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Let be any nonempty set.
[14] Let A be any nonempty set.
Let Ξ be any nonempty set.
Let X be any nonempty set.
Definition 1 Let X be any nonempty set.
Let (X,p) be a partial metric space and A any nonempty set in X.
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Therefore, for any and that yields a nonempty set, the intersection of (19) and (20) yields the inverse power prices with the least sum power in region, which correspond to.
The EXISTS predicate is a test for a nonempty set.
In the following we suggest two formulas to determine the radii and the centers of the smallest ball containing any nonempty nonsingleton set C in a linear normed space and the largest ball contained in it provided that (operatorname {rbd}(C)) is a nonempty set.
Consider a nonempty set X.
Consider X a nonempty set.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com