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Predicate-Argument Structure

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256 Toni Badia, Carme Colominas<br />

6.1.3 THE MODIFIERS<br />

All major categories can have adjuncts, whether they can have subcategorised complements or<br />

not. The abstract representation that we are aiming at should integrate the treatment of adjuncts<br />

in a way which is as general and coherent as possible.<br />

There are two basic classes of adjuncts: those that modify predicative elements and those that<br />

modify non predicative (i.e., nominal elements). This is an important distinction, since the problems<br />

that are encountered when dealing with them are not the same. In HPSG there is now a<br />

reasonably established treatment for adjuncts to nominal signs, but there are not definite proposals<br />

for adjuncts to predicative signs yet. This means that the determination of a particular<br />

representation for adjuncts to predicative signs is one of the aims of this section.<br />

Adjuncts to predicates can be further subdivided in those that can be interpreted in a restricted<br />

way (in a way which resembles most of the adjuncts to nominals) and those that cannot. Examples<br />

of the former class are locatives (whether temporal or spatial). Among the latter there are the<br />

adjuncts that can be interpreted as semantic operators (causatives...), and also those that are wholly<br />

external to the sentence (the constituents that do not clearly depend on the head).<br />

An important aspect to be taken into account is that in many cases modifiers have the same form<br />

(and very similar meaning) than subcategorised complements. This of course has to be taken into<br />

account in order to produce results that are consistent with the treatment of complements. This is<br />

important with respect to, for example, adjectives and PPs. Many adjectives can either be predicates<br />

in copular constructions or noun modifiers, without any major change in meaning; consequently<br />

the treatment proposed should explain these similarities and try to produce related lexical entries<br />

for both cases. Similarly, there are PPs that can either be subcategorised for complements or<br />

adjuncts to a predicative sign; also in this case there is no substantial change in meaning from one<br />

another; the treatment of such adjuncts therefore should be compatible to that of the complements.<br />

6.1.4 FORMAL ISSUES<br />

From a formal point of view the aim of this section is to provide specifications for the design<br />

of the content part of the sign. This is going to take the form of a “lean” HPSG, since as<br />

described above (6.1.2), we are more interested in the coverage of our descriptions than in their<br />

theoretical adequacy. In fact our proposal consists in a fairly detailed description of how the<br />

different predicate-argument structures (and the modifiers) can be represented in a consistent,<br />

levelled way. In some cases this is going to provide specifications which are clearly behind what<br />

has been already obtained in the HPSG literature (like in the case of some adjuncts to predicative<br />

signs, as in the proposal by Kasper (1994a), where a more semantically oriented proposal is made<br />

for some of these modifiers), but in some others our proposal is going to treat phenomena that are<br />

not covered by current HPSG literature (like in the case of the arguments to predicative nouns or<br />

many complement types treated in the section on the lexical representation of verbs). To this end,<br />

we propose in section 6.3 a type system which covers all of the cases treated; it basically follows<br />

Pollard & Sag (1994) typing, but it obviously deviates from it in some ways to permit the specific<br />

proposals contained in this section.<br />

It is also important to bear in mind that the specifications provided are to be considered as<br />

the input to parsing. In the exemplification performed in the final sections of this chapter, the<br />

predicate-argument structures (and the modification relations) are represented in lexical entries of

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