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  1. Knowledge and Belief: An Introduction to the Logic of the Two Notions.Jaakko Hintikka - 1962 - Studia Logica 16:119-122.
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  • Dynamic Epistemic Logic.Hans van Ditmarsch, Wiebe van Der Hoek & Barteld Kooi - 2008 - Studia Logica 89 (3):441-445.
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  • Epistemic Logic and Epistemology.Wesley H. Holliday - 2018 - In Sven Ove Hansson Vincent F. Hendricks (ed.), Handbook of Formal Philosophy. Springer. pp. 351-369.
    This chapter provides a brief introduction to propositional epistemic logic and its applications to epistemology. No previous exposure to epistemic logic is assumed. Epistemic-logical topics discussed include the language and semantics of basic epistemic logic, multi-agent epistemic logic, combined epistemic-doxastic logic, and a glimpse of dynamic epistemic logic. Epistemological topics discussed include Moore-paradoxical phenomena, the surprise exam paradox, logical omniscience and epistemic closure, formalized theories of knowledge, debates about higher-order knowledge, and issues of knowability raised by Fitch’s paradox. The references (...)
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  • Epistemic Modelling and Protocol Dynamics.Yanjing Wang - 2010 - Dissertation, University of Amsterdam
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  • Actuality and knowability.David J. Chalmers - 2011 - Analysis 71 (3):411-419.
    It is widely believed that for all p, or at least for all entertainable p, it is knowable a priori that (p iff actually p). It is even more widely believed that for all such p, it is knowable that (p iff actually p). There is a simple argument against these claims from four antecedently plausible premises.
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  • Knowledge and belief.Jaakko Hintikka - 1962 - Ithaca, N.Y.,: Cornell University Press.
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  • Reasoning about knowledge.Ronald Fagin, Joseph Y. Halpern, Yoram Moses & Moshe Vardi - 2003 - Cambridge, Mass.: MIT Press.
    Reasoning About Knowledge is the first book to provide a general discussion of approaches to reasoning about knowledge and its applications to distributed ...
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  • On the paradox of knowability.Timothy Williamson - 1987 - Mind 96 (382):256-261.
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  • Logics of public communications.Jan Plaza - 2007 - Synthese 158 (2):165 - 179.
    Multi-modal versions of propositional logics S5 or S4—commonly accepted as logics of knowledge—are capable of describing static states of knowledge but they do not reflect how the knowledge changes after communications among agents. In the present paper (part of broader research on logics of knowledge and communications) we define extensions of the logic S5 which can deal with public communications. The logics have natural semantics. We prove some completeness, decidability and interpretability results and formulate a general method that solves certain (...)
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  • Reasoning about information change.Jelle Gerbrandy & Willem Groeneveld - 1997 - Journal of Logic, Language and Information 6 (2):147-169.
    In this paper we introduce Dynamic Epistemic Logic, which is alogic for reasoning about information change in a multi-agent system. Theinformation structures we use are based on non-well-founded sets, and canbe conceived as bisimulation classes of Kripke models. On these structures,we define a notion of information change that is inspired by UpdateSemantics (Veltman, 1996). We give a sound and complete axiomatization ofthe resulting logic, and we discuss applications to the puzzle of the dirtychildren, and to knowledge programs.
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  • The paradox of knowability.Dorothy Edgington - 1985 - Mind 94 (376):557-568.
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  • Modal Logic.Marcus Kracht - 2002 - Bulletin of Symbolic Logic 8 (2):299-301.
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  • What one may come to know.J. van Benthem - 2004 - Analysis 64 (2):95-105.
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  • Expressivity and completeness for public update logics via reduction axioms.Barteld Kooi - 2007 - Journal of Applied Non-Classical Logics 17 (2):231-253.
    In this paper, we present several extensions of epistemic logic with update operators modelling public information change. Next to the well-known public announcement operators, we also study public substitution operators. We prove many of the results regarding expressivity and completeness using so-called reduction axioms. We develop a general method for using reduction axioms and apply it to the logics at hand.
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