TFPT scientific source excerpt
Original repository path: experiments/theory-contracts/elliptic-moebius-source-bridge-20261026/fermionic_source_type_20261029/INDEPENDENT-REVIEW.txt
Original file SHA-256: a6067a969660c06520b119fb26c06743b81168810ae98f768570ae2e577cd306
Inclusive original lines: 1-37
Line numbers below refer to the original source.
This bounded excerpt is source evidence; it is not a new proof/checker run.
Conversation metadata and personal execution details are omitted where indicated.

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000003 | 
000004 | Original source audit: v250/v252/v254, original boundary realization remark,
000005 | tfpt32 operator basis, lattice action contract and conditional v258 map.
000006 | The local original P1 field/domain/measure bridge is not established by
000007 | those selected passages. This is not an exhaustive absence assertion.
000008 | 
000009 | The initial13-check finite script was independently executed and passed.
000010 | The general epsilon*epsilon_prime bilinear symmetry, the Gamma J change,
000011 | standard KO2 product construction, and its domain/metric-dimension limits
000012 | were independently reviewed. Primary Connes section7 was checked live.
000013 | 
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000022 | 
000023 | The pure CAR marginal/commuting algebra factorization proof is correct.
000024 | One overly strong sentence about even-only commutation was corrected before
000025 | Atlas persistence: the stated general proof assumes full commutation, but
000026 | full EVEN commutation already suffices on a finite full Slater support.
000027 | Incomplete neutral data do not establish the full pure-state premise.
000028 | The final proof explicitly preserves this distinction, local mixed marginals,
000029 | allowed Hamiltonian interactions, and future entanglement.
000030 | 
000031 | The positive conditional-mixture corollary uses separability/measurable
000032 | disintegration or finite modes; it does not apply automatically to complex
000033 | eta-weighted measures. The left Grassmann coupled source equation is correct
000034 | when the bilinear and integration law are supplied; inverse formulas need
000035 | invertibility or polynomial/minor continuation, now stated explicitly.
000036 | 
000037 | No full suite, Lean formalization or original P1 source proof claimed.