paper · PAPER-GAT-III

GAT III — Admissible Yang–Mills Fibrations and Thin Haag–Kastler Reconstruction

preprint geometry-of-admissible-transport

Paper at a glance

What this paper is doing

A continuation problem between finite physical recognition and thin algebraic quantum field theory, formulated within the numbered Geometry of Admissible Transport series.

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Established here

What it actually establishes

Admissible Yang–Mills Fibrationproves

Program position

What it uses or packages

Finite Physical Yang-Mills Cargodefines
Certified Admissible Continuationdefines

Open exits

What remains conjectural or open

No source-verified relation recorded yet.

Claim discipline

Nearest claim boundaries

Finite Physical Yang-Mills Cargo Objectsource of

Overview

A continuation problem between finite physical recognition and thin algebraic quantum field theory, formulated within the numbered Geometry of Admissible Transport series.

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source-verified relationone-hop dependencycurated load-bearing / bridge / firewall role

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proves → Admissible Yang–Mills Fibration (theorem)
defines → Finite Physical Yang-Mills Cargo (definition)
defines → Certified Admissible Continuation (definition)
source of → Finite Physical Yang-Mills Cargo Object (object)

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Defines

Finite Physical Yang-Mills Cargodefines · source-verified
Certified Admissible Continuationdefines · source-verified

Proves

Admissible Yang–Mills Fibrationproves · source-verified

Conjectures

No source-verified relation recorded yet.

Uses

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Opens

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Closes

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Claim Boundaries

Finite Physical Yang-Mills Cargo Objectsource of · source-verified

Version manifest

Public versions

Version	Date	Status	File	Revision note
v1.0-rc1-webpub1	2026-08-30	website derivative	Open record	Website derivative with publication provenance manifest.