Alphabet Sizes of Auxiliary Variables in Canonical Inner Bounds

Computer Science – Information Theory

Scientific paper

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20 pages, no figures, explanation of a part of impending IEEE IT submission

Scientific paper

Alphabet size of auxiliary random variables in our canonical description is derived. Our analysis improves upon estimates known in special cases, and generalizes to an arbitrary multiterminal setup. The salient steps include decomposition of constituent rate polytopes into orthants, translation of a hyperplane till it becomes tangent to the achievable region at an extreme point, and derivation of minimum auxiliary alphabet sizes based on Caratheodory's theorem.

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