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A stochastic matrix is called doubly stochastic if its rows and columns sum to 1. Show that a Markov chain whose transition matrix is doubly
A stochastic matrix is called doubly stochastic if its rows and columns sum to 1. Show that a Markov chain whose transition matrix is doubly stochastic has a stationary distribution, which is uniform on the state space.
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Invariant distribution in a doubly stochastic case If a transition ...Get Instant Access to Expert-Tailored Solutions
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