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Similarity based clustering has useful applications in providing ``natural'' and
unsupervised classification schemas for our data. Other algorithms help us
identifying representative points within the data, i.e. the K-center algorithm.
In general, clustering methods are mainly based on the
distance measure among the variables. Mathematical algorithms use these
distances to group data entities into similarity or representative clusters.
Therefore there is no direct linkage to most basic techniques, but many
similarities can be observed: the field selection for input to the metric is
projection; calculating the distances is creating a new
meta-dimension; each cluster is a subset; the induced partition is
coarsening; and the derived labels on the clusters can act as a new dimension.
For ``supervised clustering'' projection and subsetting
is used to relate the obtained clusters to the supervised classification.
Furthermore many other methods can be applied and use this new dimension.
Thomas Prang
1998-06-07