Computational Phase Transitions

Computational Phase Transitions are the critical transitions in which the computational substrate changes its processing capability and dimensional structure, the point where, in the book's words, software-like processes create hardware-like reality. The book identifies feedback loops as such transitions. Feedback loops are phase-synchronized pulse sequences that close computational cycles within the Pre-Pulse Field; each cycle draws on the substrate's informational potential while staying bounded by the Pulse Diameter. When computational complexity reaches critical thresholds, physical laws appear as emergent properties of recursive computation reaching stability boundaries, which is how the book explains the stabilization of particles, waves, forces and other persistent phenomena. Cosmic emergence as a whole is framed as a computational phase transition driven by recursive amplification. They are described by the Recursive Pulse Feedback Equation and connect to Phase-Synchronized Pulse Sequences, Feedback State, Cascading Feedback Loops, Ignition Loop and The Pre-Pulse Field.