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A model with quantum logic, but non-quantum probability: The product test issue

机译:具有量子逻辑但非量子概率的模型:产品测试问题

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摘要

We introduce a model with a set of experiments of which the probabilities of the outcomes coincide with the quantum probabilities for the spin measurements of a quantum spin -1/2 particle. Product tests are defined which allow simultaneous measurements of incompatible observables, which leads to a discussion of the validity of the meet of two propositions as the algebraic model for conjunction in quantum logic. Although the entity possesses the same structure for the logic of its experimental propositions as a genuine spin -1/2 quantum entity, the probability measure corresponding with the meet of propositions using the Hilbert space representation and quantum rules does not render the probability of the conjunction of the two propositions. Accordingly, some fundamental concepts of quantum logic, Piron-products, "classical" systems and the general problem of hidden variable theories for quantum theory are discussed. [References: 25]
机译:我们引入一个带有一组实验的模型,其结果的概率与量子自旋-1/2粒子的自旋测量的量子概率一致。定义了产品测试,可以同时测量不相容的可观察物,从而导致讨论两个命题的满足作为量子逻辑中的代数模型的有效性。尽管该实体在实验命题逻辑上具有与真正的自旋-1/2量子实体相同的结构,但使用希尔伯特空间表示法和量子规则与命题相遇相对应的概率测度并未提供合取概率两个命题中的一个因此,讨论了量子逻辑的一些基本概念,Piron乘积,“经典”系统以及量子理论的隐变量理论的一般问题。 [参考:25]

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