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Let M and (M^{prime}) be bounded subsets of a WC-Banach algebra X.
By (mathcal{M}_{X}), we denote the collection of all bounded subsets of a metric space ((X,d)).
Let A and B be nonempty closed and bounded subsets of a partial metric space ( X, p ) and h > 1.
We denote the family of nonempty, closed and bounded subsets of a complex valued metric space by C B ( X ).
We denote the collection of all bounded subsets of a metric space ((X,d)) by (M_{X}).
Let A and B be nonempty, closed and bounded subsets of a metric space ( X, d ) and 0 < h ∈ R.
Similar(35)
Suppose that is a bounded subset of a metric space.
Let be a bounded subset of a seminormed linear space.
Let be a bounded subset of a Banach space.
for any bounded subset of a Banach space, where (3.24).
Let C be a nonempty bounded subset of a Banach space X.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com