Thank you very much Bruce

I have another question:

I plan to use permutation testing in order to correct for multiple comparisons. 

Is it enough to perform 5000 iterations for an initial voxel_wise threshold of 
0.005? 

Is there also any heuristic to select this arbitrary initial threshold and 
theoretical results for the required number of iterations for the permutations?

I appreciate very much your help 

Jorge 
Phd Student

--- El dom, 29/6/08, Bruce Fischl <[EMAIL PROTECTED]> escribió:

> De: Bruce Fischl <[EMAIL PROTECTED]>
> Asunto: Re: [Freesurfer] About the area of the vertices in the surfaces
> Para: "jorge luis" <[EMAIL PROTECTED]>
> CC: freesurfer@nmr.mgh.harvard.edu
> Fecha: domingo, 29 junio, 2008 5:22
> Hi Jorge,
> 
> yes, the area of a vertex is 1/3 of the area of all
> triangles that it is 
> a member of, and it should sum to the area of the surface.
> The average 
> subject has a correction factor that accounts for the
> "lost" area due to 
> averaging, so you'll need to apply this if you want it
> to be in true mm 
> (in the average sense across your subjects). mris_info 
> ~/local_subjects/fsaverage/surf/lh.white
> reading group avg surface area 864 cm^2 from file
> Reading in average area 
> /homes/4/fischl/local_subjects/fsaverage/surf/lh.white.avg.area.mgh
> SURFACE INFO ========================================
> type        : MRIS_TRIANGULAR_SURFACE=MRIS_ICO_SURFACE
> num vertices: 163842
> num faces   : 327680
> num strips  : 0
> surface area: 70394.8
> AvgVtxArea       0.429650
> AvgVtxDist       0.757401
> StdVtxDist       0.227951
> group avg surface area: 86444.7
> .
> .
> .
> 
> thus, you would need to multiply your areas by
> 86444.7/70394.8 to get mm in 
> the average cross-subject sense.
> cheers,
> Bruce
> 
> On Sun, 29 Jun 
> 2008, jorge luis wrote:
> 
> > Hello all
> > I have some questions:
> >
> > I would like to know how freesurfer computes the
> vertexÿÿs wise areas? eg. thouse in lh.area.
> >
> > It should be expected that the sum of the areas of all
> the vertices across a surface equals the total surface area?
> >
> > To be much specific:
> > Can I compute the area of an 'activated'
> cortical  ROI  in the average 
> subject by simply adding the area of all its vertices? 
> >
> > In adavance thank you
> >
> > Jorge
> > Phd Student
> >
> >
> >
> >
> >
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> >
> >
> >


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