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Nonsignaling as the consistency condition for local quasi-classical probability modeling of a general multipartite correlation scenario

机译:非信号作为一般多部分关联场景的局部准经典概率建模的一致性条件

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We specify for a general correlation scenario a particular type of local quasi hidden variable (LqHV) model (Loubenets 2012 J. Math. Phys. 53 022201) - a deterministic LqHV model, where all joint probability distributions of a correlation scenario are simulated via a single measure space with a normalized bounded real-valued measure not being necessarily positive and random variables, each depending only on a setting of the corresponding measurement at the corresponding site. We prove that an arbitrary multipartite correlation scenario admits a deterministic LqHV model if and only if all its joint probability distributions satisfy the consistency condition, constituting the general nonsignaling condition formulated in Loubenets (2008 J. Phys. A: Math. Theor. 41 445303). This mathematical result specifies a new probability model that has a measure-theoretic structure resembling the structure of the classical probability model but incorporates the latter only as a particular case. The local version of this quasi-classical probability model covers the probabilistic description of each nonsignaling correlation scenario, in particular, each correlation scenario on a multipartite quantum state.
机译:我们为一般相关场景指定了特定类型的局部准隐藏变量(LqHV)模型(Loubenets 2012 J. Math。Phys。53 022201)-确定性LqHV模型,其中相关场景的所有联合概率分布均通过具有标准化有界实值度量的单个度量空间不一定是正变量和随机变量,每个变量空间仅取决于相应站点上相应度量的设置。我们证明,当且仅当其所有联合概率分布都满足一致性条件时,任意多方相关情景才允许使用确定性LqHV模型,这构成了Loubenets(2008 J. Phys。A:Math。Theor。41 445303)中提出的一般无信号条件。 。该数学结果指定了一个新的概率模型,该模型的度量理论结构类似于经典概率模型的结构,但仅在特定情况下将其纳入。该准经典概率模型的本地版本涵盖了每个非信号相关场景的概率描述,尤其是多部分量子态上的每个相关场景。

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