Is there an example of a Markov chain with invariant measure $\pi$ and $\sum_{i \in I}\pi(i) = \infty$ that can be normalised so that we can consider an invariant distribution instead?
This is a thought in relation to my question here.
Is there an example of a Markov chain with invariant measure $\pi$ and $\sum_{i \in I}\pi(i) = \infty$ that can be normalised so that we can consider an invariant distribution instead?
This is a thought in relation to my question here.
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