Integrated Temporal Evolution

Integrated Temporal Evolution is the time-dependence of the pulse duration once Temporal Drag has acted, a sum of a constant term, a linear drag term and a quadratic drag term. It closes the book's account of temporal drag dynamics, where computational resistance is treated by analogy with viscous drag and load-dependent delays compound with the quadratic scaling of recursion depth, as in the Temporal Drag Equation. Integrating those effects gives a pulse duration that grows from its prime value through two contributions: a linear one at roughly Hubble scale and a quadratic one from computation. The formal statement is T(t) = T_0[1 + γt + δt²], where T(t) is the temporal evolution function, T_0 the prime pulse duration, γ the linear drag coefficient, approximately the Hubble constant H_0, t the time variable and δ the quadratic drag coefficient, approximately 10⁻¹⁸ s⁻². Dimensions: T(t) and T_0 [𝕋], γ and H_0 [𝕋⁻¹], t [𝕋], δ [𝕋⁻²]; the book's check is valid and verified. It connects to Temporal Drag, the Temporal Drag Equation, Temporal Drag Force Analog, Hubble Constant Connection and Information Processing Delay.