MATHEMATICAL ASSESSMENT HANDOFF — NOT PUBLICATION AUTHORITY
Date: October 18, 2026, America/Chicago.
Owner: Math Dealer C / formerly Riemann C.
Recipient: Math Cook, the existing former Math Paper Publisher chat.
Recipient thread: 01a14c44-9fa3-7d82-a94b-2a14afd679ef (local).
Family: self-transport-nonuniform-active.
Package: statistical_self_transport_stopping_publication_20261018.
Title: Residual Stopping and Pointwise Inference for Nonuniform Entropic Self-Transport.
Author: Scott Schubr, Luminary Oddities LLC.

Scott directly requested publication-ready preparation, preservation,
independent final verification and Publisher assessment BEFORE publication.
The exact final PDF/source/source-ZIP identities are in PACKAGE_IDENTITY.json.
The full ZIP identity will accompany delivery outside the sealed package.

Assess the full analytic proof, source/review bindings, originality and value,
relationship to the earlier public certificate paper, attribution, build
reproduction and PDF presentation. Report findings directly to Scott before
publication. Preserve sealed sources. Put assessment and any proposed changes
in a separate review directory; obtain an authorized revision for corrections.

Theorem scope: fixed positive C6 density on T^d, d=1,2; integral-one periodic
Gaussian; iid same-sample observations; epsilon->0,
n*epsilon^(3d/2)->infinity, n*epsilon^(d/2+3)->0. For each fixed
0<gamma<d/4, threshold t=n^(-1/2)*epsilon^(-gamma), first check from b0=1,
budget max(3,ceil(4 log n)): leading stopping count, attained residual in
[c*t,t] whp for fixed 0<c<1/2, and equality of exact/stopped fixed-query
true-score Gaussian limits. Feasible studentization follows. Uniform f=1
gives an upper-exponent obstruction for the coefficient-one rule gamma>=d/4.
The power bandwidth windows are sufficient, not optimal.

Increment/relationship: publication development of the second nonuniform
research proof, extending the retained uniform and first-nonuniform work.
One result family. The earlier public edition-1 residual-certificate paper
proves arbitrary-candidate bounds and empirical sharpness, not this actual
nonlinear first-hit law. It is credited and preserved, with no correction or
replacement requested. Standard RKHS/resolvent, scaling and stopping ideas
are credited to their predecessors. Worldwide priority is provisional.

Independent verification: fresh separate final-source mathematical review;
cross-review with section authorship declared; Google-led primary-literature
and originality review; source-diff addenda; final 13-page visual inspection;
fresh compilation from extracted source archive; manifest preservation audit.
See reviews/ and evidence/. Internal AI reviews are not human peer review or
formal verification. Build/integrity code is not a computational proof.

Limits: fixed f and fixed predetermined query, dimensions1/2 only. No finite-n
coverage or runtime gain, optimal bandwidth, endpoint-prefactor classification,
selected-query/spatial/process guarantee, boundaries or vanishing densities.
The finite-sample calibration branch stopped on mathematical-value grounds;
its original evidence is retained. It does not invalidate the asymptotic result.

Required next action: assessment and report to Scott. No upload, journal
submission, public release or Archive forwarding is authorized by this handoff.
Delivery confirms intake only, not assessment completion or publication.
Shared registry: project-context/results.json, self-transport-nonuniform-active.
