In a previous paper, we introduced a way of constructing a forcing along a
simplified gap-1 morass such that the forcing satisfies a chain condition. Now,
we generalize this to gap-2 morasses. As an application, we prove that GCH is
consistent with the existence of a 0-dimensional Hausdorff topology on
$\omega_3$ which has spread $\omega_1$.
In a previous paper, we introduced a way of constructing a forcing along a
simplified gap-1 morass such that the forcing satisfies a chain condition. Now,
we generalize this to gap-2 morasses. As an application, we prove that GCH is
consistent with the existence of a 0-dimensional Hausdorff topology on
$\omega_3$ which has spread $\omega_1$.