Semi-Bayes and empirical Bayes adjustment methods for multiple comparisons

被引:0
|
作者
Corbin, Marine [1 ,2 ,3 ]
Maule, Milena [1 ,2 ]
Richiardi, Lorenzo [1 ,2 ]
Simonato, Lorenzo [4 ]
Merletti, Franco [1 ,2 ]
Pearce, Neil [5 ]
机构
[1] Univ Turin, CeRMS, Canc Epidemiol Unit, I-10124 Turin, Italy
[2] Univ Turin, CPO, I-10124 Turin, Italy
[3] ENSAI, Bruz, France
[4] Univ Padua, Dept Environm Med & Publ Hlth, I-35100 Padua, Italy
[5] Massey Univ, Ctr Publ Hlth Res, Wellington, New Zealand
来源
EPIDEMIOLOGIA & PREVENZIONE | 2008年 / 32卷 / 02期
关键词
Bayesian methods; multiple comparisons; exploratory analysis;
D O I
暂无
中图分类号
R1 [预防医学、卫生学];
学科分类号
1004 ; 120402 ;
摘要
Epidemiological studies often involve multiple comparisons, and may therefore report many "false positive" statistically significant findings simply because of the large number of statistical tests involved. Traditional methods of adjustment for multiple comparisons, such as the Bonferroni method may induce investigators to ignore potentially important findings, because they do not take account of the fact that some variables are of greater a priori interest than others. The Bonferroni method involves "adjusting" all of the findings to take account of the number of comparisons involved, even though the a priori evidence may be very strong for some exposures, but may be much weaker (or non-existent) for the other exposures being considered Furthermore, the Bonferroni method only "adjusts" for estimates of statistical significance (p-values) and does not "adjust" the effect estimates themselves (e.g. odds ratios and 95% CI). Empirical Bayes and semi-Bayes methods can enable the avoidance of numerous false positive associations, and can produce effect estimates that are, on the average, more valid. In this paper, we report on a research in which we applied these methods to a case-control study of occupational risk factors for lung cancer and tested their performance.
引用
收藏
页码:108 / 110
页数:3
相关论文
共 50 条
  • [21] Innovations in Bayes and empirical Bayes methods: Estimating parameters, populations and ranks
    Louis, TA
    Shen, W
    STATISTICS IN MEDICINE, 1999, 18 (17-18) : 2493 - 2505
  • [23] Empirical Bayes methods in variable selection
    Bar, Haim
    Liu, Kangyan
    WILEY INTERDISCIPLINARY REVIEWS-COMPUTATIONAL STATISTICS, 2019, 11 (02)
  • [24] EMPIRICAL BAYES METHODS FOR TELECOMMUNICATIONS FORECASTING
    GREIS, NP
    GILSTEIN, CZ
    INTERNATIONAL JOURNAL OF FORECASTING, 1991, 7 (02) : 183 - 197
  • [25] Empirical Bayes methods for disease mapping
    Leyland, AH
    Davies, CA
    STATISTICAL METHODS IN MEDICAL RESEARCH, 2005, 14 (01) : 17 - 34
  • [26] Empirical Bayes Model Comparisons for Differential Methylation Analysis
    Teng, Mingxiang
    Wang, Yadong
    Kim, Seongho
    Li, Lang
    Shen, Changyu
    Wang, Guohua
    Liu, Yunlong
    Huang, Tim H. M.
    Nephew, Kenneth P.
    Balch, Curt
    COMPARATIVE AND FUNCTIONAL GENOMICS, 2012,
  • [27] USEFUL BAYES SOLUTIONS FOR MULTIPLE COMPARISONS PROBLEMS
    DUNCAN, DB
    BIOMETRICS, 1958, 14 (04) : 568 - 569
  • [28] A BAYES RULE FOR SYMMETRIC MULTIPLE COMPARISONS PROBLEM
    WALLER, RA
    DUNCAN, DB
    JOURNAL OF THE AMERICAN STATISTICAL ASSOCIATION, 1969, 64 (328) : 1484 - &
  • [29] Bayes and empirical Bayes semi-blind deconvolution using eigenfunctions of a prior covariance
    Pillonetto, Gianluigi
    Bell, Bradley M.
    AUTOMATICA, 2007, 43 (10) : 1698 - 1712
  • [30] Separation of Safety Effects of Multiple Improvements by Alternate Empirical Bayes Methods
    Richard, Karen R.
    Srinivasan, Raghavan
    TRANSPORTATION RESEARCH RECORD, 2011, (2236) : 27 - 40