References

Em01A

Em01-A: Conditional Compatibility of Linear Representatives and the Limits of Witness-to-Graph Inference. Attributed manuscript passages supplied in the preparation materials. Cited for provenance concerning reconstruction and witness-to-distribution distinctions, not as a complete-source audit.

Em01B

Em01-B: Intrinsic Regularization of the Joint Characteristic Map. Attributed passages from Em01-B-v3.tex. Retained branch formulas, vertex normalization, regularization, and the reported localized ordinary-product convergence. The relevant defining formulas are reproduced in this paper.

XIIC

N. Cheung, Landmark XII-C: One declared cubic weighting: actual Euler source, changed Noether identity, and the coupled-jet question. Supplied manuscript source XII-C.tex. Curvature, cubic density, and actual weighted Euler source. Registered manuscript identifier: XII-C, Enter Calculus Companion, https://enter.grok.me.

XIVH

N. Cheung, Landmark XIV-H: Internal kernel relations on the operator route. Supplied manuscript source XIV-H.tex. Source incidence, both $K_5$ placements, and the unreduced coordinate-response map. Registered manuscript identifier: XIV-H, Enter Calculus Companion, https://enter.grok.me.

XIVI

N. Cheung, Landmark XIV-I: Uniform internal retarded amplitudes at the diagonal–flow-out transition. Attributed excerpts and reproduced handoff statements. The internal retarded multiplier is not used as a prescription for the unresolved crossed graph product. Registered manuscript identifier: XIV-I, Enter Calculus Companion, https://enter.grok.me.

XIVJ

N. Cheung, Landmark XIV-J: The joint characteristic map on the unchanged carrier. Supplied manuscript source XIV-J.tex. Reconstruction descent and the supported-sector reference, with its restricted domain. Registered manuscript identifier: XIV-J, Enter Calculus Companion, https://enter.grok.me.

BDH

C. Brouder, N. V. Dang, and F. Hélein, “Continuity of the fundamental operations on distributions having a specified wave front set (with a counter example by Semyon Alesker),” Studia Mathematica 232 (2016), 201–226. doi:10.4064/sm8316-3-2016. arXiv:1409.7662v2, https://arxiv.org/abs/1409.7662v2. Normal topology and the fundamental operation theorems.

Dang

N. V. Dang, The extension of distributions on manifolds, a microlocal approach. arXiv:1412.2808, https://arxiv.org/abs/1412.2808. Comparison framework for geometric scaling and microlocal extension.

BF

R. Brunetti and K. Fredenhagen, “Microlocal analysis and interacting quantum field theories: Renormalization on physical backgrounds,” Communications in Mathematical Physics 208 (2000), 623–661. arXiv:math-ph/9903028, https://arxiv.org/abs/math-ph/9903028. Comparison framework for distributional extension and renormalization.