We start with a flat orbifold $\mathbb{T}^{4}/\mathbb{Z}_{2}$ given by the quotient of a flat $4$-torus by the involution $x\mapsto-x$. It has 16 orbifold singularities. One can resolve these singularities by gluing 16 Eguchi-Hanson spaces onto $X$, which are complete hyperkähler ALE metrics defined on the cotangent bundle of $S^{2}$. By varying the flat structure on $\mathbb{T}^{4}/\mathbb{Z}_{2}$ and the gluing parameters, one obtains an open set in the moduli space of all hyperkähler metrics on the $\K 3$ surface where the areas of the exceptional curves are small. As these areas go to zero the corresponding hyperkähler metrics naturally converge back to the flat orbifold $\mathbb{T}^{4}/\mathbb{Z}_{2}$, and the Eguchi-Hanson spaces appear as bubbles under rescaling. For a rigorous proof we refer readers to [LS94], [Don12] and the references therein. This is a typical example of singularity formation in the non-collapsing situation. In general the Gromov-Hausdorff limit will be an orbifold hyperkähler $\K 3$ surface, and the bubbles are ALE gravitational instantons, classified by Kronheimer in [Kro89].