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Deciding Determinism of Unary Languages Is coNP-Complete

机译:确定一元语言的确定性已完成coNP

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In this paper, we give the complexity of deciding determinism of unary languages. First, we derive a set of arithmetic progressions from an expression E over a unary alphabet, and give the relations between numbers in these arithmetic progressions and words in L(E). Next, we define a problem related to arithmetic progressions and investigate the complexity of this problem. Finally, by reduction from this problem we show that deciding determinism of unary languages is coNP-complete.
机译:在本文中,我们给出了决定一元语言确定性的复杂性。首先,我们从一元表达式上的表达式E导出一组算术级数,并给出这些算术级数中的数字与L(E)中的单词之间的关系。接下来,我们定义一个与算术级数有关的问题,并研究该问题的复杂性。最后,通过减少该问题,我们表明确定一元语言的确定性是coNP完全的。

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