This work excavates a structural architecture that reality must instantiate wherever persistent systems exist under transformation. It does not propose a hypothetical model, but derives minimal structural conditions that any domain of persistent relational reality must in fact satisfy. Starting from the weakest possible structural assumptions – the existence of distinguishable states and transformations between states – the analysis derives the structural requirements necessary for the persistence of identifiable entities. The analysis shows that unrestricted transformation leads to identity collapse. Persistent systems therefore require constrained transformation structures, structural asymmetry, and finite integration capacity. From these conditions emerges a transformation topology characterized by strongly connected components and an acyclic condensation structure. This topology generates a partial ordering that defines structural time. The resulting framework describes the minimal architecture required for persistence under transformation. This architecture is expressed as the La Profilée structure, consisting of a stable frame, transformable modules, and constrained coupling relations. The theory applies across multiple domains, including physical systems, biological systems, and complex social systems. Persistence under real transformation requires structural asymmetry.
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Marc Maibom (Mon,) studied this question.
www.synapsesocial.com/papers/69b257cd96eeacc4fcec6d41 — DOI: https://doi.org/10.5281/zenodo.18916874
Marc Maibom
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