Equilibrium state probabilities may be estimated by using Markov analysis for a large number of periods.
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Q3: Once a Markov process is in equilibrium,
Q4: Markov analysis assumes that while a member
Q5: In Markov analysis it is assumed that
Q6: (n + 1)= nP
Q7: Markov analysis assumes that there are a
Q9: In Markov analysis, initial-state probability values determine
Q10: In Markov analysis, the transition probability Pij
Q11: Creating the fundamental matrix requires a partition
Q12: An equilibrium condition exists if the state
Q13: The vector of state probabilities gives the
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