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Controlling the False Discovery Rate: A New Application to Account for Multiple and Dependent Tests in Local Statistics of Spatial Association

机译:控制错误发现率:解决空间关联本地统计中多项和相关测试的新应用

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Assessing the significance of multiple and dependent comparisons is an important, and often ignored, issue that becomes more critical as the size of data sets increases. If not accounted for, false-positive differences are very likely to be identified. The need to address this issue has led to the development of a myriad of procedures to account for multiple testing. The simplest and most widely used technique is the Bonferroni method, which controls the probability that a true null hypothesis is incorrectly rejected. However, it is a very conservative procedure. As a result, the larger the data set the greater the chances that truly significant differences will be missed. In 7995, a new criterion, the false discovery rate (FDR), was proposed to control the proportion of false declarations of significance among those individual deviations from null hypotheses considered to be significant. It is more powerful than all previously proposed methods. Multiple and dependent comparisons are also fundamental in spatial analysis. As the number of locations increases, assessing the significance of local statistics of spatial association becomes a complex matter. In this article we use empirical and simulated data to evaluate the use of the FDR approach in appraising the occurrence of clusters detected by local indicators of spatial association. Results show a significant gain in identification of meaningful clusters when controlling the FDR, in comparison to more conservative approaches. When no control is adopted, false clusters are likely to be identified. If a conservative approach is used, clusters are only partially identified and true clusters are largely missed. In contrast, when the FDR approach is adopted, clusters are fully identified. Incorporating a correction for spatial dependence to conservative methods improves the results, but not enough to match those obtained by the FDR approach.
机译:评估多重比较和从属比较的重要性是一个重要且经常被忽略的问题,随着数据集规模的增加,这一问题变得越来越关键。如果不加以考虑,很可能会发现假阳性差异。解决这个问题的需要导致开发了许多程序来考虑多重测试。最简单,使用最广泛的技术是Bonferroni方法,该方法控制正确拒绝原假设的可能性。但是,这是一个非常保守的过程。结果,数据集越大,错过真正重大差异的机会就越大。在7995年,提出了一个新的标准,即虚假发现率(FDR),以控制那些与从被认为是重要的无效假设的个体偏差中,虚假的重要声明的比例。它比以前提出的所有方法都强大。多重比较和从属比较也是空间分析的基础。随着位置数量的增加,评估空间关联的局部统计的重要性变得很复杂。在本文中,我们使用经验数据和模拟数据来评估FDR方法在评估由局部空间关联指标检测到的聚类的发生中的使用。结果表明,与更保守的方法相比,在控制FDR时,有意义的集群识别显着提高。如果不采取任何控制措施,则很可能会识别出错误的群集。如果使用保守的方法,则只能部分识别聚类,而很大程度上会漏掉真实的聚类。相反,当采用FDR方法时,将完全识别群集。将对空间依赖性的校正合并到保守方法中可以改善结果,但不足以匹配通过FDR方法获得的结果。

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