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- Gromov_boundary abstract "In mathematics, the Gromov boundary of a delta-hyperbolic space (especially a hyperbolic group) is an abstract concept generalizing the boundary sphere of hyperbolic space. Conceptually, the Gromov boundary is the set of all points at infinity. For instance, the Gromov boundary of the real line is two points, corresponding to positive and negative infinity.".
- Gromov_boundary thumbnail F2_Cayley_Graph.png?width=300.
- Gromov_boundary wikiPageID "41160090".
- Gromov_boundary wikiPageRevisionID "583698589".
- Gromov_boundary subject Category:Geometric_group_theory.
- Gromov_boundary subject Category:Properties_of_groups.
- Gromov_boundary comment "In mathematics, the Gromov boundary of a delta-hyperbolic space (especially a hyperbolic group) is an abstract concept generalizing the boundary sphere of hyperbolic space. Conceptually, the Gromov boundary is the set of all points at infinity. For instance, the Gromov boundary of the real line is two points, corresponding to positive and negative infinity.".
- Gromov_boundary label "Gromov boundary".
- Gromov_boundary sameAs m.0zbxgfy.
- Gromov_boundary sameAs Q17019381.
- Gromov_boundary sameAs Q17019381.
- Gromov_boundary wasDerivedFrom Gromov_boundary?oldid=583698589.
- Gromov_boundary depiction F2_Cayley_Graph.png.
- Gromov_boundary isPrimaryTopicOf Gromov_boundary.
