Arguments
eps
A scalar tolerance associated with deciding when to terminate
computations due to computational singularity in
covariances. Smaller values of eps
allow computations to
proceed nearer to singularity. The default is the relative mac
tol
A vector of length two giving relative convergence tolerances for the
loglikelihood and for parameter convergence in the inner loop for models
with iterative M-step ("VEI", "VEE", "VVE", "VEV"), respectively.
The default is c(1.e-5,1.e-
itmax
A vector of length two giving integer limits on the number of EM
iterations and on the number of iterations in the inner loop for
models with iterative M-step ("VEI", "VEE", "VVE", "VEV"),
respectively. The default is c(Inf,Inf)
a
equalPro
Logical variable indicating whether or not the mixing proportions are
equal in the model. Default: equalPro = FALSE
.
warnSingular
A logical value indicating whether or not a warning should be issued
whenever a singularity is encountered. The default is
warnSingular = TRUE
.
emModelNames
A vector of character strings associated with multivariate models in
MCLUST. The default includes strings encoding all of the
multivariate models available:
"EII": spherical, equal volume
"VII": spherical, unequal volume
"EEI": diagonal, equal
hcModelName
A vector of two character strings giving the name of the model to be
used in the hierarchical clustering phase for univariate and
multivariate data, respectively, in EMclust
and
EMclustN
. The default is c("V","V
symbols
A vector whose entries are either integers corresponding to graphics
symbols or single characters for plotting for
classifications. Classes are assigned symbols in the given
order. The default is
c(17,0,10,4,11,18,6,7,3,16,2,12,8,15,
References
C. Fraley and A. E. Raftery (2002a).
Model-based clustering, discriminant analysis, and density estimation.
Journal of the American Statistical Association 97:611-631.
See http://www.stat.washington.edu/mclust.
C. Fraley and A. E. Raftery (2002b).
MCLUST:Software for model-based clustering, density estimation and
discriminant analysis.
Technical Report, Department of Statistics, University of Washington.
See http://www.stat.washington.edu/mclust.