighting both contributions and open questions.

April 14, 2026Open Access

A Unified Holographic/Adelic Framework for the Riemann Hypothesis

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The aim is to prove results that would establish the Riemann Hypothesis, highlighting both contributions and open questions.
Proving unconditional results using adaptive mollifiers on adelic idele class groups
Analyzing a holomorphic dilation operator under specific conditions
Developing a conjectural framework based on the adelic-celestial isometry
An explicit norm gap derived from Gaussian integration
A positive commutator bound for the holomorphic dilation operator
Unconditional enhancements related to the Riemann ξ-kernel under finite conditions
Identification of a key obstruction linked to GUE extreme-value statistics

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This research program proposes a framework that could support the Riemann Hypothesis using mathematical results and conjectures.

Devon Wright (2026) studied this question.

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