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because v(Y ) = 0 The change of measure (24) is actually the unique Markov chain implementation of the zero-variance change of measure To see that, suppose we are in state Yj = y Since v(y) 2 [E[X | Y1 ]|Y0 = y] = 2 [(c(y, Y1 ) + (Y1 ))P (y, Y1 )/P (y, Y1 ) | Y0 = y], zero-variance implies that (c(y, Y1 ) + (Y1 ))P (y, Y1 )/P (y, Y1 ) = Ky for some constant Ky that does not depend on Y1 But since the probabilities P (y, Y1 ) must sum to 1 for any xed y, the constant Ky must take the value (y) as in (24) The same argument can be repeated at each step of the Markov chain It is important to emphasize that in (24) the probabilities are changed in a way that depends in general on the current state of the chain Again, knowing the zero-variance IS measure requires knowledge of (y) for all y that is, of the values we are trying to estimate In practice, we can try to approximate the zero-variance IS by replacing by an accurate proxy, and using this approximation in (24) [1, 4, 5, 17] Some methods restrict themselves to a parametric class of IS distributions and try to optimize the parameters, instead of trying to approximate the zero-variance IS We will return to this in Section 24

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Example 3 Consider a Markov chain with state space {0, 1, , B}, for which P (y, y + 1) = py and P (y, y 1) = 1 py , for y = 1, , B 1, and P (0, 1) = P (B, B 1) = 1 Note that a birth-and-death process with bounded state space has an embedded DTMC of this form We take = {0, B} and de ne (y) = P[Y = B | Y0 = y] This function satis es the recurrence equations (y) = py (y + 1) + (1 py ) (y 1) for y = 1, , B 1, with the boundary conditions (0) = 0 and (B) = 1 This gives rise to a linear system of equations that is easy to solve In the case where py = p < 1 for y = 1, , B 1, this is known as the gambler s ruin problem, and (y) is given by the explicit formula (y) = (1 y )/(1 B ) if = p/(1 p) = 1/2, and (y) = y/B if = 1/2 Suppose, however, for the sake of illustration, that we wish to estimate (1) by simulation with IS The zero-variance change of measure in this case replaces each py , for 1 y < B, by py = py (y + 1) py (y + 1) = (y) py (y + 1) + (1 py ) (y 1)

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