Practical Information - Generative Linguistics in the Old World
Practical Information - Generative Linguistics in the Old World
Practical Information - Generative Linguistics in the Old World
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2 SachsParasitic movement moves an element <strong>in</strong> between ano<strong>the</strong>r moved item and <strong>the</strong> b<strong>in</strong>der that wasgenerated by that movement. That way, <strong>the</strong> LF can end up with two moved items stand<strong>in</strong>gtoge<strong>the</strong>r, be<strong>in</strong>g followed by both b<strong>in</strong>ders.To get <strong>the</strong> Universal/Unique read<strong>in</strong>g <strong>in</strong> a structure with two or more heads, I roughly followBrasoveanu (2008) <strong>in</strong> assum<strong>in</strong>g that this happens through an operator that distributes overcases, mak<strong>in</strong>g <strong>the</strong> uniqueness presupposition relative to a situation, <strong>the</strong>reby void<strong>in</strong>g it. Thisoperator starts out adjo<strong>in</strong>ed to <strong>the</strong> IP above <strong>the</strong> correlative XP’s adjunction site. From <strong>the</strong>re, itgets raised to <strong>the</strong> topmost position <strong>in</strong> <strong>the</strong> LF, leav<strong>in</strong>g beh<strong>in</strong>d a trace of type , and a b<strong>in</strong>derfor it at <strong>the</strong> land<strong>in</strong>g site. If we make <strong>the</strong>se changes to <strong>the</strong> LF above, we get this:(6)[[Dist]]= λp .λs.∀s’[s’ is relevant <strong>in</strong> s → p(s’)](7)[[(1)]]= λw.∀s[s is relevant <strong>in</strong> w→∃x[girl(x)&∃y[boy(y)&play(x,y)<strong>in</strong> s & defeat(x,y)<strong>in</strong> s]]]The set of all worlds such that for all worlds s that are relevant <strong>in</strong> w, <strong>the</strong>re is a girl xand <strong>the</strong>re is a boy y and x played y <strong>in</strong> s and x defeated y <strong>in</strong> sExtend<strong>in</strong>g <strong>the</strong> Concept: With m<strong>in</strong>imal modification, this approach is also able to handleo<strong>the</strong>r types of correlatives, for example degree correlatives. For this, <strong>the</strong> presupposition isunnecessary, which reduces Rel deg down to its essence. As Rel deg and Dem deg are at deepstructure <strong>in</strong> <strong>the</strong> position of a DegP, <strong>the</strong>re is no need to comb<strong>in</strong>e Reld deg with property, as Reldoes. As this is basically all that Rel does, we can assume that Rel deg is semantically empty orat least redundant. The follow<strong>in</strong>g example is not a multi-head correlative, but a s<strong>in</strong>gle-headone. As <strong>the</strong> process is recursive, <strong>the</strong> exact same strategy can be used for multi-head ones, asseen above.(8) [[Dem deg ]]=λR . ∃d[d=max(λd.R(d)(d))](9) Petra jitni lambi hai, Jessica utni lambi hai.Petra Rel tall is, Jessica Dem tall is.(‘how tall Petra is, Jessica is that tall’)Conclusion: This approach covers s<strong>in</strong>gle-head and multi-head correlatives us<strong>in</strong>g <strong>the</strong> sameprocedure and <strong>the</strong> same lexicon entries for <strong>the</strong> used elements, no matter how many heads, andemploys only mechanisms that are also used elsewhere. I argue that this approach can<strong>the</strong>refore be considered more parsimonious than <strong>the</strong> exist<strong>in</strong>g approaches.Selected References:Bhatt, Rajesh (2003). “Locality <strong>in</strong> Correlatives”, <strong>in</strong> Natural Language and L<strong>in</strong>guistic Theory 21, 485-541.Dayal, Veneeta (1996). Locality <strong>in</strong> Wh Quantification: Questions and Relative Clauses <strong>in</strong> H<strong>in</strong>di, Dordrecht: Kluwer.Gajewski, J. (2008). On <strong>the</strong> Semantics of H<strong>in</strong>di-Urdu Multiple Correlatives. In L<strong>in</strong>guistic Inquiry 39, 327-334.