Given unobstructed (sufficiently smooth) exact Lagrangians $L_{i},L_{i}^{\prime}$ all in the same derived category class. Assume convergence $L_{i}\to L$ and $L_{i}^{\prime}\to L^{\prime}$ in the varifold/current topology. Can we assign an $(n+1)$-bordism current $\mathcal{C}$ between $L$ and $L^{\prime}$, constructed from the moduli space of holomorphic curves with boundary on $L$ and $L^{\prime}$?