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151 LAWS AND PRINCIPLES<br />

An anaphor refers to a reflexive or reciprocal pronoun, a pronominal to<br />

any other pronoun, and an R-expression to a nominal which is not a<br />

pronoun. Each of these three types of category has an empty category<br />

counterpart.<br />

Complex Noun Phrase Constraint<br />

See Island constraints.<br />

Coordinate Structure Constraint<br />

See Island constraints.<br />

Elsewhere Condition<br />

Kiparsky (1973: 94) formulates the Elsewhere Condition as follows:<br />

Two adjacent rules of the form<br />

A → B / P __ Q<br />

C → D / R __ S<br />

are disjunctively ordered if and only if:<br />

(a) the set of strings that fit PAQ is a subset of the set of strings that fit<br />

RCS, and<br />

(b) the structural changes of the two rules are either identical or<br />

in<strong>com</strong>patible.<br />

Kiparsky notes that this principle is also used explicitly in the grammar of<br />

Panini, which is why it gets the alternative name of the Panini Principle. The<br />

rule is provided in a rather different formulation, which may be easier to understand,<br />

by Anderson (1992: 12): ‘Application of a more specific rule blocks that<br />

of a more general one.’<br />

Empty Category Principle (ECP)<br />

Chomsky (1986: 18) expresses this as follows: ‘Every trace must be properly<br />

governed.’<br />

Full-Entry Theory<br />

The full-entry theory (Jackendoff 1975) is the theory that all existing words<br />

(possibly including all inflectional forms; see Halle 1973) have their own independent<br />

entries in the mental lexicon.

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