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Ensemble averages, Poisson processes, and microstates

机译:合奏平均值,泊松过程和Microstate

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Ensemble averages of random field theories have recently become promising candidates of the holographic dual of classical gravity. Since quantum theories are discrete, we initiate the study of consistent averages over theories with discrete random variables—which admit a mathematically rigorous description as Poisson processes—and get results that mirror Liouville gravity. We show that this is equivalent to averaging over an ensemble of states in a single microscopic theory, which is an early top-down example trying to answer the crucial question of whether the gravitational path integral computes an ensemble average over true randomness or over pseudorandomness coming from a large number of microstates.
机译:随机田间理论的集合平均值最近成为古典重力的全息性双向候选人。 由于量子理论是离散的,我们向具有离散随机变量的理论上的一致平均值的研究 - 这使得数学严格的描述作为泊松过程 - 并获得镜像刘维尔重力的结果。 我们认为这相当于在单个微观理论中对各种集合的平均值,这是一个早期的自然示例,试图回答引力路径整数在真正随机性或伪随机性上方的集合平均值的关键问题 从大量的微生物。

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