Phase-Synchronized Pulse Sequences

Phase-Synchronized Pulse Sequences are feedback loops: pulse sequences locked in phase that close on themselves into computational cycles within the substrate, and so turn harmonic patterns into stable, persistent structures. The book presents them as the mechanism that stabilizes reality, creating particles, waves, forces and other persistent phenomena. They grow out of harmonic resonance: each feedback cycle draws on the substrate's informational potential for stability while staying within the temporal bounds of the Pulse Rhythm. The book also calls them computational phase transitions, where software-like processes produce hardware-like reality: when computational complexity reaches critical thresholds, physical laws emerge as properties of recursion reaching stability. Their update rule is the Recursive Pulse Feedback Equation, ⇄(n+⧖) = ☫⇄[⇄(n), ①(n), ↁ𝓜(n)], in which the feedback state, the current pulse input (bounded by ①⥂⧖⌂ = ①⥂⧗⌂ / 2) and the accumulated Data Memory produce the next feedback state; all are [∅] and ⧖ is [𝕋]. It connects to Recursive Pulse Feedback Equation, Feedback State, Classification of Feedback Loop Types, Computational Phase Transitions and Phase Coupling Equation.