Let $n \ge 3$ points be given in the plane, no three of which lie on the same line. Determine whether it is always possible to draw an $n$-gon whose vertices are the given points and whose sides do not intersect. Remark. The $n$-gon can be concave.
Problem
Source: 2018 Latvia BW TST P7
Tags: combinatorics, combinatorial geometry, combinatorics unsolved