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A poset or partially ordered set is a set endowed with a partial order, meaning a binary relation $\leq$ which is reflexive ($x \leq x$ for all $x$), antisymmetric ($x\leq y$ and $y\leq x$ implies $x=y$), and transitive ($x\leq y$ and $y\leq z$ implies $x \leq z$).

4 votes
Accepted

Find a finite semimodular poset such that

In GraphViz notation, digraph { rankdir="BT"; edge [arrowhead=none]; 0 -> a; 0 -> b; 0 -> c; a -> ab; a -> ac; a -> d; b -> ab; b -> bc; b -> d; c -> ac; c -> bc; c -> d; a …
Peter Taylor's user avatar
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9 votes

Matrices of combinatorial sequences that are inverse in two ways

Gjergji Zaimi's answer appears to completely address question 1, but that leaves question 2. On the assumption that OEIS is a good place to look for known matrices of combinatorial significance, I wro …
Peter Taylor's user avatar
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