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On Fences and Asymmetry in Box-and-Whiskers Plots

机译:箱须图中的栅栏和不对称性

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This note provides a new explanation for Tukey's definition of "(inner) fences" for box-and-whiskers plots. The starting point is explicit bounds for the sample mean based only on the box plot. Starting from these bounds we define a dataset to contain outside values if at least one of the latter bounds is outside of the box. This leads to a new, yet simple definition of fences. They are symmetric around the box if, and only if, the median is in the middle of the box. In that case, the new definition coincides with Tukey's rule of 1.5 times the inter quartile range. To avoid instabilities for small (sub-) samples we propose to complement the box-and-whiskers plot of the original data with a box-and-whiskers plot of Walsh means.
机译:本注释为Tukey对盒须图的“(内部)围栏”的定义提供了新的解释。起点是仅基于箱形图的样本均值的显式边界。从这些边界开始,如果后一个边界中的至少一个在框外,则我们定义一个数据集以包含外部值。这导致对栅栏的新的但简单的定义。当且仅当中值位于方框的中间时,它们围绕方框对称。在这种情况下,新定义与四分位数间距的1.5倍的图基定律一致。为了避免小样本(子样本)的不稳定性,我们建议用Walsh均值的箱形图对原始数据的箱形图进行补充。

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