Deriving the Edge_What’s in a Phase.pdf

Deriving the Edge_What’s in a Phase.pdf

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时间:2019-03-14

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1、Syntax14:1,March2011,74–95DOI:10.1111/j.1467-9612.2010.00146.xDerivingtheEdge:WhatÕsinaPhase?MarcD.RichardsAbstract.ThisarticleoffersacriticalconceptualdiscussionandrefinementofChomskyÕs(2000,2001,2007,2008)phasesystem,addressingmanyoftheproblematicaspectshighlightedinthecritiqueofBoeckx&Gro

2、hmann(2007)andseekingtoresolvetheseissues,inparticularthestipulativeandarbitrarypropertiesofphasesandphaseedgesencodedinthe(variousversionsofthe)PhaseImpenetrabilityCondition(PIC).ChomskyÕs(2000)originalconceptionofphasesaslexicalsubarraysisdemonstratedtoderivethesepropertiesstraightforward

3、lyonceasingleassumptionaboutthepairwisecompositionofphasesismade,andthePICisreducedtoitsnecessarycoreundertheStrongMinimalistThesis(SMT)—namely,theprovisionofanedge.Finally,acomparisonisundertakenofthelexical-subarrayconceptionofphaseswiththefeature-inheritancesystemofChomsky2007,2008,inwhi

4、chphasesaresimplythelocusofuninterpretablefeatures(probes).BothconceptionsarearguedtoconformtotheSMT,andbothconvergeonapairwisecompositionofphases.However,thetwoconceptionsofphasesarearguedtobemutuallyincompatibleinnumerousfundamentalways,withnocurrentprospectofunification.Thelexical-subarra

5、yconceptionofphasesisthentobepreferredongroundsofgreaterempiricaladequacy.1.Introduction:TheConceptionofPhasesundertheSMT1Chomsky(MI,DbP,BEA,OP)hasclaimedthatcyclictransfertotheinterfacesisapropertyofanywell-designedlanguagesystem,inconformancewiththeStrongMinimalistThesis(SMT),whichistheas

6、sumptionofoptimal,efficientdesignforthesatisfactionofinterfaceconditions.Thephase,astheunitofcyclictransfer,optimizestheefficiencyofthemappingbetweensyntaxandtheexternalsystemsinatleasttwoways:itreducescomputationalburden(memoryload)viatheperiodic‘‘forgetting’’ofderivationalinformation,yieldi

7、ngstrongcyclicity,anditeliminatesredundantinternallevelsandcompositionalcyclesinfavorofsingle-cyclegenerationwithperiodictransfertotheinterfaces(OP:4,8).Ifweaccepttheseconceptualarguments,thensomenotionofphaseisnecessary—thatis,phasesareaprincipledproper

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