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help > RE: calculating cohen's d from rZ values
Dec 21, 2014 02:12 PM | Patrick McConnell - MUSC
RE: calculating cohen's d from rZ values
Thanks, Alfonso!
The approach I took was initially a hypothesis driven bivariate correlation (between-groups), seed-voxel analysis with a a R & L seed. I thresholded results in SPM at p<.001 and p<.05 cluster FWE and made functional ROIs from significant results and fed those seeds back into the conn model to explore potential connectivity paths. I ended up with a path from roi1 to roi2 and roi3, and from roi2 to roi4. I extracted single subject eigenvariates across each cluster to determine the pattern of correlation in each group (e.g., +/-, +/+, -/-) and to get an indication of effect size.
To explore potential effective connectivity between these functionally defined regions, I ran a bivariate regression (within-group), ROI-ROI analysis using those paths shown to be significant, finding all of them to be bidirectionally significant in one group but not the other (p <.001, p< .05 FDR), although the magnitude of t-stat varied by direction. To explore this further, I went in and extracted regression coefficients for each subject (only where significant bidirectional effects were observed) and ran paired-samples t-tests to see if the magnitude of t-stat was significantly larger for one direction (e.g., roi1-->roi2 vs. roi2-roi1) than the other.
So,
1) Is my approach statistically valid, or "double-dipping"?
2) Is it appropriate to infer directionality of effective connectivity based on the above approach?
Thanks!!!
-Patrick
The approach I took was initially a hypothesis driven bivariate correlation (between-groups), seed-voxel analysis with a a R & L seed. I thresholded results in SPM at p<.001 and p<.05 cluster FWE and made functional ROIs from significant results and fed those seeds back into the conn model to explore potential connectivity paths. I ended up with a path from roi1 to roi2 and roi3, and from roi2 to roi4. I extracted single subject eigenvariates across each cluster to determine the pattern of correlation in each group (e.g., +/-, +/+, -/-) and to get an indication of effect size.
To explore potential effective connectivity between these functionally defined regions, I ran a bivariate regression (within-group), ROI-ROI analysis using those paths shown to be significant, finding all of them to be bidirectionally significant in one group but not the other (p <.001, p< .05 FDR), although the magnitude of t-stat varied by direction. To explore this further, I went in and extracted regression coefficients for each subject (only where significant bidirectional effects were observed) and ran paired-samples t-tests to see if the magnitude of t-stat was significantly larger for one direction (e.g., roi1-->roi2 vs. roi2-roi1) than the other.
So,
1) Is my approach statistically valid, or "double-dipping"?
2) Is it appropriate to infer directionality of effective connectivity based on the above approach?
Thanks!!!
-Patrick
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Title | Author | Date |
---|---|---|
Crystal Goh | Jun 2, 2012 | |
Alfonso Nieto-Castanon | Jul 8, 2012 | |
Patrick McConnell | Dec 20, 2014 | |
Alfonso Nieto-Castanon | Dec 21, 2014 | |
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