👉 Dynamic Systems Theory (DTS) is a mathematical framework used to model and analyze complex systems that evolve over time, emphasizing the interplay between individual components and their collective behavior. It focuses on how local interactions among system elements give rise to emergent properties at the macro level, without requiring a central controller. DTS employs differential equations and other mathematical tools to describe how these interactions change over time, capturing the dynamics of adaptation, learning, and self-organization. This theory is particularly useful for understanding systems in biology, social sciences, and artificial intelligence, where the whole often exhibits behaviors that cannot be predicted solely from the properties of its parts. By focusing on the temporal and spatial aspects of system dynamics, DTS provides insights into the mechanisms driving complex phenomena and how systems can adapt and evolve in response to internal and external changes.
