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Arithmetic coding for information compression The course of arithmetic codes we present in this papers is maybe the most essential subclass of the Leonard completely regular codes in the Hamming graphs and something similar is probably real for the some other classical households, but this investigation is remaining as an open problem.Applying the famous theorem of Léonard, Theorem 3.7 imposes effective restrictions on the combinatorial structure of a quotiént of a Hámming chart when the fundamental completely normal partition is composed of arithmetic codes.Stronger outcomes are attained in Task 3.9, Theorem 3.12 and Proposition 3.13 when one makes extra assumptions about the least length of the rules or the specific framework of the quotient.
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