  We establish geometric regularity for Type I blow-up limits of the
K\"ahler-Ricci flow based at any sequence of Ricci vertices. As a consequence,
the limiting flow is continuous in time in both Gromov-Hausdorff and
Gromov-$W_1$ distance. In particular, the singular sets of each time slice and
its tangent cones are close and of codimension no less than $4$.
