In this research note we prove two main theoretical results. On the one hand, we prove that the axiom system for the quantificational logic of context defined by Buvac is not complete with respect to the given semantics. On the other hand, we prove that that quantificational logic of context is a quantified multimodal K45 + T on single modality, with constant domains and rigid designators. Furthermore we provide an axiomatization of a more general quantificational logic of context as a multimodal version of KG$^{2.0.1.1}$ quantified modal logic, with constant domains and rigid designators

Quantificational logic of contexts revisited

Serafini, Luciano
2001-01-01

Abstract

In this research note we prove two main theoretical results. On the one hand, we prove that the axiom system for the quantificational logic of context defined by Buvac is not complete with respect to the given semantics. On the other hand, we prove that that quantificational logic of context is a quantified multimodal K45 + T on single modality, with constant domains and rigid designators. Furthermore we provide an axiomatization of a more general quantificational logic of context as a multimodal version of KG$^{2.0.1.1}$ quantified modal logic, with constant domains and rigid designators
2001
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11582/366
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