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The maximal diversity order can be derived using the diversity equivalence between a block BEC and a BF channel [24, 25].
In the remainder of the article, full diversity refers to the diversity order being equal to the maximal diversity order, d = dmax, from (8).
Another consequence is that the maximal diversity order of JNCC cannot be larger than in a layered approach, with the same network coding rate.
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.
Therefore, the communication to the repairing node would be in outage if the nine SISO channels and the (1×2) SIMO channel are all in deep fade, thereby yielding a maximal diversity order of 9+2=11.
Note that the maximal diversity order does not depend on L. It can actually be reformulated in the following way: d max = ⌈ 1 + ( 1 − R n ) ( m r + m s ) 2 ⌉, if m r ≤ 2 m s 1 + m r − ( m s + m r ) R n, if m r > 2 m s, (9).
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Here, the maximum diversity order is only two.
The maximal achievable diversity order on this channel is given by 1 + ⌊ B(1−R c )⌋, where R c is the coding rate [27 29].
We denote the maximum achievable diversity order by dmax.
A purposive sample of 20 GPs was selected in order to obtain maximal diversity (degree of adoption, gender, age, practice type).
To help conservation planners in their decisions, it is necessary to compare areas in order to locate the centers of maximal diversity and above all the temporal changes in the diversity of a region.
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