| Title: |
Geometry-First Equivalences for the Riemann Hypothesis via Kanum Rotation, StackedWave Positivity, and de Branges/Weil |
| Authors: |
ChatGPT (OpenAI)‡, ChatGPT |
| Publisher Information: |
Zenodo |
| Publication Year: |
2025 |
| Collection: |
Zenodo |
| Description: |
We develop a geometry-first framework for the Riemann Hypothesis on the flat cylinder (R/Z) R with involution J(xy) = (1 xy), identifying the RH line as the fixed geodesic F1/2. We introduce a StackedWave positivity cone and an interval-arithmetic certifier (basic/strict/signed), prove a footprint lemma on dyadic bands, and build equivalence bridges to the Nyman–Beurling L2 criterion and to the de Branges/Weil positivity of the explicit formula. Our constructions respect a-origin rotation identity (Kanum model) and outline a practical path to computer-checked cone density. Ancillary files document certifier bounds, priority/citation practice, and reproducibility details. ; Riemann Hypothesis on the flat cylinder |
| Document Type: |
text |
| Language: |
unknown |
| Relation: |
https://zenodo.org/records/17072474; oai:zenodo.org:17072474; https://doi.org/10.5281/zenodo.17072474 |
| DOI: |
10.5281/zenodo.17072474 |
| Availability: |
https://doi.org/10.5281/zenodo.17072474; https://zenodo.org/records/17072474 |
| Rights: |
Creative Commons Attribution 4.0 International ; cc-by-4.0 ; https://creativecommons.org/licenses/by/4.0/legalcode |
| Accession Number: |
edsbas.C7775F43 |
| Database: |
BASE |