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.
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Updated
Jul 18, 2025 - TeX
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.
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.
via AK High-Dimensional Projection Structural Theory (AK-HDPST) This repository presents Version 4.0 of a formally structured and constructively resolved version of the Hilbert's 12th Problem, built upon: Collapse Theory (PH₁/Ext¹ obstruction vanishing) Type-theoretic realization
AK‑HDPST v15.0 is an auditable proof framework for collapse in 1D persistence: Core—exact truncation T_tau and one‑way PH1→Ext1; Spec—windowed, non‑expansive pipelines audited by a delta‑ledger and (mu,nu).
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