Emergent Mind
Abstract
It is shown that for any binary-input discrete memoryless channel $W$ with symmetric capacity $I(W)$ and any rate $R <I(W)$, the probability of block decoding error for polar coding under successive cancellation decoding satisfies $P_e \le 2{-N\beta}$ for any $\beta<\frac12$ when the block-length $N$ is large enough.
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