Analyzes conditions necessary to falsify La Profilée's persistence structure, implying challenges to its validity.
Papers 103, 122, and 123 establish that the persistence problem induces its admissibility regime (C1–C3), the unique admissible persistence structure is IR = R/(F·M·K) ≤ 1, and no alternative formulation of persistence exists outside trivialization, indeterminacy, or structural equivalence. This paper addresses a different question: what would be required to falsify La Profilée? The result is precise: any successful falsification must target one of a small set of structural points. Each point imposes a strong constraint — either the persistence problem itself collapses, or a contradiction must be demonstrated within a formally derived necessity, or a counterexample must violate a cross-domain invariant. The paper defines the falsification pressure of LP: the minimal conditions any refutation must satisfy.
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Marc Maibom (2026) studied this question.
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