Hi all,
How to find centroids of clusters created with hclust using R program? any suggestions please?
Hi all,
How to find centroids of clusters created with hclust using R program? any suggestions please?
Ok, here it goes: Given your original from cluster one is in a matrix c1
with rows as cases and column as variables :
mycentroid <- colMeans(c1)
or for all 5 clusters using hclust with the USA arrests dataset (this is a bad example because the data is not euclidean):
clusters = cutree(hclust(dist(USArrests)), k=5) # get 5 clusters
# function to find medoid in cluster i
clust.centroid = function(i, dat, clusters) {
ind = (clusters == i)
colMeans(dat[ind,])
}
sapply(unique(clusters), clust.centroid, USArrests, clusters)
[,1] [,2] [,3] [,4] [,5]
Murder 11.47143 8.214286 5.59 14.2 2.95
Assault 263.50000 173.285714 112.40 336.0 62.70
UrbanPop 69.14286 70.642857 65.60 62.5 53.90
Rape 29.00000 22.842857 17.27 24.0 11.51
For how to compute medoids instead, see here
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what is the relation to bioinformatics? hint: use function mean on all vectors in the cluster, gl
A centroid is always part of the given dataset (vectors). This is not necessarilly true for the mean.
Maybe your are actually not aiming for a hierarchical clustering method but instead for a partioning method like k-means? In that case the term "centroid of clusters" would be defined and easily accessed.
@steffi I used hclust function to do hierarchial clustering.I got 50 clusters by using complete linkage method.My aim is to find centroid from each cluster. Is there any package or function in R to find centroid from each cluster?
peri4n, this is wrong. what you mention is a medoid [http://en.wikipedia.org/wiki/Medoids], a centroid is not necessarily part of the data-set (and in principle only defined in euclidean space)
Hmm looks like a translation problem. German google says that 'Zentroid' is always part of the dataset. Maybe there is some ambiguity in the community.
I know some german ;) but don't know what german google says, you might be more precise about what you found. In german wikipedia, zentroid redirects to 'Schwerpunkt' which means 'center of gravity' which is what I think centroid means in the geometrical sense. Given any geometrical figure, the center of gravity is not necessarily part of that figure itself. The use of centroid might be a bit misleading, using e.g. arithmetic or geometric mean might be more precise. For this case I refer to http://en.wikipedia.org/wiki/Centroid#Of_a_finite_set_of_points which fits exactly.