### Some articles on *terminating markov chain, markov chain*:

Discrete Phase-type Distribution - Definition

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**terminating Markov chain**is a**Markov chain**where all states are transient, except one which is absorbing ... the transition probability matrix of a**terminating Markov chain**with transient states is where is a matrix and ... the first passage time to the absorbing state of a**terminating Markov chain**with finitely many states ...### Famous quotes containing the words chain and/or terminating:

“From Nature’s *chain* whatever link you strike,

Tenth or ten thousandth, breaks the *chain* alike.”

—Alexander Pope (1688–1744)

“For, rightly, every man is a channel through which heaven floweth, and, whilst I fancied I was criticising him, I was censuring or rather *terminating* my own soul.”

—Ralph Waldo Emerson (1803–1882)

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