Example 18.1.56.35A211AC3973 If $X$ is a smooth projective toric variety and $\theta $ is invariant under the action of the compact torus, then any $\varphi \in \mathrm{PSH}_{\mathrm{tor}}(X,\theta )$ is $\mathcal{I}$-good.
Example 18.1.5635A211AC3973
Proof. Thanks to 18.1.8, we may assume that $\theta \in c_1(L)$ for some toric invariant ample line bundle $L$. In this case, the result follows from theorem 18.1.2, theorem 18.1.46 and theorem 21.12.31. $\square$
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