Matches in DBpedia 2015-10 for { ?s ?p "In mathematical complex analysis, Radó's theorem, proved by Tibor Radó (1925), states that every connected Riemann surface is second-countable (has a countable base for its topology).The Prüfer surface is an example of a surface with no countable base for the topology, so cannot have the structure of a Riemann surface.The obvious analogue of Radó's theorem in higher dimensions is false: there are 2-dimensional connected complex manifolds that are not second-countable."@en }
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- Radxc3xb3s_theorem_(Riemann_surfaces) abstract "In mathematical complex analysis, Radó's theorem, proved by Tibor Radó (1925), states that every connected Riemann surface is second-countable (has a countable base for its topology).The Prüfer surface is an example of a surface with no countable base for the topology, so cannot have the structure of a Riemann surface.The obvious analogue of Radó's theorem in higher dimensions is false: there are 2-dimensional connected complex manifolds that are not second-countable.".
- Radxc3xb3s_theorem_(Riemann_surfaces) comment "In mathematical complex analysis, Radó's theorem, proved by Tibor Radó (1925), states that every connected Riemann surface is second-countable (has a countable base for its topology).The Prüfer surface is an example of a surface with no countable base for the topology, so cannot have the structure of a Riemann surface.The obvious analogue of Radó's theorem in higher dimensions is false: there are 2-dimensional connected complex manifolds that are not second-countable.".