Suppose that a Markov chain is aperiodic and irreducible. Let there exists (7(j); je 3} Such...

 

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Suppose that a Markov chain is aperiodic and irreducible. Let there exists (7(j); je 3} Such that we have: ñ(j) > 0, Σ n() = 1, 7(1) =Σ π(j ones] then, we must have: л(j)μ, = 1 je 3 JES ´(j)p,, . [where all the notations correspond to the conventional Suppose that a Markov chain is aperiodic and irreducible. Let there exists (7(j); je 3} Such that we have: ñ(j) > 0, Σ n() = 1, 7(1) =Σ π(j ones] then, we must have: л(j)μ, = 1 je 3 JES ´(j)p,, . [where all the notations correspond to the conventional

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Answer the context of aperiodic and irreducible Markov chains Statement Suppose we have a Markov chain that is both aperiodic and irreducible Let ther... View the full answer