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Formal Approaches to Semantic Microvariation: Adverbial ...

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The thesis is organized as follows: In the remaining part of this chapter, I present<br />

the background theoretical assumptions concerning the semantics of noun phrases and<br />

verbs that will be used in my account of QAD.<br />

Chapter 2 presents an analysis of QAD in Standard French. I argue that, despite the<br />

large amount of literature on the <strong>to</strong>pic, there has yet <strong>to</strong> be an analysis that accounts for<br />

semantics of the construction. I show that, not only does a binary quantification analysis<br />

of SF QAD properly account for the interpretations assigned <strong>to</strong> QAD sentences, it<br />

is the only way of doing so. I give a proof using Keenan (1992)’s Reducibility Equivalence<br />

Theorem that the binary extension of beaucoup is unreducible <strong>to</strong> any iteration of<br />

unary quantifiers. I therefore conclude that a polyadic approach <strong>to</strong> QAD phenomena is<br />

not only possible, but necessary for the syntactic and semantic analysis of this famous<br />

construction.<br />

Chapter 3 presents a study of the QAD construction in Québec French. I argue<br />

that adverbial degree quantifiers in QF are unary quantifiers with a large domain that<br />

includes both event properties and individual properties. I then provide a his<strong>to</strong>rical<br />

explanation for why adverbs in QF can quantify over individuals as well as events,<br />

and discuss the consequences of such an explanation for current theories of semantic<br />

change.<br />

Finally, in chapter 4, I extend my “binary quantification" analysis of degree quantifiers<br />

<strong>to</strong> anti-additive (negative) quantifiers, and argue that this is required <strong>to</strong> account<br />

for the distribution indefinites headed by de in both dialects of French. Additionally, I<br />

argue that adopting a polyadic analysis of both degree adverbs and anti-additive quantifiers<br />

allows us <strong>to</strong> explain the "intervention" effects of these elements in the Split-<br />

Combien construction, effects that have be traditionally attributed <strong>to</strong> Rizzi (1990)’s<br />

Relativized Minimality.<br />

9

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