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Aug 30, 2013 at 10:02 answer added crsh timeline score: 3
Nov 22, 2012 at 14:52 comment added Dr. Manuel Kuehner let us continue this discussion in chat
Nov 22, 2012 at 14:32 comment added ocram (0.37+0.13-0.10)/3 might give a rough estimate of the correlation between any two measurements. Another way, if possible, is to fit a mixed model by imposing a compound symmetry structure and to store rho. Anyway, you should probably check to what extend power depends on that estimate... good work ;-)
Nov 22, 2012 at 14:13 comment added Dr. Manuel Kuehner The motivation is that I need to enter something ;)
Nov 22, 2012 at 14:00 comment added Dr. Manuel Kuehner @ocram: Haha - I apparantly made some stupid suggestions - sorry. What would you enter in the software as rho in my case? Would (0.37+0.13-0.10)/3 be ok?
Nov 22, 2012 at 9:22 comment added ocram (|a|+|b|+|c|)/3 --> why do you take absolute values ??? sqrt(a²+b³+c²) --> what is the motivation behind this weird thing?
Nov 22, 2012 at 8:49 history edited ocram CC BY-SA 3.0
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Nov 22, 2012 at 8:34 history edited Dr. Manuel Kuehner CC BY-SA 3.0
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Nov 22, 2012 at 3:32 answer added gung - Reinstate Monica timeline score: 5
Nov 22, 2012 at 0:46 answer added RioRaider timeline score: 5
Nov 21, 2012 at 20:16 comment added Dr. Manuel Kuehner Ok. I get it. But G*Power is a well known software and I have to use it. I was wondering if someone can give me a hint what to fill in in the correlation parameter.
Nov 21, 2012 at 19:31 history edited Dr. Manuel Kuehner CC BY-SA 3.0
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Nov 21, 2012 at 19:24 comment added ocram Averaging correlations like you do does not make much sense. In my answer below, I have tried to explain how a correlation matrix can be parametrised so that only a small number of parameters have to be estimated. Anyway, to interpret a correlation matrix, you have to look at the pairwise correlations.
Nov 21, 2012 at 19:11 answer added ocram timeline score: 9
Nov 21, 2012 at 18:34 history edited Dr. Manuel Kuehner CC BY-SA 3.0
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Nov 21, 2012 at 18:08 history asked Dr. Manuel Kuehner CC BY-SA 3.0