I've come across this notation
$$\cal D^+,$$
where $\cal D$ is a filter over some cardinal $\lambda.$ If I remember correctly they said that this is the set of all positive sets, but I cannot remember precisely what was the definition of $\cal D^+$.
I've come across this notation
$$\cal D^+,$$
where $\cal D$ is a filter over some cardinal $\lambda.$ If I remember correctly they said that this is the set of all positive sets, but I cannot remember precisely what was the definition of $\cal D^+$.
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A set $A \subseteq \lambda$ is $\mathcal{D}$-positive if for every $B \in \mathcal{D}$, $A \cap B \neq \emptyset$.