Results 181 to 190 of about 478 (206)
Inquisitive logic as an epistemic logic of knowing how
draft, 28 pages, to appear in Annals of Pure and Applied ...
, Yunsong Wang
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Proof-Theoretic Semantics and Inquisitive Logic
Journal of Philosophical Logic, 2021Inquisitive semantics is made in order to offer a uniform approach to assertions and questions, where propositions are treated as sets of sets of possible worlds closed under subsets, naturally followed by the corresponding general inquisitive logic obtained as its generalisation. \textit{D.
William Stafford
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Free Choice in Modal Inquisitive Logic
AbstractThis paper investigates inquisitive extensions of normal modal logic with an existential modal operator taken as primitive. The semantics of the existential modality is generalized to apply to questions, as well as statements. When the generalized existential modality is applied to a question, the result is a statement that roughly expresses ...
Karl Nygren
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Inquisitive dynamic epistemic logic [PDF]
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Floris Roelofsen, Roelofsen Floris
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Action models in inquisitive logic [PDF]
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Thom Van Gessel
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Inferential erotetic logic meets inquisitive semantics [PDF]
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Andrzej Wisniewski +2 more
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Decidability of Inquisitive Modal Logic via Filtrations
Inquisitive logic is an extension of classical logic which can express questions. To enable this expressiveness, a possible world semantics is used. So, it is natural to combine inquisitive and modal logic, thus obtaining the inquisitive modal logic InqML.
TIN Perkov
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Disjunction and Existence Properties in Inquisitive First-Order Logic [PDF]
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Gianluca Grilletti, Grilletti Gianluca
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SUBSTRUCTURAL INQUISITIVE LOGICS
The Review of Symbolic Logic, 2019AbstractThis paper shows that any propositional logic that extends a basic substructural logic BSL (a weak, nondistributive, nonassociative, and noncommutative version of Full Lambek logic with a paraconsistent negation) can be enriched with questions in the style of inquisitive semantics and logic.
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Labelled Sequent Calculus for Inquisitive Logic
2017A contraction-free and cut-free labelled sequent calculus \(\mathsf {GInqL}\) for inquisitive logic is established. Labels are defined by a set-theoretic syntax. The completeness of \(\mathsf {GInqL}\) is shown by the equivalence between the Hilbert-style axiomatic system and sequent system.
Jinsheng Chen, Minghui Ma
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