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Aspect in Ancient Greek - Nijmegen Centre for Semantics

Aspect in Ancient Greek - Nijmegen Centre for Semantics

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3.2 The perfective-imperfective dist<strong>in</strong>ction 33Example (45a) is a normal discourse. By contrast, (45b) is anomalous.This leads Kamp et al. to the generalisation <strong>in</strong> (i):(i)If a sentence describes an event, the time of the event is <strong>in</strong>cluded <strong>in</strong> thelocation time; a state, on the other hand, overlaps with the locationtime.Return<strong>in</strong>g to our French m<strong>in</strong>i-discourses, the first sentence of (40) and (41)is represented as (46):(46)n e 1 t 1 t 2p enter(e 1 )τ(e 1 ) = t 1t 1 ⊆ t 2t 2 ≺ nS<strong>in</strong>ce this sentence is <strong>in</strong> the passé simple, it describes an evente 1 . 7 It is an eventof Pierre enter<strong>in</strong>g. τ maps e 1 on its runtime t 1 , the time e 1 actually takes.S<strong>in</strong>ce e 1 represents an event, its runtime t 1 is <strong>in</strong>cluded (⊆) <strong>in</strong> the locationtime t 2 . 8 Furthermore, s<strong>in</strong>ce the verb is <strong>in</strong> the past tense, the location timet 2 precedes the utterance time n. 9(46) functions as the context <strong>for</strong> the <strong>in</strong>terpretation of the second sentencesof (40) and (41). The prelim<strong>in</strong>ary DRSs of these sentences are (47) and (48),respectively:(47)e 2 t 3 t 4m phone(e 2 )τ(e 2 ) = t 3t 3 ⊆ t 4t 4 ≺ nt 5ρ(t 5 ,t 3 )7 Throughout this work I use e, e ′ , e ′′ , . .., e 1 , e 2 , . . . as variables/discourse markers <strong>for</strong>eventualities <strong>in</strong> general when discuss<strong>in</strong>g theories that do not make an ontological dist<strong>in</strong>ctionbetween events and states, and as variables <strong>for</strong> events specifically <strong>in</strong> the discussion of theoriesthat do make such an ontological dist<strong>in</strong>ction, like the one discussed here.8 Here my notation deviates from Kamp et al., who have e 1 ⊆ t 2 , which is equivalentto my τ(e 1 ) ⊆ t 2 . The reason <strong>for</strong> this deviation is to have a uni<strong>for</strong>m representation of thevarious analyses discussed <strong>in</strong> this thesis, which I believe facilitates comparison.9 One may wonder why it’s the location time and not the runtime of e 1 that tense locateswith respect to the utterance time. I postpone the motivation <strong>for</strong> this to section 3.2.4.

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