What question did this study set out to answer?

This work aims to document a formal proof chain related to the conditional Riemann Hypothesis, detailing its axiomatic basis and open questions.

June 21, 2026Open Access

View Full Paper

Theorema Aureum 143 — Pistus-Theoria Certificate (2026-06-19)

Key Points

This work aims to document a formal proof chain related to the conditional Riemann Hypothesis, detailing its axiomatic basis and open questions.
Compiled in Lean 4 against Mathlib v4.12.0.
Encoded components include file SHAs, open surface register, and various conditional statements.
Details the discharge of Arakelov_Pairing_OPEN pertaining to historical works.
The Riemann Hypothesis remains OPEN with conditional aspects documented.
Route B indicates 4 surfaces of interest are still OPEN.
C17 confirms the status of elements within an established combinator framework.

Abstract

Formal archival record of the Theorema Aureum 143 conditional Riemann Hypothesis proof chain (C01-C17), compiled in Lean 4 against Mathlib v4. 12. 0. Pistus-theoria (faithful theory) encodes the file SHAs, open surface register, Route A/B disjunction, and honesty statement. The Riemann Hypothesis is OPEN; this is a conditional combinator chain, not a Clay Prize proof. Axiom footprint: classical trio only. Zero sorry. C17 discharges ArakelovPairingOPEN (JK 1996). Route B: 4 surfaces remain OPEN. RH: OPEN.

KI fragen

Bookmark

View Full Paper

Cite This Study

David J. Fox (Fri,) studied this question.

synapsesocial.com/papers/6a3780d724f042ddf4c5aeac https://doi.org/https://doi.org/10.5281/zenodo.20764757

Also Consider

Synapse has enriched 5 closely related papers on similar clinical questions. Consider them for comparative context:

KI fragen

Bookmark

View Full Paper