The Architecture of Persistence – La Profilée And The Law of Asymmetry as Structural Core

This paper consolidates the minimal structural architecture of non-trivial persistence under real transformation.

Assuming (i) a non-empty state space, (ii) admissible transformations containing at least one real transformation, and (iii) the meaningful assertion of non-trivial invariant identity, it is shown that complete transitivity of the transformation structure is incompatible with persistence.

From this incompatibility follows a necessary structural asymmetry: transformation must act selectively.

This selectivity induces orbit structure, a preorder of reachability (structural time), and a constraint on admissible transformation sequences.

The argument is strictly conditional and does not claim a global ontology. It establishes only the structural conditions under which non-trivial identity under real transformation can coherently persist.