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The Rewriting Calculus as a Combinatory Reduction System

机译:作为组合归约系统的重写演算

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The last few years have seen the development of the rewriting calculus (also called rho-calculus or ρ-calculus) that uniformly integrates first-order term rewriting and A-calculus. The combination of these two latter formalisms has been already handled either by enriching first-order rewriting with higher-order capabilities, like in the Combinatory Reduction Systems (crs), or by adding to λ-calculus algebraic features. In a previous work, the authors showed how the semantics of CRS can be expressed in terms of the ρ-calculus. The converse issue is adressed here: rewriting calculus derivations are simulated by Combinatory Reduction Systems derivations. As a consequence of this result, important properties, like standardisation, are deduced for the rewriting calculus.
机译:在最近几年中,重写演算(也称为rho-演算或ρ-演算)得到了发展,该演算统一了一阶项重写和A-演算。后两种形式主义的组合已经通过使用诸如组合归约系统(crs)中的高阶功能丰富的一阶重写或通过添加λ微积分的代数特征来解决。在先前的工作中,作者展示了如何用ρ演算来表达CRS的语义。这里解决了相反的问题:重写组合演算是通过组合归约系统演算来模拟的。结果,推论了演算的重要属性,例如标准化。

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