The Curry–Howard correspondence is the observation that there is an isomorphism between the proof systems, and the models of computation. It is the statement that these two families of formalisms can be considered as identical.
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In this tutorial, we introduce the Curry-Howard (proof-program) correspondence which is usually restricted to intuitionistic logic.
The Curry-Howard correspon- dence between proofs and programs was originally discovered with the system of simple types, which uses the intuitionistic ...
It proposes a deep connection between the world of logic and the world of computation: propositions ~ types proofs ~ data values.
This talk presents a system of typed lambda-calculus for the Zermelo-Frænkel set theory, in the framework of classical logic[10].The Curry-Howard ...
The Curry-Howard correspondence shows that logic and computation are fundamentally linked in a deep and maybe even mysterious way.
Published in: Proceedings Fifteenth Annual IEEE Symposium on Logic in Computer Science (Cat. No.99CB36332). Article #:. Date of Conference: 26-28 June 2000.
A logic, proposed as an alternative to set theory, where predicates and propositions are written in lambda-notation; predicates can take predicates as ...
In this tutorial, we introduce the Curry-Howard (proof-program) correspondence which is usually restricted to intuitionistic logic.
Dec 6, 2023 · The curry-howard correspondence rests upon constructive/intuitionistic logic. Proof checkers only work because they are guaranteed to halt.