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The Syntax of Givenness Ivona Kucerová

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c. TP<br />

VP<br />

book give to-Peter t book<br />

will<br />

TP<br />

vP<br />

Marie<br />

t V P<br />

But we already know that the perfect partition is irrelevant here. <strong>The</strong> reason is that the<br />

only place where the G-operator may be inserted is between ‘book’ and ‘give’, as in (57).<br />

Any other position would lead to Presupposition failure. <strong>The</strong> position is, however, already<br />

available after the object G-moves within VP. Moving the whole DP does not bring in any<br />

interpretation that would not already be available after the first instance <strong>of</strong> G-movement.<br />

<strong>The</strong>refore, G-movement <strong>of</strong> the whole VP is not licensed.<br />

(57) TP<br />

VP<br />

book G give to-Peter t book<br />

will<br />

TP<br />

vP<br />

Marie<br />

t V P<br />

<strong>The</strong> same reasoning accounts also for the assumption that a constituent containing several<br />

given elements may G-move only if it contains only given elements. If there were any new<br />

element, a G-operator would have to be inserted within the moving constituent, i.e., in the<br />

position in which it would have been inserted if the whole constituent did not undergo G-<br />

movement at all.<br />

Let’s summarize where we stand. We have an operator that can motivate given elements<br />

to be located in the left edge <strong>of</strong> its propositional domain and we know informally how the<br />

distribution <strong>of</strong> the operator can be regulated by the Maximize presupposition maxim. <strong>The</strong><br />

open question is what happens if there is more than one propositional domain per finite<br />

clause. <strong>The</strong> prediction is clear. In principle, any propositional domain might have its own<br />

G-operator in the same way as it can have an independent linear partition between given<br />

and new. Consider the example in (58).<br />

(58) Marie bude knihy prodávat<br />

Marie will books sell<br />

‘Marie will sell the books.’<br />

.<br />

105

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