La Profilée - The Physics Programme: A Structural Audit of Persistence and Identity Across Physics

La Profilée is a universal structural law of persistence under transformation. This record collects the four documents that frame the physics series rather than contribute to it: what the law claims, how the nine papers are to be read, what the law rules out, and where every claim currently stands.Every physical theory applies a criterion of sameness through change — the electron after the scattering, the region after the collapse, the system after the cut between system and environment was drawn — and no physical theory states one. The physics series inserts that missing criterion at points where it is already being used silently, and asks what follows. LP-PHY-00 states what the law contributes and what the domain must supply, gives the dependency structure of the nine papers, explains the status labels, and reports the line-by-line proof audit including the errors it found. LP-UNIV-01 carries the claim the physics is evidence for: that the same architecture, with the same role structure, recurs across physics, biology, chemistry and cognition, and that this recurrence — not the derivation — is what could fail.What La Profilée Excludes in Physics collects the negative results. The law determines no dimensionless physical constant, and this is a theorem about the architecture rather than a gap in it. But a law that fixes no value can still declare values, processes and scenarios impossible, and a possibility-verdict over physical states is a physical statement. Collected here: probability claims the law renders ill-posed, a bound within which the cosmological constant must sit, a coupling constant shown not to be free, a class of dynamics forbidden, and physical processes removed from the admissible set. Several are testable; one is a prediction already confirmed against published data.The Master Catalogue is the programme map and audit register — module structure, gap register, dependency overview, and the status and derivation level of each entry. Where a module presents a finite named candidate set it applies the exclusion filter: candidates are enumerated, the architecture is applied, and candidates are excluded or reclassified. Each entry carries a falsifier of one recurring form — exhibit a domain-complete variable that decides both existence and identity across a real transformation, and the entry falls.Nothing in this record is a physics result. It is the claim map: what is closed, what is conditional, what is proved not to hold, and what remains open with the missing step named.