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Explore the fundamental nature of computation through this 52-minute conference talk that introduces Interaction Combinators as a minimal encoding of pure computation. Discover how Interaction Nets and Interaction Combinators, often obscured by complex mathematical notation, represent one of the most elegant approaches to understanding computational processes at their core. Learn about the graph-like structures of Interaction Nets and their unique properties including locality and strong confluence, which enable massively parallel reduction without affecting the total number of computational steps. Understand how these concepts can revolutionize programming by allowing developers to write inherently parallel code without the complexity of traditional synchronization mechanisms like mutexes and semaphores. The presentation provides an accessible, visual introduction to this advanced topic, making complex theoretical concepts understandable without requiring extensive prior knowledge in formal computation theory. Gain insights into how Interaction Combinators relate to familiar concepts like elementary arithmetic and programming languages, while revealing the deeper patterns that govern all computational processes beyond traditional models like Turing machines and lambda calculus.
