In this paper, we introduce a class of substructural logics, called normal substructural logics, which includes not only relevant logic, BCK logic, linear logic and the Lambek calculus but also weak logics with strict implication, and de ne Kripke- style semantics (Kripke frames and models) for normal substructural logics. Then we show a correspondence between axioms and properties on frames, and give a canonical construction of Kripke models for normal substructural logics. 1 C.S.Calude and G.Stefanescu (eds.). Automata, Logic, and Computability. Special issue dedicated to Professor Sergiu Rudeanu Festschrift
Substructural logics extending the full Lambek calculus FL have largely benefited from a systematica...
In this paper we investigate those extensions of the bimodal provability logic C⃗ SM0 (alias P⃗ RL1 ...
In this paper we investigate those extensions of the bimodal provability logic C⃗ SM0 (alias P⃗ RL1 ...
This thesis is about the distributive full Lambek calculus, i.e., intuicionistic logic without the s...
Algebraic work [9] shows that the deep theory of possible world semantics is available in the more g...
Canonical models are of central importance in modal logic, in particular as they witness strong comp...
A Kripke model K is a submodel of another Kripke model M if K is obtained by restricting the set of ...
A Kripke model K is a submodel of another Kripke model M if K is obtained by restricting the set of ...
In this paper we apply the methodology of Labelled Deductive Systems to the tableau method in order ...
Substructural logics extending the full Lambek calculus FL have largely benefited from a systematica...
The results of this Research Report were presented for discussion at the Lorentz center workshop ``u...
In this paper we apply the methodology of Labelled Deductive Systems to the tableau method in order ...
The results of this Research Report were presented for discussion at the Lorentz center workshop ``u...
This paper introduces and studies a new type of logical construction, which allows to combine variou...
This paper introduces and studies a new type of logical construction, which allows to combine variou...
Substructural logics extending the full Lambek calculus FL have largely benefited from a systematica...
In this paper we investigate those extensions of the bimodal provability logic C⃗ SM0 (alias P⃗ RL1 ...
In this paper we investigate those extensions of the bimodal provability logic C⃗ SM0 (alias P⃗ RL1 ...
This thesis is about the distributive full Lambek calculus, i.e., intuicionistic logic without the s...
Algebraic work [9] shows that the deep theory of possible world semantics is available in the more g...
Canonical models are of central importance in modal logic, in particular as they witness strong comp...
A Kripke model K is a submodel of another Kripke model M if K is obtained by restricting the set of ...
A Kripke model K is a submodel of another Kripke model M if K is obtained by restricting the set of ...
In this paper we apply the methodology of Labelled Deductive Systems to the tableau method in order ...
Substructural logics extending the full Lambek calculus FL have largely benefited from a systematica...
The results of this Research Report were presented for discussion at the Lorentz center workshop ``u...
In this paper we apply the methodology of Labelled Deductive Systems to the tableau method in order ...
The results of this Research Report were presented for discussion at the Lorentz center workshop ``u...
This paper introduces and studies a new type of logical construction, which allows to combine variou...
This paper introduces and studies a new type of logical construction, which allows to combine variou...
Substructural logics extending the full Lambek calculus FL have largely benefited from a systematica...
In this paper we investigate those extensions of the bimodal provability logic C⃗ SM0 (alias P⃗ RL1 ...
In this paper we investigate those extensions of the bimodal provability logic C⃗ SM0 (alias P⃗ RL1 ...