between_smd | R Documentation |
Calculates a standardized mean difference from a multilevel model as described in Pustejovsky et al. (2014)
between_smd(data, include_residuals = TRUE, model = "frequentist", ...)
## S3 method for class 'sc_bcsmd'
print(x, digits = 2, ...)
data |
Either an scdf or an object returned from the |
include_residuals |
Logical. See details. |
model |
Either |
... |
Further arguments passed to the |
x |
An object returned by |
digits |
The minimum number of significant digits to be use. If set to "auto" (default), values are predefined. |
The BC-SMD is calculate as BC-SMD = Phase difference / sqrt(residual + random_intercept)
. This is most closely related to Cohen's d. If you want
to have the most exact estimation based on the between case variance, you
have to exclude the residual variance by setting the argument
include_residuals = FALSE
you get BC-SMD = Phase difference / sqrt(random_intercept)
. The 'base' model only includes the phase level as a
predictor like originally proposed by Hedges et al. Whereas the 'Full plm'
model includes the trend and the phase slope as additional predictors.
An object of class sc_bcsmd.
print(sc_bcsmd)
: Print results
Pustejovsky, J. E., Hedges, L. V., & Shadish, W. R. (2014). Design-Comparable Effect Sizes in Multiple Baseline Designs: A General Modeling Framework. Journal of Educational and Behavioral Statistics, 39(5), 368–393. https://doi.org/10.3102/1076998614547577
## Create a example scdf:
des <- design(
n = 150,
phase_design = list(A1 = 10, B1 = 10, A2 = 10, B2 = 10, C = 10),
level = list(B1 = 1, A2 = 0, B2 = 1, C = 1),
rtt = 0.7,
random_start_value = TRUE
)
study <- random_scdf(des)
## Standard BC-SMD return:
between_smd(study)
## Specify the model and provide an hplm object:
model <- hplm(study, contrast_level = "preceding", slope = FALSE, trend = FALSE)
between_smd(model)
## excluding the residuals gives a more accruate estimation:
between_smd(model, include_residuals = FALSE)
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