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Note that if the interference power increases, the outage probability is near the outage limit.
The Gaussian outage limit in (3) is drawn in dashed line in each figure for reference.
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A code that is only away from the outage probability limit has been presented.
Indeed, in [3,4], the SU transmits through underlay method either by controlling interference level [3,4] or outage probability limit.
To assess the performance of the SMARC-JNCC we need to compare it with the outage probability limit (Section "Calculation of the outage probability").
The outage probability limit is the probability that the instantaneous mutual information between the sources and sinks of the network is less than the transmitted rate.
Therefore, we argue that the outage probability limit is in general not achievable by a JNCC, which is illustrated by means of an example.
Figure 6 illustrates the maximum achievable transmit rate for the SU obtained by the BB algorithm and the reference algorithm under different values of the PU outage probability limit and the corresponding values of c.
For example, the parity bits corresponding to the point-to-point codes are forced in a block diagonal structure in H c (see Equation 6), which is not taken into account in the outage probability limit.
In fact, in Proposition 1, it was proved that the maximal diversity order does not depend on R c but on R n, which is not taken into account in the outage probability limit.
We show that the outage probability limit is not always tight and we propose a tighter lower bound, which is presented in Section "Calculation of a tighter lower bound on WER".
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