Cassiopeia's Theory of Everything: A Statistical Model of Emergent Space, Matter, and Forces from Quantized Wormhole Networks

This work proposes a unified framework in which spacetime, gravity, matter, and gauge fields emerge statistically from an underlying quantized lattice of dynamically fluctuating wormhole connections — termed the “Foam-Plexus.” Departing from the continuum assumptions of classical general relativity, this model treats spacetime as a stochastic, discrete system at Planck scales, where wormhole percolation and statistical alignment give rise to large-scale geometric properties such as curvature and inertia. Particle structures, including fermions and bosons, are interpreted as stabilized topological configurations within this plexus, with force interactions emerging from perimeter deformations and wormhole exchange dynamics. This approach reproduces key phenomena of general relativity, quantum field theory, and cosmology, while offering novel predictions regarding gravitational wave microstructure, dark matter behaviors, and particle mass ratios. The model reframes traditional divergences in quantum field theory, such as the cosmological constant problem, as artifacts of continuum extrapolations that dissolve within a discrete foam network. The goal of this paper is to offer a coherent, testable bridge between quantum and gravitational physics, grounded in statistical mechanics and emergent geometry.