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A comment on 'Automata theory based on complete residuated lattice-valued logic: Pushdown automata'

机译:评论“基于完全剩余格值逻辑的自动机理论:下推自动机”

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Automata theory based on complete residuated lattice-valued logic has been first established by Qiu, and then has been systematically studied by Qiu and others. The definition of L-valued Chomsky Normal Form in Xing and Qiu [Automata theory based on complete residuated lattice-valued logic: pushdown automata, Fuzzy Sets and Systems 160 (2009) 1125-1140] is somewhat different from that in Xing and Qiu [Pumping lemma in context-free grammar theory based on complete residuated lattice-valued logic. Fuzzy Sets and Systems 160 (2009) 1141-1151]. In this note, we give a more general L-valued Chomsky Normal Form to unify the two definitions. We mainly show that, for an L-valued context-free grammar, an L-valued Greibach Normal Form can be equivalently constructed.
机译:基于完全残差格值逻辑的自动机理论是由邱建立的,然后由邱等人进行了系统的研究。在Xing和Qiu [基于完全剩余格值逻辑的自动机理论:下推自动机,Fuzzy集和系统160(2009)1125-1140]中对L值Chomsky范式的定义与Xing和Qiu [基于完全残差格值逻辑的无上下文语法理论中的抽动引理。模糊集和系统160(2009)1141-1151]。在本说明中,我们给出了一个更通用的L值Chomsky范式来统一这两个定义。我们主要表明,对于L值的上下文无关文法,可以等效地构造L值的Greibach范式。

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