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On Forward Closure and the Finite Variant Property

机译:在前进封闭和有限变体属性

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Equational unification is an important research area with many applications, such as cryptographic protocol analysis. Unification modulo a convergent term rewrite system is undecidable, even with just a single rule. To identify decidable (and tractable) cases, two paradigms have been developed - Basic Syntactic Mutation [14] and the Finite Variant Property [6]. Inspired by the Basic Syntactic Mutation approach, we investigate the notion of forward closure along with suitable redundancy constraints. We show that a convergent term rewriting system R has a finite forward closure if and only if R has the finite variant property. We also show the undecidability of the finiteness of forward closure, therefore determining if a system has the finite variant property is undecidable.
机译:公式统一是具有许多应用的重要研究区,例如加密协议分析。 Unifigation Modulo即使只是单个规则,也可能是不可识别的收敛术语重写系统。为了鉴定可判定的(和贸易)案例,已经开发了两种范例 - 基本句法突变[14]和有限变体属性[6]。灵感来自基本的句法突变方法,我们调查了前向关闭的概念以及合适的冗余约束。我们表明,如果r具有有限的变体属性,则才有一个有限的前向关闭的收敛术语重写系统R.我们还显示出前向闭合的有限度的不可剥离性,因此确定系统是否具有有限变体性质是不可义的。

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