This paper investigates and develops generalizations of two-dimensional modal logics to any finite dimension. These logics are natural extensions of multidimensional systems known from the literature on logics for a priori knowledge. We prove a completeness theorem for propositional n-dimensional modal logics and show them to be decidable by means of a systematic tableau construction
In this paper, we develop various aspects of the finite model theory of propositional modal logic. I...
Treating the existential quantification ∃vi as a diamond 3i and the identity vi = vj as a constant δ...
AbstractThis paper is a survey and systematic presentation of decidability and complexity issues for...
This paper investigates and develops generalizations of two-dimensional modal logics to any finite d...
This paper investigates and develops generalizations of two-dimensional modal logics to any finite d...
Two-dimensional semantics is one of the main theories of meaning in contemporary analytic philosophy...
Two-dimensional semantics is one of the main theories of meaning in contemporary analytic philosophy...
We present two-dimensional tableau systems for the actuality, fixedly, and up-arrow operators. All s...
The paper studies many-dimensional modal logics corresponding to products of Kripke frames. It prove...
For each natural number $n$ we study the modal logic determined by the class of transitive Kripke fr...
In this paper we study frame definability in finitely valued modal logics and establish two main res...
Propositional modal logic over relational frames is naturally extended with propositional quantifier...
Propositional modal logic over relational frames is naturally extended with propositional quantifier...
A many-valued modal logic is introduced that combines the usual Kripke frame semantics of the modal ...
Propositional modal logic over relational frames is naturally extended with propositional quantifier...
In this paper, we develop various aspects of the finite model theory of propositional modal logic. I...
Treating the existential quantification ∃vi as a diamond 3i and the identity vi = vj as a constant δ...
AbstractThis paper is a survey and systematic presentation of decidability and complexity issues for...
This paper investigates and develops generalizations of two-dimensional modal logics to any finite d...
This paper investigates and develops generalizations of two-dimensional modal logics to any finite d...
Two-dimensional semantics is one of the main theories of meaning in contemporary analytic philosophy...
Two-dimensional semantics is one of the main theories of meaning in contemporary analytic philosophy...
We present two-dimensional tableau systems for the actuality, fixedly, and up-arrow operators. All s...
The paper studies many-dimensional modal logics corresponding to products of Kripke frames. It prove...
For each natural number $n$ we study the modal logic determined by the class of transitive Kripke fr...
In this paper we study frame definability in finitely valued modal logics and establish two main res...
Propositional modal logic over relational frames is naturally extended with propositional quantifier...
Propositional modal logic over relational frames is naturally extended with propositional quantifier...
A many-valued modal logic is introduced that combines the usual Kripke frame semantics of the modal ...
Propositional modal logic over relational frames is naturally extended with propositional quantifier...
In this paper, we develop various aspects of the finite model theory of propositional modal logic. I...
Treating the existential quantification ∃vi as a diamond 3i and the identity vi = vj as a constant δ...
AbstractThis paper is a survey and systematic presentation of decidability and complexity issues for...