In this paper we provide a uniform framework, based on extraction calculi, where to study the complexity of the problem to decide the disjunction and the explicit definability properties for Intuitionistic Logic and some Superintuitionistic Logics. Unlike the previous approaches, our framework is independent of structural properties of the proof systems and it can be applied to Natural Deduction systems, Hilbert style systems and Gentzen sequent systems
AbstractWithin a formal theory T where a ⊥-rule is provably valid and Gödel's second incompleteness ...
AbstractThe combinatorics of classical propositional logic lies at the heart of both local and globa...
AbstractWe study the complexity of data disjunctions in disjunctive deductive databases (DDDBs). A d...
In this paper we study the complexity of disjunction property for Intuitionistic Logic, the modal l...
AbstractThis paper considers the computational complexity of the disjunction and existential propert...
This paper considers the computational complexity of the disjunction and existential properties of i...
The aim of this work is to develop the tool of logical deduction schemata and use it to establish up...
AbstractWe systematically identify a large class of substructural logics that satisfy the disjunctio...
Abstract We study implicational formulas in the context of proof complexity of intuitionistic propos...
AbstractExamples are given of valid sequents of classical propositional logic involving only the bic...
AbstractIn standard propositional logic, logical definability is the ability to derive the truth val...
We present our first account of the complexity of natural deduction proof search algorithms. Though ...
AbstractA problem of recognizing important properties of propositional calculi is considered, and co...
We give a quantitative analysis of Gödel's functional interpretation and its monotone variant. The t...
AbstractIn this paper we study the proof theory of the first constructive version of hybrid logic ca...
AbstractWithin a formal theory T where a ⊥-rule is provably valid and Gödel's second incompleteness ...
AbstractThe combinatorics of classical propositional logic lies at the heart of both local and globa...
AbstractWe study the complexity of data disjunctions in disjunctive deductive databases (DDDBs). A d...
In this paper we study the complexity of disjunction property for Intuitionistic Logic, the modal l...
AbstractThis paper considers the computational complexity of the disjunction and existential propert...
This paper considers the computational complexity of the disjunction and existential properties of i...
The aim of this work is to develop the tool of logical deduction schemata and use it to establish up...
AbstractWe systematically identify a large class of substructural logics that satisfy the disjunctio...
Abstract We study implicational formulas in the context of proof complexity of intuitionistic propos...
AbstractExamples are given of valid sequents of classical propositional logic involving only the bic...
AbstractIn standard propositional logic, logical definability is the ability to derive the truth val...
We present our first account of the complexity of natural deduction proof search algorithms. Though ...
AbstractA problem of recognizing important properties of propositional calculi is considered, and co...
We give a quantitative analysis of Gödel's functional interpretation and its monotone variant. The t...
AbstractIn this paper we study the proof theory of the first constructive version of hybrid logic ca...
AbstractWithin a formal theory T where a ⊥-rule is provably valid and Gödel's second incompleteness ...
AbstractThe combinatorics of classical propositional logic lies at the heart of both local and globa...
AbstractWe study the complexity of data disjunctions in disjunctive deductive databases (DDDBs). A d...