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Questions about recommended reading on a specific topic or from a specific time period.
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Accepted
Inverse problem of Chern Classes
For $c_1$ the problem is solved. $\newcommand{\bZ}{\mathbb{Z}}$ For any smooth manifold and any $c\in H^2(M,\bZ)$ there exists a smooth complex line bundle $L\to M$ such that $c_1(L)=c$.
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