Tight Bounds on the Redundancy of Huffman Codes

Computer Science – Information Theory

Scientific paper

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12 pages, 7 figures, submitted to IT workshop 2006

Scientific paper

In this paper we have obtained tight upper and lower bounds on the redundancy of the Huffman code for a source, for which the probability of one of the symbols is known. Our upper bound proves a conjecture of Ye and Yeung, and our lower bound extends and completes several arlier partial results. We have further discussed the explicit form of the distributions that achieve each of these bounds. Our arguments can be extended to the case of the $D$-ary Huffman codes, and some of these extensions are included in this paper.

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