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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Modals 193<br />
The discourse in (39) is awkward, <strong>and</strong> this has to do with the types of modality<br />
that can <strong>and</strong> may allow <strong>for</strong>, <strong>and</strong> in particular with their presuppositional<br />
requirements. As be<strong>for</strong>e, may in (39) can be read either epistemically or<br />
deontically, which doesn't however make a relevant difference to its<br />
presuppositional requirements. The modal can in (39), on the other h<strong>and</strong>, is<br />
modal-<br />
most likely to get an 'ability' interpretation: the first sentence in (39) prefers<br />
a reading on which it states that Fred masters a certain skill. This ability<br />
interpretation can be characterized as follows. Let the domain of can be a set<br />
s of states that agree with the current state in that Fred has, say, the same<br />
acrobatic skills that he has here <strong>and</strong> now; its co-domain is that extension s¢ s$<br />
of s in which Fred balances a banana on the tip of his nose. What the first<br />
sentence in (39) says, then, is that s$ s¢ is not empty.<br />
Intuitively, there are two ways in which one might view the temporal<br />
connection between the domain of an ability modal <strong>and</strong> the utterance time.<br />
On the one h<strong>and</strong>, one might say that the temporal dimension is irrelevant<br />
to the interpretation of ability modals. On this type of account ability<br />
modals are basically timeless, <strong>and</strong> the domain of can in (39), that is (j, o,<br />
contains all states in which Fred has the same skills that he has here <strong>and</strong><br />
now, regardless of whether these states lie in the past, present, or future. On<br />
the other h<strong>and</strong>, one might hold that the states in (j o must be contemporaneous<br />
with the current state. Both alternatives seem plausible enough,<br />
but <strong>for</strong>tunately there is no need to choose between them here, <strong>for</strong> either<br />
contem-<br />
choice allows us to explain the data. Suppose that we opt <strong>for</strong> the first<br />
alternative; (j o will then be some set of states whose temporal index is<br />
arbitrary, <strong>and</strong> the same will hold <strong>for</strong> (j', o', which is the co-domain of can. But<br />
since the second modal requires as its domain a given set of future states,<br />
the co-domain of can is not an appropriate antecedent, <strong>and</strong> modal<br />
subordination is blocked. The same conclusion follows if we take (j o to be a<br />
set of contemporaneous states. So in either case we obtain an explanation<br />
<strong>for</strong> the awkwardness of (39).<br />
To sum up, I have presented a number of cases in which modal subordination<br />
was possible <strong>and</strong> some in which it was not, <strong>and</strong> I have argued that<br />
subordi-<br />
these facts could be explained within the framework outlined in the previous<br />
section. In each case, an explanation could be given in terms of what modals<br />
presuppose (their domains) <strong>and</strong> the objects that they introduce (their co-<br />
codomains).<br />
Every modal -— more accurately: every occurrence of a modal —-<br />
imposes certain restrictions on its domain <strong>and</strong> co-domain, <strong>and</strong> it is these<br />
restrictions that decide if modal subordination is possible or not. My claim is<br />
that what I have done here <strong>for</strong> a h<strong>and</strong>ful of examples can be done <strong>for</strong><br />
sequences of modals in general, <strong>and</strong> if that is correct, we don't need a special<br />
theory of modal subordination. The facts about modal subordination are<br />
accounted <strong>for</strong> by the binding theory in conjunction with an adequate<br />
semantics of modal expressions.