Description Usage Arguments Value Examples
Estimate power for the interaction term in a 2 x 2 design. This function uses mean patterns to do so. It simulates data from normal distributions where the standard deviations are 1. This means that mean differences between cells can be interpreted in the units of Cohen's d. Thus, one can hypothesize a Cohens'd d in one condition, a Cohen's d in another condition, and then run simulations to estimate power at different sample sizes. See examples.
1 2 | twipc_means(a1b1, a1b2, a2b1, a2b2, start = 100, end = 500, by = 25,
alpha = 0.05, reps = 1000, verbose = FALSE)
|
a1b1 |
Mean in cell A1, B1 |
a1b2 |
Mean in cell A1, B2 |
a2b1 |
Mean in cell A2, B1 |
a2b2 |
Mean in cell A2, B2 |
start |
Smallest sample size N to test |
end |
Largest sample size N to test |
by |
The incrementing size from start to end |
alpha |
The alpha level for determining significance |
reps |
The number of times to repeat the simulations |
verbose |
Logical. Print out current status in the simulation? |
A data.frame containing columns indicating sample size and power at that sample size.
1 2 3 4 | # imagine d = .5 in condition A and d = .0 in condition B
# try see what power is at 100, 150, and 200 N
set.seed(1839)
twipc_means(0, .5, 0, 0, 100, 200, 50)
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