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Notes on computational linguistics.pdf - UCLA Department of ...

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Stabler - Lx 185/209 2003<br />

10.2 Head movement<br />

Many linguists believe that in additi<strong>on</strong> to phrasal movement, there is “head movement”, which moves not the<br />

wholephrasebutjustthe“head”. Inthesimplest,“can<strong>on</strong>ical” examples, a head X <strong>of</strong> a phrase XP moves to<br />

adjoin to the left or right <strong>of</strong> the head Y that selects XP. Left-adjoining X to Y is <strong>of</strong>ten depicted this way:<br />

Y<br />

w1<br />

Y’<br />

XP<br />

X’<br />

X<br />

w2<br />

⇒ Y’<br />

For example, questi<strong>on</strong>s with inversi<strong>on</strong> <strong>of</strong> subject and inflected verb may be formed by moving the T head to C<br />

(sometimes called T-to-C or I-to-C movement); verbs may get their inflecti<strong>on</strong>s by V-to-T movement; particles may<br />

get associated with verbs by P-to-V movement; objects may incorporate into the verb with N-to-V movement,<br />

and there may also be V-to-v movement.<br />

Vi<br />

V-to-v<br />

v<br />

have<br />

v<br />

v’<br />

VP<br />

Vi<br />

V’<br />

V<br />

vi<br />

have<br />

v<br />

T<br />

v-to-T<br />

T’<br />

T<br />

-ed<br />

vP<br />

vi<br />

v’<br />

V<br />

v<br />

have<br />

v<br />

Ti<br />

Xi<br />

w2<br />

T-to-C<br />

C<br />

T<br />

C’<br />

C<br />

-ed<br />

TP<br />

Ti<br />

Y<br />

T’<br />

Y<br />

w1<br />

XP<br />

Xi<br />

X’<br />

V<br />

call<br />

V<br />

P-to-V<br />

Pi<br />

V’<br />

up<br />

PP<br />

Pi<br />

P’<br />

Pi<br />

op<br />

V<br />

P-to-V<br />

V<br />

V’<br />

gebeld<br />

As indicated by these examples <strong>of</strong> v-to-T and T-to-C movement, heads can be complex. And notice that the<br />

P-to-V movement is right-adjoining in the English [call up] but left-adjoining in the Dutch [opgebeld] (Koopman<br />

1993, 1994). Similarly (though not shown here) when a verb incorporates a noun, it is usually attached <strong>on</strong> the<br />

left, but sometimes <strong>on</strong> the right (Baker, 1996, 32).<br />

The MGs defined above can be extended to allow these sorts <strong>of</strong> movements. Since they involve the c<strong>on</strong>figurati<strong>on</strong><br />

<strong>of</strong> selecti<strong>on</strong>, we regarded them as part <strong>of</strong> the merge operati<strong>on</strong> (Stabler, 1997). Remembering the<br />

essential insight from Pollard and Michaelis, menti<strong>on</strong>ed <strong>on</strong> the first page, the key thing is to keep the ph<strong>on</strong>etic<br />

c<strong>on</strong>tents <strong>of</strong> any movable head in a separate comp<strong>on</strong>ent. A head X is not movable after its phrase XP has been<br />

merged, so we <strong>on</strong>ly need to distinguish the head comp<strong>on</strong>ents <strong>of</strong> phrases until they have been merged. So rather<br />

than expressi<strong>on</strong>s <strong>of</strong> the form:<br />

s1 · Features1, s2 · Features2,…,sk · Featuresk,<br />

we will use expressi<strong>on</strong>s in which the string part s1 <strong>of</strong> the first chain is split into three (possibly empty) pieces<br />

s(pecifier), h(head), c(omplement):<br />

s,h,c · Features1, s2 · Features2,…,sk · Featuresk.<br />

So lexical chains now have a triple <strong>of</strong> strings, but <strong>on</strong>ly the head can be n<strong>on</strong>-empty: LC = ɛ, Σ ∗ ,ɛ :: F ∗ . As<br />

before, a lexic<strong>on</strong> is a finite set <strong>of</strong> lexical chains.<br />

201<br />

PP<br />

Pi<br />

P’

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