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On the disintegration property of coherent upper conditional prevision defined by the Choquet integral with respect to its associated Hausdorff outer measure

机译:关于Choquet积分定义的相干上层条件预言与其相关的Hausdorff外测度的分解性质。

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摘要

Let be a metric space where is a set with positive and finite Hausdorff outer measure in its Hausdorff dimension and let be a partition of . The coherent upper conditional prevision defined as the Choquet integral with respect to its associated Hausdorff outer measure is proven to satisfy the disintegration property on every non-null partition and the coherent unconditional prevision is proven to be fully conglomerable on every partition.
机译:设一个度量空间,其中是一个在其Hausdorff维度上具有正负有限Hausdorff外部度量的集合,并且是的一个分区。相对于其相关的Hausdorff外部度量,被定义为Choquet积分的相干上限条件预案被证明满足了每个非空分区上的崩解性质,并且被证明了相干的无条件预案在每个分区上都可以完全团聚。

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