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Learn about Moore machines as part of the Double Operadic Theory of Systems (DOTS) in this 48-minute lecture presented by David Jaz Myers from the Topos Institute. Explore the fundamental concepts of Moore machines, which are finite state machines where outputs depend only on the current state, and understand their role within the broader framework of DOTS. Gain insights into how Moore machines function as mathematical models for systems with memory, where the output is determined solely by the present state rather than the input transitions. Discover the theoretical foundations and practical applications of Moore machines in system modeling, and see how they fit into the operadic approach to understanding complex systems through categorical and algebraic structures.
