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Exact(58)
so assumption (i) implies (3.7).
First, we prove (i) implies (ii)(a).
i d ( x i, y i ) implies ?
Condition (i) implies that must be in.
First, we prove (i) implies (ii).
This fact combined with (i) implies that.
We now show that (i) implies (ii).
Let us show that (i) implies (ii).
If (d= c), then condition (i) implies conditions (iii).
Similar(2)
The strong monotonicity of (A-I) implies that (tilde{x}=hat{x}) and the uniqueness is proved.
Note that (3 - i) implies that copy(gua(v,u)) in (2) needs to be 0 when lca(u,v)=u.
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