Options
Roots and Lexicality in Distributed Morphology
Author(s)
Date Issued
2009-05
Date Available
2013-02-28T09:31:23Z
Abstract
This paper examines the nature and content of morphological roots in relation to their syntactic context. A careful consideration of doublets, where the same root may take alternative noun - inherent features, leads to the claim that roots do not carry selectional features or class diacritics. Relying on the distinction between syntactic nodes and their exponents, central to a realizational model like Distributed Morphology, I argue that the syntactic atoms corresponding to root nodes are associated with open - class exponents but not with a specific meaning that might select a licensing syntactic context. "Lexical" meaning arises constructionally, and so do lexical properties like gender or class, which however emerge at Vocabulary insertion and may show selectional properties. Content and exponence of roots are thus dissociated, in line with the separationist character of Distributed Morphology. This predicts the existence of root - like elements with mixed status, namely open - class exponents used as grammatical morphemes (like auxiliaries or classifiers), or category - free root extensions below the innermost category - assigning head (like de- in de-struction).
Type of Material
Conference Publication
Publisher
University of York. Department of Language and Linguistic Science
Copyright (Published Version)
2009, University of York. Department of Language and Linguistic Science
Subjects
Language
English
Status of Item
Peer reviewed
Journal
Alexandra Galani, Daniel Redinger and Norman Yeo (eds.). YPL2 - Issue 10 (May 2009) Special Issue - York-Essex Morphology Meeting (YEMM)
Conference Details
Fifth York-Essex Morphology Meeting (YEMM), 9th February and 10th February 2008, Department of Language and Linguistic
Science, University of York
Science, University of York
This item is made available under a Creative Commons License
File(s)
Loading...
Name
YorkWPRepository.pdf
Size
213.18 KB
Format
Adobe PDF
Checksum (MD5)
4489959f812a942cc3df55cfc25e8cec
Owning collection