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7 - Linearizing Chains at LF

from Part II - Interfaces

Published online by Cambridge University Press:  02 October 2018

Ángel J. Gallego
Affiliation:
Universitat Autònoma de Barcelona
Roger Martin
Affiliation:
Yokohama National University, Japan
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Summary

Under the copy theory (Chomsky 1993), a nontrivial chain encodes a relation among nondistinct copies of a given syntactic object. Interestingly, it is not the case that all the copies are fully interpreted at LF or PF. Chomsky (1993) has argued that reconstruction effects or lack thereof arise as a byproduct of applications of deletion within chains at LF. In turn, Nunes (2004) has proposed that nondistinct copies induce violations of the asymmetry and irreflexivity conditions on linear order, preventing structures containing nontrivial chains from being linearized at PF; these problems can however be remedied through deletion within chains. In this paper I explore the hypothesis that deletion within chains at LF is also triggered by linearization in the sense that it obliterates the violations of the asymmetry and irreflexivity conditions on linear order induced by the “repeated” material within different chain links. Based on various empirical phenomena, I argue that differences between chain outputs at PF and LF are determined by distinct convergence requirements imposed by the interfaces, whereas their similarities (e.g. their general format) follow from economy considerations.
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Publisher: Cambridge University Press
Print publication year: 2018

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