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  1. Anaphora and Dynamic Logic.Gennaro Chierchia - 1992 - Linguistics and Philosophy 15 (2):111-183.
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  • Paradigms for language theory.Jaakko Hintikka - 1990 - Acta Philosophica Fennica 49:181-209.
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  • (1 other version)Bob and Ted and Carol and Alice.David Kaplan - 1973 - In Patrick Suppes, Julius Moravcsik & Jaakko Hintikka (eds.), Approaches to Natural Language. Dordrecht. pp. 490--518.
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  • (1 other version)Quantifiers vs. Quantification Theory.Jaakko Hintikka - 1973 - Dialectica 27 (3‐4):329-358.
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  • No scope for scope?Jaakko Hintikka - 1997 - Linguistics and Philosophy 20 (5):515-544.
    The notion of scope as it relates to a model of logical form is discussed. The inability of the accepted definition of scope to account for the contrast between priority scope - the logical priority of different quantifiers & other logical notions via rule ordering - & binding scope - the identification of the connection between variables of quantification & a particular quantifier - is demonstrated. The semantic ambiguity of this dichotomy of scope is explored via examination of donkey sentences. (...)
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  • Anaphora and Definite Descriptions: Two Applications of Game-Theoretical Semantics.Jaakko Hintikka, Kaarlo Jaakko Juhani Hintikka & J. Kulas - 1985 - Springer.
    I n order to appreciate properly what we are doing in this book it is necessary to realize that our approach to linguistic theorizing differs from the prevailing views. Our approach can be described by indicating what distinguishes it from the methodological ideas current in theoretical linguistics, which I consider seriously misguided. Linguists typically construe their task in these days as that of making exceptionless generalizations from particular examples. This explanatory strategy is wrong in several different ways. It presupposes that (...)
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  • On the logic of informational independence and its applications.Gabriel Sandu - 1993 - Journal of Philosophical Logic 22 (1):29 - 60.
    We shall introduce in this paper a language whose formulas will be interpreted by games of imperfect information. Such games will be defined in the same way as the games for first-order formulas except that the players do not have complete information of the earlier course of the game. Some simple logical properties of these games will be stated together with the relation of such games of imperfect information to higher-order logic. Finally, a set of applications will be outlined.
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