Excluded in the stated class
Wall weight additivity does not exclude stable v117 bundle
finding:wall-weight-additivity-does-not-exclude-stable-v117-parabolic-bundle
Section011 row-sum argument assumes complete flag splitting along three global BG summands. W_wall is then direct sum of three parabolic degree-zero lines, a different reducible wall point. Four exact v117 meridians generate irreducible A4 order12; compact kernel cover has genus5. H0(E)=V^A4=0 and degE=-4 give exactly O(-2)+O(-1)^2. MS object is stable. Equal weight sets do not identify relative flags.
Scope: Excludes universal wall forcing and identification of W_wall with irreducible v117. Declared split A0* raw-flag test is separately exactly stable; without concrete Levelt/Birkhoff lattice its affine flags are not automatically ODE Deligne extension. No paper edits.
Required premises and original source excerpts
- Original P2 order-three cusp class and stable bundle anchor
Target the original P2 Deligne class with cusp weights0,1/3,2/3 and holomorphic anchor O(-2)+O(-1)^2. Exact v117 M0_EXACT has polynomiallambda³−1,trace0,order3;its joint representation with U is irreducible. Keep these exact matrix properties distinct from the numerical ODE identification there. Test whether the natural scalar/spin pushforward of existing C2 realizes this actual connection;physical selection of the direct sum as flavor module is not presumed.
premise:original-p2-order-three-cusp-and-stable-anchor-target - Unchanged A0* Fuchsian equation and actual C4 clock
Fix exactly v115 A0*, U=diag(1,i,-i), residues U^k A0* U^-k at i^k and regular base point z=0. Retain base rotation, positive meridian on t=z⁴ and simultaneous fiber basis change. No new Riemann Hilbert solution or D4 reflection lift is assumed.
premise:actual-original-a0star-fuchsian-connection-and-c4-clock - 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
- experiments/theory-contracts/elliptic-moebius-source-bridge-20261026/STABILITY-SOURCE-RECONCILIATION.txt, lines 1–180
Source SHA256: 416ae9572c5f42706796c3a7c4a237aebe33c20f152a25e9b18209ecf60c5b7e
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- experiments/theory-contracts/elliptic-moebius-source-bridge-20261026/STABILITY-SOURCE-RECONCILIATION.txt, lines 181–360
Source SHA256: 416ae9572c5f42706796c3a7c4a237aebe33c20f152a25e9b18209ecf60c5b7e
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- experiments/theory-contracts/elliptic-moebius-source-bridge-20261026/STABILITY-SOURCE-RECONCILIATION.txt, lines 361–524
Source SHA256: 416ae9572c5f42706796c3a7c4a237aebe33c20f152a25e9b18209ecf60c5b7e
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- experiments/theory-contracts/elliptic-moebius-source-bridge-20261026/STABILITY-INDEPENDENT-REVIEW.txt, lines 1–180
Source SHA256: b08594a5e0672e69990fefd794c91df959cfec6e26c548083d40be739f10c576
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- experiments/theory-contracts/elliptic-moebius-source-bridge-20261026/STABILITY-INDEPENDENT-REVIEW.txt, lines 181–263
Source SHA256: b08594a5e0672e69990fefd794c91df959cfec6e26c548083d40be739f10c576
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- experiments/theory-contracts/elliptic-moebius-source-bridge-20261026/check_parabolic_stability.py, lines 1–180
Source SHA256: a9962489103f28ae692ca7b53f27f1d12397e579579c2b887b1c0ee65e2f38ee
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- experiments/theory-contracts/elliptic-moebius-source-bridge-20261026/check_parabolic_stability.py, lines 181–360
Source SHA256: a9962489103f28ae692ca7b53f27f1d12397e579579c2b887b1c0ee65e2f38ee
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- experiments/theory-contracts/elliptic-moebius-source-bridge-20261026/check_parabolic_stability.py, lines 361–434
Source SHA256: a9962489103f28ae692ca7b53f27f1d12397e579579c2b887b1c0ee65e2f38ee
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- experiments/theory-contracts/elliptic-moebius-source-bridge-20261026/stability-results.json, lines 1–145
Source SHA256: e894f7531264fc5ab1b647922467c47c878d6c271c8e258f76ac4a7bfe7e24b7
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