Dynamic Systems Approach

CORE DEFINITION

An approach that describes a system through differential equations or state transitions, focusing on how it evolves over time rather than on a single moment. Behavior is determined by rates of change, feedback loops, and attractors, and the framework emphasizes nonlinearity, path dependence, and phase transitions in which macro-level order emerges from micro-level interaction. The key qualification is that the approach is warranted when the phenomenon is genuinely dynamic: applying it to a static problem adds modeling cost without insight, and linear causal reasoning misrepresents systems whose behavior depends on their own prior states.