closureStatus_unconditional_not_full_physical_closure
plain-language theorem explainer
The zero-argument gravity master assembly installs theorem-built witnesses yet does not claim full physical quantum-gravity closure. Auditors and paper authors cite this to block treating scoped D2 and related witnesses as complete recovery. The proof is a two-field reflexivity check against the conservative status record.
Claim. The unconditional master-theorem closure status has theorem-built witnesses installed and full physical closure false: both boolean fields hold as stated ($\mathrm{true}$ and $\mathrm{false}$ respectively).
background
The module installs a zero-argument route through the older conditional quantum-gravity master theorem. That conditional form remains the audit surface; this file supplies canonical theorem-built witnesses for the five inputs it formerly took as arguments, without upgrading them to a claim of complete physical recovery.
The status record is intentionally conservative. It marks theorem-built witnesses as installed, full physical closure as false, and leaves D2 quadrature, general triangulation, and tensor TT recovery open. The primary D2 witness names physical content directly: normalized full nonlinear Regge aggregate convergence to a continuum Einstein-Hilbert integral on product-filter refinements of the canonical periodic six-tet cubic torus, plus the contracted discrete Bianchi identity at every vertex for Schläfli-satisfying Regge data.
This declaration exposes two fields of that status record so certificates cannot silently count scoped witnesses as full framework closure.
proof idea
The status record is defined with theorem-built witnesses installed set to true and full physical closure set to false. The proof is the term pair of reflexivities: both conjuncts are definitional equalities against those field values. No lemmas or tactics are required beyond rfl on each component.
why it matters
In the Recognition Science gravity stack, the master theorem is the audit surface for quantum-gravity recovery (Regge/EH continuum limit, discrete Bianchi, page-curve and amplitude structure). This theorem enforces the module policy: the useful zero-argument assembly may be cited, but must not be cited as full physical closure.
At least one load-bearing physical target remains open; D2 quadrature is still open on the current scoped route, together with general triangulation and tensor TT recovery. With no downstream dependents recorded yet, the declaration functions as a citation guard for papers and certificates that touch the unconditional master surface. It keeps the Session-566 physical-convergence D2 route available without overclaiming continuum or many-body closure beyond the installed witnesses.
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