Exact(39)
Suppose (M_{2}) is not weakly exclusive to (X_{1}).
Further, is not weakly compatible and hence not commuting.
Suppose on the contrary that G is not weakly connected.
(ii) ⇒ (i): Suppose that G is not weakly connected.
But (f(x)) is not weakly invex since (f^{L}(x)) is not weakly differentiable at (x=0).
Simple C*-algebras are constructed for which the ordered K0-group is not weakly unperforated.
Similar(21)
The following examples show that there exist α-weakly Zamfirescu mappings which are not weakly Zamfirescu.
Here are some examples of R-relations which are not weakly disjunctive.
It can be easily verified that is coincidence point of and but and are not weakly compatible there, as.
In the following example we check that asymptotic centers of weak∗-compact sets are not weakly compact in general.
One may observe that f and g are not weakly commuting on X with respect to the usual metric.
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