The entropy identity for non-Archimedean test curves

Let $X$ be a compact Kähler manifold with Kähler form $\omega$, let $\mathcal{E}^{1,\mathrm{NA}}$ be the relevant non-Archimedean energy space, and let $ell\in\mathcal{E}^{1,\mathrm{NA}}$. Set $\psi=\hat{\ell}$. Entropy identity conjecture. One has

$$\operatorname{Ent}^{\mathrm{NA}}(\ell^{\mathrm{NA}})=\mathbf{Ent}(\ell)=\operatorname{Ent}(\psi_{\bullet}).$$

This asserts compatibility of algebraic, test-curve, and singularity-type entropy. The source does not state whether the identity has been proved or disproved.