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Aspect in Ancient Greek - Nijmegen Centre for Semantics

Aspect in Ancient Greek - Nijmegen Centre for Semantics

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114 Chapter 4. An analysis of aoristic and imperfective aspectt TT..........................................................................τ(e)tτ(e ′ )................................Figure 4.13: Stack<strong>in</strong>g imperfectivity and progressivity accord<strong>in</strong>g to Gerö andvon Stechow (2003)We can solve this problem by chang<strong>in</strong>g the temporal relations of the progressiveas <strong>in</strong> (142):(142) PROG ′′ = λPλe w ′Inert τ(e) (w 0 ,w ′ ) → [ e ′τ(e ′ ) ·⊃ τ(e) ⊕P(w′ )(e ′ )]As Figure 4.14 shows, we now get the correct result that the complete cross<strong>in</strong>gthe street eventuality e ′ <strong>in</strong>cludes the topic time. This captures the ‘go<strong>in</strong>gon’ <strong>in</strong>terpretation. Furthermore, the analysis is not subject to the imperfectiveparadox, s<strong>in</strong>ce it does not commit itself to the existence of the completeeventuality <strong>in</strong> the actual world.t TT..........................................................................τ(e)τ(e ′ )................................Figure 4.14: Adapted version of 4.13The difference between my account and this account is the follow<strong>in</strong>g. WhereasI do not assume an aspectual class restriction <strong>for</strong> imperfective aspect andmodify the semantics of imperfective aspect itself to avoid the imperfectiveparadox, Gerö en von Stechow do assume such a restriction and <strong>in</strong>troduce acoercion operator between the imperfective operator and a bounded predicate

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