  Given a unital AF-algebra $A$ equipped with a faithful tracial state, we
equip each (norm-closed two-sided) ideal of $A$ with a metrized quantum vector
bundle structure, when canonically viewed as a module over $A$, in the sense of
Latr\'emoli\`ere using previous work of the first author and Latr\'emoli\`ere.
Moreover, we show that convergence of ideals in the Fell topology implies
convergence of the associated metrized quantum vector bundles in the modular
Gromov-Hausdorff propinquity of Latr\'emoli\`ere. In a similar vein but
requiring a different approach, given a compact metric space $(X,d)$, we equip
each ideal of $C(X)$ with a metrized quantum vector bundle structure, and show
that convergence in the Fell topology implies convergence in the modular
Gromov-Hausdorff propinquity.
