Add to ORKGAbstract. Deduction modulo is a theoretical framework designed to introduce computational steps in deductive systems. This approach is well suited to automated theorem proving and a tableau method for first-order classical deduction modulo has been developed. We reformulate this method and give an (almost constructive) semantic completeness proof. This new proof allows us to extend the completeness theorem to several classes of rewrite systems used for computations in deduction modulo. We are then able to build a counter-model when a proof fails for these systems.
Abstract. We propose an extension of the tableau-based first order automated theorem prover Zenon to...
"Theorem proving modulo" is a way to remove computational arguments from proofs by reasoni...
International audienceTwo main lines have been adopted to prove the cut elimination theorem: the syn...
International audienceDeduction modulo is a formalism introduced to separate cleanly computations an...
AbstractDeduction modulo is a way to combine computation and deduction in proofs, by applying the in...
Abstract. Deduction modulo is a powerful way to replace axioms by rewrite rules and allows to integr...
International audienceWe discuss the practical results obtained by the first generation of automated...
AbstractDeduction modulo is a way to combine computation and deduction in proofs, by applying the in...
Deduction modulo is a way to remove computational arguments from proofs by reasoning modulo a congru...
Abstract. Deduction modulo is an extension of first-order predicate logic where axioms are replaced ...
Deduction modulo is a way to remove computational arguments from proofs by reasoning modulo a congru...
Abstract. Deduction modulo is a theoretical framework which allows the introduction of computational...
Abstract. Deduction modulo is a framework in which theories are inte-grated into proof systems such ...
This paper defines a sound and complete semantic criterion, based onreducibility candidates, for str...
Abstract. We propose an extension of the tableau-based first order automated theorem prover Zenon to...
Abstract. We propose an extension of the tableau-based first order automated theorem prover Zenon to...
"Theorem proving modulo" is a way to remove computational arguments from proofs by reasoni...
International audienceTwo main lines have been adopted to prove the cut elimination theorem: the syn...
International audienceDeduction modulo is a formalism introduced to separate cleanly computations an...
AbstractDeduction modulo is a way to combine computation and deduction in proofs, by applying the in...
Abstract. Deduction modulo is a powerful way to replace axioms by rewrite rules and allows to integr...
International audienceWe discuss the practical results obtained by the first generation of automated...
AbstractDeduction modulo is a way to combine computation and deduction in proofs, by applying the in...
Deduction modulo is a way to remove computational arguments from proofs by reasoning modulo a congru...
Abstract. Deduction modulo is an extension of first-order predicate logic where axioms are replaced ...
Deduction modulo is a way to remove computational arguments from proofs by reasoning modulo a congru...
Abstract. Deduction modulo is a theoretical framework which allows the introduction of computational...
Abstract. Deduction modulo is a framework in which theories are inte-grated into proof systems such ...
This paper defines a sound and complete semantic criterion, based onreducibility candidates, for str...
Abstract. We propose an extension of the tableau-based first order automated theorem prover Zenon to...
Abstract. We propose an extension of the tableau-based first order automated theorem prover Zenon to...
"Theorem proving modulo" is a way to remove computational arguments from proofs by reasoni...
International audienceTwo main lines have been adopted to prove the cut elimination theorem: the syn...