This work develops a foundational origin framework for the Aether Physics Model (APM) using Quantum Measurement Units (QMU). Previous work established a closed hierarchy in which propagation, electromagnetic structure, mass loading, and gravitational scaling arise from a unified volumetric--chronovibrational substrate. The present work investigates whether the remaining primary quantities, electrostatic charge \ (e²\) and the substrate loading invariant Gforce, may themselves arise from a deeper topological event at the Singularity. The Singularity is interpreted not as a material point, but as a pre-geometric transition in which non-oriented continuity first admits stable closure. The first admissible closure is treated as a hierarchy of possible states: spherical enclosure, oblate perturbation, and finally double-loxodromic closure. The spherical state provides minimal enclosure, the oblate perturbation breaks degeneracy by introducing a preferred axis and curvature imbalance, and the double-loxodrome provides the first stable bifurcated structure capable of supporting directed recurrence, handedness, and dual-sector propagation. Within this framework, electrostatic charge is interpreted as the minimal stable boundary invariant of first closure, while Gforce is interpreted as the maximal cyclic loading rate of the Aether substrate. The central closure packages are written as\1=mₐ C Fq²Gforce, \1=e²8 ₐ {eₐ²}. \ These relations express the requirement that the volumetric loading sector and boundary sector each reduce to unity for admissible closure. Both are treated as projections of a deeper Aether closure identity, ᵤ curl=C² Fq²=c². \ The paper distinguishes the Aether fine-structure parameter \ (ₐ\), associated with first stable closure, from the conventional electron fine-structure constant \ (\), associated with established particle-level charge-phase relations. The derivation of these fine-structure factors is reserved for companion work. The resulting framework does not yet provide a final numerical derivation of \ (e²\) or Gforce. Its contribution is to define the constrained geometric, topological, and variational conditions under which such a derivation becomes possible. In this interpretation, the Universe is not generated by arbitrary geometric realization, but by the persistence of configurations that achieve stable closure under recurrence. Fundamental constants therefore arise as invariants of closure-stable solutions.
David W. Thomson (Sat,) studied this question.