Established within the stated premises
Full SU5 covariance and Petersen support fix complete quantum response
finding:su5-covariance-and-petersen-support-fix-complete-quantum-response
Actual dual Choi representation splits multiplicity-free5+45+50 with explicit projectors. All25 gl5 actions,Casimirs24/5,64/5,84/5,and one highest-weight line per sector checked. All covariant CPTP Choi are sum p_d(10/d)P_d. Zero stay forces p50=0,zero intersect p45=0,hence T=Phi including phases. Within exact covariant class,total stay/intersect leaks s,o give p50=5s,p45=3o/2-9s/2 and exact diamond distance3o+s. SM plus actual carrier wedge fivecycle would generate full SU5.
Scope: Conditional complete channel classification at fixed carrier,not proof that P1 supplies full SU5 event covariance. General commutant method is known primary literature;concrete rigidity checked here. No physical time inferred from channel powers.
Required premises and original source excerpts
- 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.
premise:typed-source-structures - Given five-slot exterior source with retained complement index
V=C5 with given oriented unitary slot basis and volume form,H=Lambda²V. C_m[kl,ij]=epsilon(m,i,j,k,l) are five distinct linear maps to conjugate target;their coherent sum is a different operation. Inner products and CAR grading remain explicit. No physical record,coupling or time iteration assumed from exterior algebra alone.
premise:given-five-slot-exterior-source-with-retained-complement-index - Specified full SU5 covariant channel with Petersen support
H=Lambda²C5 in given oriented unitary duad basis,target dual H. T is CPTP and T(R rho R*)=barR T(rho)barR* for R=Lambda²U,U in SU5. Basis transitions to same or intersecting duads vanish. This is explicitly a mathematical conditional premise,not assumed physical P1 event covariance.
premise:specified-conjugate-su5-covariant-petersen-channel
- experiments/theory-contracts/elliptic-moebius-source-bridge-20261026/admissible_pair_20261028/COVARIANT-RIGIDITY-AND-MARKED-TRANSPORT.txt, lines 1–200
Source SHA256: 31c1fced2f6feae8c97cfcf547b2965670a94f0da918a127a7a8cfa4aae3267a
bounded-excerpt · current-at-snapshot
- experiments/theory-contracts/elliptic-moebius-source-bridge-20261026/admissible_pair_20261028/COVARIANT-RIGIDITY-AND-MARKED-TRANSPORT.txt, lines 201–263
Source SHA256: 31c1fced2f6feae8c97cfcf547b2965670a94f0da918a127a7a8cfa4aae3267a
bounded-excerpt · current-at-snapshot
- experiments/theory-contracts/elliptic-moebius-source-bridge-20261026/admissible_pair_20261028/check_covariant_rigidity.py, lines 1–166
Source SHA256: 5bd291b2ebe05e605bde9493e8c27d5bb8434fddc0abcf3688c4bfc30b7ddd81
bounded-sanitized-excerpt · current-at-snapshot · 1 administrative lines explicitly omitted
- experiments/theory-contracts/elliptic-moebius-source-bridge-20261026/admissible_pair_20261028/covariant-rigidity-results.json, lines 1–200
Source SHA256: 289d87ae0ba76260b153e12da8ce0147fc4e75526295c04d44f0443383336cf0
bounded-excerpt · current-at-snapshot
- experiments/theory-contracts/elliptic-moebius-source-bridge-20261026/admissible_pair_20261028/covariant-rigidity-results.json, lines 201–241
Source SHA256: 289d87ae0ba76260b153e12da8ce0147fc4e75526295c04d44f0443383336cf0
bounded-excerpt · current-at-snapshot
- experiments/theory-contracts/elliptic-moebius-source-bridge-20261026/admissible_pair_20261028/VERIFICATION.json, lines 1–29
Source SHA256: b9529e1bb6c0052d486653339caf731d0a4ddab5dc20939a27ba6ec1d0417f6d
bounded-excerpt · current-at-snapshot
- experiments/theory-contracts/elliptic-moebius-source-bridge-20261026/admissible_pair_20261028/CLAUDE-CLAIM-REVIEW.txt, lines 1–83
Source SHA256: 361af8635a41e1df1d04ce31058be220129e087d1134c30133cec30ec8a73c0c
bounded-sanitized-excerpt · current-at-snapshot · 39 administrative lines explicitly omitted