Returns EM algorithm output for mixtures of normals with repeated measurements and arbitrarily many components.
repnormmixEM(x, lambda = NULL, mu = NULL, sigma = NULL, k = 2, 
             arbmean = TRUE, arbvar = TRUE, epsilon = 1e-08, 
             maxit = 10000, verb = FALSE)repnormmixEM returns a list of class mixEM with items:
The raw data.
The final mixing proportions.
The final mean parameters.
The final standard deviations. If arbmean = FALSE, then only the smallest standard
   deviation is returned. See scale below.
If arbmean = FALSE, then the scale factor for the component standard deviations is returned.
   Otherwise, this is omitted from the output.
The final log-likelihood.
An nxk matrix of posterior probabilities for observations.
A vector of each iteration's log-likelihood.
The number of times the algorithm restarted due to unacceptable choice of initial values.
A character vector giving the name of the function.
An mxn matrix of data. The columns correspond to the subjects and the rows correspond to the repeated measurements.
Initial value of mixing proportions.  Entries should sum to
    1.  This determines number of components.  If NULL, then lambda is
    random from uniform Dirichlet and number of
    components is determined by mu.
A k-vector of component means.  If NULL, then mu is determined by a
    normal distribution according to a binning method done on the data.  If both
    lambda and mu are NULL, then number of components is determined by sigma.
A vector of standard deviations.  If NULL, then \(1/\code{sigma}^2\) has
    random standard exponential entries according to a binning method done on the data.
    If lambda, mu, and sigma are NULL, then number of components is determined by k.
Number of components.  Ignored unless all of lambda, mu, 
    and sigma are NULL.
If TRUE, then the component densities are allowed to have different mus. If FALSE, then
  a scale mixture will be fit.
If TRUE, then the component densities are allowed to have different sigmas. If FALSE, then
  a location mixture will be fit.
The convergence criterion.
The maximum number of iterations.
If TRUE, then various updates are printed during each iteration of the algorithm.
Hettmansperger, T. P. and Thomas, H. (2000) Almost Nonparametric Inference for Repeated Measures in Mixture Models, Journal of the Royals Statistical Society, Series B 62(4) 811--825.
normalmixEM
## EM output for the water-level task data set.
data(Waterdata)
set.seed(100)
water <- t(as.matrix(Waterdata[,3:10]))
em.out <- repnormmixEM(water, k = 2, verb = TRUE, epsilon = 1e-03)
em.out
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