Lindsay Banin <l.bani...@leeds.ac.uk> wrote
>Hi there,
>
>I am looking to compare nonlinear mixed effects models that have different 
>nonlinear functions (different types of growth curve)embedded. Most of the 
>literature I can find focuses on comparing nested models with likelihood 
>ratios and AIC. Is there a way to compare model fits when models are not 
>nested, i.e. when the nonlinear functions are not the same?
>

What I like to do in these cases (and, in fact, for comparing model fits in 
general, even if nested) is graph the results of one vs the other, and of each 
vs. actual values.  If the predicted values from the two models are very 
similar, then I can choose based on complexity or some other criterion; if they 
are not similar, then which is closer to the actual values?  Is the difference 
large? Is it "worth it"?

It's  not a formal test, but I often find it illuminating.

HTH

Peter



Peter L. Flom, PhD
Statistical Consultant
www DOT peterflomconsulting DOT com

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