coClustering.permutationTest {WGCNA} | R Documentation |
Permutation test for co-clustering
Description
This function calculates permutation Z statistics that measure how different the co-clustering of modules in a reference and test clusterings is from random.
Usage
coClustering.permutationTest(
clusters.ref, clusters.test,
tupletSize = 2,
nPermutations = 100,
unassignedLabel = 0,
randomSeed = 12345, verbose = 0, indent = 0)
Arguments
clusters.ref |
Reference input clustering. A vector in which each element gives the cluster label of an object. |
clusters.test |
Test input clustering. Must be a vector of the same size as |
tupletSize |
Co-clutering tuplet size. |
nPermutations |
Number of permutations to execute. Since the function calculates parametric p-values, a relatively small number of permutations (at least 50) should be sufficient. |
unassignedLabel |
Optional specification of a clustering label that denotes unassigned objects. Objects with this label are excluded from the calculation. |
randomSeed |
Random seed for initializing the random number generator. If |
verbose |
If non-zero, function will print out progress messages. |
indent |
Indentation for progress messages. Each unit adds two spaces. |
Details
This function performs a permutation test to determine whether observed co-clustering statistics are
significantly different from those expected by chance. It returns the observed co-clustering as well as the
permutation Z statistic, calculated as (observed - mean)/sd
, where mean
and sd
are the
mean and standard deviation of the co-clustering when the test clustering is repeatedly randomly permuted.
Value
observed |
the observed co-clustering measures for clusters in |
Z |
permutation Z statics |
permuted.mean |
means of the co-clustering measures when the test clustering is permuted |
permuted.sd |
standard deviations of the co-clustering measures when the test clustering is permuted |
permuted.cc |
values of the co-clustering measure for each permutation of the test clustering. A matrix of dimensions (number of permutations)x(number of clusters in reference clustering). |
Author(s)
Peter Langfelder
References
For example, see Langfelder P, Luo R, Oldham MC, Horvath S (2011) Is My Network Module Preserved and Reproducible? PLoS Comput Biol 7(1): e1001057. Co-clustering is discussed in the Methods Supplement (Supplementary text 1) of that article.
See Also
coClustering
for calculation of the "observed" co-clustering measure
modulePreservation
for a large suite of module preservation statistics
Examples
set.seed(1);
nModules = 5;
nGenes = 100;
cl1 = sample(c(1:nModules), nGenes, replace = TRUE);
cl2 = sample(c(1:nModules), nGenes, replace = TRUE);
cc = coClustering(cl1, cl2)
# Choose a low number of permutations to make the example fast
ccPerm = coClustering.permutationTest(cl1, cl2, nPermutations = 20, verbose = 1);
ccPerm$observed
ccPerm$Z
# Combine cl1 and cl2 to obtain clustering that is somewhat similar to cl1:
cl3 = cl2;
from1 = sample(c(TRUE, FALSE), nGenes, replace = TRUE);
cl3[from1] = cl1[from1];
ccPerm = coClustering.permutationTest(cl1, cl3, nPermutations = 20, verbose = 1);
# observed co-clustering is higher than before:
ccPerm$observed
# Note the high preservation Z statistics:
ccPerm$Z