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By introducing the notion of continuity of a mapping from a metric space into itself depending on a function α, which is the case that covers the partially ordered setting, we extend some very recent theorems involving control functions that only must be lower/upper semi-continuous from the right.
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If (X, ≼) is a partially ordered set.
Thus, ( X, ⪯ ) is a partially ordered set.
Let be is a control ordered set.
[3]Let (X, ≼) be a partially ordered set.
Clearly, and is a partially ordered set.
Indeed, let be a totally ordered set.
Let be a partially ordered set.
Obviously, is a totally ordered set in.
((X,preceq)) is a partially ordered set.
Let X be a totally ordered set.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com