| BisectingKMeans | R Documentation |
This is a wrapper around the Python class sklearn.cluster.BisectingKMeans.
rgudhi::PythonClass -> rgudhi::SKLearnClass -> rgudhi::BaseClustering -> BisectingKMeans
new()The BisectingKMeans class constructor.
BisectingKMeans$new(
n_clusters = 2L,
init = c("k-means++", "random"),
n_init = 10L,
max_iter = 300L,
tol = 1e-04,
verbose = 0L,
random_state = NULL,
copy_x = TRUE,
algorithm = c("lloyd", "elkan"),
bisecting_strategy = c("biggest_inertia", "largest_cluster")
)n_clustersAn integer value specifying the number of clusters to
form as well as the number of centroids to generate. Defaults to 2L.
initEither a string or a numeric matrix of shape
\mathrm{n_clusters} \times \mathrm{n_features} specifying the
method for initialization. If a string, choices are:
"k-means++": selects initial cluster centroids using sampling based
on an empirical probability distribution of the points’ contribution to
the overall inertia. This technique speeds up convergence, and is
theoretically proven to be \mathcal{O}(\log(k))-optimal. See the
description of n_init for more details;
"random": chooses n_clusters observations (rows) at random from
data for the initial centroids.
Defaults to "k-means++".
n_initAn integer value specifying the number of times the k-means
algorithm will be run with different centroid seeds. The final results
will be the best output of n_init consecutive runs in terms of
inertia. Defaults to 10L.
max_iterAn integer value specifying the maximum number of
iterations of the k-means algorithm for a single run. Defaults to
300L.
tolA numeric value specifying the relative tolerance with regards
to Frobenius norm of the difference in the cluster centers of two
consecutive iterations to declare convergence. Defaults to 1e-4.
verboseAn integer value specifying the level of verbosity.
Defaults to 0L which is equivalent to no verbose.
random_stateAn integer value specifying the initial seed of the
random number generator. Defaults to NULL which uses the current
timestamp.
copy_xA boolean value specifying whether the original data is to
be modified. When pre-computing distances it is more numerically
accurate to center the data first. If copy_x is TRUE, then the
original data is not modified. If copy_x is FALSE, the original
data is modified, and put back before the function returns, but small
numerical differences may be introduced by subtracting and then adding
the data mean. Note that if the original data is not C-contiguous, a
copy will be made even if copy_x is FALSE. If the original data is
sparse, but not in CSR format, a copy will be made even if copy_x is
FALSE. Defaults to TRUE.
algorithmA string specifying the k-means algorithm to use. The
classical EM-style algorithm is "lloyd". The "elkan" variation can
be more efficient on some datasets with well-defined clusters, by using
the triangle inequality. However it’s more memory-intensive due to the
allocation of an extra array of shape \mathrm{n_samples} \times
\mathrm{n_clusters}. Defaults to "lloyd".
bisecting_strategyA string specifying how bisection should be performed. Choices are:
"biggest_inertia": means that it will always check all calculated
cluster for cluster with biggest SSE (Sum of squared errors) and bisect
it. This approach concentrates on precision, but may be costly in terms
of execution time (especially for larger amount of data points).
"largest_cluster": means that it will always split cluster with
largest amount of points assigned to it from all clusters previously
calculated. That should work faster than picking by SSE and may produce
similar results in most cases.
Defaults to "biggest_inertia".
An object of class BisectingKMeans.
clone()The objects of this class are cloneable with this method.
BisectingKMeans$clone(deep = FALSE)
deepWhether to make a deep clone.
cl <- BisectingKMeans$new()
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