Re: Interpreting results for a Repeated Measures ANOVA
Posted by Sibusiso Moyo on Nov 16, 2006; 5:13pm
URL: http://spssx-discussion.165.s1.nabble.com/Pearson-s-correlations-and-dichotomous-pairs-tp1072140p1072141.html
Dear all,
What is the null hypothesis for a standard REPEATED MEASURES ANOVA?
I have 8 speed of adoption variables and I am trying to test if method 1 is different from 2, etc..up to 8. Or are all eight the same? Some form of a difference of means test.
So is it correct to assume the null hypothesis for this F-Test is jointly:
Ho: M1 = M2 = M3.....= M8
Ha: M1 ne M2 ne M3 ... ne M8.
The results look something like this: Would anyone please help interepret these results? Assuming the assumptions of the model were satisfied?
Tests of Within-Subjects Effects
Measure: MEASURE_1
Source Type III Sum of Squares df Mean Square F Sig.
Adoption Sphericity Assumed 56.111 7 8.016 1.041 .403
Greenhouse-Geisser 56.111 2.274 24.675 1.041 .365
Huynh-Feldt 56.111 2.426 23.125 1.041 .368
Lower-bound 56.111 1.000 56.111 1.041 .314
Error(Adoption) Sphericity Assumed 2048.258 266 7.700
Greenhouse-Geisser 2048.258 86.412 23.703
Huynh-Feldt 2048.258 92.204 22.214
Lower-bound 2048.258 38.000 53.902
Tests of Within-Subjects Contrasts
Measure: MEASURE_1
Source Adoption Type III Sum of Squares df Mean Square F Sig.
Adoption Linear 1.999 1 1.999 .104 .748
Quadratic 6.692 1 6.692 1.018 .319
Cubic 5.824 1 5.824 .932 .341
Order 4 2.735 1 2.735 .375 .544
Order 5 17.496 1 17.496 3.249 .079
Order 6 16.038 1 16.038 3.641 .064
Order 7 5.327 1 5.327 1.103 .300
Error(Adoption) Linear 728.158 38 19.162
Quadratic 249.881 38 6.576
Cubic 237.529 38 6.251
Order 4 277.114 38 7.292
Order 5 204.665 38 5.386
Order 6 167.391 38 4.405
Order 7 183.518 38 4.829