Lobeck elaborates a theory of ellipsis which brings the phenomenon under the aegis of very general and universal principles. She argues that the Empty Category Principle (ECP) constrain the distribution of ellipsis just as it constrains the distributions of traces and null pronouns, which has implications not only for ellipsis but for the study of empty categories as well.
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Anne Lobeck is Associate Professor of English at Western Washington University in Bellingham, WA.
This book elaborates a theory of ellipsis that sheds new light on a well-known phenomenon, bringing it under the aegis of general and universal principles. Lobeck argues that ellipted categories in IP (VP Ellipsis), DP (N' Ellipsis), and CP (Sluicing) are empty, non-referential pronominals, subject to the same licensing and identification conditions as referential pro. She proposes that both types of empty pronominals must be licensed under head-government to satisfy the Empty Category Principle, and identified through strong agreement. In the case of ellipsis, agreement-type features make the empty category visible to interpretive processes of reconstruction. From these licensing and identification conditions it follows that ellipsis are complements of functional categories DET, COMP, and INFL, but not of lexical categories. The analysis is supported by contrastive evidence from ellipsis in French and German, in which licensing and identification interact with Verb Raising, feature checking, and a parameter defining "strong" agreement.
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Condition: New. This treatise elaborates a theory of ellipsis which brings the phenomenon under the aegis of very general and universal principles. It argues that the Empty Category Principle (ECP) constrains the distribution of ellipsis, just as it constrains the distributions of traces and null pronouns. Num Pages: 224 pages, numerous line drawings. BIC Classification: CFK. Category: (P) Professional & Vocational. Dimension: 217 x 148 x 21. Weight in Grams: 420. . 1995. Hardback. . . . . Seller Inventory # V9780195091816
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