3 problems

Let $P$ be a finite poset. A local realizer of $P$ is a family of partial linear extensions whose frequency is the maximum number of partial linear extensions in which any element…

Asymptotic local dimension conjecture for powers of chains. There exists a universal constant $c$ such that, for any $t\in\operatorname{\mathbb{N}}$, as $n\to\infty$,

Weak Boolean lattice local dimension conjecture.