Commit 4cb0d91d authored by Ralf Jung's avatar Ralf Jung
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fix a LeTeX warning

parent 3f321758
Pipeline #5809 passed with stages
in 6 minutes and 25 seconds
...@@ -34,7 +34,9 @@ $\UPred(-)$ is a locally non-expansive functor from $\CMRAs$ to $\COFEs$. ...@@ -34,7 +34,9 @@ $\UPred(-)$ is a locally non-expansive functor from $\CMRAs$ to $\COFEs$.
It is worth noting that the above quotient admits canonical It is worth noting that the above quotient admits canonical
representatives. More precisely, one can show that every representatives. More precisely, one can show that every
equivalence class contains exactly one element $P_0$ such that: equivalence class contains exactly one element $P_0$ such that:
\[ \All n, \melt. (\mval(\melt) \nincl{n} P_0(\melt)) \Ra n \in P_0(\melt) \tagH{UPred-canonical} \] \begin{align*}
\All n, \melt. (\mval(\melt) \nincl{n} P_0(\melt)) \Ra n \in P_0(\melt) \tagH{UPred-canonical}
\end{align*}
Intuitively, this says that $P_0$ trivially holds whenever the resource is invalid. Intuitively, this says that $P_0$ trivially holds whenever the resource is invalid.
Starting from any element $P$, one can find this canonical Starting from any element $P$, one can find this canonical
representative by choosing $P_0(\melt) := \setComp{n}{n \in \mval(\melt) \Ra n \in P(\melt)}$. representative by choosing $P_0(\melt) := \setComp{n}{n \in \mval(\melt) \Ra n \in P(\melt)}$.
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