Proposition 21.12.37`852502204924`

Proposition 21.12.37.852502204924 Let $\varphi \in \mathrm{PSH}_{\mathrm{tor}}(X,\omega )$. Then the following are equivalent:

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$\varphi \in \mathcal{E}^{\infty }(X,\omega )$;
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$F_{\varphi }\in \mathcal{E}^{\infty }(N_{\mathbb {R}},P)$;
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$G_{\varphi }\sim G_0$.

Proof. This follows immediately from proposition 21.12.19. $\square$

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BibTeX citation

@misc{pome-tag-852502204924,
  author = {{Pome contributors}},
  title = {Proposition 21.12.37},
  howpublished = {Pome},
  url = {https://mingchenxia.github.io/Pome/tag/852502204924/}
}

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Proposition 21.12.37852502204924

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Proposition 21.12.37`852502204924`