Introduction

In the previous chapter we saw that pure term rewriting is not adequate for term rewriting because of the lack of control over the application of rules. Approaches for encoding such control within the pure rewriting paradigm lead to functionalized control by means of extra rules and constructors at the expense of traversal overhead and at the loss of the separation of rules and strategies. We need a mechanism that provides such control, but maintains the separation of rules and strategies and keeps traversal overhead to a minimum. Such a mechanism should allow strategies parameterized with selections from the available rules.

Also we saw that many transformation problems can be solved by alternative strategies such as a one-pass bottom-up or top-down traversal. Others can be solved by selecting the rules that are applied in an innermost normalization, rather than all the rules in a specification. However, no fixed set of such alternative strategies will be sufficient for dealing with all transformation problems. Rather than providing one or a few fixed rewriting strategies, we need to be able to compose strategies from basic building blocks with a few fundamental operators.

In program transformation, the basic building blocks are single rewrite steps, for example defined by a rewrite rule. This chapter introduces a set of operators for composing such single step transformations into complex transformations. By allowing abstraction over the basic transformation, generic transformation strategies can be defined. The combinators discussed in this chapter cover sequential programming and type-specific traversal. Extensions of this basic framework will be considered in later chapters.

Preprint

Remarks

Lacks discussion of literature.

Revision: r1.1 - 04 Dec 2003 - 11:07 - EelcoVisser
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