  The multi-Banana configuration $\widehat{F}_{mb}$ is a local Calabi-Yau
threefold of Schoen type. Namely, $\widehat{F}_{mb}$ is a conifold resolution
of $\widehat{I}_v \times_{\bf{D}} \widehat{I}_w$, where $\widehat{I}_v \to
{\bf{D}}$ is an elliptic surface over a formal disc ${\bf{D}}$ with an $I_v$
singulararity on the central fiber. We generalize the technique developed in
our earlier paper to compute genus 0 Gopakumar-Vafa invariants of certain fiber
curve classes. We illustrate the computation explicitly for $v=1$ and $v=w=2$.
The resulting partition function can be expressed in terms of elliptic genera
of $\bf{C}^2$, or classical theta functions, respectively.
