Daniel posted on Wednesday, February 16, 2005 - 4:24 pm
Hi, I'm running an analysis type=meanstructure, with option "missing" added, and some covariates. What determines the sample size? I ask this question because my sample size is inflated above the true sample size. My four repeated measures have sample sizes of s9,n=1115; s10,n=1068; s11,n=1043; s12, n=1002. However, my sample with the option "missing" is 1133.
The sample size should be the total number of observations. I would have to see the output and data to understand what is going on. Please send them to email@example.com. You may be reading your data incorrectly.
The data set you sent has 1143 observations. Seven cases were eliminated because all variables to be used in the analysis had missing data. This results in 1136 cases being used in the analysis. You have 26 variable names in the NAMES statement and 27 variables in the data set. Perhaps you are not using the data that you mean to be using.
Anonymous posted on Tuesday, May 31, 2005 - 2:17 am
If I have non-normal data but a very large sample size (>9000) am I ok if using MLE? I found that: "GLS (generalized least squares) is the second most popular method after MLE. GLS works well for large samples (n>2500) even for non-normal data." Thank you
I answered the first part of the question earlier. Conventional GLS is not robust to non-normality. The so called ADF version of GLS is robust to non-normality and does need very large samples for this robustness to come into effect. "ADF" is obtained using the Mplus WLS estimator with continuous outcomes.
Anonymous posted on Friday, July 15, 2005 - 7:23 pm
I have seen references to 10/1 and 5/1 ratio guidelines for "sample size" adequacy in SEM (among other discussion of the issue). Is the reference referring to sample size/# parameters in the measurement and structural models or degrees of freedom/# parameters in the measurement and structural models, or some other ratio?
For example, suppose a paper is using a sample of 180 and is estimating a model with 25 indicators of 6 latent variables in the structural model. If the output indicates 80 parameters are being estimated, is the relevant ratio 180/80 = 2.25 or 325/80 = 4.06, where 325 = (25*26)/2.
Do you have a good reference with a straightforward discussion of this issue?
I believe these refer to the number of observations per parameter in the model. So for a model with 80 parameters, using 10 observations per parameter would require 800 observations. I don't think these rules of thumb have been studied extensively and probably don't give a very good estimate of the necessary sample size becuase this depends on the model and the data. In the following paper, Bengt and I suggest a way to determine sample size using a Monte Carlo study that is tailored to your model and data:
Muthén, L.K. & Muthén, B.O. (2002). How to use a Monte Carlo study to decide on sample size and determine power. Structural Equation Modeling, 4, 599-620.