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Unification of Two Approaches to Quantum Logic: Every Birkhoff – von Neumann Quantum Logic is a Partial Infinite-Valued Łukasiewicz Logic

机译:两种量子逻辑方法的统一:每个Birkhoff – von Neumann量子逻辑都是部分无穷大的Łukasiewicz逻辑

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摘要

In the paper it is shown that every physically sound Birkhoff – von Neumann quantum logic, i.e., an orthomodular partially ordered set with an ordering set of probability measures can be treated as partial infinite-valued Łukasiewicz logic, which unifies two competing approaches: the many-valued, and the two-valued but non-distributive, which have co-existed in the quantum logic theory since its very beginning.
机译:本文表明,每个物理上健全的伯克霍夫–冯·诺伊曼量子逻辑,即带有概率测度排序集的正交模部分有序集,都可以看作是部分无限值Łukasiewicz逻辑,它将两种相互竞争的方法统一起来:自从一开始就在量子逻辑理论中并存,并且具有二值但非分布。

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