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The Complexity of Reasoning with Boolean Modal Logics

机译:布尔模态逻辑推理的复杂性

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In this paper, we investigate the complexity of reasoning with various Boolean Modal Logics. The main results are that (ⅰ) adding negation of modal parameters to (multi-modal) K makes reasoning ExpTime-complete and (ⅱ) adding atomic negation and conjunction to K even yields a NExpTime-complete logic. The last result is relativized by the fact that it depends on an infinite number of modal parameters to be available. If the number of modal parameters is bounded, full Boolean Modal Logic becomes ExpTime-complete.
机译:在本文中,我们调查了各种布尔模态逻辑的推理复杂性。主要结果是(Ⅰ)添加模态参数的否定(多模态)k使得推理exptime-complete和(Ⅱ)增加了原子否定,并且k甚至产生了一个内Xptime完整的逻辑。最后一个结果是由它取决于要可用的无限数量的模态参数的事实。如果界限的模态参数的数量,则完全布尔模态逻辑变为EXPTIME-CLEATE。

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