A Minimal Empirical Demonstration of Cross-Domain Admissibility: Identical Constraint Logic in Engineering and Institutional Systems

This paper presents a formal cross-domain demonstration of admissibility logic as defined within the Paton System. Two materially distinct systems—an engineering load-bearing component and an institutional emergency department—are analysed under an identical constraint-corridor structure. Persistence is shown to correspond to bounded constraint compatibility with recoverability, while collapse corresponds to sustained boundary violation beyond a defined tolerance window. The demonstration is domain-neutral and establishes structural invariance independent of disciplinary dynamics. By exhibiting identical admissibility conditions across materially distinct systems, the paper provides a compact empirical compression example supporting the Paton System’s admissibility-before-dynamics principle. This work functions as a bridge demonstration linking domain branches through invariant constraint logic.

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Publication Details

Journal
Zenodo (CERN European Organization for Nuclear Research)
Published
2026-02-22
DOI
https://doi.org/10.5281/zenodo.18730945
Primary Topic
Logic, programming, and type systems
Type
article
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article

A Minimal Empirical Demonstration of Cross-Domain Admissibility: Identical Constraint Logic in Engineering and Institutional Systems

Andrew John Paton
Zenodo (CERN European Organization for Nuclear Research)
Logic, programming, and type systems
article

A Minimal Empirical Demonstration of Cross-Domain Admissibility: Identical Constraint Logic in Engineering and Institutional Systems

Andrew John Paton
article en

Abstract

This paper presents a formal cross-domain demonstration of admissibility logic as defined within the Paton System. Two materially distinct systems—an engineering load-bearing component and an institutional emergency department—are analysed under an identical constraint-corridor structure. Persistence is shown to correspond to bounded constraint compatibility with recoverability, while collapse corresponds to sustained boundary violation beyond a defined tolerance window. The demonstration is domain-neutral and establishes structural invariance independent of disciplinary dynamics. By exhibiting identical admissibility conditions across materially distinct systems, the paper provides a compact empirical compression example supporting the Paton System’s admissibility-before-dynamics principle. This work functions as a bridge demonstration linking domain branches through invariant constraint logic.

Zenodo (CERN European Organization for Nuclear Research)
Peace, Justice and strong institutions
Openalex Percentile: Top 50%
Logic, programming, and type systems
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