Proposition 13.13.50 (Darvas–Rubinstein).4BEA034735FD Let $\omega $ be a Kähler form on $X$, and let $f_1,f_2\in C^{1,\overline{1}}(X)$. Then $P_\omega (\min \{ f_1,f_2\} )\in C^{1,\overline{1}}(X)$.
4BEA034735FDProposition 13.13.50 (Darvas–Rubinstein).4BEA034735FD Let $\omega $ be a Kähler form on $X$, and let $f_1,f_2\in C^{1,\overline{1}}(X)$. Then $P_\omega (\min \{ f_1,f_2\} )\in C^{1,\overline{1}}(X)$.
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