Dynamic Stability and Radial Coherence Structure of Neutrino Clusters within the General Connectivity Framework

This paper extends the General Connectivity framework from a static geometric model of neutrino coherence clusters to a full dynamical theory of their formation, stability and observable structure. Working from the GC spin‑phase evolution equation on the neutrino Aether, it derives explicit stability conditions using Derrick scaling and the Vakhitov‑Kolokolov criterion, proving that the tau‑flavour spin‑gear is a necessary dynamical term for the existence of any stable particle. The analysis shows how triadic shells form, persist and decay, explains the metastability of nested coherence domains, and links triadic decay to multi‑electron creation thresholds. The paper develops explicit radial coherence profiles with golden‑ratio shell nesting and predicts a log‑periodic modulation in electron, proton and neutron form factors, with a robust period set by the lattice geometry. It provides structural explanations for unit charge, spin‑½ behaviour, the anomalous magnetic moment, and the negative neutron charge radius, and offers a geometric hypothesis for lepton mixing angles. Time and consciousness are formalised as forward and backward phase‑flow rates over the same spin geometry. The paper concludes with a numerical simulation programme and experimental channels capable of falsifying or confirming the GC predictions, including the form‑factor ripple and triadic decay signatures.