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Aspect in Ancient Greek - Nijmegen Centre for Semantics

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84 Chapter 4. An analysis of aoristic and imperfective aspect≡el steal(e)τ(e) ⊆ t TTt TT ≺ nHere, the topic time is denoted by the adverbial χθέ̋ echthes ‘yesterday’. 5(109) specifies that (108) is true iff the whole steal<strong>in</strong>g eventuality takes placeon the day be<strong>for</strong>e Comatas’ utterance, which is the desired result. Figure 4.4represents this graphically.t TT : the day be<strong>for</strong>e nτ(e): the steal<strong>in</strong>g of the sk<strong>in</strong>-coatFigure 4.4: Graphical representation of (109)This concludes my discussion of the processual and completive <strong>in</strong>terpretations.We have seen that they follow directly from the proposed semantics ofimperfective and aoristic aspect, respectively. In the rema<strong>in</strong>der of this chapterI will show that with some additional pr<strong>in</strong>ciples and mechanisms we can alsoderive the other <strong>in</strong>terpretations.4.4 Selectional restriction of the aoristThe semantics of the aorist proposed <strong>in</strong> the previous section does not <strong>in</strong> itselfaccount <strong>for</strong> the complexive <strong>in</strong>terpretation of aoristic aspect (completion withunbounded predicates). This may come as a surprise given that it can dealwith the completive <strong>in</strong>terpretation (completion with bounded predicates), aswe have seen. The reason <strong>for</strong> this lies <strong>in</strong> the conceptualisation of eventualitiesthat I am <strong>for</strong>ced to assume given my def<strong>in</strong>ition of stativity and boundedness.Like Krifka (see section 3.2.2), I am obliged to accept non-maximal eventualitieswith respect to a predicate as eventualities of this predicate (otherwise,all predicates would be bounded). Aoristic aspect states that there is an eventualitye to which the predicate applies whose runtime is <strong>in</strong>cluded <strong>in</strong> the topictime. For bounded predicates this entails that the maximal, that is, completeeventuality is <strong>in</strong>cluded <strong>in</strong> the topic time, s<strong>in</strong>ce eventualities <strong>in</strong> the extension ofa bounded predicate are by def<strong>in</strong>ition maximal with respect to the predicate.This entailment does not hold <strong>for</strong> unbounded predicates. An eventuality <strong>in</strong>the extension of an unbounded predicate need not be maximal with respect to5 This is a simplification. See Reyle et al. (2007:578–582) <strong>for</strong> a discussion of the temporalrelations <strong>in</strong>volved <strong>in</strong> the semantics of time-frame adverbials such as yesterday.

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