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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186 <strong>Presuppositions</strong> <strong>and</strong> <strong>Pronouns</strong><br />
represented here by the reference marker p. It is quite obvious, however,<br />
that there are such restrictions (even if they are non-specific <strong>and</strong> vague, as I<br />
claimed two paragraphs ago), <strong>and</strong> that they playa a role in the interpretation<br />
of modals. This point will be taken up in the following section, where it is<br />
shown that these restrictions are crucial if we want to get the details of modal<br />
subordination right. But I will ignore them <strong>for</strong> the time being.<br />
The presupposition of the modal in (26a) could not normally be construed<br />
by means of accommodation, but let us suppose that it is accommodated<br />
nonetheless, so that we can go on with Roberts's example:<br />
(27) A thief might break into the house. He would take the silver.<br />
(= (6))<br />
(28) a. [p,q,r/,q':<br />
12', q':<br />
q = p+[x: thief x, break-in x], pO p q,<br />
q' = p'+ + [1;: [z: take-silver z], p' 0 n q']<br />
b b. . [p, q, p p', ".' , q q': . p p' = q,<br />
q = p+[x: thief x, break-in x], p 0 O q,<br />
q' = p'+[z: +[1;: take-silver z], p' 0 n q']<br />
c. [p, q, p', q': p' = q,<br />
q = p+[x, z: z = x, thief x, break-in x], p 0 O q,<br />
q' = p'+[: + take-silver z], p' 0 n q']<br />
d. [p, q, q':<br />
q = p+[x: thief x, break-in x], p 0 q,<br />
q' = q+[: take-silver(x)], q 0 n q']<br />
Once the first sentence has been dealt with, the DRS representation of (27)<br />
will be (28a). In (28a), there are two relevant presuppositions: the domain of<br />
would, represented by p', <strong>and</strong> the anaphoric presupposition triggered by the<br />
pronoun he. The presupposed domain can be bound to either p or q. The<br />
binding theory predicts that the latter option is preferred, because this allows<br />
the pronominal anaphor to be bound. For, once p' has been bound to q, as<br />
shown in (28b), x is accessible to z, <strong>and</strong> we can identify z with x so as to obtain<br />
(28c), which is equivalent with (28d). The meaning of this DRS is the<br />
following:<br />
(29) [(28d)](w,f)=<br />