Canonical Frame Transport as the Induced Geometry of the Canonical Transport Equation

This paper establishes a significant simplification within the intrinsic architecture of Closure Theory. Starting from the Canonical Transport Equation (CTE) governing the transported Support–Weave dual-curvature fibre, an adapted hyperbolic frame is constructed directly from the transported invariant. It is shown that this frame satisfies the Canonical Frame Transport Equation (CFTE) without requiring the latter to be introduced as an independent transport law. The resulting frame is identified with the fundamental transport matrix of the CTE, demonstrating that the apparent two-law intrinsic structure is, at the minimal level, a single transport process viewed through its vector and frame representations. For the canonical recurrent profile, both fibre and frame exhibit trivial one-cycle holonomy and together define the minimal mathematical content of a Completed Intrinsic Closure (CIC). The work distinguishes local transport, local recurrence and global admissibility, placing the parent closure condition O{GAB}=0O\{GAB\}=0O{GAB}=0 in its natural role as a global admissibility condition rather than the source of frame transport. The paper therefore removes an unnecessary primitive postulate, clarifies the logical structure of the intrinsic T-domain, and provides a mathematical foundation for subsequent investigations into Completed Intrinsic Closures, Projection and the geometric origin of observable physics. This paper forms Paper 0 of the Closure Theory research series and provides the mathematical transport foundation upon which the subsequent papers are built.