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

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195<br />

depends on what o<strong>the</strong>r probes exist, whe<strong>the</strong>r <strong>the</strong>y can be added to potential<br />

Agree/Case loci, <strong>and</strong> whe<strong>the</strong>r Agree by <strong>the</strong>m would value Case (section 5.4).<br />

The accusative system is more interesting because its dependent Case has an<br />

intuitively countercyclic character. The accusative is available for O because <strong>the</strong><br />

higher EA takes up <strong>the</strong> nominative, not for S when <strong>the</strong>re is no EA. ℜ faces no<br />

problems here, because it affects <strong>the</strong> numeration <strong>of</strong> a nonconvergent phase, which<br />

may as consequence split into two phases. Let us proceed first on <strong>the</strong> assumption<br />

that v is a phase only if it has a phi-probe that Agrees. In a nominative-accusative<br />

system, only T bears a lexically specified phi-probe. It Agrees with <strong>the</strong> transitive<br />

subject. At <strong>the</strong> C/T phase, <strong>the</strong> derivation is Transferred <strong>and</strong> crashes, because nothing<br />

has valued <strong>the</strong> [Case:] <strong>of</strong> <strong>the</strong> direct object, (297)a. ℜ adds a phi-probe to <strong>the</strong><br />

remaining potential Agree/Case locus in <strong>the</strong> numeration, v. The derivation rebuilds<br />

from <strong>the</strong> new numeration. Now v Agrees <strong>and</strong> licenses <strong>the</strong> direct object, <strong>and</strong><br />

<strong>the</strong>reby becomes a phase, (297)b. It Transfers with convergence, (297)c. Next <strong>the</strong><br />

C/T phase is built up as in <strong>the</strong> previous failed attempt, save that now <strong>the</strong>re remain<br />

no unvalued Case <strong>features</strong>, <strong>and</strong> Transfer succeeds in (297)d.<br />

(298) Derivation <strong>of</strong> dependent accusative<br />

a. T[φ:2PL,κ:N] [DP[φ:2PL,κ:N] v[κ:A] [… DP[φ:1PL,κ:]]] →*Transfer, ℜ<br />

b. v[φ:,κ:A] [… DP[φ:1PL,κ:]]] →Agree<br />

c. v[φ:1PL,κ:A] [… DP[φ:1PL,κ:A]]] →√Transfer<br />

d. T[φ:2PL,κ:N] [DP[φ:2PL,κ:N] v[φ:1PL,κ:A] [… DP[φ:1PL,κ:A]]]<br />

(Notation: κ [Case] (N nom., A acc.), φ [phi], strikethrough Transfer)<br />

These mechanics illustrate <strong>the</strong> consequences <strong>of</strong> <strong>the</strong> decision to have ℜ add <strong>features</strong><br />

to <strong>the</strong> numeration, ra<strong>the</strong>r than to a structure built from it. It allows ℜ to open<br />

up a new derivational path. The ℜ-enriched numeration need not yield <strong>the</strong> same<br />

structure as its poorer predecessor. The subset <strong>of</strong> <strong>the</strong> enriched numeration with <strong>the</strong><br />

added probe Agrees <strong>and</strong> Transfers separately, spawning <strong>of</strong>f a phase. The rest remains<br />

in <strong>the</strong> workspace, already selected from <strong>the</strong> lexicon. Derivation from it continues,<br />

embedding <strong>the</strong> spawned-<strong>of</strong>f phase, <strong>and</strong> converging. It seems an elegant<br />

way to achieve <strong>the</strong> intuitive countercyclicity <strong>of</strong> dependent accusative <strong>and</strong> a conceptually<br />

simple, modular way for ℜ to operate.<br />

The alternative is to let ℜ add a probe within an already built-up structure,<br />

along <strong>the</strong> lines <strong>of</strong> (281)/(282). ℜ would have to be able to add a probe to v at <strong>the</strong><br />

point <strong>of</strong> C/T Transfer, <strong>and</strong> <strong>the</strong> added probe would need to Agree with <strong>the</strong> object<br />

<strong>and</strong> value its Case. Then <strong>the</strong> numeration is can be dispensed with in <strong>the</strong> formulation<br />

<strong>of</strong> ℜ. The general application <strong>of</strong> operations within already built-up structure<br />

is prohibited by cyclicity (Chomsky 1995: 234f., 248, 327f., 2000a: 3.6, 2007,<br />

2008: 138; Kitahara 1997; Freidin 1999; Richards 1999). However, <strong>the</strong>re are leeways.<br />

If <strong>the</strong> phase defines <strong>the</strong> cycle, <strong>the</strong>re are no cyclic restrictions on <strong>the</strong> order <strong>of</strong><br />

operations within a phase (Chomsky 2001, 2007, 2008, Hiraiwa 2010). It remains<br />

that in (298)a, <strong>the</strong> structure built up to C/T would be remolded from <strong>the</strong> inside if<br />

ℜ were to add a phi-probe to v <strong>and</strong> it Agreed with <strong>the</strong> object. Such a derivation

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