If we take each collection of $w_{j}$ monopole points in $\mathcal{N}_{w_{j}}^{4}(-T_{j}-1,T_{j+1})$ to have distances exactly proportional to $\beta^{-1}$ (in the flat metric on $\mathbb{T}^{2}\times\mathbb{R}$) from each other, then the corresponding bubble limit will be a multi-Taub-NUT ALF-$A_{w_{j}-1}$ metric instead of having $w_{j}$ Taub-NUT bubbles. It is also possible to obtain nontrivial bubble-trees. For example, if the distances of the monopole points in a collection of monopole points from each other is proportional to $\beta^{-2}$, then there will be a first bubble which is a ALF orbifold with an orbifold point which is cyclic of order $w_{j}$, and the deepest bubble will then be an ALE-$A_{w_{j}-1}$ metric.