Titlebook: Conditional and Typed Rewriting Systems; 4th International Wo Nachum Dershowitz,Naomi Lindenstrauss Conference proceedings 1995 Springer-Ve

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https://doi.org/10.1007/978-3-662-66491-9. The calculus is parametrized by a selection function (on negative literals) and a well-founded ordering on terms. It is compatible with an abstract notion of redundancy that covers such simplification techniques as tautology deletion, subsumption, and simplification by (associative-commutative) re

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Transactions on Computational Science XXXVhanization of these geometries is done using their associated positive/negative conditional term rewriting systems. To any figure and to any property of the figure are associated two terms .. and .. such that the figure possesses the property if and only if .. and t. have a same normal form for the

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https://doi.org/10.1007/978-3-662-61364-1ical term rewriting system with a computation relation does in general not lead to a canonical simplification relation. We show how a canonical simplification system can be constructed for such rewrite systems with built-in operations. Decomposition free simplification systems never need to look at

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Simulating Crowds and Autonomous Vehicles,ordering possessing the subterm property and satisfying this criterion is well-founded. The usual path orders fulfil this criterion, yielding a much simpler proof of well-foundedness than the classical proof depending on Kruskal‘s theorem. Even more, our approach covers non-simplification orders lik

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