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Contradiction-Tolerant Process Algebra with Propositional Signals

机译:命题信号的矛盾容忍过程代数

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摘要

In a previous paper, an ACP-style process algebra was proposed in which propositions are used as the visible part of the state of processes and as state conditions under which processes may proceed. This process algebra, called ACPps, is built on classical propositional logic. In this paper, we present a version of ACPps built on a paraconsistent propositional logic which is essentially the same as CLuNs. There are many systems that would have to deal with self-contradictory states if no special measures were taken. For a number of these systems, it is conceivable that accepting self-contradictory states and dealing with them in a way based on a paraconsistent logic is an alternative to taking special measures. The presented version of ACPps can be suited for the description and analysis of systems that deal with self-contradictory states in a way based on the above-mentioned paraconsistent logic.
机译:在先前的论文中,提出了一种ACP风格的过程代数,其中的命题被用作过程状态的可见部分以及过程可以进行的状态条件。这个过程代数称为ACPps,建立在经典命题逻辑的基础上。在本文中,我们提出了一种基于超一致性命题逻辑的ACPps版本,该逻辑与CLuN基本相同。如果不采取特殊措施,许多系统将不得不处理自相矛盾的国家。对于许多这样的系统,可以设想接受自相矛盾的状态并以超常逻辑为基础进行处理是替代采取特殊措施的替代方法。所呈现的ACPps版本可以适用于描述和分析以上述自洽逻辑为基础的方式处理自相矛盾状态的系统。

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