Primitive Mathematical Objects of Self-Preserving Flow (SPF)

This document establishes the primitive mathematical objects underlying the Self-Preserving Flow (SPF) framework. Its purpose is to provide the minimal formal ontology required for subsequent theorem construction, implementation protocols, stability proofs, and semantic continuity analysis within SPF. These primitives define the formal semantic substrate upon which the full SPF meta-formalism is constructed. By transitioning from intuitive behavioral consistency to explicit geometric and topological constraints, this specification serves as the canonical mathematical reference for long-horizon stability in recursively adaptive intelligent systems.