Here is a version of $\partial\bar{\partial}$-lemma from Voisin's book.
I'm confused. If we take $f$ to be any smooth function on $X$ and set $\omega=df$, doesn't the proposition imply that $\omega$ has to be zero? Am I missing something?
Here is a version of $\partial\bar{\partial}$-lemma from Voisin's book.
I'm confused. If we take $f$ to be any smooth function on $X$ and set $\omega=df$, doesn't the proposition imply that $\omega$ has to be zero? Am I missing something?
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