- Published 2014

where X is the channel input, S is the channel state, and Z is the channel noise. X, S, Z and Y all take their values in {0, 1}, and ⊕ denotes modulo-2 addition. S ∼ Bernoulli(q) and Z ∼ Bernoulli(p) are independent, and jointly independent of the channel input X. Thus, when we employ n-block encoding and decoding, we have for each 1 ≤ i ≤ n Yi = Xi ⊕ Si ⊕ Zi, where S are i.i.d. Bernoulli(q) and Z are i.i.d. Bernoulli(p), where S and Z are independent, and jointly independent of the channel input sequence X.

@inproceedings{2014Ee376aFS,
title={Ee376a: Final Solutions},
author={},
year={2014}
}