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O que (quem) é 1st Officer General Markov Regiment - definição
1st Officer General Markov Regiment
MILITARY UNIT
The 1st Officer General Markov Regiment was the first of the military units of the Volunteer Army (later the Armed Forces of the South of Russia and the Russian Army), which received the patronage of one of the founders of the White Movement in southern Russia of the General Staff of Lieutenant General Sergey Markov.
1st Iowa Infantry Regiment
![The charge of the First Iowa Regiment, with General Lyon at its head at the [[Battle of Wilson's Creek]]](https://commons.wikimedia.org/wiki/Special:FilePath/The charge of the First Iowa Regiment, with General Lyon at its head.jpg?width=200 "The charge of the First Iowa Regiment, with General Lyon at its head at the [[Battle of Wilson's Creek]]")
MILITARY UNIT
1st Iowa Volunteer Infantry Regiment; 1st Regiment Iowa Volunteer Infantry
The 1st Iowa Infantry Regiment was an infantry regiment that served in the Union Army during the American Civil War.
Markov process
![Russian mathematician [[Andrey Markov]]](https://commons.wikimedia.org/wiki/Special:FilePath/AAMarkov.jpg?width=200 "Russian mathematician [[Andrey Markov]]")
STOCHASTIC MODEL DESCRIBING A SEQUENCE OF POSSIBLE EVENTS IN WHICH THE PROBABILITY OF EACH EVENT DEPENDS ONLY ON THE STATE ATTAINED IN THE PREVIOUS EVENT
Markov process; Markov sequence; Markov chains; Markov analysis; Markovian process; Markovian property; Markov predictor; Markoff chain; Markov Chain; Markoff Chain; Transition probabilities; Absorbing state; Markov Chaining; Equilibrium distribution; Markov-Chain; Markhow chain; Irreducible Markov chain; Transition probability; Markov Chains; Homogeneous Markov chain; Markov Processes; Markov Sequences; Markov Process; Markovian chain; Embedded Markov chain; Positive recurrent; Transition density; Transitional probability; Markov text generators; Markov text; Applications of Markov chains
<probability, simulation> A process in which the sequence of
events can be described by a Markov chain.
(1995-02-23)
