  We show that the triply graded Khovanov-Rozansky homology of the torus link
$T_{n,k}$ stablizes as $k\to \infty$. We explicitly compute the stable homology
(as a ring), which proves a conjecture of Gorsky-Oblomkov-Rasmussen-Shende. To
accomplish this, we construct complexes $P_n$ of Soergel bimodules which
categorify the Young symmetrizers corresponding to one-row partitions and show
that $P_n$ is a stable limit of Rouquier complexes. A certain derived
endomorphism ring of $P_n$ computes the aforementioned stable homology of torus
links.
