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English
Cambridge University Press
15 December 2022
Using data from a variety of languages such as Blackfoot, Halkomelem, and Upper Austrian German, this book explores a range of grammatical categories and constructions, including tense, aspect, subjunctive, case and demonstratives. It presents a new theory of grammatical categories - the Universal Spine Hypothesis - and reinforces generative notions of Universal Grammar while accommodating insights from linguistic typology. In essence, this new theory shows that language-specific categories are built from a small set of universal categories and language-specific units of language. Throughout the book the Universal Spine Hypothesis is compared to two alternative theories - the Universal Base Hypothesis and the No Base Hypothesis. This valuable addition to the field will be welcomed by graduate students and researchers in linguistics.
By:  
Imprint:   Cambridge University Press
Country of Publication:   United Kingdom
Dimensions:   Height: 228mm,  Width: 151mm,  Spine: 20mm
Weight:   550g
ISBN:   9781009342452
ISBN 10:   1009342452
Series:   Cambridge Studies in Linguistics
Pages:   378
Publication Date:  
Audience:   Professional and scholarly ,  Undergraduate
Format:   Paperback
Publisher's Status:   Active

Martina Wiltschko is an Associate Professor in the Department of Linguistics at the University of British Columbia.

Reviews for The Universal Structure of Categories

'A radically new and highly promising approach, from a generative angle, to the question of what is universal and what is language specific in the domain of linguistic categories.' Guglielmo Cinque, Universita Ca' Foscari, Venice 'Martina Wiltschko has synthesized her broad typological experience in syntax and semantics into an exciting new proposal for thinking about the universals of clause structure. Her new book builds on past empirical results, but at the same time breaks with old dogmas to create a book which should stimulate major advances for the field. Required reading for syntacticians of all stripes.' Gillian Ramchand, University of Tromso


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