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Let A be a selfmapping on K.
Let ((X,p)) be a d-metric space, and let f be a selfmapping on X.
Let ((X,d)) be a metric space with a u-distance p on X and let T be a selfmapping on X.
Consequently, (8) yields (5), and we have the following: Let ((X,p)) be a d-metric space, and let f be a selfmapping on X satisfying (8) (or (7) or (5)).
Let h be a selfmapping on a 0-complete d-metric space ((X,p)) such that (f = h^{s}) (for some (s inmathbb{N})) satisfies the assumptions of Theorem 3.1.
Let ((X,p)) be a complete generalized metric space and (T:Xrightarrow X ) be a selfmapping on X. Assume that there exists a nonnegative real number (lambda<1) such that p(Tx,Ty leqlambda p x,y quadtextit{for all }x,yin X. Denote (T^{0}=I), the identity mapping.
Similar(52)
Let be a complete metric space with metric, let be a -distance on and let be a selfmapping of.
Let be a selfmapping of such that (3.49).
Theorem 2.2 Let T be a selfmapping of a complete G-metric space ( X, G ).
Let be a selfmap on a nonempty subset of.
Definition 3.1 Let ( X, d ) be a metric space and T be a selfmap on X.
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CEO of Professional Science Editing for Scientists @ prosciediting.com