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The residuation principle is based on the idea of delaying function calls until they are sufficiently instantiated for a deterministic evaluation by rewriting.
The advantage of rewriting the boundary conditions in this form is that the equations become separated into groups of independent equations which are easily solved.
Different controls are equipped with different reaction rules, often called rewriting rules in syntactic or graphical systems.
Furthermore, there are unary rules rewriting this start category into each of the relevant maximal projections.
A rewriting in a set will be redundant if the data it asks for are already contained by the other rewritings in the set.
For example, text rewriting in translation and compiler construction is based on tokenized text, hence problems with overlapping originals do not occur.
We use a small-step operational semantics in the form of a single-step rewriting system that defines a (non-deterministic) normal-order reduction.
All these observations also hold for rewriting modulo associativity and commutativity.
In the following we will consider only term graphs in flat form and without useless equations (garbage), which we remove systematically during rewriting.
Both classes of languages share concepts like pattern matching (first-order versus higher-order), (tree or graph) rewriting, guards (or conditions), sometimes "where" blocks and "let" expressions.
It would be of interest to know whether such groups must have a finite convergent rewriting system.
The rewriting structure is checked for consistency with the term.
Conditional rewriting logic as a unified model of concurrency.
Both conditional and non-conditional term rewriting are covered; but the treatment is still mathematical rather than implementation based.
As in standard term rewriting, we can use local confluence and strong normalisation to prove the confluence of a relation.