The Fact About complex geometries That No One Is Suggesting



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Samples of Stein manifolds involve non-compact Riemann surfaces and non-singular affine complex algebraic versions.

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and that is domestically isomorphic as being a regionally ringed Place to an affine complex algebraic/analytic selection. In the analytic case, 1 generally makes it possible for X displaystyle X

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By the classification of closed oriented surfaces, compact Riemann surfaces are available a countable amount of discrete forms, calculated by their genus g displaystyle g

is Stein if it is holomorphically convex and holomorphically separable (begin to see the article on Stein manifolds with the complex definitions). It may be revealed nonetheless this is such as X displaystyle X

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