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Phi-features and the Modular Architecture of - UMR 7023 - CNRS

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172<br />

Couquaux's proposal is difficult to recast in many descendants <strong>of</strong> his framework,<br />

including <strong>the</strong> Minimalist Program. They have restricted nonglobal transformations<br />

to <strong>the</strong> Agree/Move relationship, which follows a monotonic ccomm<strong>and</strong><br />

path <strong>and</strong> only sees information on it. This is stated as <strong>the</strong> Path Condition<br />

in (263). In current work, <strong>the</strong> Path Condition follows from cyclicity that prevents<br />

<strong>the</strong> top end <strong>of</strong> a syntactic dependency (<strong>the</strong> probe) from looking too far 'upwards'<br />

in <strong>the</strong> tree, <strong>and</strong> locality that prevents it from looking 'downwards' beyond a<br />

certain point (<strong>the</strong> goal or phase) (e.g. Chomsky 2000a: 122, 132-5; cf. (276)).<br />

(263) Path Condition: In an Agree/Move relationship between α [target] <strong>and</strong> β<br />

[goal], α c-comm<strong>and</strong>s β, <strong>and</strong> <strong>the</strong> relationship is sensitive only to <strong>the</strong><br />

properties <strong>of</strong> constituents c-comm<strong>and</strong>ed by α <strong>and</strong> c-comm<strong>and</strong>ing β (or in<br />

<strong>the</strong> Minimal Domain <strong>of</strong> α, β). 126<br />

The Path Condition or <strong>the</strong> principles underlying it has considerable explanatory<br />

scope. Consider <strong>the</strong> passive <strong>of</strong> Kate baked (someone) three cakes. The relationship<br />

<strong>of</strong> three cakes to T may be blocked by an applicative object on <strong>the</strong> path between<br />

<strong>the</strong>m, giving Three cakes were (*someone) baked. However, nothing <strong>of</strong>f <strong>the</strong>ir path<br />

can matter, below three cakes or above <strong>the</strong> TP, for instance <strong>the</strong> adverb <strong>and</strong> <strong>the</strong><br />

locative argument in (Yesterday) three cakes were baked (in <strong>the</strong> kitchen).<br />

It proves difficult to unify <strong>the</strong> PCC repairs under <strong>the</strong> Path Condition. Their<br />

common property is <strong>the</strong> addition <strong>of</strong> an Agree/Case domain, not its particular location<br />

with respect to <strong>the</strong> elements that define <strong>the</strong> PCC context. However, this depends<br />

on execution. A discussion clarifies <strong>the</strong> impression <strong>and</strong> <strong>the</strong> alternatives.<br />

The French PCC repair transforms <strong>of</strong> a defective PPDAT indirect object to a<br />

full PP. To make this amenable to a movement treatment, <strong>the</strong>re must occur an<br />

Agree/Move relationship between <strong>the</strong> two kinds <strong>of</strong> PPs, <strong>and</strong> <strong>the</strong> direct object must<br />

lie on its path, because its phi-<strong>features</strong> decide which PP is legitimate. Ormazabal<br />

<strong>and</strong> Romero (1998) advance an elegant proposal along <strong>the</strong>se lines for <strong>the</strong> Spanish<br />

analogue <strong>of</strong> <strong>the</strong> French PCC repair, adapted to French in (264) (Rezac 2010c).<br />

126 The formulation <strong>of</strong> <strong>the</strong> condition sets aside possible interarboreal (sideways) relations (Nunes<br />

2001). Successive cyclic movement does not obey <strong>the</strong> condition, because it can only occur if it<br />

can be continued up to a terminal position, Bošković (2002: section 4, 2007). On Bošković's<br />

(2002) proposal, l<strong>and</strong>ing at intermediate sites is a reflex <strong>of</strong> movement to <strong>the</strong> final site. On Chomsky's<br />

(2000a, 2001) alternative that Bošković also discusses, successive-cyclic movement would<br />

fall under <strong>the</strong> mechanism ℜ developed for PCC repairs, as discussed in section 5.9. The inverse<br />

issue would arise in Multiple Agree <strong>of</strong> a probe with several goals (cf. notes 132, 140, 160), if<br />

Agree with a closer goal needed to crucially refer to <strong>the</strong> outcome <strong>of</strong> Agree with a far<strong>the</strong>r goal.<br />

Presently, such reference seems ei<strong>the</strong>r illusory (for <strong>the</strong> T/v-(participle)-NOM/ACC-(participle)<br />

configurations <strong>of</strong> Chomsky 2001, 2008, see Frampton et al. 2000, Pesetsky <strong>and</strong> Torrego 2007),<br />

or advantageously formulable as <strong>the</strong> local outcome <strong>of</strong> <strong>the</strong> former Agree relation alone, e.g.<br />

whe<strong>the</strong>r valuation <strong>of</strong> <strong>the</strong> probe takes place, does not take place, or is impossible (cf. Anagnostopoulou<br />

2003 for T/v-DAT-NOM/ACC, Bobaljik <strong>and</strong> Branigan 2006 on C-ERG-ABS).

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