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- Q2250422 subject Q7210663.
- Q2250422 subject Q8376419.
- Q2250422 subject Q8436267.
- Q2250422 abstract "In mathematics, constant curvature is a concept from differential geometry. Here, curvature refers to the sectional curvature of a space (more precisely a manifold) and is a single number determining its local geometry. The sectional curvature is said to be constant if it has the same value at every point and for every two-dimensional tangent plane at that point. For example, a sphere is a surface of constant positive curvature.".
- Q2250422 wikiPageWikiLink Q1142562.
- Q2250422 wikiPageWikiLink Q1200279.
- Q2250422 wikiPageWikiLink Q12507.
- Q2250422 wikiPageWikiLink Q1332450.
- Q2250422 wikiPageWikiLink Q162886.
- Q2250422 wikiPageWikiLink Q1878538.
- Q2250422 wikiPageWikiLink Q188444.
- Q2250422 wikiPageWikiLink Q189112.
- Q2250422 wikiPageWikiLink Q203920.
- Q2250422 wikiPageWikiLink Q209306.
- Q2250422 wikiPageWikiLink Q3058244.
- Q2250422 wikiPageWikiLink Q332648.
- Q2250422 wikiPageWikiLink Q395.
- Q2250422 wikiPageWikiLink Q4381552.
- Q2250422 wikiPageWikiLink Q53875.
- Q2250422 wikiPageWikiLink Q5533982.
- Q2250422 wikiPageWikiLink Q601110.
- Q2250422 wikiPageWikiLink Q632814.
- Q2250422 wikiPageWikiLink Q6407842.
- Q2250422 wikiPageWikiLink Q7210663.
- Q2250422 wikiPageWikiLink Q740207.
- Q2250422 wikiPageWikiLink Q8376419.
- Q2250422 wikiPageWikiLink Q8436267.
- Q2250422 wikiPageWikiLink Q855112.
- Q2250422 wikiPageWikiLink Q855622.
- Q2250422 type Thing.
- Q2250422 comment "In mathematics, constant curvature is a concept from differential geometry. Here, curvature refers to the sectional curvature of a space (more precisely a manifold) and is a single number determining its local geometry. The sectional curvature is said to be constant if it has the same value at every point and for every two-dimensional tangent plane at that point. For example, a sphere is a surface of constant positive curvature.".
- Q2250422 label "Constant curvature".
- Q2250422 seeAlso Q4381552.