  We prove that for every ordered matching $H$ on $t$ vertices, if an ordered
$n$-vertex graph $G$ is $\varepsilon$-far from being $H$-free, then $G$
contains $\text{poly}(\varepsilon) n^t$ copies of $H$. This proves a special
case of a conjecture of Tomon and the first author. We also generalize this
statement to uniform hypergraphs.
