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KHALAILY, SAMIR; One Syntax for All Categories: Merging Nominal Atoms in Multiple Adjunction Structure. [HIL Dissertations, 27.] Ph.D. dissertation, Leiden University. The Hague 1997: Holland Academic Graphics. Pb. xii+266 pp. ISBN 90-5569-027-9. Available on-line from our website. Price (individual rate): $25/NLG 40 (excluding P&P). Information: mailMail to author|Respond to list|Read more issues|LINGUIST home page|Top of issuehag.nl or www.hag.nl Abstract: The Antisymmetry of Syntax of Kayne and The Minimalist Program of Chomsky figure prominently in current syntactic theorizing and constitute probably the main achievement of the nineties in syntactic theory. One Syntax for All Categories aims at changing the worldview of syntactic theory from a Dualist picture into a Monist one. To achieve this goal, it seeks to overthrow two main dogmas of the minimalist theory of syntax: the dogma that the category V(erb) as a lexical category has a primitive status in syntactic theory and the dogma that the head-complement relation is an essential ingredient of any theory of phrase structure. To substantiate the monist view on syntactic structures, we set out to show in chapters 1 through 3 how nominal atoms constitute the fundamental building blocks in erecting the syntactic structures for action transitive clauses and stative clauses, including (English) middles. In chapter 4, we marshal the radical thesis that matrix declarative clauses are indefinite complex nouns (with temporal construal) and offer supportive evidence for it on both theoretical and empirical grounds. Functional categories are then analyzed as modifiers syntactically left-adjoined to the NP headed by the cognate mass noun which describes the eventuality of the whole "clause". The property of recursiveness in natural language is exclusively encoded in the syntax by means of right-branching multiple adjunction structures. The head of these structures is formed by a (cognate) noun that is modified by a fixed class of functional categories. The hierarchy among the members of this class is based on the semantic interaction between them. Holland Academic Graphics PO Box 53292 2505 AG The Hague The Netherlands phone: +31 70 448 0203 fax: +31 70 448 0177 http://www.hag.nl
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