On Fri, Aug 09, 2002 at 12:10:38PM +0100, Adaikalavan Ramasamy
wrote:> I have been asked to forward this. Please reply directly or include the
> people who have been CC-ed in this e-mail. Thank you.
>
> > forwarded message from "Timothy Waters"
> <timothy.waters at plant-sciences.oxford.ac.uk> -----
> >
> > Consider the following problem. You have a dataset with approx 190
> > datapoints. Each datapoint has between 7 and 16 dimensions known:
most
> have
> > 7, a few have 16, many have 14. The ones that have seven are divided
into
> > two categories, such that the vast bulk fall into a category with
> dimensions
> > 1,2,3,4,5,6,7 known, and the others have dimensions 8,9,10,11,12,13,14
> > known.
> >
> > So, a fairly difficult dataset, but anyway.
> >
> > Now, on to the analysis. You wish to look for the presence of any
form of
> > multivariate structuring to the data, specifically, discrete clusters
> > identified by combinations of one or more variables. Clearly you have
a
> > couple of options. You can just get it to produce a dendrogram
(strictly
> a
> > phenogram in biological terms), or you can ask it to cluster the data
into
> > some number n of sets, where 1 =< n =< 10 (for present purposes)
. You
> can
> > then look at each possible solution (i.e. each value of n) and examine
> what
> > discriminant function analysis tells you about the ease of separation
of
> the
> > clusters you have identified.
> >
> > BUT, can you give a program a dataset (i.e., this dataset) and say
"Find
> n,
> > where n is the number of clusters that the data is structured into,
such
> > that the statistical differences between clusters are maximally
> > significant."
kmeans (package mva), pam, fanny and clara (package cluster) are likely to do
accomplish such a job...
(but the fact that you have two groups of data defined in two different
subspaces could cause harm... if they are orthogonal, may be it would
make more sense to split your data in two sets...)
Hopin' it helps,
L.
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