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Proof Suppose that x ∈ RM ( T, K ), but x ∉ S ( T, K ), so there exists a point y ∈ K such that 〈 T x, η ( x, y ) 〉 < 0. Since Tx is weak∗ compact-valued, there exists ε > 0 such that 〈 T x, η ( x, y ) 〉 < − ε.
From, there exists a point such that.
Hence, by Lemma 2.8, there exists a point such that.
Then and there exists a point such that for, (2.39).
By completeness of, there exists a point, such that.
By Lemma 2.8, there exists a point such that.
By (H.E), From, there exists a point such that.
Otherwise, if, then there exists a point such that.
Otherwise, if, then there exists a point such that (2.6).
(f) Suppose, to the contrary, that for the given distinct points and there exists a point.
Suppose, to the contrary, that for the given distinct points and there exists a point.
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