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Let f be a contraction on H with the contractive constant (kappain 0,1)).
Let be a contraction on.
Let T be a contraction on X.
Let T be a contraction on a Banach space X.
Let be a contraction on ; that is, there exists such that for.
Let ( X, d ) be a complete metric space, and let T be a contraction on X.
Similar(21)
T is a contraction on D with contractive constant ?
where f is a contraction on H.
It is obviously that is a contraction on.
A is a contraction on ca(S z, M z ).
Then Q ¯ ∘ S is a contraction on A 0 ¯.
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