What is an example of a Riemann manifold which is not equal to $\mathbb C$ but it is biholomorphic to $\mathbb C$?
I mean a manifold which doesn't have a group structure but it is biholomorphic to $\mathbb C$.
2026-03-25 12:46:15.1774442775
Riemann manifold isomorphic to $\mathbb C$
35 Views Asked by user328669 https://math.techqa.club/user/user328669/detail AtRelated Questions in COMPLEX-ANALYSIS
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