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  1. Computational complexity of the semantics of some natural language constructions.Marcin Mostowski & Dominika Wojtyniak - 2004 - Annals of Pure and Applied Logic 127 (1-3):219--227.
    We consider an example of a sentence which according to Hintikka's claim essentially requires for its logical form a Henkin quantifier. We show that if Hintikka is right then recognizing the truth value of the sentence in finite models is an NP-complete problem. We discuss also possible conclusions from this observation.
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  • (1 other version)Descriptive Complexity.Steven Lindell - 2001 - Bulletin of Symbolic Logic 7 (4):525-527.
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  • On branching quantifiers in English.Jon Barwise - 1979 - Journal of Philosophical Logic 8 (1):47 - 80.
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  • (1 other version)Quantifiers in Language and Logic.Stanley Peters & Dag Westerståhl - 2006 - Oxford, England: Oxford University Press UK.
    Quantification is a topic which brings together linguistics, logic, and philosophy. Quantifiers are the essential tools with which, in language or logic, we refer to quantity of things or amount of stuff. In English they include such expressions as no, some, all, both, many. Peters and Westerstahl present the definitive interdisciplinary exploration of how they work - their syntax, semantics, and inferential role.
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  • Computers and Intractability. A Guide to the Theory of NP-Completeness.Michael R. Garey & David S. Johnson - 1983 - Journal of Symbolic Logic 48 (2):498-500.
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  • Descriptive Complexity.Neil Immerman - 1998 - Springer Verlag.
    This book is a relatively self-contained introduction to the subject, which includes the necessary background material, as well as numerous examples and exercises.
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  • (1 other version)Quantifiers in Language and Logic.Stanley Peters & Dag Westerståhl - 2006 - Oxford, England: Clarendon Press.
    Quantification is a topic which brings together linguistics, logic, and philosophy. Quantifiers are the essential tools with which, in language or logic, we refer to quantity of things or amount of stuff. In English they include such expressions as no, some, all, both, many. Peters and Westerstahl present the definitive interdisciplinary exploration of how they work - their syntax, semantics, and inferential role.
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  • On Computable Numbers, with an Application to the Entscheidungsproblem.Alan Turing - 1936 - Proceedings of the London Mathematical Society 42 (1):230-265.
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  • Tractable competence.Marcello Frixione - 2001 - Minds and Machines 11 (3):379-397.
    In the study of cognitive processes, limitations on computational resources (computing time and memory space) are usually considered to be beyond the scope of a theory of competence, and to be exclusively relevant to the study of performance. Starting from considerations derived from the theory of computational complexity, in this paper I argue that there are good reasons for claiming that some aspects of resource limitations pertain to the domain of a theory of competence.
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  • First order predicate logic with generalized quantifiers.Per Lindström - 1966 - Theoria 32 (3):186--195.
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  • Fragments of language.Ian Pratt-Hartmann - 2004 - Journal of Logic, Language and Information 13 (2):207-223.
    By a fragment of a natural language we mean a subset of thatlanguage equipped with semantics which translate its sentences intosome formal system such as first-order logic. The familiar conceptsof satisfiability and entailment can be defined for anysuch fragment in a natural way. The question therefore arises, for anygiven fragment of a natural language, as to the computational complexityof determining satisfiability and entailment within that fragment. Wepresent a series of fragments of English for which the satisfiabilityproblem is polynomial, NP-complete, EXPTIME-complete,NEXPTIME-complete (...)
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  • Some Results on Quantifiers.Dag Westerståhl - 1984 - Notre Dame Journal of Formal Logic 25 (2):152--169.
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  • Some properties of natural language quantifiers: Generalized quantifier theory. [REVIEW]Edward Keenan - 2002 - Linguistics and Philosophy 25 (5-6):627-654.
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  • Ambigous quantifiers.M. Krynicki & M. Mostowski - 1999 - In E. Orłowska (ed.), Logic at Work. Heidelberg. pp. 548--565.
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