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ggpower validates core kernels against published reference examples. Direct noncentral t, F, normal, and chi-square procedures use tight tolerances. Exact enumeration is used where the grid is computationally feasible. Approximation-backed procedures report method notes in the result object.
Target: \(d = 0.625\), \(\alpha = 0.05\) (one-tailed), power \(= 0.95\).
Expected: \(n = 30\), actual power \(\approx 0.955144\), \(df = 29\).
\(f^2 = 0.1111111\), \(\alpha = 0.05\), \(N = 95\), 5 predictors.
Expected: \(\lambda \approx 10.556\), critical \(F \approx 2.317\), \(df_2 = 89\), power \(\approx 0.674\).
r2 <- power_compute("f_mreg_omnibus", "post_hoc", f2 = 0.1111111,
alpha = 0.05, total_n = 95, predictors = 5)
r2$outputs[c("noncentrality_parameter", "critical_f", "denominator_df", "power")]
#> $noncentrality_parameter
#> [1] 10.55555
#>
#> $critical_f
#> [1] 2.316858
#>
#> $denominator_df
#> [1] 89
#>
#> $power
#> [1] 0.6735857\(f = 0.2450722\), \(N = 108\), \(df_1 = 4\), 36 groups.
Expected: \(\lambda \approx 6.487\), \(df_2 = 72\), power \(\approx 0.476\).
\(d = 0.5\), \(n_1 = 4\), \(n_2 = 8\), one-tailed \(\alpha = 0.05\).
Expected: \(\delta \approx 0.816\), \(df = 10\), power \(\approx 0.189\).
| Kernel type | Tolerance |
|---|---|
| Direct distribution (t, F, z, \(\chi^2\)) | \(10^{-5}\) to \(10^{-4}\) |
| Integer a priori solvers | Sample size exact; actual power \(\geq\) target |
| Approximation-backed | Document method; validate with sensitivity plots |
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