| flexmix | R Documentation |
FlexMix implements a general framework for finite
mixtures of regression models. Parameter estimation is performed using
the EM algorithm: the E-step is implemented by flexmix, while
the user can specify the M-step.
flexmix(formula, data = list(), k = NULL, cluster = NULL,
model = NULL, concomitant = NULL, control = NULL,
weights = NULL)
## S4 method for signature 'flexmix'
summary(object, eps = 1e-4, ...)
formula |
A symbolic description of the model to be fit. The
general form is |
data |
An optional data frame containing the variables in the model. |
k |
Number of clusters (not needed if |
cluster |
Either a matrix with |
weights |
An optional vector of replication weights to be used in
the fitting process. Should be |
model |
Object of class |
concomitant |
Object of class |
control |
Object of class |
object |
Object of class |
eps |
Probabilities below this threshold are treated as zero in the summary method. |
... |
Currently not used. |
FlexMix models are described by objects of class FLXM,
which in turn are created by driver functions like
FLXMRglm or FLXMCmvnorm. Multivariate
responses with independent components can be specified using a
list of FLXM objects.
The summary method lists for each component the prior
probability, the number of observations assigned to the corresponding
cluster, the number of observations with a posterior probability
larger than eps and the ratio of the latter two numbers (which
indicates how separated the cluster is from the others).
Returns an object of class flexmix.
Friedrich Leisch and Bettina Gruen
Friedrich Leisch. FlexMix: A general framework for finite mixture models and latent class regression in R. Journal of Statistical Software, 11(8), 2004. doi:10.18637/jss.v011.i08
Bettina Gruen and Friedrich Leisch. Fitting finite mixtures of generalized linear regressions in R. Computational Statistics & Data Analysis, 51(11), 5247-5252, 2007. doi:10.1016/j.csda.2006.08.014
Bettina Gruen and Friedrich Leisch. FlexMix Version 2: Finite mixtures with concomitant variables and varying and constant parameters Journal of Statistical Software, 28(4), 1-35, 2008. doi:10.18637/jss.v028.i04
plot-methods
data("NPreg", package = "flexmix")
## mixture of two linear regression models. Note that control parameters
## can be specified as named list and abbreviated if unique.
ex1 <- flexmix(yn ~ x + I(x^2), data = NPreg, k = 2,
control = list(verb = 5, iter = 100))
ex1
summary(ex1)
plot(ex1)
## now we fit a model with one Gaussian response and one Poisson
## response. Note that the formulas inside the call to FLXMRglm are
## relative to the overall model formula.
ex2 <- flexmix(yn ~ x, data = NPreg, k = 2,
model = list(FLXMRglm(yn ~ . + I(x^2)),
FLXMRglm(yp ~ ., family = "poisson")))
plot(ex2)
ex2
table(ex2@cluster, NPreg$class)
## for Gaussian responses we get coefficients and standard deviation
parameters(ex2, component = 1, model = 1)
## for Poisson response we get only coefficients
parameters(ex2, component = 1, model = 2)
## fitting a model only to the Poisson response is of course
## done like this
ex3 <- flexmix(yp ~ x, data = NPreg, k = 2,
model = FLXMRglm(family = "poisson"))
## if observations are grouped, i.e., we have several observations per
## individual, fitting is usually much faster:
ex4 <- flexmix(yp~x|id1, data = NPreg, k = 2,
model = FLXMRglm(family = "poisson"))
## And now a binomial example. Mixtures of binomials are not generically
## identified, here the grouping variable is necessary:
set.seed(1234)
ex5 <- initFlexmix(cbind(yb,1 - yb) ~ x, data = NPreg, k = 2,
model = FLXMRglm(family = "binomial"), nrep = 5)
table(NPreg$class, clusters(ex5))
ex6 <- initFlexmix(cbind(yb, 1 - yb) ~ x | id2, data = NPreg, k = 2,
model = FLXMRglm(family = "binomial"), nrep = 5)
table(NPreg$class, clusters(ex6))
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