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A registered result in its source context

Original ledger classification: Identity (conditional Hamiltonian-class and exact finite regression)

Recorded statement: Even onsite unitary conjugation constructs canonical DET excitations under the determinant-singlet premise. The additive Delta*N_a replaces the flat Delta*Q. Signed wall det h(s)=M*s*(1+c*s), cL<1 and B<M give the original kernel, linear…

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CHIRAL4D.MIRROR.SIGNED.CAR.01

Original ledger classification: Identity (conditional Hamiltonian-class and exact finite regression)

Original claim text

Even onsite unitary conjugation constructs canonical DET excitations under the determinant-singlet premise. The additive Delta*N_a replaces the flat Delta*Q. Signed wall det h(s)=M*s*(1+c*s), cL<1 and B<M give the original kernel, linear low branch and high band>=M for fixed classical gauge backgrounds; example M=4 B=3. Bare mirror retains low-band weight; free overlap illustration is a nonchiral four-component Dirac regulator. Quantum-link/Fock lift, chiral SM measure and continuum remain open.

Original classification detail

[C] fixed-classical-background signed-wall theorem; T3/T4 remain [O]

Dependencies as recorded

CHIRAL4D.MIRROR.DFILTER.BLOCK.01; CHIRAL4D.MIRROR.DET16.01

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Registered verification modules

  • v1027_signed_det_car_wall.pyRegistered verification module · frontier
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    Exact canonical DET modes and signed z=1 wall for fixed classical gauge fields; no hard bare-mirror gap or chiral continuum

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