Quadratic transport
v111_quadratic_transport.py · registry
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QUADRATIC-TRANSPORT THEOREM (the transport half of the QBL analytic core becomes a theorem): grade seam transport by Clifford degree in the 10 field operators on the 5-slot Fock space (integer Jordan–Wigner model; spanning claims via mod-p full-rank certificates, valid over ℚ) — PARITY: all 10 linear words are sheet-odd, all 45 quadratic words sheet-even (code-preserving transport has even Clifford degree, the same ℤ₂ as v109/v110); MINIMALITY: sheet-even words of degree ≤ 1 are the scalars alone; GENERATION: the 45 quadratics (= dim so(10) = the Λ² term of the certified tower 1+45+210) generate the whole code from the vacuum at word length ≤ 2; COMPLETENESS (Burnside realised): products of length ≤ 2 span the FULL End(S⁺) = 256 — every code operation is a word in pair transport, all higher even-degree elements redundant ⇒ THE TRANSPORT DEGREE IS EXACTLY 2 (degree ≤ 1 generates nothing, degree 2 generates everything — a theorem, not a hypothesis); g=3 control: degree selected, not rank; QBL residue reduced to two interface statements: (a) seam Calderón involution sheet-odd, (b') certified state inventory = the ≤2-slot tower
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