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On Proving Soundness of the Computationally Equivalent Transformation for Normal Conditional Term Rewriting Systems by Using Unravelings

机译:用散点法证明正规条件重写系统的计算等价变换的可靠性

摘要

In this paper, we show that the SR transformation, a computationally equivalent transformation proposed by Serbanuta and Rosu, is sound for weakly left-linear normal conditional term rewriting systems (CTRS). Here, soundness for a CTRS means that reduction of the transformed unconditional term rewriting system (TRS) creates no undesired reduction for the CTRS. We first show that every reduction sequence of the transformed TRS starting with a term corresponding to the one considered on the CTRS is simulated by the reduction of the TRS obtained by the simultaneous unraveling. Then, we use the fact that the unraveling is sound for weakly left-linear normal CTRSs.
机译:在本文中,我们证明了SR变换(Serbanuta和Rosu提出的计算等效变换)对于弱左线性常规条件词重写系统(CTRS)是合理的。在此,CTRS的健全性意味着转换后的无条件术语重写系统(TRS)的减少不会对CTRS产生任何不希望的减少。我们首先显示,通过同时解散获得的TRS的减少,模拟了与对应于CTRS上考虑的项相对应的转换TRS的每个减少序列。然后,我们使用这样的事实,即对于弱左线性法线CTRS,解开声音是正确的。

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