## On Maximal S-free Convex Sets

Let S be a subset of integer points that satisfy the property that \$conv(S) \cap Z^n = S\$. Then a convex set K is called an S-free convex set if \$int(K) \cap S = \emptyset\$. A maximal S-free convex set is an S-free convex set that is not properly contained in any S-free convex set. … Read more