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Aspect in Ancient Greek - Nijmegen Centre for Semantics

Aspect in Ancient Greek - Nijmegen Centre for Semantics

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4.5 Aorist and coercion: the <strong>in</strong>gressive and complexive <strong>in</strong>terpretations 93(cf. section 3.3.3) comes <strong>in</strong>to play. This is due to the fact that MAX and INGR<strong>in</strong>fluence the duration associated with the predicate <strong>in</strong> different ways. MAXraises the lower limit of the duration associated with an unbounded predicateand leaves the upper limit the same. For example, the duration associated withthe predicate John be k<strong>in</strong>g ranges from seconds (s<strong>in</strong>ce it is a stative predicate,and hence fully divisive) to a whole life. The duration of maximal be<strong>in</strong>g k<strong>in</strong>geventualities, however, ranges from, let’s say, weeks to a whole life. INGRreturns predicates with which no duration is associated. It lowers the upperlimit, and <strong>for</strong> non-stative predicates it lowers the lower limit as well (stativepredicates can already be true of moments themselves).The fact that the effects of the two operators on duration are different iscrucial <strong>for</strong> the choice between them, s<strong>in</strong>ce <strong>in</strong><strong>for</strong>mation on duration from variousl<strong>in</strong>guistic sources must be compatible, as stated by the Duration Pr<strong>in</strong>ciple. Theaorist morphology <strong>in</strong>troduces the duration <strong>in</strong><strong>for</strong>mation that the time of theeventuality is <strong>in</strong>cluded <strong>in</strong> the topic time. The <strong>in</strong><strong>for</strong>mation <strong>in</strong>troduced by thepredicate, that is, the typical duration associated with the predicate, must becompatible with this <strong>in</strong><strong>for</strong>mation. This means that there must be eventualities<strong>in</strong> the extension of the predicate whose duration is at least as short as the topictime. Whether this is the case may be different <strong>for</strong> the predicates that resultfrom the application of MAX and INGR, respectively.Let me illustrate this with a few examples. In (116) (= (20)) we have an<strong>in</strong>gressive <strong>in</strong>terpretation of the aorist.(116) ΑποθνήσκειApothnēiskeiδ ον Μάριο̋d’ oun Mariosdie.prs.ipfv.3sg prt prt Marius.nom σ χ εeschehave.pst.AOR.3sgπαραυτίκαparautikaimmediatelyτνtēnthe.acc. . . κα...; kaiandΡώµηνRōmēnRome.accµέγαmegagreat.nomχάρµαcharmajoy.nomκαkaiandθάρσο̋tharsoscourage.nom“Then Marius dies, and immediately great joy and courage took possessionof Rome.” Plu. Mar. 46.6Depend<strong>in</strong>g on whether <strong>in</strong>gressive or complexive re<strong>in</strong>terpretation is <strong>in</strong>volved,we get the logical <strong>for</strong>m <strong>in</strong> (117a) or (117b) (where λe j have r(e)is thepredicate <strong>for</strong> great joy and courage have Rome):

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