Exact(4)
We do so by showing that if (97) is not satisfied, then for any two different values of λ, the corresponding rate regions do not contain one another.
In general, R o and R i r do not necessarily contain one another; however, there exists a case in which R o ( Z ) ⊆ R i r ( Z ).
Since R p A decreases and R s D increases as λ increases, then for any two different values of λ the corresponding rate regions will never contain one another.
Moreover, when inequality (97) is not satisfied, rate splitting affects R g o as for any two different values of λ the corresponding R o ( Z ) s do not contain one another.
Similar(56)
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