Difference between revisions of "Poincaré Conjecture"
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The '''Poincaré Conjecture''' which was originally a [[conjecture]], was solved in 2003 and is now a [[theorem]]. It states that every closed topological three-dimensional [[manifold]] is [[homeomorphism|homeomorphic]] to a [[hypersphere|3-sphere]]. | The '''Poincaré Conjecture''' which was originally a [[conjecture]], was solved in 2003 and is now a [[theorem]]. It states that every closed topological three-dimensional [[manifold]] is [[homeomorphism|homeomorphic]] to a [[hypersphere|3-sphere]]. | ||
| − | + | The '''Poincaré Conjecture''' which was originally a [[conjecture]], was solved in 2003 and is now a [[theorem]]. It states that every closed topological three-dimensional [[manifold]] is [[homeomorphism|homeomorphic]] to a [[hypersphere|3-sphere]]. | |
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Revision as of 21:40, 29 September 2024
The Poincaré Conjecture which was originally a conjecture, was solved in 2003 and is now a theorem. It states that every closed topological three-dimensional manifold is homeomorphic to a 3-sphere. The Poincaré Conjecture which was originally a conjecture, was solved in 2003 and is now a theorem. It states that every closed topological three-dimensional manifold is homeomorphic to a 3-sphere. This article is a stub. Help us out by expanding it.
