  Given a pointed 4-ended tangle $T \subset D^3$, there are two Khovanov
theoretic tangle invariants, $\unicode{1044}_1(T)$ from [arXiv:1910.1458] and
$L_T$ from [arXiv:1808.06957], which are twisted complexes over the Fukaya
category of the boundary 4-punctured sphere $(S^2,4\text{pt})=\partial (D^3,
T)$. We prove that these two invariants are the same.
