TFPT scientific source excerpt
Original repository path: experiments/theory-contracts/elliptic-moebius-source-bridge-20261026/PUSHFORWARD-ANCHOR.txt
Original file SHA-256: cbe5383c9df7b8f1b1095566f909ce3a357d10e9b3cd1bd15c89b8c72af870a2
Inclusive original lines: 191-224
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.

000191 |   SHA256 e0bb04106e24c78498353e0d1f522700f1df4eeacb31cdf92200161314121551.
000192 | 
000193 | Partition theorem and its original typing residual:
000194 | 
000195 |   verification/v491_p2_partition_corollary.py:1-58,125-165
000196 |   SHA256 568bc3de36de18673cabfa6a2a96f1dd7f43629b0c02ba897f20e8bd94fca042.
000197 | 
000198 |   documents/changelog/sections/008-source.tex:183-207
000199 |   Atlas paper-source:95b3bed5a4bb194ee3931366
000200 |   SHA256 6eec9287ae726e9dcfb3c9975de244ae1f5477327dda448e820b8cf3f64b0156.
000201 | 
000202 | Active P2 connection prescription:
000203 | 
000204 |   documents/tfpt_2_standard_model/sections/
000205 |   008-section-the-setup-parabolic-data-on-the-family-curve.tex:115-172
000206 |   Atlas paper-source:62d559320ab8a00fffa257fe
000207 |   SHA256 d8714f3a516a0a4d929a2121fa6dd16e0a00e4f972803130e9235b463276abb7.
000208 | 
000209 | Current research-contract formulation of the SU(3) cusp class:
000210 | 
000211 |   documents/tfpt_research_contracts/sections/001-source.tex:161-190
000212 |   Atlas paper-source:51ca8a4162929dad596eceb2
000213 |   SHA256 3b5d47599290e703efc4e87921b9909f25c29f46c40e9011b11006118c113e13.
000214 | 
000215 | Final classification:
000216 | 
000217 |   [E]  V_ell has exactly the P2 holomorphic splitting type and degree.
000218 |   [E]  Its natural peripheral monodromy is not the P2 cusp monodromy.
000219 |   [E]  The natural direct-sum representation is reducible and cannot be the
000220 |        irreducible v117 representation.
000221 |   [O]  No checked original source selects V_ell as the physical flavor module.
000222 |   [C]  The shared bundle suggests a sharply stated remaining problem: derive
000223 |        the original irreducible order 3 logarithmic connection on this same
000224 |        bundle from actual seam data. The elliptic double cover alone does not.