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Acyclic Solos and Differential Interaction Nets

机译:非循环独奏和差分相互作用网

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We present a restriction of the solos calculus which is stable underreduction and expressive enough to contain an encoding of the pi-calculus. As aconsequence, it is shown that equalizing names that are already equal is notrequired by the encoding of the pi-calculus. In particular, the induced solodiagrams bear an acyclicity property that induces a faithful encoding intodifferential interaction nets. This gives a (new) proof that differentialinteraction nets are expressive enough to contain an encoding of thepi-calculus. All this is worked out in the case of finitary (replication free) systemswithout sum, match nor mismatch.
机译:我们提出了独奏演算的局限性,该局限性是稳定的还原不足,且表达能力足以包含pi演算的编码。结果,表明通过pi演算的编码不需要已经相等的相等名称。特别地,所诱导的独奏图具有非周期性特性,该非周期性特性诱导忠实地编码为微分相互作用网络。这提供了一个(新的)证据,证明差分交互网络具有足够的表现力,可以包含π演算的编码。在没有和,不匹配,不匹配的最终(无复制)系统的情况下,可以解决所有这些问题。

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