Entropy Accumulation

Entropy Accumulation is the stage of a cosmic cycle in which entropy rises between its minimum and maximum while recursive tension falls, as phase drift builds up and structure degrades through the dissipation of tension. The book divides each universe's evolution into four phases: a Genesis phase of rapid expansion and structure formation, a Maturation phase of complex dynamics and entropy accumulation, a Senescence phase of energy dissipation and Pulse deceleration, and a Collapse phase that returns to the null state and prepares a new genesis. Entropy accumulation is the process that carries a universe through its mature years toward that return, and the length of a full cycle depends on how far entropy climbs, T⟳ = (2π/H') · ln(S⥣/S⥥) [𝕋]. The book links this accumulation to parameter inheritance between generations of universes. The book writes the entropy's evolution as S(τ) = S⥥ + (S⥣ − S⥥) · (1 − exp(−τ/τ_S)), where S(τ) is entropy as a function of proper time [∅], τ proper time [𝕋], S⥥ and S⥣ the minimum and maximum entropy [∅], and τ_S the entropy evolution timescale [𝕋]. Entropy Accumulation connects to Cycle Duration, Characteristic Drift Time Scale, Collapse Phase, Cosmic Renewal Engine, Parametric Inheritance and Phase Drift Propagation.