Skip to main content
. 2017 Sep 8;6:e24260. doi: 10.7554/eLife.24260

Table 2. publication bias assessments in unbiased and biased simulations using the RMD, SMD or NMD in combination with an SE or sample size-based precision estimate (simulation 3).

Precision estimate SE Precision estimate 1/√n
Effect measure Bias? % of sims with Egger’s p<0.05 Median p-value (range) % of sims with Egger’s p<0.05 Median p-value (range)
RMD No 5.1 0.51 (0.001–1.0) 5.1% 0.50 (0.001–1.0)
RMD Yes 69.1% 0.01 (2.7*10−8 - 0.99) 69.6% 0.01 (1.6*10−8 - 0.97)
SMD No 100% 2.9*10−13(0–8.1*10−6) 4.3% 0.51 (0.001–1.0)
SMD Yes 100% 4.4*10−16(0–1.8*10−6) 72.4% 0.01 (5.4*10−10 - 0.99)
NMD No 6.4% 0.51 (0.001–1.0) 6.4% 0.50 (0.001–1.0)
NMD Yes 60.5% 0.02 (7.1*10−8 - 0.99) 60.4% 0.02 (8.0*10−8 - 0.98)

Simulated meta-analyses contained 300 studies (total study n = 12–30 subjects) and the difference in normally distributed means between control and intervention group was 10. Publication bias was introduced stepwise, by removing 10% of primary studies in which the difference between the intervention and control group means was significant at p<0.05, 50% of studies where the significance level was p≥0.05 to p<0.10, and 90% of studies where the significance level was p≥0.10. SE = standard error; RMD = raw mean difference; SMD = standardized mean difference (Hedges’ g); NMD = normalized mean difference; sims = simulations.