Description Usage Arguments Value Note Author(s) See Also Examples
This function takes an indicator matrix with rows representing objects and columns representing sets and computes a minimal redundancy free set using the greedy setcover optimization algorithm. The aim is to find a minimal set of clusters which covers all objects (or a minimum proportion rat
).
Alternatively the number of clusters k
can be specified. Then the problem becomes a maximum covergae problem. Both versions also permit weights such as frequencies (weighted setcover/maximum coverage).
1 |
x |
The indicator matrix. |
k |
An optional number of clusters. |
rat |
The minimum proportion of objects that is to be covered by the cluster set. If weights are specified in |
s |
If weights are specified but not all objects are covered by one of the sets it can be necessary to specify the total weight in order to compute a sensible ratio. |
w |
Optional weights per object. |
check |
Whether or not to check for redundancies. |
The indices of the clusters in the minimal redundancy-free set. The result is not always the globally optiomal solution since the algorithm is greedy.
This is written supporting the GSAC algorithm.
Alexander Pilhoefer
gsac
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 | # compute 100 clusterings with 24 clusters each:
sc <- scale(olives[,3:10])
km100 <- as.data.frame(replicate(100, kmeans(sc,centers = 24)$cluster))
# convert to indicator matrix
I100 <- idat(km100)
# select from all clusters a minimum set:
scover <- setcover(as.matrix(I100))
cdata <- subtable(
as.data.frame(cbind(olives[,1:2],
I100[,scover])),1:(length(scover)+2))
scpcp(cdata,sel="Area")
|
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