Halbert White-Maximum Likelihood Estimation of Misspecified Models .pdf

Halbert White-Maximum Likelihood Estimation of Misspecified Models .pdf

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1、MaximumLikelihoodEstimationofMisspecifiedModelsAuthor(s):HalbertWhiteReviewedwork(s):Source:Econometrica,Vol.50,No.1(Jan.,1982),pp.1-25Publishedby:TheEconometricSocietyStableURL:http://www.jstor.org/stable/1912526.Accessed:05/01/201321:17YouruseoftheJSTORarchiveindicatesyoura

2、cceptanceoftheTerms&ConditionsofUse,availableat.http://www.jstor.org/page/info/about/policies/terms.jsp.JSTORisanot-for-profitservicethathelpsscholars,researchers,andstudentsdiscover,use,andbuilduponawiderangeofcontentinatrusteddigitalarchive.Weuseinformationtechnologyandtool

3、stoincreaseproductivityandfacilitatenewformsofscholarship.FormoreinformationaboutJSTOR,pleasecontactsupport@jstor.org..TheEconometricSocietyiscollaboratingwithJSTORtodigitize,preserveandextendaccesstoEconometrica.http://www.jstor.orgThiscontentdownloadedonSat,5Jan201321:17:30

4、PMAllusesubjecttoJSTORTermsandConditionsECONOMETRICAICAVOLUME50JANUARY,1982NUMBER1MAXIMUMLIKELIHOODESTIMATIONOFMISSPECIFIEDMODELSBYHALBERTWHITE'Thispaperexaminestheconsequencesanddetectionofmodelmisspecificationwhenusingmaximumlikelihoodtechniquesforestimationandinference.The

5、quasi-maximumlikelihoodestimator(QMLE)convergestoawelldefinedlimit,andmayormaynotbeconsistentforparticularparametersofinterest.Standardtests(Wald,LagrangeMultiplier,orLikelihoodRatio)areinvalidinthepresenceofmisspecification,butmoregeneralstatisticsaregivenwhichallowinference

6、stobedrawnrobustly.ThepropertiesoftheQMLEandtheinformationmatrixareexploitedtoyieldseveralusefultestsformodelmisspecification.1.INTRODUCTIONSINCER.A.FISHERadvocatedthemethodofmaximumlikelihoodinhisinfluentialpapers[13,141,ithasbecomeoneofthemostimportanttoolsforestimationandi

7、nferenceavailabletostatisticians.Afundamentalassumptionunderlyingclassicalresultsonthepropertiesofthemaximumlikelihoodestima-tor(e.g.,Wald[32];LeCam[23])isthatthestochasticlawwhichdeterminesthebehaviorofthephenomenainvestigated(the"true"structure)isknowntoliewithinaspecifiedp

8、arametricfamilyofprobabilitydistributions(themodel).Inotherwords,the

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