The Topology of Macroscopic Torsion: Geometric Impedance and Chiral Phonons in a Superfluid Vacuum

The Resonant Lattice Model (RLM) established that a 10^-4 Mpc^-1 macroscopic topological impedance resolves the H₀ tension by inducing kinematic drag on the 0. 481 Gyr cosmic expansion wave. Establishing this drag coefficient requires a strictly inviscid framework to avoid violating thermodynamic energy conservation. Here, we define the micro-scale topology of the continuous vacuum metric, proposing that localized mass and spin are generated by 2D chiral torsion vortices locked within a zero-viscosity superfluid substrate. We demonstrate that the observed impedance is a purely geometric phase dispersion—a structural delay caused by waves navigating local macroscopic torsion. Finally, we map this geometric drag directly onto recent empirical condensed matter discoveries, utilizing the anisotropic electron scattering observed in Weyl semimetal/spin-ice heterostructures as the definitive laboratory analog for kinematic vacuum impedance.