Topological-Arithmetic Unification of Particles and Holographic Interaction Rules

This work presents a theoretical physics framework that establishes a deep connection between: Quantum Entanglement Measures entanglement between particle pairs (e.g., τ-lepton and t-quark) Links entanglement strength to zeros of the Riemann zeta function Riemann Zeta Function Zeros Uses nontrivial zeros ζ(1/2+iγn)=0ζ(1/2+iγn)=0 as spectral markers for particles Associates each particle with a specific zero γnγn Topology of Calabi-Yau Manifolds Maps particles to geometric structures (e.g., CY7CY7, S3/Z2S3/Z2, E8×E8E8×E8) Fermions vs. bosons distinguished by topological properties