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Probabilistic Reasoning as a General Unifying Tool

机译:概率原理作为一般统一工具

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Our starting point is the approach to probabilistic logic through coherence; but we give up de Finetti's idea of a conditional event E|H being a 3-valued entity, with the third value being just an undetermined common value for all ordered pairs (E, H). We let instead the "third" value of E|H suitably depend on the given pair. In this way we get, through a direct assignment of conditional probability, a general theory of probabilistic reasoning able to encompass other approaches to uncertain reasoning, such as fuzziness and default reasoning. We are also able to put forward a meaningful concept of conditional independence, which avoids many of the usual inconsistencies related to logical dependence. We give an example in which we put together different kinds of information and show how coherent conditional probability can act as a unifying tool.
机译:我们的出发点是通过连贯性的概率逻辑的方法;但是,我们放弃了De Finetti对一个有条件事件E | H为3值实体的想法,第三个值只是所有有序对(E,H)的未确定共同值。我们允许E | H的“第三”值适当地取决于给定对。通过这种方式,我们通过直接分配条件概率,概率推理的一般理论能够涵盖不确定推理的其他方法,例如模糊和默认推理。我们还能够提出有意义的有意义独立概念,这避免了与逻辑依赖相关的许多通常不一致。我们举例说明我们汇集了不同类型的信息,并显示了一致的条件概率如何充当统一工具。

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