Abstract
In the past ten years, considerable progress has been made towards the goal of unifying the locality conditions of various subsystems of UG. At present, three major approaches may be distinguished within this research programme: while the theories developed by (1983), Koster 1984a, 1987 and (1982) express generalizations about local domains in terms of quasi-geometric properties of tree configurations and directionality of government, local domains are fixed in terms of specific properties of subtrees in the two approaches implicit in the Barriers-framework, viz. the status of L-marking of a given category (cf. Chomsky 1986a), and extensions of a relativized concept of minimality (cf. Rizzi 1990, Fanselow 1988a, 1989a).
This article is a completely rewritten version of the talk presented at the Oberkirch workshop. For helpful comments, I am indebted to Sascha W. Felix, Peter Staudacher, and two anonymous reviewers for the present volume. A more elaborate treatment of anaphoric binding in terms of relativized minimality can be found in Fanselow (1990b).
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Fanselow, G. (1991). Barriers and the Theory of Binding. In: Haider, H., Netter, K. (eds) Representation and Derivation in the Theory of Grammar. Studies in Natural Language and Linguistic Theory, vol 22. Springer, Dordrecht. https://doi.org/10.1007/978-94-011-3446-0_7
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