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  1. J. Michael Dunn, Lawrence S. Moss & Zhenghan Wang (2013). Editors' Introduction: The Third Life of Quantum Logic: Quantum Logic Inspired by Quantum Computing. [REVIEW] Journal of Philosophical Logic 42 (3):443-459.
  2. Lawrence S. Moss (2012). The Soundness of Internalized Polarity Marking. Studia Logica 100 (4):683-704.
    This paper provides a foundation for the polarity marking technique introduced by David Dowty [3] in connection with monotonicity reasoning in natural language and in linguistic analyses of negative polarity items based on categorial grammar. Dowty's work is an alternative to the better-known algorithmic approach first proposed by Johan van Benthem [11], and elaborated by Víctor Sánchez Valencia [10]. Dowty's system internalized the monotonicity/polarity markings by generating strings using a categorial grammar whose categories already contain the markings that the earlier (...)
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  3. Lawrence S. Moss (2011). Syllogistic Logic with Comparative Adjectives. Journal of Logic, Language and Information 20 (3):397-417.
    This paper adds comparative adjectives to two systems of syllogistic logic. The comparatives are interpreted by transitive and irreflexive relations on the underlying domain. The main point is to obtain sound and complete axiomatizations of the valid formulas in the logics.
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  4. Alexander Razborov, Bob Coecke, Zoé Chatzidakis, Bjørn Kjos, Nicolaas P. Landsman, Lawrence S. Moss, Dilip Raghavan, Tom Scanlon, Ernest Schimmerling & Henry Towsner (2011). 2010 North American Annual Meeting of the Association for Symbolic Logic. Bulletin of Symbolic Logic 17 (1).
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  5. Ian Pratt-hartmann & Lawrence S. Moss (2009). Logics for the Relational Syllogistic. Review of Symbolic Logic 2 (4):647-683.
    The Aristotelian syllogistic cannot account for the validity of certain inferences involving relational facts. In this paper, we investigate the prospects for providing a relational syllogistic. We identify several fragments based on (a) whether negation is permitted on all nouns, including those in the subject of a sentence; and (b) whether the subject noun phrase may contain a relative clause. The logics we present are extensions of the classical syllogistic, and we pay special attention to the question of whether reductio (...)
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  6. Hans van Ditmarsch & Lawrence S. Moss (2009). Special Issue on the Occasion of Johan Van Benthem's 60th Birthday—Editorial. Journal of Philosophical Logic 38 (6):587-588.
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  7. Lawrence S. Moss, Non-Wellfounded Set Theory. Stanford Encyclopedia of Philosophy.
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  8. Lawrence S. Moss (2007). Finite Models Constructed From Canonical Formulas. Journal of Philosophical Logic 36 (6):605 - 640.
    This paper obtains the weak completeness and decidability results for standard systems of modal logic using models built from formulas themselves. This line of work began with Fine (Notre Dame J. Form. Log. 16:229-237, 1975). There are two ways in which our work advances on that paper: First, the definition of our models is mainly based on the relation Kozen and Parikh used in their proof of the completeness of PDL, see (Theor. Comp. Sci. 113-118, 1981). The point is to (...)
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  9. J. Michael Dunn, Tobias J. Hagge, Lawrence S. Moss & Zhenghan Wang (2005). Quantum Logic as Motivated by Quantum Computing. Journal of Symbolic Logic 70 (2):353 - 359.
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  10. Joseph S. Miller & Lawrence S. Moss (2005). The Undecidability of Iterated Modal Relativization. Studia Logica 79 (3):373 - 407.
    In dynamic epistemic logic and other fields, it is natural to consider relativization as an operator taking sentences to sentences. When using the ideas and methods of dynamic logic, one would like to iterate operators. This leads to iterated relativization. We are also concerned with the transitive closure operation, due to its connection to common knowledge. We show that for three fragments of the logic of iterated relativization and transitive closure, the satisfiability problems are fi1 11–complete. Two of these fragments (...)
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  11. Alexandru Baltag & Lawrence S. Moss (2004). Logics for Epistemic Programs. Synthese 139 (2):165 - 224.
    We construct logical languages which allow one to represent a variety of possible types of changes affecting the information states of agents in a multi-agent setting. We formalize these changes by defining a notion of epistemic program. The languages are two-sorted sets that contain not only sentences but also actions or programs. This is as in dynamic logic, and indeed our languages are not significantly more complicated than dynamic logics. But the semantics is more complicated. In general, the semantics of (...)
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  12. Alexandru Baltag & Lawrence S. Moss (2004). SYNTHESE/Volume139 No. 1 March I 2004. Synthese 139:513-514.
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  13. Lawrence S. Moss (2001). Joseph S. Miller Lawrence S. Moss. Studia Logica 68:1-37.
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  14. Lawrence S. Moss (2000). Exploring Logical Dynamics, Johan Van Benthem. Journal of Logic, Language and Information 9 (2):261-263.
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  15. Lawrence S. Moss (1999). Ann. Pure Appl. Logic. Annals of Pure and Applied Logic 99 (1-3):241-259.
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  16. Lawrence S. Moss (1999). Coalgebraic logic. Annals of Pure and Applied Logic 96 (1-3):277-317.
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  17. Jon Barwise & Lawrence S. Moss (1998). Modal Correspondence for Models. 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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  18. A. J. C. Hurkens, Monica McArthur, Yiannis N. Moschovakis, Lawrence S. Moss & Glen T. Whitney (1998). The Logic of Recursive Equations. Journal of Symbolic Logic 63 (2):451-478.
    We study logical systems for reasoning about equations involving recursive definitions. In particular, we are interested in "propositional" fragments of the functional language of recursion FLR [18, 17], i.e., without the value passing or abstraction allowed in FLR. The "pure," propositional fragment FLR 0 turns out to coincide with the iteration theories of [1]. Our main focus here concerns the sharp contrast between the simple class of valid identities and the very complex consequence relation over several natural classes of models.
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  19. David E. Johnson & Lawrence S. Moss (1997). Introduction. Linguistics and Philosophy 20 (6):571-574.
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  20. Andrew Dabrowski, Lawrence S. Moss & Rohit Parikh (1996). Topological Reasoning and the Logic of Knowledge. Annals of Pure and Applied Logic 78 (1-3):73-110.
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  21. Lawrence S. Moss (1995). Power Set Recursion. Annals of Pure and Applied Logic 71 (3):247-306.
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  22. Lawrence S. Moss & David E. Johnson (1995). Dynamic Interpretations of Constraint-Based Grammar Formalisms. Journal of Logic, Language and Information 4 (1):61-79.
    We present a rendering of some common grammatical formalisms in terms of evolving algebras. Though our main concern in this paper is on constraint-based formalisms, we also discuss the more basic case of context-free grammars. Our aim throughout is to highlight the use of evolving algebras as a specification tool to obtain grammar formalisms.
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  23. David E. Johnson & Lawrence S. Moss (1994). Grammar Formalisms Viewed as Evolving Algebras. Linguistics and Philosophy 17 (6):537 - 560.
    We consider the use ofevolving algebra methods of specifying grammars for natural languages. We are especially interested in distributed evolving algebras. We provide the motivation for doing this, and we give a reconstruction of some classic grammar formalisms in directly dynamic terms. Finally, we consider some technical questions arising from the use of direct dynamism in grammar formalisms.
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  24. Lawrence S. Moss (1992). Partee Barbara H., ter Meulen Alice, and Wall Robert E.. Mathematical Methods in Linguistics. Studies in Linguistics and Philosophy, Vol. 30. Kluwer Academic Publishers, Dordrecht, Boston, and London, 1990, Xx+ 663 Pp. [REVIEW] Journal of Symbolic Logic 57 (1):271-272.
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  25. Lawrence S. Moss (1992). Review: Barbara H. Partee, Alice ter Meulen, Robert E. Wall, Mathematical Methods in Linguistics. [REVIEW] Journal of Symbolic Logic 57 (1):271-272.
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  26. Janusz Czelakowski & Lawrence S. Moss (1991). Books Received. [REVIEW] Studia Logica 50 (1):425-430.
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  27. Lawrence S. Moss (1987). Review: Edward L. Keenan, Leonard M. Faltz, Boolean Semantics for Natural Language. [REVIEW] Journal of Symbolic Logic 52 (2):554-555.
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