Topologically, a disk is just a sphere with one "hole." One might also consider spheres with multiple holes (cylinders, pairs of pants, etc.) and quadrangulations of these surfaces (with a boundary). We showed that, for the right scaling, when the length of every boundary component is of order the square root of the number of faces, the topology is conserved in the limit when the number of faces grows to infinity. In other words, if we consider quadrangulations with p boundary components having more and more faces, we will obtain a topological sphere with p holes in the limit.