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RG-SCP: The Counterexample Universe, Obstruction Covers and Self-Audits RG-SCP 03 · M6 and wheel obstruction geometry Author line in the source: Neo.K; Aletheia (GPT-5.6 Sol)

M6/Wheel Obstruction Geometry and Counterexample Coverage Cost

Classifies M6 easy/hard branches and primorial wheel-hard sets and proves: if M_k | N and N is a failure then every prime p with p_k < p ≤ N/2 has lpf(N − p) > p_k (Theorems 03.1/03.2); 'cost / pressure / entropy' objects are hypotheses, and demand > capacity is stated as open.

A failing even number would have to pay a structural covering cost; whether that cost can exceed capacity is open. The 'effective wheel' object was later removed from the exact core by V0-03 (it mislabels self-cells p = r | N); the primorial coprimality part needs no failure hypothesis (a strengthening in V0-03).

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PreviousRG-SCP 02 · The failure obstruction cover · Goldbach Failure Obstruction Cover: From Prime-Complement Failure to Least-Prime-Factor Partition

NextRG-SCP 04 · Fixed-point fibres and the shadow gap · Fixed-Point Fibers, Shadow Gaps, and Goldbach Counterexample Exclusion

This is a full-text translation of the Chinese source, which remains authoritative for its research claims. Translation is not independent mathematical verification and does not upgrade the original evidence level.

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