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Aspect in Ancient Greek - Nijmegen Centre for Semantics

Aspect in Ancient Greek - Nijmegen Centre for Semantics

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4.8 Imperfectivity versus progressivity 105giv<strong>in</strong>g the predicate a habitual re<strong>in</strong>terpretation.In a dynamic framework, like DRT, however, there is no need <strong>for</strong> mean<strong>in</strong>gpostulates that represent our knowledge concern<strong>in</strong>g the duration of eventualities<strong>in</strong> order to get a contradiction. S<strong>in</strong>ce a context update is always an<strong>in</strong>tersection with the background knowledge, which also conta<strong>in</strong>s knowledgeabout the typical duration of eventualities, we automatically end up withoutmodels if the <strong>in</strong>terpretation of the utterance is <strong>in</strong> conflict with the duration ofeventualities.After this discussion of the habitual <strong>in</strong>terpretation, we are left with theconative and likelihood <strong>in</strong>terpretation of imperfective aspect. Be<strong>for</strong>e discuss<strong>in</strong>gthese, however, I first consider the imperfective with stative predicates.4.8 Imperfectivity versus progressivityIn this section I will discuss a remarkable difference between the processual<strong>in</strong>terpretation of imperfective aspect and the progressive <strong>in</strong> English: <strong>in</strong> contrastto the latter, the <strong>for</strong>mer comb<strong>in</strong>es happily with stative predicates (see p. 12).The unwill<strong>in</strong>gness of the English progressive to comb<strong>in</strong>e with stative predicatesis commonly expla<strong>in</strong>ed by argu<strong>in</strong>g that the progressive of a stative predicatedoes not mean more than the predicate itself (one of the first explanationsalong these l<strong>in</strong>es is found <strong>in</strong> Taylor 1977:206). This is <strong>in</strong>deed the case if oneassigns Krifka’s PROG (= (66)), given <strong>in</strong> its dynamic <strong>for</strong>m <strong>in</strong> (132), to theprogressive:(132) PROG = λPλe[e ′e ⊑ e ′ ⊕P(e ′ )]PROG maps predicates of eventualities onto predicates of eventualities. 11 Itfollows from this semantics of the progressive <strong>in</strong> comb<strong>in</strong>ation with the def<strong>in</strong>itionof stativity <strong>in</strong> (100) that a sentence with a stative predicate <strong>in</strong> the simple <strong>for</strong>mand the same sentence with the predicate <strong>in</strong> the progressive <strong>for</strong>m have thesame truth conditions: <strong>for</strong> all stative predicates P, <strong>for</strong> all eventualities e, (i)if PROG(P) applies to e, P applies to it as well, and conversely, (ii) if P appliesto e, PROG(P) applies to it as well. 12 Thus, the two sentences have the same11 Existential quantification over the eventuality variable e is <strong>in</strong>troduced later <strong>in</strong> the composition,as <strong>in</strong> de Swart’s (1998) account. In this respect this semantics of the progressivedeviates from (101a), the semantics I propose <strong>for</strong> the imperfective.12 The truth conditions are also the same if the semantics of the progressive has a properpart rather than a part relation, as we f<strong>in</strong>d <strong>for</strong> example <strong>in</strong> Egg (2005), see (96). Although(ii) does not hold <strong>in</strong> that case (not always if an eventuality e is <strong>in</strong> the extension of a stativepredicateP, it is also <strong>in</strong> the extension ofPROG(P), <strong>for</strong> e may be maximal with respect toP(<strong>for</strong>maximality, see section 4.5)), it is still the case that if an eventuality e is <strong>in</strong> the extension of astative predicate P there is an eventuality e ′ that is <strong>in</strong> the extension ofPROG(P) (<strong>for</strong> if e is not

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