Definition 21.11.19.CC63E6A637E8 Given $F,F'\in \mathrm{Conv}(N)$, we write $F\preceq F'$ if there is $C\in \mathbb {R}$ such that
\[ F\leq F'+C. \]
We say $F\sim F'$ if $F\preceq F'$ and $F'\preceq F$ both hold.
PomePomeCC63E6A637E8Definition 21.11.19.CC63E6A637E8 Given $F,F'\in \mathrm{Conv}(N)$, we write $F\preceq F'$ if there is $C\in \mathbb {R}$ such that
We say $F\sim F'$ if $F\preceq F'$ and $F'\preceq F$ both hold.
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