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Integral Representations of a Coherent Upper Conditional Prevision by the Symmetric Choquet Integral and the Asymmetric Choquet Integral with Respect to Hausdorff Outer Measures

机译:关于Hausdorff外部测度的对称Choquet积分和不对称Choquet积分的相干上条件前提的积分表示。

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Complex decisions in human decision-making may arise when the Emotional Intelligence and Rational Reasoning produce different preference ordering between alternatives. From a mathematical point of view, complex decisions can be defined as decisions where a preference ordering between random variables cannot be represented by a linear functional. The Asymmetric and the Symmetric Choquet integrals with respect to non additive-measures have been defined as aggregation operators of data sets and as a tool to assess an ordering between random variables. They could be considered to represent preference orderings of the conscious and unconscious mind when a human being make decision. Sufficient conditions are given such that the two integral representations of a coherent upper conditional prevision by the Asymmetric Choquet integral and the Symmetric Choquet integral with respect to Hausdorff outer measures coincide and linearity holds.
机译:当情商和理性推理在备选方案之间产生不同的偏好排序时,可能会在人类决策中产生复杂的决策。从数学的角度来看,可以将复杂的决策定义为无法用线性函数表示随机变量之间的偏好顺序的决策。关于非加性测度的非对称和对称Choquet积分已被定义为数据集的聚集算子和评估随机变量之间排序的工具。当人们做出决定时,它们可以被认为代表有意识和无意识头脑的偏好顺序。给出了充分的条件,以使关于Hausdorff外部测度的非对称Choquet积分和Symmetric Choquet积分的相干上层条件前提的两个积分表示重合并且保持线性。

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