UniSpheral Collapse Condition

The UniSpheral Collapse Condition is the failing half of the UniSpheral Closure Law: τ⟫(ℨ) > ☫⥂ = ℨ, the full Zinf cycle, a computational process whose closure time exceeds one UniSpheral Pulse Period triggers substrate collapse. The book treats this collapse as protective rather than destructive. A recursion that cannot close within the master rhythm of the UniSphere would otherwise overflow; instead it collapses into a Null Well, physically still as seen from outside while its data flows on, where it can later reactivate. This is how the closure law unites collapse, Null Wells and reactivation, and why the book calls collapse as natural a law as emergence. In the book's notation, τ⟫(ℨ) is the Zinf-scaled closure time needed to complete the process [⧖]; ☫⥂ = ℨ, the full Zinf cycle is the UniSpheral Pulse Period, the complete cycle duration of the UniSphere [⧖]; ☫⥂ is the UniSpheral Pulse Rate [⧖⁻¹]; and > is the collapse-triggering condition. The analysis reads [⧖] > [⧖]. It connects to UniSpheral Closure Law, UniSpheral Stability Condition, Null Well Formation Condition, Collapse Threshold and Null Well Reactivation Condition.