Definition 16.1.5 (Order Complete).label Let $(E, \le)$ be an ordered vector space, then $E$ is order complete if for any order bounded set $A \subset E$, $\sup (A)$ and $\inf (A)$ exist.
Definition 16.1.5 (Order Complete).label Let $(E, \le)$ be an ordered vector space, then $E$ is order complete if for any order bounded set $A \subset E$, $\sup (A)$ and $\inf (A)$ exist.
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