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Bridging the Gap: How Mathematical Proofs Power Modern Programming
증명이 곧 프로그램이다: Curry-Howard Correspondence가 프로그래밍에 주는 통찰
Why it matters
The Curry-Howard Correspondence establishes a profound identity where logical propositions are represented as types and mathematical proofs as executable programs. This conceptual bridge is foundational for formal verification and the design of robust type systems in modern functional languages.
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Curry-Howard CorrespondenceType TheoryFunctional ProgrammingFormal VerificationLambda Calculus