International audienceIn this paper, we presents a comfortable fully typed lambda calculus based on the well-known intersection type system discipline where proof are not only feasible but easy; the present system is the counterpart à la Church of the type assignment system as invented by Coppo and Dezani
Part 3: Logic, Semantics, and Programming TheoryInternational audienceUsing Curry-Howard isomorphism...
International audienceWe introduce a type system for the π-calculus which is designed to guarantee t...
AbstractThe invariance of the meaning of a λ-term by reduction/expansion w.r.t. the considered compu...
International audienceIn this paper, we presents a comfortable fully typed lambda calculus based on ...
AbstractIn this paper, we presents a comfortable fully typed lambda calculus based on the well-known...
International audienceIn this paper, we present Λ^t_∧, a fully typed λ-calculus based on the interse...
International audienceWe present an explicitly typed lambda calculus "à la Church" based on the uni...
AbstractIn this paper, we present Λ∧t, a fully typed λ-calculus based on the intersection-type syste...
In this paper, we presents a comfortable fully typed lambda calculus based on the well-known interse...
AbstractIntersection types are well known to type theorists mainly for two reasons. Firstly, they ty...
AbstractThe aim of this paper is to discuss the design of an explicitly typed λ-calculus correspondi...
Intersection types are an essential tool in the analysis of operational and denotational properties ...
AbstractIn this paper the intersection type discipline as defined in Barendregt (1983) is studied. W...
AbstractThis paper gives an overview of intersection type assignment for the Lambda Calculus, as wel...
Type systems were invented in the early 1900s to provide foundations for Mathematics where types we...
Part 3: Logic, Semantics, and Programming TheoryInternational audienceUsing Curry-Howard isomorphism...
International audienceWe introduce a type system for the π-calculus which is designed to guarantee t...
AbstractThe invariance of the meaning of a λ-term by reduction/expansion w.r.t. the considered compu...
International audienceIn this paper, we presents a comfortable fully typed lambda calculus based on ...
AbstractIn this paper, we presents a comfortable fully typed lambda calculus based on the well-known...
International audienceIn this paper, we present Λ^t_∧, a fully typed λ-calculus based on the interse...
International audienceWe present an explicitly typed lambda calculus "à la Church" based on the uni...
AbstractIn this paper, we present Λ∧t, a fully typed λ-calculus based on the intersection-type syste...
In this paper, we presents a comfortable fully typed lambda calculus based on the well-known interse...
AbstractIntersection types are well known to type theorists mainly for two reasons. Firstly, they ty...
AbstractThe aim of this paper is to discuss the design of an explicitly typed λ-calculus correspondi...
Intersection types are an essential tool in the analysis of operational and denotational properties ...
AbstractIn this paper the intersection type discipline as defined in Barendregt (1983) is studied. W...
AbstractThis paper gives an overview of intersection type assignment for the Lambda Calculus, as wel...
Type systems were invented in the early 1900s to provide foundations for Mathematics where types we...
Part 3: Logic, Semantics, and Programming TheoryInternational audienceUsing Curry-Howard isomorphism...
International audienceWe introduce a type system for the π-calculus which is designed to guarantee t...
AbstractThe invariance of the meaning of a λ-term by reduction/expansion w.r.t. the considered compu...
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