1. A Bayesian Measure of the Probability of False Discovery in Genetic Epidemiology Studies 
Jon Wakefield 
The American Journal of Human Genetics 
Volume 81, Issue 2, Pages (August 2007)
DOI: /519024
Copyright © 2007 The American Society of Human Genetics Terms and Conditions

2. Figure 1
Graphical representation of BFDP (a) and FPRP (b). For BFDP, the approximate Bayes factor is the ratio of indicated densities, whereas, for FPRP, the dark- and light-shaded areas representαˆ and 1-βˆ, respectively.
The American Journal of Human Genetics  , DOI: ( /519024)
Copyright © 2007 The American Society of Human Genetics Terms and Conditions

3. Figure 2
Distribution of BFDP by allele frequency for 1,000 cases and 1,000 controls with a relative risk of 1.5 and with π0=0.99. The solid line connects the median BFDP at each frequency. The dotted line corresponds to a noteworthy threshold of 0.8; the powers to achieve this level (i.e., for the BFDP to fall below this threshold) at the given frequencies are 0%, 13%, 42%, 76%, 88%, 92%, and 92%.
The American Journal of Human Genetics  , DOI: ( /519024)
Copyright © 2007 The American Society of Human Genetics Terms and Conditions

4. Figure 3
Number of cases required to obtain a BFDP of <0.8 with probability 0.8, as a function of the frequency of one or two mutant allele copies and π1, with a relative risk of 1.5 (under the assumption of an equal number of cases and controls).
The American Journal of Human Genetics  , DOI: ( /519024)
Copyright © 2007 The American Society of Human Genetics Terms and Conditions

5. Figure 4
Log relative risk versus MAF for the 100 nonnull SNPs in the simulated data. Blackened and nonblackened circles represent SNPs called noteworthy and nonnoteworthy, respectively, by BFDP at the stated threshold.
The American Journal of Human Genetics  , DOI: ( /519024)
Copyright © 2007 The American Society of Human Genetics Terms and Conditions

6. Figure 5
Operating characteristics of BFDP. Panels a, b, c, and d correspond to possibilities U, V, T, and S in table 2, respectively. In each panel, the solid lines represent the numbers of true nonnoteworthy, false nonnoteworthy, false nonnoteworthy, and true noteworthy tests at each threshold for BFDP. The dashed lines are the posterior expected numbers of tests that are true nonnoteworthy, false nonnoteworthy, false nonnoteworthy, and true noteworthy. The dotted lines represent the ideal outcome that a perfect test would achieve.
The American Journal of Human Genetics  , DOI: ( /519024)
Copyright © 2007 The American Society of Human Genetics Terms and Conditions

7. Figure 6
Operating characteristics of FPRP. Panels a, b, c, and d correspond to possibilities U, V, T, and S in table 2, respectively. In each panel, the solid lines represent the numbers of true nonnoteworthy, false nonnoteworthy, false nonnoteworthy, and true noteworthy tests at each threshold for FPRP. The dashed lines are the posterior expected numbers of tests that are true nonnoteworthy, false nonnoteworthy, false nonnoteworthy, and true noteworthy. The dotted lines represent the ideal outcome that a perfect test would achieve.
The American Journal of Human Genetics  , DOI: ( /519024)
Copyright © 2007 The American Society of Human Genetics Terms and Conditions

8. Figure 7
Comparison between BFDP, FPRP, P, and q for the 5,000 SNPs with the lowest values of BFDP. a, BFDP versus FPRP. b, P values versus FPRP. c, q values versus FPRP. d, q values versus BFDP.
The American Journal of Human Genetics  , DOI: ( /519024)
Copyright © 2007 The American Society of Human Genetics Terms and Conditions

9. Figure 8
Boxplots of BFDP (a–c) and FPRP (d–f). π0 values are shown above each panel. For panels a–c, each set of boxplots corresponds to θp=1.50, 1.88, 2.25, 2.63, and 3.00 (the 97.5% point of the prior); for panels d–f, we evaluate the power at θ1=1.50, 1.88, 2.25, 2.63, and The dashed lines in panels a–c denote the thresholds that correspond to false nondiscovery being three times as costly as false discovery, so that SNPs with BFDP values below the line are noteworthy.
The American Journal of Human Genetics  , DOI: ( /519024)
Copyright © 2007 The American Society of Human Genetics Terms and Conditions

10. Figure B1
Approximate Bayes factor versus exact Bayes factor as a function of the number of controls, n0; the number of cases, n1; and the log relative risk, θ. The MAF is 0.05, and there are 50 simulated data sets in each plot. In panel a, n0=n1=250 and θ=log(1.0). In panel b, n0=n1=250 and θ=log(1.3). In panel c, n0=n1=500 and θ=log(1.0). In panel d, n0=n1=500 and θ=log(1.3).
The American Journal of Human Genetics  , DOI: ( /519024)
Copyright © 2007 The American Society of Human Genetics Terms and Conditions