Hello everyone.
I am trying to
perform cfa, sem and latent growth modeling using lavaan and SemTools, but have
a few questions. Although I have done a good bit of research, this is my first
time using this methodology, so I’m sorry if anything I say is a bit confusing.
I would be
really thankful if the group could confirm if my approach is correct:
Question 1: Does that process make sense, and are there any important steps
that I may be missing?
*Question 2:
Is the absence of residual invariance a problem for the rest of the
methodology?
Question 3:
After establishing measurement invariance for both years, is it valid to improve
the measurement model of one of the years, adding a theoretically valid
modification due to it having a high modification index and standardized expected
parameter change, while keeping the model of the other year the same? (the change
is adding something similar to “measured_variable1 ~~ measured_variable2”)
**Question 4:
Do I also need to establish measurement invariance across the groups of the
sociodemographic variable that was related to the latent variable change from
one year to the other (latent growth model)? It is a numeric variable (household
size, ranging from 1 to 10), but I have also divided it into groups (1-2, 3-4,
5-6, 7-8, 9-10) and the relationship with the latent variable change was still
significant.
Sorry for the
long post! If needed I can provide the data or the script, but it is a bit of a
mess at the moment.
Thank you in advance!
*Question 2: Is the absence of residual invariance a problem for the rest of the methodology?
Question 3: After establishing measurement invariance for both years, is it valid to improve the measurement model of one of the years
**Question 4: Do I also need to establish measurement invariance across the groups of the sociodemographic variable that was related to the latent variable change from one year to the other (latent growth model)? It is a numeric variable (household size, ranging from 1 to 10), but I have also divided it into groups (1-2, 3-4, 5-6, 7-8, 9-10) and the relationship with the latent variable change was still significant.