| PerturbationClusterTest | R Documentation | 
Performs a parametric bootstrap test (by adding independent Gaussian noise) to determine whether the clusters found by an unsupervised method appear to be robust in a given data set.
PerturbationClusterTest(data, FUN, nTimes=100, noise=1, verbose=TRUE, ...)
| data | A data matrix, numerical data frame, or
 | 
| FUN | A  | 
| ... | Additional arguments passed to the classifying function,  | 
| noise | An optional numeric argument; the standard deviation of the mean zero Gaussian noise added to each measurement during each bootstrap. Defaults to 1. | 
| nTimes | The number of bootstrap samples to collect. | 
| verbose | A logical flag | 
Objects should be created using the  PerturbationClusterTest
function, which performs the requested bootstrap on the
clusters. Following the standard R paradigm, the resulting object can be
summarized and plotted to determine the results of the test.
f:A function that, given a data matrix,
returns a vector of cluster assignments.  Examples of functions
with this behavior are cutHclust,
cutKmeans, cutPam, and
cutRepeatedKmeans. 
noise:The standard deviation of the Gaussian noise added during each bootstrap sample.
nTimes:An integer, the number of bootstrap samples that were collected.
call:An object of class call, which records
how the object was produced. 
result:Object of class matrix containing, for
each pair of columns in the original data, the number of times
they belonged to the same cluster of a bootstrap sample. 
Class ClusterTest, directly. See that class for
descriptions of the inherited methods image and hist. 
signature(object = PerturbationClusterTest):
Write out a summary of the object.
Kevin R. Coombes krc@silicovore.com
Kerr MK, Churchill GJ.
Bootstrapping cluster analysis: Assessing the reliability of
conclusions from microarray experiments.
PNAS 2001; 98:8961-8965.
BootstrapClusterTest,
ClusterTest
showClass("PerturbationClusterTest")
## simulate data from two different groups
d1 <- matrix(rnorm(100*30, rnorm(100, 0.5)), nrow=100, ncol=30, byrow=FALSE)
d2 <- matrix(rnorm(100*20, rnorm(100, 0.5)), nrow=100, ncol=20, byrow=FALSE)
dd <- cbind(d1, d2)
cols <- rep(c('red', 'green'), times=c(30,20))
colnames(dd) <- paste(cols, c(1:30, 1:20), sep='')
## peform your basic hierarchical clustering...
hc <- hclust(distanceMatrix(dd, 'pearson'), method='complete')
## bootstrap the clusters arising from hclust
bc <- PerturbationClusterTest(dd, cutHclust, nTimes=200, k=3, metric='pearson')
summary(bc)
## look at the distribution of agreement scores
hist(bc, breaks=101)
## let heatmap compute a new dendrogram from the agreement
image(bc, col=blueyellow(64), RowSideColors=cols, ColSideColors=cols)
## plot the agreement matrix with the original dendrogram
image(bc, dendrogram=hc, col=blueyellow(64), RowSideColors=cols, ColSideColors=cols)
## bootstrap the results of K-means
kmc <- PerturbationClusterTest(dd, cutKmeans, nTimes=200, k=3)
image(kmc, dendrogram=hc, col=blueyellow(64), RowSideColors=cols, ColSideColors=cols)
## contrast the behavior when all the data comes from the same group
xx <- matrix(rnorm(100*50, rnorm(100, 0.5)), nrow=100, ncol=50, byrow=FALSE)
hct <- hclust(distanceMatrix(xx, 'pearson'), method='complete')
bct <- PerturbationClusterTest(xx, cutHclust, nTimes=200, k=4, metric='pearson')
summary(bct)
image(bct, dendrogram=hct, col=blueyellow(64), RowSideColors=cols, ColSideColors=cols)
## cleanup
rm(d1, d2, dd, cols, hc, bc, kmc, xx, hct, bct)
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