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

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楼主: Retina
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A calculus for rippling,ng with conventional term rewriting. Such a combination offers the flexibility and uniformity of conventional rewriting with the highly goal-directed nature of rippling. The calculus we present here is implemented and has been integrated into the Edinburgh CLAM proof-planning system.
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Well-foundedness of term orderings,e . and . which can not be dealt with by Kruskal‘s theorem..For finite alphabets we present completeness results, i. e., a term rewriting system terminates if and only if it is compatible with an order satisfying the criterion. For infinite alphabets the same completeness results hold for a slightly different criterion.
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The complexity of testing ground reducibility for linear word rewriting systems with variables,plete if both . and . are restricted to be linear. The proof is based on the construction of a deterministic finite automaton for the language of words reducible by .. The construction generalizes the well-known Aho-Corasick automaton for string matching against a set of keywords.
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https://doi.org/10.1007/11732488heorem and we can use various proof-theoretic techniques such as Kleene‘s permutability theorem. The coherence is proved by showing that the reconstruction of derivations for the given class of arrows is deterministic and unique up to equivalence.
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