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power_unbalanced() is experimental. Use it when the
exact allocation, population means, and common standard deviation are
already known. It simulates one fixed design; it does not search over
sample sizes or return calculated power.
Define every cell with cell_design(). Factor values
identify the cell, n is the number of subjects in its
between-subject group, and m is its population mean. Name
repeated-measures factors in within; all remaining factors
are between-subject factors. The common population SD is specified
separately with unbalanced_covariance().
For repeated-measures designs, the same n must appear on
every within-subject row belonging to a given between-subject group.
unbalanced_design <- cell_design(
group = "control", time = "pre", n = 22, m = 10.0,
group = "control", time = "post", n = 22, m = 11.0,
group = "treatment", time = "pre", n = 31, m = 10.1,
group = "treatment", time = "post", n = 31, m = 12.4,
within = "time"
)The means define the complete effect pattern, including main effects and interactions. A single marginal SD is shared across groups and within-subject cells, preventing unequal cell sizes from being combined with unequal variances in the classical ANOVA test.
Every factor must have at least two observed levels, and every
factor-level combination must be defined exactly once. If cells are
missing, cell_design() reports which ones. Supply
default_n and default_m together to fill
missing cells automatically:
Use unbalanced_covariance() to define the common SD and,
for repeated measures, the correlation structure.
power_unbalanced() constructs one covariance matrix and
uses it for every between-subject group.
If covariance is omitted,
power_unbalanced() warns that it is using the common
sd = 1 and, for repeated measures, correlation
0.5 for every pair. Calling
unbalanced_covariance() without sd likewise
warns that sd = 1 is being used. When only some
correlations are named, a separate warning reports the number of
undefined pairs: default_correlation applies only to those
undefined pairs and does not alter explicitly supplied correlations. For
a purely between-subject design, correlations do not apply and the
warning mentions only the common SD.
With one within-subject factor, pair names use its levels, such as
"pre:post".
The result reports simulated power, the common SD, partial eta squared from a deterministic reference dataset matching the design assumptions, and the mean, median, and 95% interval of partial eta squared across successful simulations. These effect-size summaries describe the exact allocation, means, shared variance, correlations, tested term, and sums-of-squares type supplied by the user.
Name every repeated-measures factor in cell_design() and
join their level combinations with underscores in correlation-pair
names:
multi_within_design <- cell_design(
group = "A", time = "pre", cond = "control", n = 10, m = 0.0,
group = "A", time = "pre", cond = "treat", n = 10, m = 0.5,
group = "A", time = "post", cond = "control", n = 10, m = 0.2,
group = "A", time = "post", cond = "treat", n = 10, m = 1.0,
group = "B", time = "pre", cond = "control", n = 15, m = 0.0,
group = "B", time = "pre", cond = "treat", n = 15, m = 0.6,
group = "B", time = "post", cond = "control", n = 15, m = 0.3,
group = "B", time = "post", cond = "treat", n = 15, m = 1.4,
within = c("time", "cond")
)
power_unbalanced(
design = multi_within_design,
term = "group:time:cond",
covariance = unbalanced_covariance(
correlations = c("pre_control:post_control" = 0.6)
),
n_sims = 5000,
seed = 123
)These binaries (installable software) and packages are in development.
They may not be fully stable and should be used with caution. We make no claims about them.
Health stats visible at Monitor.