The primary goal of metapower is to compute statistical power for meta-analyses. Currently, metapower has the following functionality:
Computation of statistical power for:
metapower can currently handle the following designs and effect sizes:
And the development version from GitHub with:
library(metapower)
my_power <- mpower(effect_size = .25, sample_size = 20, k = 30, es_type = "d")
print(my_power)
#>
#> Estimated Meta-Analytic Power
#>
#> Expected Effect Size: 0.25
#> Expected Sample Size (per group): 20
#> Expected Number of Studies; 30
#> Expected between-study sd:
#>
#> Estimated Power: Main effect
#>
#> Fixed-Effects Model 0.990698
#> Random-Effects Model (Low Heterogenity): 0.962092
#> Random-Effects Model (Moderate Heterogenity): 0.8621495
#> Random-Effects Model (Large Heterogenity): 0.57799
#>
#> Estimated Power: Test of Homogenity
#>
#> Fixed-Efects Model NA
#> Random-Effects Model (Low Heterogenity): 0.2926194
#> Random-Effects Model (Moderate Heterogenity): 0.9782353
#> Random-Effects Model (Large Heterogenity): 1
power_plot(my_power)
See Vignette “Using metapower” for more information
All mathematical calculations are derived from L. V. Hedges & Pigott (2004), Bornstein, Hedges, Higgins, & Rothstein (2009), and T. D. Pigott (2012).
Bornstein, M., Hedges, L. V., Higgins, J., & Rothstein, H. (2009). Introduction to meta-analysis. Hoboken, NJ: Wiley.
Hedges, L. V., & Pigott, T. D. (2004). The power of statistical tests for moderators in meta-analysis. Psychological Methods, 9(4), 426–445. https://doi.org/10.1037/1082-989x.9.4.426
Pigott, T. D. (2012). Advances in meta-analysis. NewYork, NY: Springer.
If you encounter a clear bug, please file a minimal reproducible example on github.