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Factor theory and the unity of opposites

机译:因素理论与对立统一

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The theory of factors of a regular language is used to illustrate the unity-of-opposites theorem of Galois connections. Left and right factors of a language are characterised as unions of right- and left-invariant equivalence classes, respectively, and this characterisation is exploited in the construction of the factor graph. The factor graph is a representation of the poset of left factors and, isomorphically by the unity of opposites, the poset of right factors. Two illustrative examples are given, one of which is the failure function used in the Knuth-Morris-Pratt pattern-matching algorithm. (C) 2016 Elsevier Inc. All rights reserved.
机译:规则语言的因子理论用于说明伽罗瓦联系的对立统一定理。语言的左因子和右因子分别以右不变和左不变等价类的并集来表征,并且这种表征在因子图的构造中得到了利用。因子图表示左因子的坐姿,而对等的统一表示右因子的坐姿。给出两个说明性示例,其中之一是Knuth-Morris-Pratt模式匹配算法中使用的故障函数。 (C)2016 Elsevier Inc.保留所有权利。

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