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On Sat, 2 May 2009 13:45:25 +0100, Jesper Andersson <[log in to unmask]>
wrote:
Dear Jesper,
thank you so much for taking the time to provide an informative and detailed
explanation for my post.
I had managed to confuse myself somewhat!
I appreciate the help
Rebecca 



>Dear Rebecca,
>
>> I am trying to run a paired group analysis using an additional
>> covariate and
>> would like some advice. I apologise if it seems basic, but I am
>> still trying to
>> get a grip on the analysis.
>>
>> I have a group who were scanned twice and I want to compare their
>> performance pre and post, as well as adding a RT covariate.
>> However, I am using contrasts e.g. happy-neutral (pre) > happy-neutral
>> (post).
>> For my additional RT covariate do I have to calculate my mean RT as
>> happy-
>> neutral for each group?
>
>There is really no "have to" here. What you need to do is to think
>about what question you want to ask of your data. Let as say e.g. you
>were to put in the pre RT values as a covariate (mean corrected with
>the mean pre RT value). You would then ask a question like
>
>"Where in the brain is the "change" (post vs pre) in processing of
>happy faces (controlled for faces) correlated to pre (pre training?)
>reaction time"?
>
>Only you can know if this is a reasonable question, that might
>potentially have an interesting answer.
>
>Similarly, if you were to put in the delta RT values you would be
>asking a question like
>
>"Where in the brain is the "change" (post vs pre) in processing of
>happy faces (controlled for faces) correlated to changes (pre vs post)
>in reaction time"?
>
>Again, is this a reasonable question? Only you can say.
>
>As for mean correction, the point of the mean correction is to make
>sure that the estimates you get for your correlation are not
>contaminated by an overall mean effect in the data (such as the
>average activation across all subjects). Therefore the mean-correction
>should give you a regressor with zero mean. So whatever you put in
>there, it is the mean of those values that should be subtracted.
>
>> Also I am a bit confused about how to set up the contrasts to look at
>> pre>post with covariate. I have read a couple of previous posts and
>> remain
>> confused.
>> EV1 =group
>> EV2-3 = partciapnts (obviously I have more this is merely for example)
>> EV4= RT covariate
>>
>>              EV1     EV2       EV3     EV4
>> con1         1         0          0        0
>> con2         -1        0          0        0
>>
>> The above should give Pre>post and the post>pre activation. I
>> initailly though
>> that this will show activation which already includes the additional
>> contrast as
>> it is defined as EV4, but after reading previous posts I am not
>> sure. Is this not
>> the case?
>
>This would only look at pre>post (or vice versa) since the contrast
>does not include the RT covariate. What the covariate will do here is
>to remove any variance that could be explained by reaction time, prior
>to looking at the pre-post effect. So, let us e,g, say there is an
>effect pre>post, but let us also say that there is a consistent
>difference in RT (they are all faster post). Then by including the RT
>covariate you will effectively explain the difference with that, so
>that nothing is left for the group to explain and you will not find
>anything e.g. in your pre>post contrast. This may sound paradoxical
>(and maybe even unwanted), but it actually makes sense (sometimes). If
>an effect that can be explained by pre vs post can EQUALLY WELL be
>explained by a difference in reaction time, then you cannot really say
>which of these things that caused the change in response. It may be
>the pre vs post (whatever that was) but it may also be that if the
>subjects had somehow managed to improve their reaction times in some
>other fashion you would have obtained the same effect. And if there is
>any ambiguity, GLM will always be conservative (i.e. leave the effects
>out of the contrast).
>
>
>> If not how would I define the contrast? I thought it would be con3
>> and con4
>>             EV1     EV2       EV3     EV4
>> con3        1         0          0         1
>> con4        -1        0          0         1
>> con5         0         0         0          1
>>
>> But reading previous posts contrast 5 was recommeded. I am unclear
>> how this
>> tells me where my differences are between my groups adding in the
>> additonal
>> covariate.
>> I would really appreciate it if someone could explain this to me.
>
>Again, I think you need to be much more clear about what question you
>are actually trying to ask of your data. I cannot see how con3 or con4
>could ever be valid questions (basically adding a group effect and a
>correlation with some continous variable together). Contrast 5 MAY be
>the question you want to ask. It asks
>
>"Where in the brain is the response correlated to the reaction time,
>after I have explained away anything that could be explained by group
>(which I can only assume corresponds to pre vs post in this case).
>
>Designs can get rather complicated when there are several levels of
>subtraction, especially when adding in also continous covariates. But
>at the end of the day it is all a matter of common sense (no maths
>training needed) to make sure that for each level of subtraction you
>put into simple words what that subtraction means, and then at the
>next level of subtraction you simply add another layer of simple words.
>
>For example (happy_faces vs neutral_faces) gives you
>"where in the brain are happy faces processed when controlling for
>faces?".
>
>If you then add another layer (pre_happy_faces - pre_neutral_faces) -
>(post_happy_faces - post_neutral_faces) it turns into
>
>"Where in the brain does training change the processing of happy faces
>when controlled for faces?"
>
>Here I have pretended that pre vs post pertains to training, but just
>replace it by whatever is appropriate.
>
>And in this way you build up your contrasts and questions gradually
>until you have the question you really want to ask.
>
>I hope this was helpful.
>
>Good luck Jesper