Hello Martin,

thanks for the quick reply !

as I understood, from the "LongitudinalTutorial", after long_mris_slopes 
the results can be seen for each subject, and in order to see the group 
results, all subjects should be analysed in the Qdec, and there I could 
see the results for each group, but couldn't do the inter-group, this is 
why we tried the "RepeatedMeasuresAnova"

Indeed, there is some difference in the time distance, so we will try 
your new idea !

I know about Jorge's work - Marvellous ! but it seems to need too much 
time to be comprehended and applied. We hoped to be done with these 
results and start already writing the paper :)

Thank you very much for Your help !!!

Sincerely,
Alex.




Le 04/12/2012 6:44 PM, Martin Reuter a écrit :
> Hi Alex,
>
> I am not familiar with the way Doug describes the repeated measure anova
> on the wiki. Of course in a longitudinal setting repeated measures are
> correlated and I am not sure if this is considered in that model there.
>
> Since you have only 2 time points, why not simply compare the difference
> (or weighted by the time distance, if the time points are not the same
> distance apart)?
>
> You would compute (tp2-tp1)/time for each subject and then compare this
> across groups with a standard glm.
> Since in the longitudinal stream both thickness maps are registered, you
> can simply use mris_calc to compute the difference directly.
>
> There are also scripts for this (long_mris_slopes, even for more than 2
> time points, where we fit a line into each subject). See the
> http://surfer.nmr.mgh.harvard.edu/fswiki/FsTutorial/LongitudinalTutorial
> This is a simple approach, first reducing the variable of interest
> (change across time) to a single number per subject and then running a
> standard test. It should be sufficient for your setting.
>
> You can also do more complex modeling using our new linear mixed effects
> models if you want (see older email from Jorge about that). It considers
> both temporal and spacial correlation of measures. This model is
> especially useful if you have differently many time points and time
> distances  per subject.
>
> Best, Martin
>
>
> On Tue, 2012-12-04 at 18:26 -0500, Alex Hanganu wrote:
>> Dear Freesurfer Experts,
>>
>> We are analysing longitudinal data - the difference between 2 groups (P
>> and M) [19 and 17 subjects] with 2 time points for each group (A, B).
>>
>> We are using the example of "Repeated Measures Anova"
>> (http://surfer.nmr.mgh.harvard.edu/fswiki/RepeatedMeasuresAnova)
>>
>> For our first approach - we took all the subjects - 36 classes, and
>> tried to create the contrast for:
>>
>> P(B-A) - M(B-A)
>> 2 within subject factors, and 2 inter-subject
>>
>> We considered the recent explanations
>> (http://www.mail-archive.com/freesurfer@nmr.mgh.harvard.edu/msg25459.html),
>> and, as we understood, our null hypothesis is:
>>
>> PB-PA=0 AND MB-MA=0 ->
>> Combining: PB-PA-MB+MA=0
>>
>> and the matrix seems to be:
>> 0 0 0 .... (36 zeros) -1
>> 0 0 0 .... (36 zeros) 1
>> 0 0 0 .... (36 zeros) 1
>> 0 0 0 .... (36 zeros) -1
>>
>> but we still get a dimension mismatch between X and C: X has 72, C has 37.
>>
>> The fsgd file is like this:
>> Class subject 1
>> .
>> .
>> .
>> Class subject 36
>> Variables                            TP1-vs-TP2
>> Input groupPsubj1-A    Subject1    -1
>> Input groupPsubj1- B   Subject1    1
>> Input groupPsubj2-A    Subject2    -1
>> .
>> .
>> .
>> Input groupMsubj35-A    Subject35    1
>> Input groupMsubj35-B    Subject35    -1
>> Input groupMsubj36-A    Subject36   1
>> Input groupMsubj36-B    Subject36   -1
>>
>> ==============
>>
>> Our second approach - we run mris_glmfit for each group separately and
>> then we wanted to use mris_calc to compute the difference:
>>
>> mris_calc -o avg.mgh groupP/glm-dir/Contrast/sig.mgh add
>> groupM/glm-dir/Contrast/sig.mgh
>>
>> though the sig.mgh for each group shows significant results, the avg.mgh
>> reveals no effect.
>>
>> Can you please help with this analysis ?
>>
>> Thanks!
>>
>> Sincerely,
>> Alex.
>> ____________________



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