K is a minimalist programming language inspired by the algebraic principles of Milner's CCS and Hoare's CSP. Computation is modeled as partial functions (called relations) over rooted, edge-labeled trees, built from three fundamental combinators: sequential composition, concurrent choice, and parallel composition. Together with elementary tree navigation and construction, these combinators replace the control-flow constructs, variable bindings, and built-in primitive types of traditional programming languages. In K, both partial functions (relations) and their types (called patterns) are content-addressable. Because K is Turing-complete, semantic function equality is undecidable; however, patterns denote regular tree languages, which admit an effective canonical representation. Through parameterized Named Patterns, K factors schemas into canonical linear skeletons and parameter routing vectors, enabling exact structural type equivalence, global cryptographic deduplication, and static verification with zero runtime overhead.
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Wojciech Frączak (2026) studied this question.
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