2001 — The C9 Seam Has Zero Pure Gram-Normal Residue in All 480 Classes
Supported gate after Entry 2000
Entry 2000 closes generic cyclic-holonomy activation. The remaining admissible possibility is a costalk on independently existing Landau or Gram support.
Test the pure Gram-normal direction first. No restriction map may be fitted after inspecting the Gram divisor.
Type separation
For every one of the 480 maximal source classes, the labelled seam carrier data consists of:
- physical wall labels;
- wall solutions in the free routing variable;
- base incidence relations.
The exact packet contains no or dependence in any of these fields. The routing-Gram parameters enter only later, in the universal-cover and Jacobian equations.
Consequently, for the ordered seam logarithmic form,
Its canonical transgression in the Gram-normal direction is therefore
and
The checker verifies this typing uniformly over all 480 canonical keys.
Narrow result
The Cartier class found at the Jacobian specialization belongs to the universal-cover fold geometry. The seam logarithmic object has no normal character or residue mapping into it.
This does not close proper finite intersections between a Landau divisor and a labelled seam wall. Such an intersection requires a source-labelled restriction/Gysin map and must be tested separately. In particular, the presence of a Cartier class on the Jacobian side does not authorize a map from the seam by rank matching.
Verification
research/benincasa/results/nine-site-maximal-orbit-universal-jacobians.jsonresearch/benincasa/checkers/c9_seam_gram_normal_gate.pyresearch/benincasa/results/c9-seam-gram-normal-gate.json
Result SHA-256:
5875fae000208fd9d8ec5608cee898d4c837449d4ac6ad24774eae394b9b6deb
Allocator claim: seqclaim-feeca117a2dbbf5bfb47b957.
Epistemic graph event: ev-000000002724-f52c4772-e7cd-48b7-84f9-98d6a39783a2.