Statement
Assume compatible finite analytic presentations, a dense algebraic total source, compatible closable total retention and closed total assembly with domain compatibility, one uniform finite coercivity constant, compact certificate-bearing pair persistence with one distortion bound, and compatible strictified totalizations with closable retention and closed assembly. With the isometric transport framework of §10, a coherent strictifier family exists and the strictified total algebraic passage is closable.
Meaning and scope
The theorem combines analytic control and relational persistence. It is a sufficient route with explicit totalization hypotheses; it is not an automatic construction of those totalizations.
Source
Paper 3, Theorem 10.4. Frozen manuscript — research note, not peer reviewed.