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A PSpace algorithm for graded modal logic

机译:分级模态逻辑PSPACE算法

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We present a PSpace algorithm that decides satisfiability of the graded modal logic Gr(K_R)-a natural extension of propositional modal logic K_R by counting expressions-which plays an important role in the area of knowledge representation. The algorithm employs a tableaux approach and is the first known algorithm which meets the lower bound for the complexity of the problem. Thus, we exactly fix the complexity of the problem and refute a ExpTime-hardness conjecture. This establishes a kind of "theoretical benchmark" that all algorithmic approaches can be measured with.
机译:我们介绍了一种PSPACE算法,通过计数表达来确定所谓的模态逻辑Gr(k_r)-a自然扩展命令模态逻辑K_r的自然扩展 - 这在知识表示领域起着重要作用。该算法采用了TableAux方法,是第一种已知的算法,其满足问题的复杂性的下限。因此,我们完全解决了问题的复杂性,并反驳了exptime硬度猜想。这建立了一种“理论基准”,即可以使用所有算法方法进行测量。

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