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Adverbial and Argument-Doubling Clauses in Cree - MSpace

Adverbial and Argument-Doubling Clauses in Cree - MSpace

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5.4 <strong>Argument</strong>-<strong>Doubl<strong>in</strong>g</strong> <strong>Clauses</strong><br />

As its name suggests, this type of subord<strong>in</strong>ate clause is construed with one of the<br />

pronom<strong>in</strong>al arguments cf the matrk verb. This is represented by referential-l<strong>in</strong>kuig. This<br />

section will address how this l<strong>in</strong>k<strong>in</strong>g is accomplished.<br />

I argue that an r-l<strong>in</strong>k<strong>in</strong>g relationship between the pronom<strong>in</strong>al argument <strong>in</strong> the<br />

matrix verbal complex <strong>and</strong> the subord<strong>in</strong>ate CP is not possible. I claim that argumentdoubl<strong>in</strong>g<br />

clauses are unlike English complement clauses, where we Say that a transitive<br />

verb 'selects' a CP complement. I propose that <strong>Cree</strong> verbs do not select CP complements,<br />

but always have their argument arrays filled by pronorn<strong>in</strong>als with<strong>in</strong> the verbal complex.<br />

Furthemore, these pronom<strong>in</strong>als cannot be directly l<strong>in</strong>ked to a clause, unlike NPs. We<br />

cannot co-<strong>in</strong>dex entities that belong to different categones. Subord<strong>in</strong>ate clauses are CPs,<br />

while the pronom<strong>in</strong>al argument, pro, is an NP. Evidence that a pronom<strong>in</strong>al argument is<br />

nom<strong>in</strong>al cornes from the fact that pro can be co-<strong>in</strong>dexed to nouns, i.e., these two entities<br />

belong to the same category."<br />

I propose that A-doubl<strong>in</strong>g clauses are conta<strong>in</strong>ed <strong>in</strong>side a larger NP. This ensures<br />

that there is an NP which can be co-<strong>in</strong>dexed with a pronom<strong>in</strong>al argument <strong>in</strong> the matrix<br />

verb. An abstract representation of this structure is given below <strong>in</strong> (87). The pronom<strong>in</strong>al<br />

In claim<strong>in</strong>g that only like categories can be r-l<strong>in</strong>ked, 1 follow Baker (1996). At this junctwe however,<br />

there is no concrete evidence for this assumption, <strong>and</strong> it could be that an r-l<strong>in</strong>k<strong>in</strong>g relationship is possr'ble<br />

benveen a pro <strong>and</strong> the CP. In this case, the A-doubl<strong>in</strong>g clause would be able to be dircctiy l<strong>in</strong>kcd to the<br />

argument, which would capture the construaI relationship. At the preset time, however, 1 propose that A-<br />

doubl<strong>in</strong>g clauses are conta<strong>in</strong>ed with<strong>in</strong> an NP, thereby allo~<strong>in</strong>g for r-l<strong>in</strong>k<strong>in</strong>g between like categories.

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