Temporal Resolution Constraint

The Temporal Resolution Constraint is the limit that the timing resolution of computational cycles cannot be finer than the cosmic period divided by the number of cycles, within a small tolerance, so that computation stays inside the substrate's timing limits. It is the second of the Recursive Feedback Fidelity Requirements for stable alignment. Pulse Fidelity requires quantum information to be preserved across cycles, and this constraint requires processing to keep to the substrate's cosmic-scale timing; together they set the minimum coherence and timing standards for keeping information conserved over recursive cycles. δt⥥ ≤ T① / N⟳ × (1 + ε⊜), where δt⥥ is the temporal resolution limit [𝕋], T① is the cosmic period [𝕋], N⟳ is the number of computational cycles (10⁶) [∅] and ε⊜ is the measurement uncertainty tolerance (0.01 ± 0.001) [∅]. The book checks [𝕋] ≤ [𝕋]. It pairs with Pulse Fidelity and connects to the Prime Pulse Frequency, Pulse Diameter Definition, Temporal Resolution and Singularity Criterion.