Before revision:  Moreover, we provide new bounds for three and more pairwise disjoint holes  .
After revision:  Moreover, we provide new bounds for three and more pairwise disjoint holes . In a recent article, Hosono and Urabe (2018) present new results on interior-disjoint holes -- a variant, which also has been investigated in the last two decades. Using our program, we show that every set of 14 points contains two interior-disjoint 5-holes. Moreover, our program can be used to verify that every set of 17 points contains a 6-gon within significantly smaller computation time than the original program by Szekeres and Peters (2006) .