I know the following statement is true.
$\forall S,$ (S is compact and S$\neq\emptyset \to \max(S)=\sup(S))$
In what else situations can be Max=Sup ?
I know the following statement is true.
$\forall S,$ (S is compact and S$\neq\emptyset \to \max(S)=\sup(S))$
In what else situations can be Max=Sup ?
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