1. The problem statement, all variables and given/known data The problem is in the attachment, but I'll try and rewrite it... Suppose for a Markov Chain with two states, we get the following results. 1. If P0=[0 1] then P1=[.4 .6] 2. If P0=[4/11 7/11] then P0=P1=P2=...and so on. With this information, find the transition matrix of the Markov process. 2. Relevant equations 3. The attempt at a solution I'm a bit confused here. The second part means that P0=[4/11 7/11] never changes, so the transition matrix does nothing and it is a stable vector, but doesn't the transition matrix have to do something because it in #1 it changes the matrix from P0 to P1? So... T * [4/11 7/11]=[4/11 7/11] and T*[0 1]=[.4 .6] Any help would be great.