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Sinopsis
Elementary set theory accustoms the students to mathematical abstraction, includes the standard constructions of relations, functions, and orderings, and leads to a discussion of the various orders of infinity. The material on logic covers not only the standard statement logic and first-order predicate logic but includes an introduction to formal systems, axiomatization, and model theory. The section on algebra is presented with an emphasis on lattices as well as Boolean and Heyting algebras. Background for recent research in natural language semantics includes sections on lambda-abstraction and generalized quantifiers. Chapters on automata theory and formal languages contain a discussion of languages between context-free and context-sensitive and form the background for much current work in syntactic theory and computational linguistics. The many exercises not only reinforce basic skills but offer an entry to linguistic applications of mathematical concepts.
For upper-level undergraduate students and graduate students in theoretical linguistics, computer-science students with interests in computational linguistics, logic programming and artificial intelligence, mathematicians and logicians with interests in linguistics and the semantics of natural language.
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Reseña del editor
Elementary set theory accustoms the students to mathematical abstraction, includes the standard constructions of relations, functions, and orderings, and leads to a discussion of the various orders of infinity. The material on logic covers not only the standard statement logic and first-order predicate logic but includes an introduction to formal systems, axiomatization, and model theory. The section on algebra is presented with an emphasis on lattices as well as Boolean and Heyting algebras. Background for recent research in natural language semantics includes sections on lambda-abstraction and generalized quantifiers. Chapters on automata theory and formal languages contain a discussion of languages between context-free and context-sensitive and form the background for much current work in syntactic theory and computational linguistics. The many exercises not only reinforce basic skills but offer an entry to linguistic applications of mathematical concepts.
For upper-level undergraduate students and graduate students in theoretical linguistics, computer-science students with interests in computational linguistics, logic programming and artificial intelligence, mathematicians and logicians with interests in linguistics and the semantics of natural language.
"Sobre este título" puede pertenecer a otra edición de este libro.
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Mathematical Methods in Linguistics (Studies in Linguistics and Philosophy, 30) (Volume 0)
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Springer (edition 1993), 1990
ISBN 10: 9027722455
ISBN 13: 9789027722454
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Mathematical Methods in Linguistics (Studies in Linguistics and Philosophy) (Studies in Linguistics and Philosophy (30))
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Mathematical Methods in Linguistics
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Paperback. Condición: Very Good. Kluwer Academic Publishers, 1990. Cover not as shown. Book has light rubbing and smudges to covers, modest wear to edges and corners with a moderate scuff to front cover bottom edge, a touch of aging to edges of endpapers. otherwise in very good condition, strong binding, clean and unmarked pages; some cosmetic wear but an overall sturdy copy with sharp text. Nº de ref. del artículo: 1037297
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Mathematical Methods in Linguistics: 30 (Studies in Linguistics and Philosophy, 30)
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Mathematical Methods in Linguistics (Student Edn) (Studies in Linguistics and Philosophy) (Volume 30)
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Kluwer Academic, 1990
ISBN 10: 9027722455
ISBN 13: 9789027722454
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Condición: Fair. Volume 30. This is an ex-library book and may have the usual library/used-book markings inside.This book has soft covers. In fair condition, suitable as a study copy. Please note the Image in this listing is a stock photo and may not match the covers of the actual item,1100grams, ISBN:9027722455. Nº de ref. del artículo: 4326584
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Mathematical Methods in Linguistics
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Mathematical Methods in Linguistics (Studies in Linguistics and Philosophy, 30)
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