Collection of various functions that compute an inferential quantity.
MeanResample(.first_resample)SdResample(.first_resample, .resample_method, .n)
BiasResample(.first_resample, .resample_method, .n)
StandardCIResample(
.first_resample,
.bias_corrected,
.dist = c("z", "t"),
.df = c("type1", "type2"),
.resample_method,
.n,
.probs
)
PercentilCIResample(.first_resample, .probs)
BasicCIResample(.first_resample, .bias_corrected, .probs)
TStatCIResample(
.first_resample,
.second_resample,
.bias_corrected,
.resample_method,
.resample_method2,
.n,
.probs
)
BcCIResample(.first_resample, .probs)
BcaCIResample(.object, .first_resample, .probs)
A list containing the .R
resamples based on the original
data obtained by resamplecSEMResults().
Character string. The resampling method to use. One of: "none", "bootstrap" or "jackknife". Defaults to "none".
Integer. The number of observations of the original data.
Logical. Should the standard and the tStat
confidence interval be bias-corrected using the bootstrapped bias estimate?
If TRUE
the confidence interval for some estimated parameter theta
is centered at 2*theta - theta*_hat
,
where theta*_hat
is the average over all .R
bootstrap estimates of theta
.
Defaults to TRUE
Character string. The distribution to use for the critical value. One of "t" for Student's t-distribution or "z" for the standard normal distribution. Defaults to "z".
Character string. The method for obtaining the degrees of freedom. Choices are "type1" and "type2". Defaults to "type1" .
A vector of probabilities.
A list containing .R2
resamples for each of the .R
resamples of the first run.
Character string. The resampling method to use when resampling
from a resample. One of: "none", "bootstrap" or "jackknife". For
"bootstrap" the number of draws is provided via .R2
. Currently,
resampling from each resample is only required for the studentized confidence
intervall ("CI_t_interval") computed by the infer()
function. Defaults to "none".
An R object of class cSEMResults resulting from a call to csem()
.
Implementation and termionology of the confidence intervals is based on Hesterberg2015;textualcSEM and Davison1997;textualcSEM.