Final Function
# Definition
Let $I$ be a Set and $A$ a Partial Ordering. Let $f: I \to A$ be a Function. We say $f$ is a Final Function if $f(I)$ is a Cofinal Subset of $A$.
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Let $I$ be a Set and $A$ a Partial Ordering. Let $f: I \to A$ be a Function. We say $f$ is a Final Function if $f(I)$ is a Cofinal Subset of $A$.