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The definition and measurement of heterogeneity

机译:异质性的定义和测量

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摘要

Panel a depicts a categorical system comprised of a set four categories (equivalently “elements” or “partitions”) connected by undirected edges whose lengths are proportional to the distance between categories. In this case, the distances between categories are all equal (symmetric), and the within-category distance is 0 (as evident in the depicted distance matrix). These properties define the set as categorical. The size of the nodes represents their relative abundance, which is also shown in the corresponding bar chart. Panel b demonstrates samples from nine categorical systems with varying number of categories (2, 3, and 4) and varying levels of inequality in the abundance distribution. Systems in the upper row have the highest level of inequality in abundance, whereas the systems shown in the bottom row have perfectly even abundance distributions. Together, these plots demonstrate that heterogeneity increases with both (A) increases in the number of categories and (B) more evenly distributed abundance across categories.
机译:图A描绘了由由非向边缘连接的集合四类(等效“元素”或“分区”)组成的分类系统,其长度与类别之间的距离成比例。在这种情况下,类别之间的距离是相等的(对称的),并且类别距离为0(在所描绘的距离矩阵中是明显的)。这些属性将集合定义为分类。节点的大小表示它们的相对丰度,其也在相应的条形图中示出。图B演示了来自九个分类系统的样本,具有不同数量的类别(2,3和4)和丰富分布中不同程度的不平等。上行的系统具有最高的丰富不等式水平,而底行中所示的系统具有完全均匀的分布。这些地块一起表明,由于类别的类别数量和(B)跨分类的更均匀分布的丰度,异质性随着(a)的增加而增加。

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