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

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Stabler - Lx 185/209 2003<br />

10 Towards standard transformati<strong>on</strong>al grammar<br />

In the previous secti<strong>on</strong> the grammars had <strong>on</strong>ly:<br />

• selecti<strong>on</strong><br />

• phrasal movement<br />

It is surprisingly easy to modify the grammar to add a couple <strong>of</strong> the other comm<strong>on</strong> structure building opti<strong>on</strong>s:<br />

• head movement to the left or the right<br />

• affix hopping to the left or the right<br />

• adjuncti<strong>on</strong> <strong>on</strong> the left or the right<br />

Many linguists doubt that all these mechanisms are needed, but the various proposals for unifying them are<br />

c<strong>on</strong>troversial. Fortunately for us, it turns out that all <strong>of</strong> them can be handled as small variati<strong>on</strong>s <strong>on</strong> the devices<br />

<strong>of</strong> the “minimalist” framework. C<strong>on</strong>sequently, we will be able to get quite close to the processing problems<br />

posed by grammars <strong>of</strong> the sort given by introductory texts <strong>on</strong> transformati<strong>on</strong>al grammar!<br />

10.1 Review: phrasal movement<br />

A simple approach to wh-movement allows us to derive simple sentences and wh-questi<strong>on</strong>s like the following,<br />

in an artificial Subject-Object-Verb language with no verbal inflecti<strong>on</strong>s:<br />

(1) the king the pie eat<br />

(2) which pie the king eat<br />

Linguists have proposed that not <strong>on</strong>ly is the questi<strong>on</strong> formed by moving the wh determiner phrase (DP) [which<br />

pie] from object positi<strong>on</strong> to the fr<strong>on</strong>t, but in all clauses the pr<strong>on</strong>ounced DPs move to case positi<strong>on</strong>s, where<br />

transitive verbs assign case to their objects (“Burzio’s generalizati<strong>on</strong>”). So then the clauses above get depicti<strong>on</strong>s<br />

rather like this, indicating movements by leaving coindexed “traces” (t) behind:<br />

CP<br />

D<br />

the<br />

DP2<br />

CP<br />

C TP<br />

NP<br />

king<br />

t2<br />

T’<br />

T vP<br />

DP<br />

DP1<br />

D<br />

the<br />

v’<br />

v VP<br />

NP<br />

pie<br />

V<br />

eat<br />

VP<br />

t1<br />

DP<br />

D<br />

DP1<br />

which<br />

As indicated by coindexing, in the tree <strong>on</strong> the left, there are two movements, while the tree <strong>on</strong> the right has<br />

three movements because [which pie] moves twice: <strong>on</strong>ce to a case positi<strong>on</strong>, and then to the fr<strong>on</strong>t, wh-questi<strong>on</strong><br />

positi<strong>on</strong>. The sequences <strong>of</strong> coindexed c<strong>on</strong>stituents are sometimes called “chains.”<br />

Notice that if we could move eat from its V positi<strong>on</strong> in these trees to the v positi<strong>on</strong>, we would have the<br />

English word order. In fact, we will do this, but first let’s recall how this n<strong>on</strong>-English word order can be derived<br />

with the mechanisms we already have.<br />

These expressi<strong>on</strong>s above can be defined by an MG with the following 10 lexical items (writing ɛ for the<br />

empty string, and using k for the abstract “case” feature):<br />

198<br />

NP<br />

pie<br />

D<br />

the<br />

DP2<br />

C’<br />

C TP<br />

NP<br />

king<br />

t2<br />

T’<br />

T vP<br />

DP<br />

DP1<br />

t1<br />

v’<br />

v VP<br />

V<br />

eat<br />

VP<br />

t1<br />

DP

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