Ramsey Properties for $V$-shaped Posets in the Boolean Lattices

Hong-Bin Chen, Wei-Han Chen, Yen-Jen Cheng +2

Given posets ${\mathbf{P}}_1,{\mathbf{P}}_2,\dots ,{\mathbf{P}}_k$, let the {\em Boolean Ramsey number} $R({\mathbf{P}}_1,{\mathbf{P}}_2,\dots ,{\mathbf{P}}_k)$ be the minimum number $n$ such…