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The aim is to demonstrate that all non-trivial persistence problems create a unique global persistence structure in systems.

April 10, 2026Open Access

La Profilée - The Inevitability of the Global Persistence Problem - A Final Bridge to Structural Necessity

Puntos clave

The aim is to demonstrate that all non-trivial persistence problems create a unique global persistence structure in systems.
Analyzed relationships between persistence problems and structural laws
Combined results from the Persistence Admissibility Theorem and Admissibility Necessity Theorem
Established a mathematical constraint involving real systems
Confirmed that every real system under transformation is bound by a unique global constraint
Showed that global persistence laws are essential and not optional formulations

Resumen

This paper establishes that every non-trivial persistence problem necessarily induces a global persistence structure. Combined with the Persistence Admissibility Theorem (PAT) and the Admissibility Necessity Theorem, this yields: every real system facing persistence under transformation is governed by a unique global constraint R ≤ F·M·K. Global persistence laws are not optional formulations. They are structurally unavoidable.

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Marc Maibom (Wed,) studied this question.

www.synapsesocial.com/papers/69d896046c1944d70ce07367 — DOI: https://doi.org/10.5281/zenodo.19471760

La Profilée - The Inevitability of the Global Persistence Problem - A Final Bridge to Structural Necessity

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