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Let T be a self mapping on a nonempty set X and be a mapping.
Theorem 18 Let T be a self mapping on a metric space ( X, d ).
Corollary 7 Let T be a self mapping on a compact metric space ( X, d ).
Theorem 8 Let T be a self mapping on a compact metric space ( X, d ).
Definition 4.1 Suppose ( X, ≤ ) is a partially ordered set and f : X → X be a self mapping on X.
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Let be a self-mapping of.
Let be a self-mapping on.
Let T : H → H be a self-mapping on H.
Let (T : K longrightarrow K) be a self-mapping.
(i) Let T be a self-mapping on X.
Let f : S → S be a self-mapping.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com