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Equational approach to argumentation networks

机译:论证网络的方程式方法

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This paper provides equational semantics for Dung's argumentation networks. The network nodes get numerical values in [0,1], and are supposed to satisfy certain equations. The solutions to these equations correspond to the "extensions" of the network. This approach is very general and includes the Caminada labelling as a special case, as well as many other so-called network extensions, support systems, higher level attacks, Boolean networks, dependence on time, and much more. The equational approach has its conceptual roots in the nineteenth century following the algebraic equational approach to logic by George Boole, Louis Couturat, and Ernst Schroeder.
机译:本文为Dung的论证网络提供了等式语义。网络节点获得[0,1]中的数值,并假定满足某些方程式。这些方程的解对应于网络的“扩展”。这种方法非常通用,包括作为特殊情况的Caminada标签,以及许多其他所谓的网络扩展,支持系统,更高级别的攻击,布尔网络,对时间的依赖等等。在乔治·布尔,路易斯·库图拉特和恩斯特·施罗德提出代数逻辑方程式之后,该方程式方法的概念起源于十九世纪。

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