Exercise 4 Three white and three black balls are distributed in two urns in such a way that each contains three balls. We say that the system is in state
i,i=0,1,2,3
, if the first urn contains
i
white balls. At each step, we draw one ball from each urn and place the ball drawn from the first urn into the second, and conversely with the ball from the second urn. Let
x_(n)
denote the state of the system after the
n
th step.
{x_(n),n=0,1,2,dots}
is a Markov chain and calculate its transition probability matrix.

Question

Exercise 4 Three white and three black balls are distributed in two urns in such a way that each contains three balls. We say that the system is in state

i,i=0,1,2,3

, if the first urn contains

i

white balls. At each step, we draw one ball from each urn and place the ball drawn from the first urn into the second, and conversely with the ball from the second urn. Let

x_(n)

denote the state of the system after the

n

th step.

{x_(n),n=0,1,2,dots}

is a Markov chain and calculate its transition probability matrix.

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