Consider a source x, e (A, B} are iid with probability mass vector (0.8,0.2}. Using binary Huffinan codes, determine the coding redundancy (i.e. difference between the entropy and the mumber of bits per syımbol) when a/ Each x, is encoded individually b' Pairs of x, are encoded together (i.c. X3, X2 follow by x, X, etc) and e/ Triples of x, are encoded together.

Computer Networking: A Top-Down Approach (7th Edition)
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3. Consider a source x, e {A, B} are i.i.d with probability mass vector {0.8,0.2). Using binary
Huffiman codes, determine the coding redundancy (i.e. difference between the entropy and the
mumber of bits per symbol) when
a/ Each x, is encoded individually
b/ Pairs of x, are encoded together (i.e. X, X2 follow by x3, X4 etc) and
e/ Triples of x, are encoded together.
Transcribed Image Text:3. Consider a source x, e {A, B} are i.i.d with probability mass vector {0.8,0.2). Using binary Huffiman codes, determine the coding redundancy (i.e. difference between the entropy and the mumber of bits per symbol) when a/ Each x, is encoded individually b/ Pairs of x, are encoded together (i.e. X, X2 follow by x3, X4 etc) and e/ Triples of x, are encoded together.
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