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This repository presents Version 2.5 of a formally complete, structurally reinforced, and type-theoretically encoded resolution of the Riemann Hypothesis (RH), formulated through Collapse Theory and the AK High-Dimensional Projection Structural Framework (AK-HDPST v12.5).
This repository presents Version 8.0, a fully formal, logically closed, and collapse-theoretic resolution of the global regularity of the 3D incompressible Navier–Stokes equations on R³, developed under the AK High-Dimensional Projection Structural Theory (AK-HDPST)
ia Collapse Theory and AK High-Dimensional Projection This repository presents Version 2.0 of a formal, categorical, and type-theoretic resolution of the Hodge Conjecture, formulated through Collapse Theory and the AK High-Dimensional Projection Structural Framework (AK-HDPST).
AK High-Dimensional Projection Structural Theory (AK-HDPST) is a type-theoretic, categorical, and topological framework that systematically eliminates structural obstructions across modern mathematics.
This repository presents Version 4.0 of a formal, type-theoretic, and fully machine-verifiable proof of the Birch and Swinnerton-Dyer (BSD) Conjecture, built upon the framework of Collapse Theory and the AK High-Dimensional Projection Structural Theory (AK-HDPST) v14.5.
AK-HDPST resolves BHIP by reinterpreting information loss as a structural typing failure — not as a violation of physics, but as the breakdown of projectability across a categorical boundary.
via Collapse Theory and AK High-Dimensional Projection This repository contains Version 2.0 of a formally verifiable, obstruction-theoretic proof of the ABC Conjecture, based on:
The M Conjecture proposes a collapse-theoretic foundation for understanding: Motives Mirror Symmetry The category of motives 𝕄_mot By reinterpreting them as functorially-generated fixed points of structural degeneration in the AK Collapse Theory.