  We construct a sequence of smooth Ricci flows on $T^2$, with standard uniform
$C/t$ curvature decay, and with initial metrics converging to the standard flat
unit-area square torus $g_0$ in the Gromov-Hausdorff sense, with the property
that the flows themselves converge not to the static Ricci flow $g(t)\equiv
g_0$, but to the static Ricci flow $g(t)\equiv 2g_0$ of twice the area.
