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Deciding Regular Intersection Emptiness of Complete Problems for PSPACE and the Polynomial Hierarchy

机译:确定PSPACE和多项式层次结构完全问题的规则交点是否为空

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For a regular set R of quantified Boolean formulae we decide whether R contains a true formula. We conclude that there is a PSPACE-complete problem for which emptiness of intersection with a regular set is decidable. Furthermore, by restricting depth and order of quantification we obtain complete problems for each level of the polynomial hierarchy with this decidability as well.
机译:对于量化布尔公式的常规集合R,我们决定R是否包含真实公式。我们得出结论,存在一个PSPACE完全问题,对于该问题,可以确定与规则集的交集的空度。此外,通过限制量化的深度和顺序,我们也可利用这种可判定性为多项式层次结构的每个级别获得完整的问题。

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