UniSpheral Law of Pulse Recursion

The UniSpheral Law of Pulse Recursion is the law that the time needed to resolve a structure of mass m equals its required number of Zinf operations divided by the operations available per pulse, multiplied by the Local Pulse Rate. Every mass-bearing configuration requires a computable number of Zinf operations to resolve. If that demand exceeds the processing capacity available per Planck interval, about 2.36 × 10⁶² Zinf operations, the universal scaling s, the structure cannot stabilize. The law therefore binds mass, computation and time into one criterion of endurance: stable forms are those whose closure completes within Planck time, while unstable ones collapse into the Null Well. Reality's architecture is secured by computability within the temporal lattice of the UniSphere, not by matter alone; the closure test itself is stated in the UniSpheral Pulse Closure Conditions. Formally, τ(m) = [Oᵣₑq(m) / Nℨ] × ⥂⌂, where τ(m) is the time required to recursively resolve a structure of mass m [𝕋]; Oᵣₑq(m) is the required Zinf operations, the computational load [∅]; Nℨ is the available Zinf operations per Pulse Rate interval, about 2.36 × 10⁶², the universal scaling s [∅]; ⥂⌂ is the Local Pulse Rate, one complete cycle [𝕋]; and m is the mass parameter [𝕄]. The dimensions read [𝕋] = ([∅]/[∅]) × [𝕋] = [𝕋]. It connects to UniSpheral Pulse Closure Conditions, Pulse Stability Condition, Pulse Collapse Condition, Computational Density Relationship and Null Well.