A Detector Framework for the Riemann Hypothesis Using Higher Log-Derivative Fields
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| Natura: | Recurso digital |
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2026
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| _version_ | 1866901075359956992 |
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| author | Trebell, Ryan |
| author_facet | Trebell, Ryan |
| contents | <p>Version 2.0 — March 2026 <br>This version closes the primary gap in v1: Same-Height Uniqueness H(γ) is now proved unconditionally in Section X, without assuming the Riemann Hypothesis. The proof uses a two-regime local exclusion argument (Lemmas T, H, and H′) with all constants explicit and based on the Selberg zero-density bound. The title has been updated to reflect the method-first framing. All ceiling constants are unified to Δ_k throughout.</p> |
| format | Recurso digital |
| id | zenodo_https___doi_org_10_5281_zenodo_19076509 |
| institution | Zenodo |
| language | |
| publishDate | 2026 |
| publisher | Zenodo |
| record_format | zenodo |
| spellingShingle | A Detector Framework for the Riemann Hypothesis Using Higher Log-Derivative Fields Trebell, Ryan Riemann Hypothesis Zeta Function Analytic Number Theory Zero Distribution Logarithmic Derivative Selberg Zero Density Complex Analysis Prime Number Theory <p>Version 2.0 — March 2026 <br>This version closes the primary gap in v1: Same-Height Uniqueness H(γ) is now proved unconditionally in Section X, without assuming the Riemann Hypothesis. The proof uses a two-regime local exclusion argument (Lemmas T, H, and H′) with all constants explicit and based on the Selberg zero-density bound. The title has been updated to reflect the method-first framing. All ceiling constants are unified to Δ_k throughout.</p> |
| title | A Detector Framework for the Riemann Hypothesis Using Higher Log-Derivative Fields |
| topic | Riemann Hypothesis Zeta Function Analytic Number Theory Zero Distribution Logarithmic Derivative Selberg Zero Density Complex Analysis Prime Number Theory |
| url | https://doi.org/10.5281/zenodo.19076509 |