Dear all,
I would like to calculate the confidence intervals for the standardized covariance coeficient of a cfa model.
For example, this is part of the summary of my model:
Estimate Std.err Z-value P(>|z|) Std.lv Std.all
Covariances:
RIV.men ~~
RIV.women 0.218 0.076 2.883 0.004 0.445 0.445The two latent variables "RIV.men" and "RIV.women" are correlated (r = .445, p = .004). Now I would like to calculate the 90% confidence intervals for the Std.all coefficient (= correlation).
I already tried the CIr function of the package 'psychometric'
CIr(r=.445, n = 91, level = .90)
but it underestimates the size of the confidence intervals because it does not take into account the unreliability of the latent trait estimation.
In lavaan, parameterEstimates() gives the confidence intervals for the unstandardized coeficients:
parameterEstimates(RIV.RIV.fit, ci = TRUE, level = 0.90,
boot.ci.type = "perc", standardized = T,
fmi = "default")
lhs op rhs est se z pvalue ci.lower ci.upper std.lv std.all std.nox
25 RIV.men ~~ RIV.women 0.218 0.076 2.883 0.004 0.094 0.343 0.445 0.445 0.445
Any idea how I could get (from there to) the CIs of the standardized coefficients?
cheers,
Michael