Suppose $L$ is a compact, immersed, graded Lagrangian in ${\mathbin{\mathbb{C}}}^{m},$ or in a small open ball $B_{\delta}(p)$ in a Calabi–Yau $m$-fold $(M,J,g,\Omega)$. Then $L$ has phase variation greater than $\pi$. That is, $L$ is not almost calibrated.