Titlebook: Generalized Quantifiers and Computation; 9th European Summer Jouko Väänänen Conference proceedings 1999 Springer-Verlag Berlin Heidelberg

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Ramsey Theory Is Needed for Solving Definability Problems of Generalized Quantifiers,whether easier ways of proof might be discovered. The purpose of this paper is to argue in favour of the former and to convince the reader of the cruciality of Ramsey theory for quantifier definability theory.

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Conference proceedings 1999d in Aix-en-Provence, France, in August 1997. The six lectures presented introduce the reader to the state of the art in the area of generalized quantifiers and computation. Besides an introductory survey by the volume editor various aspects of generalized quantifiers are studied in depth.

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https://doi.org/10.1007/978-3-031-28690-2nd its counting extensions provided by unary generalized quantifiers. We then study Gaifman’s and Hanf’s locality theorems, their connection with game characterizations, and examples of their usage in proving expressivity bounds for first-order logic and its extensions. We review the abstract notion

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Contemporary Russia as a Feudal Societyo not study this relationship here in full generality (indeed, there is much more work to do in order to obtain a full appreciation), but instead we examine what amounts to a thread of research in this topic running from the motivating results, concerning logical characterizations of nondeterministi

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https://doi.org/10.1007/978-94-6265-375-7l logic and computer science. In this paper, we consider a novel application in the field of logic programming, which has been presented recently. The enhancement of logic programs by generalized quantifiers is a convenient tool for interfacing extra-logical functions and provides a natural framewor

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School Playgrounds as a Place of Learning,linguistics. Their definability theory has made considerable progress during the last decade, which will be the subject of the next section. The proofs of many of these results often use results of Ramsey theory, such as theorems of van derWaerden and Folkman, and yet, the answers to some of the def

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