Sentence examples for rewriting system from inspiring English sources

We briefly discuss some of the challenges faced when designing and implementing an aspect extension for and in a rule-based term rewriting system.

The second approach models consistent reconfigurations with respect to a style over the rewriting system derivations, based on the typing power of the lambda-calculus.

We show how the graph rewriting system PROGRES is used for specifying the graph part of the conceptual method for architects in which functional requirements of the building to be designed are elicited by means of graph structures.

So, this kind of graph provides not only the classification of algebras (groups, semigroups), but also solving the problems of normal forms of elements, word problem, rewriting system, embedding theorems, extensions of groups and algebras, growth function, Hilbert series, etc.

So, this kind of graph not only provides the classification of algebras (monoids, semigroups), but also solves the problems of normal forms of elements, word problem, rewriting system, embedding theorems, extensions of groups and algebras, growth function, Hilbert series, etc.

This fact, however, should not be taken for granted: A rewriting system is said to be (globally) confluent if and only if independently of the order in which its rules are applied every expression always ends up being reduced to its one and only normal form.

We make use of the high level encoding of distributed algorithms as graph rewriting systems.

We provide a short review of existing programmed graph rewriting systems, listing the control structures they provide.

We have previously shown that convergent term rewriting systems and classic strategies can be encoded naturally in the calculus.

These formal methods (terms rewriting systems) are applied during the data reverse engineering process and allow for an automatic approach.

For that we consider simply-typed term rewriting systems [35], we define higher-order polynomial interpretations for them, and we give a criterion ensuring that a program can be executed in polynomial time.