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Prohairetic Deontic Logic (PDL)

机译:预言性的逻辑学(PDL)

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In this paper we introduce Prohairetic Deontic Logic (PDL), a preference-based dyadic deontic logic. An obligation '#alpha# should be (done) if #beta# is (done)' is true if (1) no #alpha##under epistemic interpretations of the operator square. Relative to a modal system S, we give three characterizations of minimality of a formula #phi# and give conditions under which these characterizations are equivalent. We then argue that rather than usign bisimulations, it is more appropriate to base information orders on Ehrenfeucht-Fraiesse games to come up with a satisfactory analysis of minimality. Moving to the realm of epistemic logics, we show that for one of these information orders almost all systems trivialize, i.e., either all or no formulas are honest. The other order is much mroe promising as it permits to mini
机译:在本文中,我们介绍了Prohairetic Deontic Logic(PDL),这是一种基于首选项的二进位逻辑。如果(1)在运算符正方形的认知解释下没有#alpha ##,则义务“如果#beta#是(done),则#alpha#应该是(done)”为真。相对于模态系统S,我们给出了公式#phi#的极小性的三个特征,并给出了这些特征相等的条件。然后我们认为,与其使用优等双模拟,不如将信息定单建立在Ehrenfeucht-Fraiesse游戏的基础上,以得出令人满意的最小化分析。转向认知逻辑领域,我们表明对于这些信息顺序之一,几乎所有系统都是琐碎的,即,所有公式都不是诚实的。另一个订单很有希望,因为它允许最小

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