Physical Geometry: Quantum Mechanics II — State Space and Operators from Transport Geometry

This paper develops the emergence of quantum state space and operator structure from geometric transport principles. Building on the holonomy-based formulation introduced in Physical Geometry: Quantum Mechanics I, Hilbert space is interpreted as a representation of geometric transport, quantum states correspond to equivalence classes of transport configurations, and operators arise as generators of infinitesimal holonomy. This work isolates the geometric origin of state space, inner products, and operator structure within the Physical Geometry framework. This Zenodo record establishes priority and archival timestamp. Public release via arXiv is in progress.