Using the alphabet and symbol probabilities shown in Table 1
create a Huffman code and find the average length of the Huffman code

 

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Symbol (A;) A B Symbol probability P(Ai) 0.5 0.0625 0.0625 Code Word K(A) K(B) 0.125 0.25 C D E Table 1. Alphabet and symbol probabilities for Huffman coding K(C) K(D) K(E) Symbol (A;) A B Symbol probability P(Ai) 0.5 0.0625 0.0625 Code Word K(A) K(B) 0.125 0.25 C D E Table 1. Alphabet and symbol probabilities for Huffman coding K(C) K(D) K(E)

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Create a list of nodes each containing a symbol and its corresponding probability Create a binary tr... View the full answer