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asked Dec 31, 2021 at 0:29

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Is there a compact complex manifold with $b_1(X)=b_2(X)=b_3(X)=b_4(X)=0$?

As the title suggests, I have the following question:

Is there a compact complex manifold with $b_1(X)=b_2(X)=b_3(X)=b_4(X)=0$?

ag.algebraic-geometry dg.differential-geometry at.algebraic-topology complex-geometry cv.complex-variables

asked Dec 31, 2021 at 0:29

1.4k
10
20