Fractal Data Conservation

Fractal Data Conservation is the principle that the states recorded by every pulse, in every branch of the fractal lattice of universes, are never lost but accumulate as data weight that compels recursion forward. Each pulse records a discrete state, and those records do not vanish; they accumulate as data weight in the fabric of the UniSphere. Because data has no rest mass, the book says, it is not capped at 𝒞→: it steps one local Pulse Diameter every Zinf Rhythm, a finite speed of 𝒞→·(2f)^L, without interference or atrophy, so the loop never decays and recursion is compelled forward indefinitely. The book names Fractal Data Conservation as the mathematical foundation of this idea and gives it form in the Fractal Data Weight Accumulation Law, whose decay factor approaches zero for information. The same conservation reappears where Null Wells return recorded states to the substrate, so that nothing vanishes and everything is recycled. It connects to Fractal Data Weight Accumulation Law, Data Funnel Return Law, UniSpheral Data Conservation, Information Conservation, Perpetual Data Continuation Law and The Recursive Fractal Branch Architecture.