(‘special Lagrangians are minimizers’) Suppose $L_{0}$ is an exact immersed special Lagrangian of phase $\hat{\theta}\in(-\frac{\pi}{2},\frac{\pi}{2})$, with unobstructed bounding cochain structure. Let $L$ be an almost calibrated, exact, immersed Lagrangian in the same $D^{b}Fuk(X)$ class, which intersects $L_{0}$ transversely. Suppose the bordism current $\mathcal{C}$ with $\partial\mathcal{C}=L-L_{0}$ satisfies automatic transversality and the positivity condition. Then $\mathcal{S}(L)\geq\mathcal{S}(L_{0})$.