The correspondence $(X_{\Sigma},D_{\Psi})\mapsto\Delta_{\Psi}$ is a bijection between the set of polarized toric varieties and the set of lattice polytopes of dimension $n$ of $M$. Two ample $\mathbb{T}$-Cartier divisors $D_{\Psi}$ and $D_{\Psi^{\prime}}$ on a toric variety $X_{\Sigma}$ are rationally equivalent if and only if $\Delta_{\Psi^{\prime}}$ is the translated of $\Delta_{\Psi}$ by an element of $M$.