UniSpheral Closure Law

The UniSpheral Closure Law is the rule that a computational process stays stable only if it closes within one UniSpheral Pulse Period; a process whose closure takes longer triggers protective collapse into a Null Well. The book calls it the gatekeeper of existence, the law that decides whether a pulse becomes structure or returns to void. If recursive completion happens within the bound, set by one seed unit, the full Zinf cycle of two data rhythms ↁℨ⧖, emergence succeeds and energy appears as real computation; if not, the recursion collapses into a Null Well, where physical evolution appears to stop while the data flows on. It thereby unites collapse, Null Wells and reactivation under one principle and prevents recursive overflow by aligning every operation with the master rhythm of the whole UniSphere. The book uses it to argue that the constants of physics and the existence of matter follow from Zinfinity's ceiling and the recursive architecture, and that collapse is as natural a law as emergence. The law has two halves, the UniSpheral Stability Condition τ⟫(ℨ) ≤ ☫⥂ and the UniSpheral Collapse Condition τ⟫(ℨ) > ☫⥂, where τ⟫(ℨ) is the Zinf-scaled closure time needed to complete a process [𝕋] and ☫⥂ is the UniSpheral Pulse Tempo, the full Zinf cycle ℨ, two data rhythms ↁℨ⧖ [𝕋]. The analysis reads [𝕋] ≤ [𝕋] and [𝕋] > [𝕋]. It connects to UniSpheral Stability Condition, UniSpheral Collapse Condition, Null Well Formation Condition, UniSpheral Pulse Tempo and Recursive Closure Principle.