Titlebook: Conditional and Typed Rewriting Systems; 2nd International CT S. Kaplan,M. Okada Conference proceedings 1991 Springer-Verlag Berlin Heidelb

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勉強(qiáng)

An application of automated equational reasoning to many-valued logic,e ‘equality symbol’ of linear logic. This paper is organized as follows. Section 1 presents briefly the many-valued logic. Section 2 indicates the proof-steps leading to our new set of axioms. Section 3 presents the equational prover SBR3.

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Proof by consistency in conditional equational theories,rules as well as (unorientable) equations and therefore it will not fail when an unorientable equation comes up (as was the case in the earliest proof by consistency (.) methods). The method extends the work on unconditional equational theories of [Bachmair 1988].

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0302-9743 ted and developed. Among these extensions, conditional and typed systems are particularly important, as are higher-order systems, graph rewriting systems, etc. The international CTRS (Conditional and Typed Rewriting Systems) workshops are intended to offer a forum for researchers on such extensions

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Transactions on Computational Science XXVIIIlar terms, and a matching algorithm between a recurrence-term and a regular term. Recurrence-term rewriting systems are also defined, and we prove the equivalence between a recurrence-system and the (infinite) term rewriting system it schematizes, as well as the preservation of desirable properties such as termination and confluence.

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