Solve itt..

What will happen if A and @ is confected will alouis bugs: (6) Suppose that a Markov chain is aperiodic and irreducible. Let there exists (7( )); je S) Such that we have: a(j) > 0, [ a(j) =1, x(i) => x(j)p, . [where all the notations correspond to the conventional ones ] then, we must have: 7())/, = 1. je s