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Editorial

机译:社论

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摘要

This issue opens with a path-breaking paper by Murtagh, whoshows that in large spaces, as well as in sparse spaces, the distances between data points tend to become ultrametric. In these circumstances, there is no “curse of dimensionality”, and it turns out from the benchmark studies given that clusters in the data become rather easily recognizable in the distribution of the distances (from which also the number of clusters can be determined).
机译:该问题以Murtagh的突破性论文开头,该论文表明,在大空间以及稀疏空间中,数据点之间的距离都趋于变得超度量。在这种情况下,就没有“维数的诅咒”,从基准研究中可以得出,数据的聚类在距离分布中变得很容易辨认(从中也可以确定聚类的数量)。

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