rewrite rule

There are several classes of rewriting rules that have to be considered.

So this is illustrated by a rewrite rule, not an equation.

Forty of the new or rewritten rules go into effect this week, unchanged.

This process can be represented using the following rewrite rules:

This module introduces two new sorts, and a set of rewrite rules.

In Aachen he developed the first and still only program to apply rewrite rules to group theory.

The operators are used in rewrite rules for generative grammars.

He deems that rewrite rules are not the appropriate device in this regard.

We also include our previous module, to illustrate how equations and rewrite rules differ.

A rewrite rule for C to replace a complex condition by the ?

So the "term"s of the language can be reduced using rewriting rules (usually this means substitution).

Two fundamental operations are then added to all rewrite rules: wrapping and concatenation.

The table below shows the rewriting rules proposed by Simone et al..

It provides rewrite rules for expressing basic transformation steps.

The rewrite rules cause symbols from to 'travel' along branches of the tree.

Next, we add more reductions (that is, rewriting rules) to eliminate possible exceptions of confluence.

And so forth for higher numbers of non-terminals in the right hand side of the rewrite rule.

Some rewriting rules sometimes increase and sometimes decrease the size of the expressions to which they are applied.

An example of a simple rewrite rule is:

There are three kinds of rewrite rules.

One is to build a tree of the original expression and then apply tree rewrite rules to it.

It is common to represent phonological rules using formal rewrite rules in the most general way possible.

Suppose we have the following three rewrite rules:

This simplification is normally done through rewriting rules.

For the distributivity, the computer function that apply this rewriting rule is generally called "expand".