If all the rows of a transition matrix are identical, there will be no transient states.

Name: If all the rows of a transition matrix are identical, there will be no transient states.
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If all rows of the transition matrix are identical, then every state in the Markov chain will have the same probability of transitioning to any other state. This means that there is only one recurrent class that contains all the states in the chain, and there are no transient states.

If All the Rows of a Transition Matrix Are Identical