Let $\mathcal{X}\rightarrow D$ be a polarized toric degeneration, with intersection complex $(\check{B},\check{\mathscr{P}})$. Let $\omega_{t}$ be a Kähler form on $\mathcal{X}_{t}$ representing the first Chern class of the polarization. Then there is an open set $\check{U}\subseteq\check{B}$ such that $\check{B}\setminus\check{U}$ retracts onto the discriminant locus $\Gamma$ of $\check{B}$, such that $\mathcal{X}_{t}$ is a symplectic compactification of $\check{X}(\check{U})$ for any $t$.