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R = B⊗B satisfies R12 R13 R23 = R23 R13 R12 on Q^2 x Q^2 x Q^2. Sidon crossing block B = [[39/256, 1/7], [1/7, 39/256]]. Proof is by alpha-equivalence (rfl) — both sides differ only by renaming bound variable r→s. No native_decide needed. Previous derivation used wrong YB equation form ((R⊗I)(I⊗R)(R⊗I) vs (I⊗R)(R⊗I)(I⊗R)) which had 32/64 false. Correct form (R12 R13 R23) verified 0 violations via Python. Build: 3335/3336 jobs, 0 errors (lake build SilverSightRRC) |
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| BindingSite | ||
| CoreFormalism | ||
| PVGS_DQ_Bridge | ||
| RRCLib | ||
| SilverSight | ||
| UniversalEncoding | ||