Seam bit twist blind
v525_seam_bit_twist_blind.py · frontier
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SEAM.BIT.TWISTBLIND.01: the twist-state attack on the alignment bit DECIDED -- 'mark-decorated states do not see delta', an honest, decided NEGATIVE result (v508 style): the NINTH side-blind test on the v512 scoreboard (8 -> 9); the free-plus-twist class (everything Wick-computable) is EXHAUSTED (20 checks, ~80 s). [E] ALL LIFTINGS WELL-DEFINED AND BLIND: (a) sigma-gauge arc decoration (Z2): sigma o r = sigma on the swap axes makes the twisted Gram a diagonal unitary congruence D M D -- spectra IDENTICAL to untwisted (dev 0.0); (b) Kadanoff-Ceva 4-twist insertion omega(D .)/omega(D): well-defined on N = 32 (omega(D) real nonzero; the N = 16 odd-m degeneration is the C(even) = 0 checkerboard artifact); the RP SPECTRA depend on delta for the first time in the program (pairwise up to 1.05), but the INERTIA is (16, 0, 0) PD with the SAME eta = +i for every m -- the decoration sees delta, positivity does not; (c) the mu4 twist at beta = pi/2 is pure plane gauge; (c') genuine Bogoliubov defect beta = pi/4: Theta-compatibility selects exactly 2 of 16 sign patterns (NS-wrap forced), the winner genuinely non-monomial -- still PD, spectra identical. STRUCTURE THEOREM (empirical, mechanism exact): EVERY Theta-compatible quasi-free mark decoration is RP-spectrally INVISIBLE (the defect planes never straddle a cut bond; orthogonal congruence). [E] SUB-RESULTS: the defect energy E_def = 1.2752872 for EVERY m (spread 4e-40) -- delta-blind; the 4-twist Casimir ln|omega(D)| measures delta (-0.890 .. -1.348) but is exactly mirror-symmetric under m <-> 8 - m -- a family gauge, never a side selector; Kramers <Gamma>_tw = +1 for every m. [E] TWO BIT-PRESUPPOSING pi/2 STRUCTURES (the harvest): the eta flip +i -> -i on the mark-fixing axes (sigma o r = -sigma, odd sector exactly negated); the twist frustration of the mark-fixing mirror ((4, 4, 0) indefinite for both eta -- the lattice shadow of the Ising twist field's mirror-oddness) -- both formulable ONLY on the fixing axes existing iff delta = pi/2: they PRESUPPOSE the bit (v512 facet class), no selector. [E] NEGATIVE CONTROLS: the twist-free limit = v519/v521 exactly; the site cut keeps failing in every decorated state; the v512 counterwitness is arc-equivalent at N = 16 to the blind member pi/4 -- no state-level selector can exclude it; a single twist has omega(D) = 0 identically (twists exist only in mark pairs); the deck-paired FOUR-twist decoration is the minimal well-defined one. [O] the door narrows to a genuinely INTERACTING A_hol whose OS data are NOT Pfaffian-reducible to the chiral vacuum -- beyond every Wick-computable class. VERDICT: KILL exactly as preregistered; the alignment bit remains genuine discrete input. Discovery provenance: experiments/tfpt-discovery/seam_alignment_bit_twist_state_probe.py (20/20, 2026-07-23). NO marker moves.
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