Re: st: SEM becomes unidentified when introducing single item control variables
Date
Tue, 15 Jan 2013 17:49:39 +0100
Thanks for your reply!
I looked at the model identification after letting sem iterate for a
few times. The df are above 60, so I always thought that
identification is no issue.
Now this might sound stupid, but I always thought that "(x16 <- CV1)
... (x19 <- CV4)" IS my measurement model for the control variables.
However, you are right that CV1-CV4 are unidentified if I run the
measurement models alone. As they are single-item variables like
gender, age, etc., I (obviously wrongly) presumed that they cannot be
unidentified.
Nevertheless, they don't have to be latent (I guess), even though I
have already seen models with latent single-item variables. So, if I
altered model 2 as follows (with x16 x17 x18 x19 being the controls),
would that be correct?
I would be grateful for advice with the following problem: I have
created a very simple SEM (let's call it 'model 1') that works fine
(see below for code). It contains a latent dependent variable called
PRAXREL and a latent independent variable called BKA. Moreover, it
contains latent control variables called KVSENIOR and KVL. As I said,
model 1 works fine (identified, good fit).
However, the model becomes problematic when I introduce single-item
latent variables (CV1, CV2, CV3, CV4) as control variables ('model2').
In this case Stata iterates forever saying ?not concave?.
WHAT COULD BE THE REASON? I tried many different setups of the model
(incl. constraining the path coefficients of the CV to 1 or setting
the reliability of the CV to 0.9 or 0.5) but none of them really
worked unless I delete at least some of the CVs.
The following might be interesting: (i) If I let Stata iterate 15
times and take a look at the output, I find that sometimes the
standard errors of CV1, CV2, CV3 and CV4 are extremely high. (ii)
Moreover, I found that pairwise correlation of the variables shows
that they are mostly correlated - at least at the 10% level, sometimes
even 1%. Might there be a collinearity problem?
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