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

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

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suppose that its oblique EA does not count for <strong>the</strong> C, so that O is left as <strong>the</strong> sole<br />

<strong>and</strong> highest argument. However, this inverse structure cannot be freely basegenerated.<br />

It is only licensed if <strong>the</strong> O outranks or is equal to <strong>the</strong> EA, when <strong>the</strong> direct<br />

structure is unavailable, not when <strong>the</strong> EA outranks O, although C would also<br />

be met in <strong>the</strong> latter case. To restrict <strong>the</strong> inverse, ano<strong>the</strong>r constraint C' referring to<br />

PH-interactions is needed, a mirror <strong>of</strong> C, but stated over <strong>the</strong> inverse structure. C'<br />

states that <strong>the</strong> inverse structure with its quasi-oblique EA is limited to EA→O<br />

combinations where <strong>the</strong> O is equal to or outranks <strong>the</strong> EA, or alternatively, that <strong>the</strong><br />

inverse is a last-resort structure licensed only when <strong>the</strong> direct is unavailable.<br />

In Ojibwa or Sou<strong>the</strong>rn Tiwa, only C <strong>of</strong> type (99) is needed. Their inverse respects<br />

C by ensuring that a 3EA is not more prominent than 1/2O, moving O higher<br />

in Ojibwa <strong>and</strong> making it oblique in Sou<strong>the</strong>rn Tiwa. They do not face <strong>the</strong> conundrum<br />

<strong>of</strong> blocking <strong>the</strong> inverse for 1/2EA→2/1O. In Ojibwa, 1 st <strong>and</strong> 2 nd person arguments<br />

go to separate clausal positions on <strong>the</strong> hierarchy is 2 > 1 > 3, so an elaboration<br />

<strong>of</strong> C (99) uniquely determines <strong>the</strong> position for each EA-O combination. In<br />

Sou<strong>the</strong>rn Tiwa, 1/2EA→2/1O combinations are direct, satisfying a version <strong>of</strong> C (99)<br />

that allows a person feature to c-comm<strong>and</strong> ano<strong>the</strong>r equally prominent one, <strong>and</strong> <strong>the</strong><br />

inverse may be ruled out by a constraint like <strong>the</strong> Participant Chômeur Ban (104)b<br />

that does not refer to PH-interaction. Arizona Tewa needs both C (99) <strong>and</strong> a second<br />

PH-interaction constraint C' (107) tailored to inverse structures, or some<br />

stipulative elaboration <strong>of</strong> C like (108) referring to both person <strong>and</strong> EA/O status.<br />

(107) C': 1 st /2 nd person EA cannot be oblique if O is 3 rd person.<br />

(108) 1/2.O is bare/highest, 1/2.EA is bare/highest with 3.O but not 1/2.O.<br />

The existence <strong>of</strong> two PH-interaction constraints, C to restrict <strong>the</strong> direct <strong>and</strong> C'<br />

<strong>the</strong> inverse structure, or <strong>the</strong> equivalent, removes <strong>the</strong> appeal <strong>of</strong> filtering approaches.<br />

LF/PF-filtering is attractive because it seeks to ground PH-interactions a natural<br />

LF or PF postulate like C (99): 1 st /2 nd person is hierarchically higher than 3 rd person.<br />

A mirror image C' (107) <strong>of</strong> C tailored to inverse structures returns to an arbitrary<br />

stipulation. It gains nothing over syntax in analytical simplicity, <strong>and</strong> makes<br />

appeal to no independent property <strong>of</strong> <strong>the</strong> interfacing systems. The reverse ra<strong>the</strong>r is<br />

true. The constraints would be extra-syntactic yet need to refer to <strong>the</strong> syntactic<br />

primitives <strong>of</strong> EA vs. O, DP vs. PP, c-comm<strong>and</strong>, to <strong>the</strong> enrichment <strong>of</strong> PF, <strong>and</strong> adhoc<br />

for LF. The regulation <strong>of</strong> <strong>the</strong> direct <strong>and</strong> inverse <strong>of</strong> Arizona Tewa is <strong>the</strong> province<br />

<strong>of</strong> syntax.<br />

Syntax <strong>the</strong>n needs to refer to <strong>the</strong> phi-<strong>features</strong> in PH-interactions, for instance<br />

to drive movement specific to 1 st /2 nd person. For Arizona Tewa, a simple system<br />

may be sketched once such reference is available, (109). EA is base-generated as<br />

an agreeing oblique in [Spec, vP], (109)a, as on inherent or quirky-case approaches<br />

to <strong>the</strong> ergative (Woolford 1997, Legate 2008). O Object-Shifts to <strong>the</strong><br />

edge <strong>of</strong> <strong>the</strong> vP above it. From it, <strong>the</strong> inverse <strong>and</strong> <strong>the</strong> direct are derived by movement<br />

<strong>of</strong> <strong>the</strong> closest 1 st /2 nd person to <strong>the</strong> higher functional head T. O moves if it is<br />

1 st /2 nd person because it c-comm<strong>and</strong>s EA, in (109)b. O<strong>the</strong>rwise EA is <strong>the</strong> closest<br />

77

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