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Aspect in Ancient Greek - Nijmegen Centre for Semantics

Aspect in Ancient Greek - Nijmegen Centre for Semantics

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70 Chapter 3. <strong>Aspect</strong> <strong>in</strong> <strong>for</strong>mal semantics(93) a. #John has played the sonata.b. John has gone to the pub.A f<strong>in</strong>al remark on aspectual classifications. In most classifications the classof telic predicates (predicates with which a poststate is associated) and theclass of bounded predicates (predicates that <strong>in</strong>troduce <strong>in</strong>herent boundaries <strong>for</strong>eventualities) are considered to be co-extensive. Egg (1994, 1995) argues that<strong>in</strong> fact they are not: the whole class of bounded predicates is compatible with<strong>for</strong>-adverbials, but only some of them (the telic ones) comb<strong>in</strong>e readily withthe perfect. It is important to note that Egg uses the word boundedness <strong>for</strong>what Krifka calls telicity. As I said, I will follow Egg’s term<strong>in</strong>ology, and fromnow on use boundedness even <strong>in</strong> the context of Krifka’s account.3.3.2 Moens and Steedman’s <strong>Aspect</strong>ual NetworkMoens and Steedman (Moens 1987, Moens and Steedman 1986, 1988) proposean aspectual classification which they consider to be flexible rather than fixed,allow<strong>in</strong>g transitions between aspectual classes. The classes and the transitionsconstitute an <strong>Aspect</strong>ual Network, cf. Figure 3.7, where the permissible shiftsare <strong>in</strong>dicated with arcs.+punctualE V E N T S−punctualS T A T E S+consequence−consequenceCULMINATIONPOINT+prep. processiteration−culm<strong>in</strong>ative −eventCULMINATEDPROCESS+culm<strong>in</strong>ativeeventPROCESS<strong>in</strong> progressCONSEQUENTSTATEPROGRESSIVESTATELEXICALSTATEHABITUALSTATEFigure 3.7: Moens and Steedman’s <strong>Aspect</strong>ual NetworkSome of these transitions are the result of <strong>in</strong>put restrictions of temporaladverbials or grammatical aspects. Moens and Steedman were the first to usetheir analysis the perfect is restricted to culm<strong>in</strong>ated process predicates, that is punctualtelic predicates.

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