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Deciding the satisfiability of quantifier free formulae on one-step rewriting

机译:一步重写确定无量词公式的可满足性

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We consider quantifier free formulae of a first order theory without funcctions and with predicates x rewrites to y in one step with given rewrite ssytems.Variables are interpreted in the set of finite trees.The full theory is undecidable [Tre96] and recent results [STT97],[Mar97],[Vor97] have strengthened the undecidability result to formulae with small prefixes and veryf restricted classes of rewriting systems (e.g. linear,shallow and convergent in [STTT98]).Decidability of the positive existential fragment has been shown in [NPR97].
机译:我们考虑一阶无量纲理论的无量纲公式,该函数不带函数,并且在给定重写系统的情况下将谓词x一步重写为y。变量在有限树集中进行解释。完整的理论尚不确定[Tre96]和最新结果[STT97] ],[Mar97],[Vor97]将不确定性结果增强到带有小前缀且重写系统类别非常有限的公式(例如[STTT98]中的线性,浅和收敛)。正存在性片段的可判定性已在[ NPR97]。

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