Consider an unbiased random walk with reflecting boundaries on {1; 2; 3; 4}. a. Find the transition
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Consider an unbiased random walk with reflecting boundaries on {1; 2; 3; 4}.
a. Find the transition matrix for the Markov chain and show that this matrix is not regular.
b. Assuming that the steady-state vector may be interpreted as occupation times for this Markov chain, in what state will this chain spend the most steps?
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Related Book For 
Linear Algebra And Its Applications
ISBN: 9781292351216
6th Global Edition
Authors: David Lay, Steven Lay, Judi McDonald
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