We consider quantitative almost calibrated Lagrangians. We mentioned above that $HF^{m}(L,L)$ for $m\geq 1$ is problematic, by analogy with singular cohomology. On the other hand, $H^{0}(L)\simeq H_{n}(L)$ is much more robust compared to higher cohomologies, in the sense that the fundamental cycle of $L$ can deform in a continuous way, under topological changes such as the shrinking of a codimension two cycle. Continuing with the analogy, we expect the geometric information in $HF^{0}$ behaves more continuously under current/varifold limits than the higher degree Floer groups. This is compatible with the fact that the bordism current $\mathcal{C}$ between $L,L^{\prime}$ encodes the compositions $\alpha\circ\beta=1_{L^{\prime}}$ and $\beta\circ\alpha=1_{L}$, with $\alpha\in HF^{0}(L,L^{\prime})$ and $\beta\in HF^{0}(L^{\prime},L)$, and we expect bordism currents have some continuity properties under varifold/current convergence.