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Which statements about Expectation Maximization (EM) and Maximum Entropy are correct?
Multiple answers are possible!
In EM, one deals with problems that have hidden variables as well as model parameters.
The entropy of a probability distribution is always larger equal 0 and smaller equal 1.
In the M-step, the hidden variables are updated.
The EM algorithm can be applied to hidden Markov models and mixture models.
The E-step increases the lower bound on the log-likelihood.
In the E-step, the model parameters are updated.
Maximum Entropy requires minimal prior assumptions to assign a-priori-probabilities.
The E-step increases the upper bound on the log-likelihood.
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