Another question regarding the mixture distribution.  Suppose a random
variable (Y) follows a mixed normal distribution with a certain weight
(p) for each component.  You can always rewrite out this model into a
hierarchical model by introducing a latent guy (Z) while Z represents
the component of mixture.  Therefore, the probability of Z equals to
the weight of each component in the mixture.  (See Chapter 24 of
'Markov Chain Monte Carlo in Practice'--- Richardson & Spiegelhalter
for detailed discussion.)  My question is that during the Gibbs
sampling, if the weight of a certain component (i) is extremely small,
say around .002, the chance of Z being sampled is very small.  You may
run into the situation that Z takes any values but i after a round of
Gibbs sampling, this causes problem in next round of simulation.  Who
can tell me how to handle this situation?  Any suggestions are
welcome.

Many thanks,
Nicole
.
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