Chadeau-Hyam, M; Ebbels, TMD; Brown, IJ; Chan, Q; Stemler, J; Huang, CC; ... De Iorio, M; + view all Chadeau-Hyam, M; Ebbels, TMD; Brown, IJ; Chan, Q; Stemler, J; Huang, CC; Daviglus, ML; Ueshima, H; Zhao, LC; Holmes, E; Nicholson, JK; Elliott, P; De Iorio, M; - view fewer (2010) Metabolic Profiling and the Metabolome-Wide Association Study: Significance Level For Biomarker Identification. J PROTEOME RES , 9 (9) 4620 - 4627. 10.1021/pr1003449.
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High throughput metabolic profiling via the metabolome-wide association study (MWAS) is a powerful new approach to identify biomarkers of disease risk, but there are methodological challenges: high dimensionality, high level of collinearity, the existence of peak overlap within metabolic spectral data, multiple testing, and selection of a suitable significance threshold. We define the metabolome-wide significance level (MWSL) as the threshold required to control the family wise error rate through a permutation approach. We used H-1 NMR spectroscopic profiles of 24 h urinary collections from the INTERMAP study. Our results show that the MWSL primarily depends on sample size and spectral resolution. The MWSL estimates can be used to guide selection of discriminatory biomarkers in MWA studies. In a simulation study, we compare statistical performance of the MWSL approach to two variants of orthogonal partial least-squares (OPLS) method with respect to statistical power, false positive rate and correspondence of ranking of the most significant spectral variables. Our results show that the MWSL approach as estimated by the univariate t test is not outperformed by OPLS and offers a fast and simple method to detect disease-related discriminatory features in human NMR urinary metabolic profiles.
|Title:||Metabolic Profiling and the Metabolome-Wide Association Study: Significance Level For Biomarker Identification|
|Keywords:||metabonomics, metabolome wide association, significance level, multiple testing, FALSE DISCOVERY RATE|
|UCL classification:||UCL > School of BEAMS > Faculty of Maths and Physical Sciences > Statistical Science|
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