The Curry-Howard isomorphism 1 is the basis of typed functional programming. By means of this isomorphism, the intuitionistic proof of a formula can be seen as a functional program, whose type is the formula itself. In this way, the computation process has its logic realization in the proof normalization procedure. Both the implicative fragment of the intuitionisti
When logic programming is based on the proof theory of intuitionistic logic, it is natural to allow ...
AbstractGirard described two translations of intuitionistic logic into linear logic, one where A→B m...
In this dissertation we study a higher-order intuitionistic logic used as a specification language f...
The Curry-Howard Isomorphism is the correspondence between the intuitionistic frag-ment of classical...
The Curry-Howard isomorphism is the idea that proofs in natural deduction can be put in corresponden...
We offer a simple graphical representation for proofs of intuitionistic logic, which is inspired by ...
This thesis investigates aspects of the general relationship between simply typed lambda-calculus an...
AbstractGirard described two translations of intuitionistic logic into linear logic, one where A → B...
In this chapter we investigate a computational interpretation of constructive proofs and relate it t...
Curry-Howard isomorphism makes it possible to obtain functional programs from proofs in logic. We a...
Language Various forms of typed λ-calculi have been proposed as specification languages for represen...
AbstractA main concern of this paper is a Curry-Howard interpretation of intuitionistic linear logic...
AbstractWe study Girard's linear logic from the point of view of giving a concrete computational int...
International audienceWe introduce a typed lambda-calculus which allows the use of exceptions in the...
A generalization of the Curry-Howard-Lambek isomorphism for carte-sian closed categories and typed l...
When logic programming is based on the proof theory of intuitionistic logic, it is natural to allow ...
AbstractGirard described two translations of intuitionistic logic into linear logic, one where A→B m...
In this dissertation we study a higher-order intuitionistic logic used as a specification language f...
The Curry-Howard Isomorphism is the correspondence between the intuitionistic frag-ment of classical...
The Curry-Howard isomorphism is the idea that proofs in natural deduction can be put in corresponden...
We offer a simple graphical representation for proofs of intuitionistic logic, which is inspired by ...
This thesis investigates aspects of the general relationship between simply typed lambda-calculus an...
AbstractGirard described two translations of intuitionistic logic into linear logic, one where A → B...
In this chapter we investigate a computational interpretation of constructive proofs and relate it t...
Curry-Howard isomorphism makes it possible to obtain functional programs from proofs in logic. We a...
Language Various forms of typed λ-calculi have been proposed as specification languages for represen...
AbstractA main concern of this paper is a Curry-Howard interpretation of intuitionistic linear logic...
AbstractWe study Girard's linear logic from the point of view of giving a concrete computational int...
International audienceWe introduce a typed lambda-calculus which allows the use of exceptions in the...
A generalization of the Curry-Howard-Lambek isomorphism for carte-sian closed categories and typed l...
When logic programming is based on the proof theory of intuitionistic logic, it is natural to allow ...
AbstractGirard described two translations of intuitionistic logic into linear logic, one where A→B m...
In this dissertation we study a higher-order intuitionistic logic used as a specification language f...