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Upper and lower bounds for the correlation ratio of order statistics from a sample without replacement

机译:样本中未替换样本的订单统计相关率的上下限

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The following comments are focus setting: The correlation ratio is frequently used as a measure of the performance of the best predictor (in the least square sense) of an order statistic as a function of all other order statistics from the same sample.Prior research focused on upper bounds for coefficient of determination between two order statistics, assuming the original observations are and. The present paper focuses on the case when the observations are identically distributed but not independent. Specifically, the order statistics are obtained in a sample without replacement from a finite population. Sampling without replacement is the most natural method in practical applications and hence its background focus here. Under this setting, the paper presents lower and upper bounds for the correlation ratio between any two order statistics.
机译:以下注释是焦点设置:相关率通常用作衡量订单统计的最佳预测指标(最小二乘)的性能的指标,该指标是同一样本中所有其他订单统计的函数。假设原始观测值为和,则确定两个阶次统计量之间的确定系数的上限。本文关注的是观测值完全相同但并非独立的情况。具体来说,无需从有限总体中进行替换即可获得样本中的订单统计信息。无需替换的采样是实际应用中最自然的方法,因此这里将重点介绍它。在此设置下,本文给出了任意两个阶次统计量之间的相关率的上下限。

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