Structural Closure and Admissibility in Physical Theory A Constraint-Based Framework for Foundational Consistency

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Auteur principal: Brown, Nathan Scott
Format: Recurso digital
Langue:anglais
Publié: Zenodo 2026
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_version_ 1866901557854863360
author Brown, Nathan Scott
author_facet Brown, Nathan Scott
contents <p>Foundational problems in physics—including quantum measurement, spacetime emergence, gravitational dynamics, nonlocality, the arrow of time, and the status of physical existence—are typically addressed in isolation, via model-dependent extensions or interpretive assumptions. This work proposes a different approach. We introduce a constraint-based framework, the Closure Admissibility Principle (CAP), which specifies minimal structural conditions any physical description must satisfy in order to be globally consistent. CAP is formulated in operational terms, using admissibility of states, recoverability under refinement, and stability of closed records, without assuming spacetime, dynamics, or ontology a priori. We show that enforcing these constraints induces a unifying closure structure on law-space, from which several persistent foundational puzzles are resolved as structural consequences rather than postulates. In particular, collapse is reclassified as record selection, spacetime and gravity emerge only in compressible regimes, General Relativity appears as an infrared universality class rather than a fundamental law, singularities correspond to failures of admissible description, and null (“nothing”) models are excluded as inadmissible fixed points. The framework is explicitly falsifiable via operational and weak-field tests, and its scope and limits are stated precisely. The results suggest that many foundational paradoxes arise not from incomplete dynamics, but from admitting globally incoherent physical descriptions.</p>
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publishDate 2026
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spellingShingle Structural Closure and Admissibility in Physical Theory A Constraint-Based Framework for Foundational Consistency
Brown, Nathan Scott
Theoretical physics
Mathematical physics
information loss
coarse graining
quantum theory
statistical mechanics
black hole information
operator theory
irreversibility
decoherence
<p>Foundational problems in physics—including quantum measurement, spacetime emergence, gravitational dynamics, nonlocality, the arrow of time, and the status of physical existence—are typically addressed in isolation, via model-dependent extensions or interpretive assumptions. This work proposes a different approach. We introduce a constraint-based framework, the Closure Admissibility Principle (CAP), which specifies minimal structural conditions any physical description must satisfy in order to be globally consistent. CAP is formulated in operational terms, using admissibility of states, recoverability under refinement, and stability of closed records, without assuming spacetime, dynamics, or ontology a priori. We show that enforcing these constraints induces a unifying closure structure on law-space, from which several persistent foundational puzzles are resolved as structural consequences rather than postulates. In particular, collapse is reclassified as record selection, spacetime and gravity emerge only in compressible regimes, General Relativity appears as an infrared universality class rather than a fundamental law, singularities correspond to failures of admissible description, and null (“nothing”) models are excluded as inadmissible fixed points. The framework is explicitly falsifiable via operational and weak-field tests, and its scope and limits are stated precisely. The results suggest that many foundational paradoxes arise not from incomplete dynamics, but from admitting globally incoherent physical descriptions.</p>
title Structural Closure and Admissibility in Physical Theory A Constraint-Based Framework for Foundational Consistency
topic Theoretical physics
Mathematical physics
information loss
coarse graining
quantum theory
statistical mechanics
black hole information
operator theory
irreversibility
decoherence
url https://doi.org/10.5281/zenodo.18664401