AbstractIn this paper we (1) provide a natural deduction system for full first-order linear logic, (2) introduce Curry-Howard-style terms for this version of linear logic, (3) prove strong normalization for the system, and (4). prove that given a proof of ∀X∃Y α(x, y) and any individual term t we can compute a term u such that α(t, u) is provable
We present a proof-theoretic foundation for automated deduction in linear logic. At first, we system...
In a 2012 paper, Richard Statman exhibited an inference system, based on second order monadic logic ...
Abstract. Deduction modulo is an extension of first-order predicate logic where axioms are replaced ...
We present a new Curry-Howard correspondence for classical first-order natural deduction. We add to ...
This paper defines a sound and complete semantic criterion, based onreducibility candidates, for str...
International audienceWe present a new Curry-Howard correspondence for classical first-order natural...
AbstractThe Curry-Howard correspondence connects derivations in natural deduction with the lambda-ca...
Dummett's logic LC is intuitionistic logic extended with Dummett's axiom: for every two statements t...
Linear Logic is now part of the toolbox for the development of proof theory as well as for the study...
Linear logic provides a logical perspective on computational issues such as control of resources and...
International audienceLogical frameworks have seen three decades of design, theory, implementation ,...
Linear-time temporal logics (LTLs) are known to be useful for verifying concurrent systems, and a si...
The Curry-Howard isomorphism is the idea that proofs in natural deduction can be put in corresponden...
The correspondence between natural deduction proofs and λ-terms is presented and discussed. A varian...
Linear logic provides a logical perspective on computational issues such as control of resources and...
We present a proof-theoretic foundation for automated deduction in linear logic. At first, we system...
In a 2012 paper, Richard Statman exhibited an inference system, based on second order monadic logic ...
Abstract. Deduction modulo is an extension of first-order predicate logic where axioms are replaced ...
We present a new Curry-Howard correspondence for classical first-order natural deduction. We add to ...
This paper defines a sound and complete semantic criterion, based onreducibility candidates, for str...
International audienceWe present a new Curry-Howard correspondence for classical first-order natural...
AbstractThe Curry-Howard correspondence connects derivations in natural deduction with the lambda-ca...
Dummett's logic LC is intuitionistic logic extended with Dummett's axiom: for every two statements t...
Linear Logic is now part of the toolbox for the development of proof theory as well as for the study...
Linear logic provides a logical perspective on computational issues such as control of resources and...
International audienceLogical frameworks have seen three decades of design, theory, implementation ,...
Linear-time temporal logics (LTLs) are known to be useful for verifying concurrent systems, and a si...
The Curry-Howard isomorphism is the idea that proofs in natural deduction can be put in corresponden...
The correspondence between natural deduction proofs and λ-terms is presented and discussed. A varian...
Linear logic provides a logical perspective on computational issues such as control of resources and...
We present a proof-theoretic foundation for automated deduction in linear logic. At first, we system...
In a 2012 paper, Richard Statman exhibited an inference system, based on second order monadic logic ...
Abstract. Deduction modulo is an extension of first-order predicate logic where axioms are replaced ...
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