Abstract

Let X\mathcal{X} and Y\mathcal{Y} be finite alphabets and PXYP_{XY} a joint distribution over them, with PXP_X and PYP_Y representing the marginals. For any ε>0ε> 0, the set of nn-length sequences xnx^n and yny^n that are jointly typical \cite{ckbook} according to PXYP_{XY} can be represented on a bipartite graph. We present a formal definition of such a graph, known as a \emph{typicality} graph, and study some of its properties.

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