Eta-expansions Iii | F !

نویسنده

  • Neil Ghani
چکیده

The use of expansionary-rewrite rules in various typed-calculi has become increasingly common in recent years as their advantages over contractive-rewrite rules have become apparent. Not only does one obtain simultaneously a decision procedure for-equality and a procedure for the calculation of the long-normal form of a term, but rewrite relations using expansions retain key properties when combined with rst order rewrite systems, generalise more easily to other type constructors and are supported by a categorical theory of reduction. However, until now-contractions have remained the only possibility in the more powerful type systems of the-cube. In this paper we begin to rectify this situation by extending the techniques previously developed to a higher order polymorphic-calculus called F ! , where reduction no longer occurs only at the level of terms but also at the level of types.

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تاریخ انتشار 1996