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Let be a mapping on a set.
Let T be a mapping on a Hilbert space H.
Let be a mapping on a complete metric space.
Let be a mapping on a metric space such that (A) holds.
Let be a mapping on a metric space such that (B) holds.
Let T be a mapping on a subset C of a Banach space X.
Let T be a mapping on E. Assume that T satisfies condition (C).
Let be a metric space and let be a mapping on.
(ii)"Let be a complete regular cone metric space and be a mapping on.
Let T be a mapping on a complete metric space ((X,d)).
[19] Let T be a mapping on a subset C of a Banach space E.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com