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Diamonds and Defaults: Studies in Pure and Applied Intensional Logic

(ed.)
Dordrecht, Netherland: Springer (2010)

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  1. Hybrid Logics: Characterization, Interpolation and Complexity.Carlos Areces, Patrick Blackburn & Maarten Marx - 2001 - Journal of Symbolic Logic 66 (3):977-1010.
    Hybrid languages are expansions of propositional modal languages which can refer to worlds. The use of strong hybrid languages dates back to at least [Pri67], but recent work has focussed on a more constrained system called $\mathscr{H}$. We show in detail that $\mathscr{H}$ is modally natural. We begin by studying its expressivity, and provide model theoretic characterizations and a syntactic characterization. The key result to emerge is that $\mathscr{H}$ corresponds to the fragment of first-order logic which is invariant for generated (...)
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  • Separation logics and modalities: a survey.Stéphane Demri & Morgan Deters - 2015 - Journal of Applied Non-Classical Logics 25 (1):50-99.
    Like modal logic, temporal logic, and description logic, separation logic has become a popular class of logical formalisms in computer science, conceived as assertion languages for Hoare-style proof systems with the goal to perform automatic program analysis. In a broad sense, separation logic is often understood as a programming language, an assertion language and a family of rules involving Hoare triples. In this survey, we present similarities between separation logic as an assertion language and modal and temporal logics. Moreover, we (...)
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  • Multi-dimensional modal logic.Maarten Marx - 1996 - Boston, Mass.: Kluwer Academic Publishers. Edited by Yde Venema.
    Over the last twenty years, in all of these neighbouring fields, modal systems have been developed that we call multi-dimensional. (Our definition of multi ...
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  • Partial Up and Down Logic.Jan O. M. Jaspars - 1995 - Notre Dame Journal of Formal Logic 36 (1):134-157.
    This paper presents logics for reasoning about extension and reduction of partial information states. This enterprise amounts to nonpersistent variations of certain constructive logics, in particular the so-called logic of constructible falsity of Nelson. We provide simple semantics, sequential calculi, completeness and decidability proofs.
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