We introduce a functional calculus with simple syntax and operational semantics in which the calculi introduced so far in the Curry–Howard correspondence for Classical Logic can be faithfully encoded. Our calculus enjoys confluence without any restriction. Its type system enforces strong normalization of expressions and it is a sound and complete system for full implicational Classical Logic. We give a very simple denotational semantics which allows easy calculations of the interpretation of expressions.
We introduce a calculus which is a direct extension of both the and the π calculi. We give a simpl...
We investigate semantics for classical proof based on the sequent calculus. We show that the proposi...
Abstract *X is a diagrammatic calculus. This means that it describes programs by 2-dimensional diagr...
We introduce a functional calculus with simple syntax and operational semantics in which the calculi...
Abstract. This paper presents a logical approach to the translation of functional calculi into concu...
We present the λµµ̃-calculus, a syntax for λ-calculus + con-trol operators exhibiting symmetries suc...
We present a calculus providing a Curry-Howard correspondence to classical logic represented in the ...
We present the *X-calculus, a linear model of computation, which has a direct Curry-Howard correspon...
AbstractWe present a typed calculus λξ isomorphic to the implicational fragment of the classical seq...
We present a typed calculus LambdaXi isomorphic to the implicational fragment of the classical seque...
AbstractThis paper presents a notion of intersection and union type assignment for the calculus X, a...
The relevance of typed $\lambda$-calculus in the study of the proofs is well known; the development...
We present an algebra that is intended to bridge the gap between programming formalisms that have a ...
International audienceWe apply an idea originated in the theory of programming languages - monadic m...
AbstractWe investigate semantics for classical proof based on the sequent calculus. We show that the...
We introduce a calculus which is a direct extension of both the and the π calculi. We give a simpl...
We investigate semantics for classical proof based on the sequent calculus. We show that the proposi...
Abstract *X is a diagrammatic calculus. This means that it describes programs by 2-dimensional diagr...
We introduce a functional calculus with simple syntax and operational semantics in which the calculi...
Abstract. This paper presents a logical approach to the translation of functional calculi into concu...
We present the λµµ̃-calculus, a syntax for λ-calculus + con-trol operators exhibiting symmetries suc...
We present a calculus providing a Curry-Howard correspondence to classical logic represented in the ...
We present the *X-calculus, a linear model of computation, which has a direct Curry-Howard correspon...
AbstractWe present a typed calculus λξ isomorphic to the implicational fragment of the classical seq...
We present a typed calculus LambdaXi isomorphic to the implicational fragment of the classical seque...
AbstractThis paper presents a notion of intersection and union type assignment for the calculus X, a...
The relevance of typed $\lambda$-calculus in the study of the proofs is well known; the development...
We present an algebra that is intended to bridge the gap between programming formalisms that have a ...
International audienceWe apply an idea originated in the theory of programming languages - monadic m...
AbstractWe investigate semantics for classical proof based on the sequent calculus. We show that the...
We introduce a calculus which is a direct extension of both the and the π calculi. We give a simpl...
We investigate semantics for classical proof based on the sequent calculus. We show that the proposi...
Abstract *X is a diagrammatic calculus. This means that it describes programs by 2-dimensional diagr...