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Formal Approaches to Semantic Microvariation: Adverbial ...

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applies <strong>to</strong> these elements after they have been applied <strong>to</strong> the CONCORD rule. In other<br />

words, I proposed that, in principle, negative quantifiers can be interpreted as unary<br />

quantifiers; this is what creates the double negation readings in Standard French 8 . If<br />

negative quantifiers can be interpreted as unary quantifiers, then, when CONCORD has<br />

not applied, we do not expect then <strong>to</strong> block Split-Combien; however, in the basic cases<br />

that we have looked at so far, elements like personne do obliga<strong>to</strong>rily block combien.<br />

One way of resolving this is <strong>to</strong> propose that there is a convention in Standard<br />

French in which CONCORD is applied before function application in structures with<br />

multiple anti-additive quantifiers. This is an attractive proposal because, by far, the<br />

most salient reading of a sentence like Personne a rien fait is negative concord: ‘no<br />

one did anything’. In fact, in order <strong>to</strong> be sure <strong>to</strong> obtain a double negation reading for<br />

this sentence, it is necessary <strong>to</strong> focus the second quantifier.<br />

(48) Personne a RIEN fait<br />

No one has NOTHING done<br />

‘No one did NOTHING’<br />

So, in other words, perhaps it is better <strong>to</strong> suppose that, like in Québec French, CON-<br />

CORD is obliga<strong>to</strong>ry in SF; however, in this dialect, under certain conditions that are<br />

not met in Split-Combien questions, function application can be used <strong>to</strong> create a double<br />

negation reading.<br />

In summary, I have proposed that polyadic quantifiers intervene in the Split-Combien<br />

construction because they preemptively bind the direct object that combien is supposed<br />

<strong>to</strong> target. If we move them <strong>to</strong> a place where they cannot bind the de phrase, or interpret<br />

them as unary quantifiers, the “Relativized Minimality" effects go away.<br />

Note that even though I proposed that the beaucoup class of quantifiers were unary<br />

8 Note that, since the application of CONCORD is obliga<strong>to</strong>ry in Québec French, I predict that elements<br />

like jamais and personne should always intervene in Split-Combien, as, indeed, they do.<br />

112

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