UniSpheral Pulse Recurrence Law

The UniSpheral Pulse Recurrence Law is the rule Ψ₁(n+1) = Ψ₁(n) + ∆ↁⓘ: each Prime Pulse state equals the previous one plus an increment of accumulated data-information weight. The book uses it to explain why the pulse of reality does not wind down like a pendulum or a fading vibration. Each cycle adds its own weight to the structure of existence; the trace it leaves exerts pressure on the next pulse and compels continuation. Persistence is therefore explained by accumulation rather than perpetual motion: the stored data acts like gravity, bending the substrate toward recurrence, and information itself is the inertia of existence. The book names three mechanisms of this Computational Momentum: Trace Accumulation, in which each transition leaves an indelible mark; Recursive Feedback, in which earlier pulses influence the probability and intensity of later ones; and Information Inertia, the collective weight of recorded states driving continuation. In the formula, Ψ₁(n) is the Prime Pulse state at sequence index n [∅], Ψ₁(n+1) is the next state incorporating the historical accumulation [∅], ∆ↁⓘ is the data-information weight increment [1ᵇ], and n is the pulse sequence index [∅]. The book's analysis reads [∅] = [∅] + [1ᵇ] = [∅]. It connects to Recursive Pulse Looping Memory Fusion, Data Memory Definition, Perpetual Data Continuation Law, Recursive Data Momentum and Prime Pulse.