Phase-free native Nahm vacuum

Read FPRD-phase-free-Nahm-vacuum-2026-09-08.md for the symbolic theorem, definitions, proof, dependency scope, and next question. internal-audit.md records the self-audit; source-ledger.md separates source inputs, formal dependencies, and intellectual influences.

The theorem removes p divisible by four from the preceding figure-eight result. Its family is gcd(p,q)=1, q nonzero, p/q>-4, on the fixed source-labeled two-tetrahedron datum. The same native seed and character detect 1-l² by a strict degree gap. This is not an unrestricted conjecture resolution.

Reproduce with Python 3 and its standard library:

python3 verify-phase-free-nahm.py
python3 build-release.py

exact-results.json contains exact Laurent-polynomial identity checks, one odd-numerator control, Gaussian integer coefficient arrays, and input-specific rigorous quadratic tail bounds. Coefficient pairs are [real, imaginary]; series powers are A powers, not slope coefficients.

The release builder regenerates results, hashes the payload, constructs a deterministic archive, and verifies every extracted byte. FPRD-research-loop-state.md is a snapshot of the continuing handoff; the canonical current handoff remains at the stable Site evidence URL. Relative sibling-note links resolve in the deployed evidence tree.

AI-assisted supporting research note, 8 September 2026. No external specialist review or priority claim.