do not worry about the normality. Use the Greenhouse-Geiser or the other 3 statistics suitable when sphericity is violated. how many repeated measures do you have?
Hi
I really hope someone can help me with this.
The central analysis of the study i am working on is a factorial ANOVA (1 between subjects factor consisting of 4 different treatments and 1 within-subjects factor - a repeated measure)
My problem is with the statistical assumptions that have to be met so i can interpret the anova.
*) Normal Distripution is violated
*) Sphericity is violated
*) homogeneity of variances is violated
So...
Do certain conditions exist under which the factorial anova is robust against violations of all 3 of those assumptions? (propably not, i guess...)
Is there another method of analysis that can replace the factorial anova in this case? (maybe a "modern robust" one like the winsorized correlation for a normal correlation?)
If not, what analyses should i conduct to replace the violated factorial anova?
Thanks in advance for your help.
Michael.
do not worry about the normality. Use the Greenhouse-Geiser or the other 3 statistics suitable when sphericity is violated. how many repeated measures do you have?
Thanks for your reply
2 repeated measures - one pre-treatment and one post-treatment.
My friend things are easy then. You do this Y=Xafter-Xbefore and then do a one way anova. In the anova if the constant can be assumed zero it will be the same as a t-test in y for y-bar to be zero.
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