The interest in the results of a PCA are usually not how much
variation can be accounted for with each axis. The interest is in the
ordination plot that gives you a low-dimensional approximation of the
high-dimensional shape space. You can then appreciate whether the data
look like a single random cloud of points or if there is interesting
structure that might lead you to biological insights.

=========================
F. James Rohlf
Distinguished Professor, Stony Brook University
http://life.bio.sunysb.edu/ee/rohlf


> -----Original Message-----
> From: morphmet [mailto:[EMAIL PROTECTED]
> Sent: Wednesday, October 10, 2007 9:08 PM
> To: morphmet
> Subject: Morphometrics overkill for this problem?
> 
> Thanks Colin and Goran for your replies.  Colin, we've actually got
> several thousand optic disc photos which I plan to do a trace of,
> but
> thanks for the information anyway.
> 
> One other question;
> 
> I've read that you can break down Fourier co-efficients using
> principal
> component analysis (and have actually been having a play with the
> 'Shape' software available on this site).  I understand that PCA is
> a
> data reduction technique.  However, I don't come from a maths
> background
> and I'm having trouble visualising what PCA actually gives you in
> the
> break-down analysis of a shape.  For example, using this software,
> for a
> sample of outlines
> 
> Eigenvalue    Proportion(%)    Cumulative(%)    > 1/96
> 
>     Prin1     3.554525E-004           53.9578           53.9578    *
> 
>     Prin2     2.099497E-004           31.8704           85.8282    *
> 
>     Prin3     6.445964E-005            9.7850           95.6132    *
> 
> Can someone explain (in lay terms) what the numbers actually mean
> (in my
> situation of an optic disc)?  Are they vectors describing direction
> and
> magnitude?  I can't seem to find any good resources online that
> explain
> PCA without a considerable background maths knowledge basis (maybe
> there
> is no simple way!)
> 
> Is PCA an accepted scientific data analysis technique?
> 
> Thank you.
> 
> Paul
> 
> [EMAIL PROTECTED]
> 
> --
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> For more information visit http://www.morphometrics.org




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