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Aspect in Ancient Greek - Nijmegen Centre for Semantics

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4.6 <strong>Aspect</strong>ual classes as properties of predicates 97(122) The ham sandwich is nice.Here a literal <strong>in</strong>terpretation is available, s<strong>in</strong>ce nice can be a property of sandwiches.If the sentence cont<strong>in</strong>ues with (123), however, we <strong>in</strong> retrospect <strong>in</strong>terpretthe ham sandwich as referr<strong>in</strong>g to the person who ordered the sandwich.(123) He smiles.The examples (119) to (123) show that coercion operators are not always<strong>in</strong>serted <strong>in</strong>stantaneously. There<strong>for</strong>e, it shouldn’t come as a surprise that <strong>in</strong>the realm of aspect too, the f<strong>in</strong>al choice between various coercion operators issometimes postponed until after the <strong>in</strong>terpretation of the follow<strong>in</strong>g sentences.Let’s recapitulate the discussion of aoristic aspect and coercion. Aoristicaspect always has the mean<strong>in</strong>g assigned to it <strong>in</strong> section 4.3. It furthermorerequires bounded predicates. If it is confronted with an unbounded predicate,coercion comes <strong>in</strong>to play. Two coercion operators,MAX andINGR, correspond<strong>in</strong>gto the complexive and <strong>in</strong>gressive <strong>in</strong>terpretation, respectively, can be used tosolve the mismatch. The Duration Pr<strong>in</strong>ciple guides the choice between them.If both <strong>in</strong>terpretations are available, the stronger one, hence the complexive,is chosen.Note that we now get the correct result <strong>for</strong> the problem discussed at thebeg<strong>in</strong>n<strong>in</strong>g of section 4.4 concern<strong>in</strong>g the aorist with unbounded predicates. Theproblem was that on the basis of the semantics of the aorist alone we wouldexpect that the aorist could also be used when an arbitrary part of an eventualityis <strong>in</strong>cluded <strong>in</strong> the topic time (as long as the predicate holds of this part).With the proposed account we get the correct result that the aorist can onlybe used if the start of the eventuality or the maximal eventuality is <strong>in</strong>cluded<strong>in</strong> the topic time.In the next section I will discuss two issues concern<strong>in</strong>g my choice to restrictaspectual classes to the level of the predicate. First I use the maximalityoperator to defend this choice. Then I discuss a consequence of this choice.4.6 <strong>Aspect</strong>ual classes as properties of predicatesAs stated <strong>in</strong> section 4.2, I assume that there are bounded and unboundedpredicates, but not bounded and unbounded eventualities. In this respect Ideviate from, <strong>for</strong> example, de Swart (1998) and Egg (2005), to mention justtwo, <strong>in</strong> whose accounts a bounded predicate not only satisfies the def<strong>in</strong>ition <strong>in</strong>(99) but also refers to a set of bounded eventualities. As announced <strong>in</strong> section4.2, I will show that this comb<strong>in</strong>ation needlessly complicates the <strong>for</strong>mulationof operators that cause a shift <strong>in</strong> aspectual class. I will do this on the basis of

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