Consider any compact Lagrangian inside the unit ball of $\mathbb{C}^{n}$. By an easy maximum principle argument, during the flow $L_{t}$ remains inside the shrinking ball $\{\sum|z_{i}|^{2}\leq 1-2nt\}$, so must develop a finite time singularity at some $t\leq\frac{1}{2n}$. From the Floer theoretic perspective, since such Lagrangians can always be displaced off itself by the Hamiltonian isotopy corresponding to translations in $\mathbb{C}^{n}$, its Floer cohomology is either obstructed or zero. As such, a compact Lagrangian supported in a small coordinate ball is invisible to the derived Fukaya category. From a different perspective, since such Lagrangians have zero homology class, they are excluded in the almost calibrated case.