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Jaume Solà i Pujols - Departament de Filologia Catalana ...

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7. Summary<br />

In this chapter we have advanced a theory for <strong>de</strong>riving Burzio's Generalization and<br />

characterizing the status of the Null Subject Phenomenon. Concerning the former, we have<br />

proposed some parameters for accounting for impersonal constructions in languages like German<br />

on one hand, and for Ergative languages on the other hand.<br />

Concerning the Null Subject phenomenology, this theory tries to minimize the<br />

differences between NSLs and (non)-NSLs: all languages have some form of null subjects and<br />

subject inversion, the difference lying in the [±anaphoric] character of both.<br />

Our theory crucially relies on the properties of AGR, which we claim are universal<br />

(modulo some parameters concerning Ergative Languages and the presence of phi-features in a<br />

given language), and can be conceived of as instances of licensing principles.<br />

This formulation led us to revise Binding Theory and Case Theory. We have provi<strong>de</strong>d<br />

some in<strong>de</strong>pen<strong>de</strong>nt motivation for our revision of Binding Theory (anaphoric copulative<br />

constructions).<br />

The strong requirements AGR imposes un<strong>de</strong>r our characterization of the facts led us to<br />

consi<strong>de</strong>r whether the ECP should be the appropriate means of constraining A-movement. We<br />

noticed that there is potential redundancy between the ECP account and our account, and that we<br />

could eliminate this redundancy by reducing the power of our rules for AGR.<br />

We have also addressed a variety of empirical problems (inverted Copulative<br />

constructions, French Stylistic Inversion, Northern Italian dialects, etc.) and theoretical problems<br />

(Minimality, Chain formation, etc.) in a rather speculative and often inconclusive way: it could<br />

not be otherwise, given the wi<strong>de</strong> range of implications the present thesis is involved in.<br />

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