Established in scope
Complete Dirac square supplies Higgs derivative term
In the question: Recursion, hypergraphs and mirroring at the original joint source
Excludes complete-constructor interpretation,not a partial relative projection or entire TFPT. No manual ZH normalization. Ordinary product chart remains supplied premise. Source continuity:full Clifford Higgs derivative term already derived in R032 on31October. REC20261103D reuses it and tests the complete interpretation of printed Erel shorthand;no novelty claim for the term.
Read the exact result, assumptions and evidence
Result
In supplied chart D_Phi² contains i gamma gamma5 nablaPhiF. Fixed-connection local Higgs rotation keeps u but changes gradient response,so printed u-only Erel cannot alone be complete Bochner constructor for nonzero Higgs kinetic term. Full Clifford term contributes TrF(DPhiF)²/(8pi²) before actual profile/reference/selection factors.
Required assumptions
- Do not identify source types
Observable algebra, OS reflection, state, collar operator, time evolution, carrier connection, family holonomy, and readout are distinct data until an original map relates them.
- Actual original Dirac Higgs chart and full profile
Supplied ordinary Spin4 product chart with actual original internal field map;full96 only in supplied factorization. Retain actual reference,scale,eta and domain variations. Positive heat representation only for original f31 and convergence,or explicitly diagnostic analytic integrand;no chosen physical nu or automatic primitive-chart identity.
Original evidence
- DERIVATIVE-COMPLETE-SOURCE.txt lines 1–145
Source checked at this snapshot
Original location and fingerprint
experiments/theory-contracts/recursive-mirrored-source-20261103/DERIVATIVE-COMPLETE-SOURCE.txt
b5f511a2323f4cc05f5d9c6da32b409c80c59ce4ec649a22e7e1777ab6703fb8
- ORIGINAL-HIGGS-BOUND-REFERENCE-PROOF.txt lines 18–76
Source checked at this snapshot
Original location and fingerprint
experiments/theory-contracts/tfpt-unified-source-derivation-20261029/aps_source_review/ORIGINAL-HIGGS-BOUND-REFERENCE-PROOF.txt
13e79f2be052ca918fd2be8faf8cf6f1669fc3ad535ccf9a3fdff5b7c0b1b3c5
finding:rec20261103d-derivative-complete-original-source