  In this paper, we proved that for generic Tonelli Lagrangian, there always
exists a residual set $\mathcal{G}\subset H^1(M,\mathbb{R})$ such that \[
\widetilde{\mathcal{M}}(c)=\widetilde{\mathcal{A}}(c)=\widetilde{\mathcal{N}}(c),\quad
\forall c\in\mathcal{G} \] with $\widetilde{\mathcal{M}}(c)$ supports on a
uniquely ergodic measure.
