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  1. On the Foundations of Corecursion.Lawrence Moss & Norman Danner - 1997 - Logic Journal of the IGPL 5 (2):231-257.
    We consider foundational questions related to the definition of functions by corecursion. This method is especially suited to functions into the greatest fixed point of some monotone operator, and it is most applicable in the context of non-wellfounded sets. We review the work on the Special Final Coalgebra Theorem of Aczel [1] and the Corecursion Theorem of Barwise and Moss [4]. We offer a condition weaker than Aczel's condition of uniformity on maps, and then we prove a result relating the (...)
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  • A quantitative analysis of modal logic.Ronald Fagin - 1994 - Journal of Symbolic Logic 59 (1):209-252.
    We do a quantitative analysis of modal logic. For example, for each Kripke structure M, we study the least ordinal μ such that for each state of M, the beliefs of up to level μ characterize the agents' beliefs (that is, there is only one way to extend these beliefs to higher levels). As another example, we show the equivalence of three conditions, that on the face of it look quite different, for what it means to say that the agents' (...)
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  • Modal correspondence for models.Jon Barwise & Lawrence S. Moss - 1998 - Journal of Philosophical Logic 27 (3):275-294.
    This paper considers the correspondence theory from modal logic and obtains correspondence results for models as opposed to frames. The key ideas are to consider infinitary modal logic, to phrase correspondence results in terms of substitution instances of a given modal formula, and to identify bisimilar model-world pairs.
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  • Non-Well-Founded Sets.Peter Aczel - 1988 - Palo Alto, CA, USA: Csli Lecture Notes.
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