Presuppositions and Pronouns - Nijmegen Centre for Semantics
Presuppositions and Pronouns - Nijmegen Centre for Semantics
Presuppositions and Pronouns - Nijmegen Centre for Semantics
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40 <strong>Presuppositions</strong> <strong>and</strong> <strong>Pronouns</strong><br />
initial DRS of the discourse. The complex condition in this structure is<br />
interpreted as follows: if / f is to be an embedding function <strong>for</strong> (b 1 ), then it<br />
must map x onto an individual called 'Leo', <strong>and</strong> every extension of/which<br />
f embeds (b 2 ) must itself be extendable to a verifying embedding of (b 3 ). It<br />
follows from this that (b 1 ) is accessible to (b 2 ), which in its turn is accessible<br />
to (b 3 ), <strong>and</strong> there<strong>for</strong>e v may be linked up to x (accessibility being a transitive<br />
relation) <strong>and</strong> w to y. The result is (7c), which is equivalent to (7d), <strong>and</strong> the<br />
meaning of either of these is the same as that of the following <strong>for</strong>mula in<br />
predicate logic:<br />
(8) 3x[Leo x /\ L \fy[[squirrel y L /\ x chased y] ~ x x caught y]]<br />
To round out our inventory of complex DRS-conditions, we turn to<br />
disjunctive sentences.<br />
(9) a. Leo chased <strong>and</strong> caught a squirrel. He either h<strong>and</strong>ed it over to<br />
a policeman or he took it home with him.<br />
b. [ 1 h x, y: Leo x, squirrel y, x chased y, x caught y,<br />
b [ 2 z, y: policeman z, x h<strong>and</strong>ed over v to z] v<br />
b [ 3 ~: w: x took w home]]<br />
c. [ 1 h x, y, v, w: v = y, w = y,<br />
Leo x, squirrel y, x chased y, x caught y,<br />
b [ 2 z: policeman z, x h<strong>and</strong>ed over v to z] v<br />
[3[ 3 : x took w home]]<br />
d. [ 1 [1 x, y: Leo x, squirrel y, x chased y, x caught y,<br />
[2[ 2 z: policeman z, x h<strong>and</strong>ed over y to z] v<br />
b: [ 3 : x took y home]]<br />
We start out from the DRS in (9b), in which the pronoun he has already been<br />
resolved. Note that the conjunction in the first sentence of (9a) is represented<br />
in (9b) simply by merging the DRSs correlated with the two conjuncts. The<br />
interpretation of disjunctive DRS-conditions is straight<strong>for</strong>ward: an<br />
embedding function verifies a condition of the <strong>for</strong>m '(j '