Riemannian Geometry (noun) Definition, Meaning & Examples

noun Geometry.
  1. the branch of non-Euclidean geometry that replaces the parallel postulate of Euclidean geometry with the postulate that in a plane every pair of distinct lines intersects.
  2. the differential geometry of a metric space that generalizes a Euclidean space.
noun
  1. a branch of non-Euclidean geometry in which a line may have many parallels through a given point. It has a model on the surface of a sphere, with lines represented by great circles
    Riemannian Geometry (noun) Definition, Meaning & Examples

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