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Resampling-Based Multiple Hypothesis Testing with Applications to Genomics: New Developments in the R/Bioconductor Package multtest

机译:基于重采样的多重假设检验及其在基因组学中的应用:R /生物导体包装多重测试的新发展

摘要

The multtest package is a standard Bioconductor package containing a suite of functions useful for executing, summarizing, and displaying the results from a wide variety of multiple testing procedures (MTPs). In addition to many popular MTPs, the central methodological focus of the multtest package is the implementation of powerful joint multiple testing procedures. Joint MTPs are able to account for the dependencies between test statistics by effectively making use of (estimates of) the test statistics joint null distribution. To this end, two additional bootstrap-based estimates of the test statistics joint null distribution have been developed for use in the package. For asymptotically linear estimators involving single-parameter hypotheses (such as tests of means, regression parameters, and correlation parameters using t-statistics), a computationally efficient joint null distribution estimate based on influence curves is now also available. New MTPs implemented in multtest include marginal adaptive procedures for control of the false discovery rate (FDR) as well as empirical Bayes joint MTPs which can control any Type I error rate defined as a function of the numbers of false positives and true positives. Examples of such error rates include, among others, the family-wise error rate and the FDR. S4 methods are available for objects of the new class EBMTP, and particular attention has been given to reducing the need for repeated resampling between function calls.
机译:multtest软件包是标准的Bioconductor软件包,其中包含一组函数,这些函数可用于执行,汇总和显示来自多种多重测试程序(MTP)的结果。除了许多流行的MTP,Multtest软件包的主要方法论重点是强大的联合多重测试程序的实现。联合MTP可以通过有效地利用(估算)联合零分布的统计数据来解释测试统计数据之间的依赖性。为此,已经开发了两个额外的基于测试程序的联合测试空联合估计值以用于程序包。对于涉及单参数假设的渐近线性估计量(例如使用t统计量进行均值,回归参数和相关参数的检验),现在还可以使用基于影响曲线的计算有效联合零分布估计量。在多重测试中实施的新MTP包括用于控制错误发现率(FDR)的边际自适应程序,以及经验贝叶斯联合MTP,它们可以控制根据误报和真报的数量定义的任何I类错误率。这样的错误率的示例尤其包括家庭错误率和FDR。 S4方法可用于新类EBMTP的对象,并且已特别注意减少了在函数调用之间重复进行重采样的需求。

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