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Consider an alphabet of N symbols s1, s2, ... sN, with equal probabilities. Thus pi = 1/N, 1 i N. Assume N to be a
Consider an alphabet of N symbols s1, s2, ... sN, with equal probabilities. Thus pi = 1/N, 1 i N. Assume N to be a power of 2, i.e. N = 2k. Give an indication of how the corresponding Huffman tree would be, by drawing a (although rough, incomplete) diagram. What would be the length of the codeword of each of the symbols? Justify your answers
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