A ternary source (source with three possible outputs) has outputs a1, a2, and a3 with probabilities 0.01, 0.05, and 0.94.

1. Design Huffman codes for this source and its nth extension (i.e., taking n letters at a time), for n = 2, 3, 4, 5, and find R ̄, the average codeword lengths per single source outputs, in each case.

2. Plot the average codeword length per single source output found in part 1 as a function of n. On the same plot show the entropy of the source.

3. Repeat parts 1 and 2 for a ternary source with probabilities 0.3, 0.35, and 0.35 and notice the difference with the first source.

In your solution, include only the listing of your Matlab program as well as the plots. Do not include the output of huffman.m (i.e., the codewords).

*****attached files might be helpful*******

Evner: Matlab and Mathematica

Se mere: ternary solution, find design letters, entropy design, mathematica show, a2 design, matlab program, matlab find, mathematica function, matlab solution, matlab finite difference method, design entropy, matlab plots, matlab finite difference method code, plots, matlab finite difference, matlab finite difference code, function matlab, heat equation matlab finite difference, matlab source, codes matlab, mathematica source, program matlab, Matlab function, matlab codes, mathematica plot

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