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How True It Is Who Says It's True

机译:谁说的是真的

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This is a largely expository paper in which the following simple idea ispursued. Take the truth value of a formula to be the set of agents that accept the formulaas true. This means we work with an arbitrary (finite) Boolean algebra as the truth valuespace. When this is properly formalized, complete modal tableau systems exist, and thereare natural versions of bisimulations that behave well from an algebraic point of view.There remain significant problems concerning the proper formalization, in this context, ofnatural language statements, particularly those involving negative knowledge and commonknowledge. A case study is presented which brings these problems to the fore. None ofthe basic material presented here is new to this paper--all has appeared in several papersover many years, by the present author and by others. Much of the development in theliterature is more general than here—we have confined things to the Boolean case forsimplicity and clarity. Most proofs are omitted, but several of the examples are new.The main virtue of the present paper is its coherent presentation of a systematic pointof view—identify the truth value of a formula with the set of those who say the formulais trite.
机译:这是一个主要的说明性论文,其中追求以下简单的思想。将公式的真值设为接受该公式为真的代理的集合。这意味着我们使用任意(有限)布尔代数作为真值空间。如果将其正确地形式化,则将存在完整的模态表系统,并且存在从代数的角度来看表现良好的双模拟的自然版本。和共同知识。案例研究提出了这些问题的关注。此处介绍的基本材料都不是本文的新手-多年来,本作者和其他人都在几篇论文中发表了所有基本材料。文学的大部分发展都比这里更笼统—为了简化和清楚起见,我们将事情限制在布尔型情况下。大部分的证明都被省略了,但是其中的一些例子是新的。本论文的主要优点是其对系统观点的连贯表述-用一组认为公式是陈腐的人来确定公式的真值。

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