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1 vote
1 answer
105 views

"Interval" terminology for (partially) ordered sets

Let $(X,\preceq)$ be a poset. Is there a standard, generally recognised term for a set $A \subset X$ satisfying $$ \forall x,y,z \in X, \ (x \in A \ \textrm{ and } \ z \in A \ \textrm{ an …
Julian Newman's user avatar
1 vote
2 answers
246 views

Is there a name for a partial order in which there is a countable chain which "dominates" th...

Is there a name for a partial order $\preceq$ on a set $X$ with the following property: "there exists a countable set $S \subset X$ such that for all $x \in X$ there exists $y \in S$ with $x \preceq y …
Julian Newman's user avatar
1 vote

Is there a natural measurable structure on the $\sigma$-algebra of a measurable space?

$\newcommand\sdiff{\mathbin\triangle}$Starting from literally just the measurable space $(X,\Sigma)$, I wouldn't think there's any particularly nice and natural $\sigma$-algebra on $\Sigma$; but with …
Julian Newman's user avatar