We show that primitive data swaps or moves are the only moves that have to be included in a Markov basis that links all the contingency tables having a set of fixed marginals when this set of marginals induces a decomposable independence graph. We give formulae that fully identify such Markov bases and show how to use these formulae to dynamically generate random moves. © 2003 ISI/BS.
CITATION STYLE
Dobra, A. (2003). Markov bases for decomposable graphical models. Bernoulli, 9(6), 1093–1108. https://doi.org/10.3150/bj/1072215202
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