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Aspect in Ancient Greek - Nijmegen Centre for Semantics

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3.2 The perfective-imperfective dist<strong>in</strong>ction 27of a DRS consist<strong>in</strong>g of an anaphoric variable (z, u) and a condition (male(z),non-human(u)).We merge this prelim<strong>in</strong>ary DRS <strong>in</strong> (28) with (27), the representation of thecontext of (28). This merge (<strong>in</strong>dicated by ‘⊕’) is an operation which returns anew DRS the universe and conditions of which are the unions of the universesand conditions to be merged:e x y e ′(29)e x yjohn(x)dog(y)own(e,x,y)⊕e ′like(e ′ ,z,u)zmale(z)unon-human(u)=john(x)dog(y)own(e,x,y)like(e ′ ,z,u)zmale(z)unon-human(u)In the result<strong>in</strong>g DRS (the rightmost one <strong>in</strong> (29)) the anaphoric elementsare not yet resolved. Resolution of anaphoric elements happens <strong>in</strong> the secondstage, through the resolution algorithm which l<strong>in</strong>ks anaphoric variables to theirantecedents. In the present example, the condition(30)zmale(z)<strong>in</strong>dicates that we have to l<strong>in</strong>k z to a discourse referent already <strong>in</strong>troduced <strong>in</strong>the discourse that represents a male <strong>in</strong>dividual. It is resolved to x by equat<strong>in</strong>gz to x. Similarly, u looks <strong>for</strong> a discourse referent that represents a non-human<strong>in</strong>dividual, and resolves to y:(31)e x y e ′john(x)dog(y)own(e,x,y)like(e ′ ,z,u)zmale(z)unon-human(u)⇒e x y e ′ z ujohn(x)dog(y)own(e,x,y)like(e ′ ,z,u)male(z)non-human(u)z = xu = y

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