Add to ORKGAbstract. Artemov introduced the Logic of Proofs (LP) as a logic of explicit proofs. We can also offer an epistemic reading of this formula: “t is a possible justification of φ”. Motivated, in part, by this epistemic reading, Fitting introduced a Kripke style semantics for LP in [8]. In this note, we prove soundness and completeness of some axiom systems which are not covered in [8].
Halldén complete modal logics are defined semantically. They have a nice characterization as they ar...
In the literature, different axiomatizations of Public Announcement Logic (PAL) have been proposed. ...
In this paper, we will sketch the basic system of Justification Logic, which is a general logical fr...
The Logic of Proofs~LP, introduced by Artemov, encodes the same reasoning as the modal logic~S4 usin...
Explicit modal logic was first sketched by Gödel in [16] as the logic with the atoms "t is a pr...
We introduce verification logics, variants of Artemov's logic of proofs LP with new terms of the for...
This book continues from where the authors' previous book, Structural Proof Theory, ended. It presen...
The logic of proofs is a refinement of modal logic introduced by Artemov in 1995 in which the modali...
Artemov’s Logic of Proof, LP, is an explicit proof counterpart of S4. Their formal connection is bui...
In 1933 Godel introduced a modal logic of provability (S4) and left open the problem of a formal pro...
AbstractA propositional logic of explicit proofs, LP, was introduced in [S. Artemov, Explicit provab...
In this paper we answer the question what implicit proof assertions in the provability logic GL can ...
In previous work we gave an approach, based on labelled natural deduction, for formalizing proof sys...
AbstractArtemov's propositional logic of proofs LP captures all invariant properties of proof predic...
Various modal logics seem well suited for developing models of knowledge, belief, time, change, caus...
Halldén complete modal logics are defined semantically. They have a nice characterization as they ar...
In the literature, different axiomatizations of Public Announcement Logic (PAL) have been proposed. ...
In this paper, we will sketch the basic system of Justification Logic, which is a general logical fr...
The Logic of Proofs~LP, introduced by Artemov, encodes the same reasoning as the modal logic~S4 usin...
Explicit modal logic was first sketched by Gödel in [16] as the logic with the atoms "t is a pr...
We introduce verification logics, variants of Artemov's logic of proofs LP with new terms of the for...
This book continues from where the authors' previous book, Structural Proof Theory, ended. It presen...
The logic of proofs is a refinement of modal logic introduced by Artemov in 1995 in which the modali...
Artemov’s Logic of Proof, LP, is an explicit proof counterpart of S4. Their formal connection is bui...
In 1933 Godel introduced a modal logic of provability (S4) and left open the problem of a formal pro...
AbstractA propositional logic of explicit proofs, LP, was introduced in [S. Artemov, Explicit provab...
In this paper we answer the question what implicit proof assertions in the provability logic GL can ...
In previous work we gave an approach, based on labelled natural deduction, for formalizing proof sys...
AbstractArtemov's propositional logic of proofs LP captures all invariant properties of proof predic...
Various modal logics seem well suited for developing models of knowledge, belief, time, change, caus...
Halldén complete modal logics are defined semantically. They have a nice characterization as they ar...
In the literature, different axiomatizations of Public Announcement Logic (PAL) have been proposed. ...
In this paper, we will sketch the basic system of Justification Logic, which is a general logical fr...