Reflecting On The Awgn Error Exponent

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but will fall largely into error, if it be constituted the sole exponent of all things in heaven and earth, and that, for the simple reason that it is encroaching on territory not its own, and undertaking problems which it has no instruments to.

Aug 7, 2013. attains the error exponent of the AWGN channel. A geometric explanation for. For rates greater than Rcrit, the error exponent for the AWGN channel is the. 1 reflects, the random coding error exponent is the larger error.

CiteSeerX — Reflecting on the AWGN error exponent – Recently it was shown that a lattice code with lattice decoding can achieve the capacity of the additive white Gaussian noise (AWGN) channel. This was achieved by.

The margin of error is very low and the risk high compared to the reward. The hook was a natural response of his aggressive approach. It was the reflection and extension of his persona. 3. Gordon Greenidge-Few could pound the.

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Error exponent – Wikipedia – In information theory, the error exponent of a channel code or source code over the block length of the code is the logarithm of the error probability. For example.

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eral assumptions, the distribution optimizing the error exponent has a finite number. an additive Gaussian noise (AWGN) channel is a continuous constellation.

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Practice exponents and all else imaginable in K-12 math.

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