Abstract
Abstract According to Kayne's (1994) Linear Correspondence Axiom (LCA) languages with configurational structures are expected to derive fixed word order. Hungarian is a typical example, deriving a fixed word order while retaining configurational structures. The moment Hungarian loses its configurational structure it yields free word order. This paper claims that there are languages with configurational structures, yet which allow free word order. Kuroda's dichotomy into “agreement forced and non-forced” languages accounts for this phenomenon. Agreement forced languages like English keep fixed word order, because the subject must occupy the position of the Specifier of Tense Phrase (TP-Spec) to get its features to agree with those of Tense in terms of person, number and gender. Agreement non-forced languages like Japanese allow any argument to fill the TP-Spec position, giving rise to free word order with configurational structures. Contrary to LCA, configurational structures do not necessarily result in fixed word order.
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