Distributed Source Coding and Side Information

Compressing correlated sources that cannot talk to each other — Slepian–Wolf, Wyner–Ziv, and the binning argument behind both.0/11 mastered

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In random binning for Slepian-Wolf,

2^{nH(X)}

typical source sequences are spread uniformly over

2^{nR_1}

bins with

n = 100

H(X) = 1

and

R_1 = 0.6

. How many typical sequences share a bin, as a power of 2?

Your answer

#11688