Lower bound for the maximal number of facets of a 0/1 polytope
We show that there exist 0/1 polytopes in R^n with as many as (cn / (log n)^2)^(n/2) facets (or more), where c>0 is an absolute constant.
math.CO↗
arXiv subjects
Publications and source records attributed to N. Markoulakis.
We show that there exist 0/1 polytopes in R^n with as many as (cn / (log n)^2)^(n/2) facets (or more), where c>0 is an absolute constant.