  We establish the logarithmic Bramson correction to the position of solutions
to the Fisher--KPP equation with nonlocal diffusion. Solutions with step-like
initial data typically resemble a front at position $c_{*} t - \frac{3}{2
\lambda_{*}} \log t + \mathcal{O}(1)$ for explicit constants $c_{*}$ and
$\lambda_{*}$. However, certain singular diffusions exhibit more exotic
behavior.
