new work for a theory of universals

new work for a theory of universals

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时间:2019-07-10

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1、1NewworkforatheoryofuniversalsINTRODUCTIOND.M.Armstrongoffersatheoryofuniversalsastheonlyadequateanswertoa'compulsoryquestion'forsystematicphilosophy:theprob-lemofOneoverMany.1Ifindthislineofargumentunpersuasive.ButIthinkthereismoretobesaidforArmstrong'stheorythanhehimselfhassa

2、id.ForasIbearitinmindconsideringvarioustopicsinphilos-ophy,Inoticetimeandagainthatitofferssolutionstomyproblems.WhateverwemaythinkoftheproblemofOneoverMany,universalscanearntheirlivingdoingothermuch-neededwork.Idonotsaythattheyareindispensable.Theservicestheyrendercouldbematche

3、dusingresourcesthatareNominalisticinletter,ifperhapsnotinspirit.2ButneitherdoIholdanypresumptionFirstpublishedinTheAustralasianJournalofPhilosophy61(1983),pp.343-377.Re-printedwithkindpermissionfromTheAustralasianJournalofPhilosophy.IamindebtedtocommentsbyGilbertHarman,LloydHum

4、berstone,FrankJack-son,MarkJohnston,DonaldMorrison,KimSterelny,andothers;andespeciallytodiscussionandcorrespondencewithD.M.Armstrongoverseveralyears,withoutwhichImightwellhavebelievedtothisdaythatsettheoryappliedtopossibiliaisallthetheoryofpropertiesthatanyonecouldeverneed.1D.M

5、.Armstrong,UniversalsandScientificRealism(CambridgeUniversityPress,1978),henceforthcitedas'Universals';seealsohis"Against'Ostrich'Nominalism:AReplytoMichaelDevitt",PacificPhilosophicalQuarterly61(1980)pp.440-449.2Inthispaper,IfollowArmstrong'straditionalterminology:'universals'

6、arerepeatableentities,whollypresentwhereveraparticularinstantiatesthem;'Nominalism'istheagainstuniversals,totheeffectthattheyaretobeacceptedonlyifwehavenoalternative.Ithereforesuspendjudgementaboutuni-versalsthemselves.Ionlyinsistthat,onewayoranother,theirworkmustbedone.Ishalli

7、nvestigatethebenefitsofaddinguniversalstomyownusualontology.Thatontology,thoughNominalistic,isinotherre-spectsgenerous.Itconsistsofpossibilia—particular,individualthings,someofwhichcompriseouractualworldandothersofwhichareunactualised3—togetherwiththeiterativehierarchyofclasses

8、builtupfromthem.ThusIalreadyhaveatmydisposalatheoryofp

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