Exact(31)
Define a complete subset of by (4.10).
Suppose, for example, that is a complete subset of.
Define a complete subset of the Euclidean space by (4.4).
Suppose that S ( X ) is a complete subset of X.
In the case where, define a complete subset of the Euclidean space by.
Then X is a complete subset of (mathbb{R}) endowed with the Euclidean metric.
Similar(29)
From Theorem 2.3, ( A, ⪰ ) is a chain complete subset of ( X, τ, ⪰ ).
Corollary 2.7 Let C be a nonempty complete subset of a convex metric space X.
Theorem 2.6 Let C be a nonempty complete subset of a convex metric space X.
Theorem 1 S. Let be a nonempty separable complete subset of a metric space and a continuous random operator satisfying condition (A).
Let X be a tree and M a nonempty externally complete subset of X.
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