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Formal proof records Dammroze-Prime-Numbers’ impact on the Riemann Conjecture, suggesting robustness in computational verification.
Dammroze-Prime-Numbers and the Riemann Conjecture is a Lean/mathlib-driven formal proof record centered on the Dammroze-prime-number route to a Riemann Conjecture target object. The record documents a start-to-final formal chain from Dammroze-Prime-Numbers arithmetic origin through a decimal quotient layer, a canonical arithmetic object canonicalArithmeticDammrozeRiemannX_v250J, the 56/44 arithmetic route, the canonical witness W = Final5644ExpandedWitness_v211, final Lean/mathlib closure, and the target object MathlibRiemannZetaRH_v112e. The repository preserves Lean/mathlib proof drivers, Coq-Peano arithmetic artifacts, hash/freeze records, manifests, verification tooling, and paper sources. The Coq-Peano layer independently audits the arithmetic and boolean spine, including the 56/44, 100/50, quotient-witness, and Peano no-largest-bound components. The analytic target is carried by the Lean/mathlib driver. This version corrects the public paper title, repository link, DOI metadata, and PDF/TEX release files while preserving the existing formal proof package in GitHub.
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Eduardo Martinez Dammroze (2026) studied this question.
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