UniSpheral Stability Condition

The UniSpheral Stability Condition is the stable half of the UniSpheral Closure Law: τ⟫(ℨ) ≤ ☫⥂ = ℨ, the closure time of a computational process must not exceed one full Zinf cycle. When a process completes its recursive closure within that period, the substrate stays stable, emergence succeeds and energy manifests as real computation. The book presents the bound as the fundamental constraint on every recursive operation in the cosmic architecture, tied to the complete computational cycle of the entire UniSphere; its complement, the UniSpheral Collapse Condition, sends processes that overrun the period into Null Wells. In the book's notation, τ⟫(ℨ) is the Zinf-scaled closure time, the duration a process needs to complete [𝕋]; ☫⥂ is the UniSpheral Pulse Tempo, the full Zinf cycle ℨ, two data rhythms ↁℨ⧖ [𝕋]; ⟫ marks closure and ≤ is the stability constraint. The analysis reads [𝕋] ≤ [𝕋]. It connects to UniSpheral Closure Law, UniSpheral Collapse Condition, Stability Criteria, Recursive Closure Requirements and Universe Stability Criteria.