← Lebesgue Universal Covering Problem / II · Computation and Reproduction / Round 23 · Strict Cover Scores Zero

Lebesgue Universal Covering Problem II · Computation and Reproduction Round 23 · Strict Cover Scores Zero 懸衡 (Xuán Héng) PARTIAL PASS

Round 23: the strict-incidence grammar is sound and the B7 edges rebuild exactly; with exact cores B7 closes all twelve cells, and no harmonic can close any

PASS for the strict-incidence grammar and its theorems, the twelve cells, every B7 edge, the depth-22 crossover as computed, and the depth-16 infeasibility; PARTIAL for the harmonic edges, whose open counts rebuild but whose node counts do not. The routing the round draws does not survive exact cores: no harmonic can close any of the twelve cells at any depth, while B7 closes all twelve by lift depth 35.

PARTIAL · PASS This page is the second layer: the finite claims of the layer-1 document "Round 23 · Strict Cover Scores Zero" recomputed, its constructions reproduced, and its theorem-level steps read against the source. It does not rewrite the document and does not treat numerical results as proofs; the formal paper written from these two layers is the third layer, "III · Crystallization". Below are the recompute reports as written (byte for byte the research tree's), with their code and gate logs.

Connections

I · Precursor (the document)Round 23 · Strict Cover Scores Zero · Strict Incidence Formally Defined, the Witness Portfolio Closure Theorem Proved, yet the 12-Cell Pilot Scores Zero at Depth 16: A Deep Crossover Shows B₇ Overtaking H₁₉, Proof and Scheduling Layers Formally Separated
PreviousRound 22 · Fourier Pareto Search · II · Computation and Reproduction
NextRound 24 · Refuted Premature Escalation · II · Computation and Reproduction

Recompute reports · Runs

RUN-026Round 23: the strict-incidence grammar is sound and the B7 edges rebuild exactly; with exact cores B7 closes all twelve cells, and no harmonic can close any

Verdict: PASS for the strict-incidence grammar and its theorems, the twelve cells, every B7 edge, the depth-22 crossover as computed, and the depth-16 infeasibility; PARTIAL for the harmonic edges, whose open counts rebuild but whose node counts do not. The routing the round draws does not survive exact cores: no harmonic can close any of the twelve cells at any depth, while B7 closes all twelve by lift depth 35.

The report, the code and the gate log: report RUN-026.md · run026_round23_portfolio_closure.py · gate log run026-round23-portfolio-closure.json

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