  We prove that the class of chordal graphs is easily testable in the following
sense. There exists a constant $c>0$ such that, if adding/removing at most
$\epsilon n^2$ edges to a graph $G$ with $n$ vertices does not make it chordal,
then a set of $(1/\epsilon)^c$ vertices of $G$ chosen uniformly at random
induces a graph that is not chordal with probability at least $1/2$. This
answers a question of Gishboliner and Shapira.
