Recursive Vesica Quantization: Emergent Mass, Spin, and Charge from Geometric Phase Compression

This research presents a self-consistent recursive quantization model based on Vesica Piscis-toroidal field recursion and Möbius inversion collapse dynamics. Through nested phase compression, the model generates discrete mass, spin, and charge attractor states, offering a novel geometric mechanism for particle quantization. The work demonstrates that quantized particle-like states can emerge directly from recursive topological compression without requiring Standard Model assumptions. This framework provides a minimal yet powerful entry point toward unifying geometric recursion with quantum field phenomena.