Dynamic law formalizes persistence relationships in finite systems, suggesting foundational principles across disciplines.
This paper extends the Unified Coherence Formula into a dynamical law governing persistence in finite systems. It formalizes the relationship between divergence (Δ), irreversible accumulation (K), and finite resolution capacity (ρ) as a time-evolving constraint. The result is a bounded load evolution model in which stability, saturation, and collapse emerge as necessary structural states. The formulation integrates relational ontology, irreversibility, and capacity limits into a single persistence condition that applies across cognitive, computational, biological, and physical systems.
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Dean Tyldesley (2026) studied this question.
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