Linked from

The 21 pages that link to Homeomorphism, each with the reason it gives.

• TopologyRelated: Homeomorphisms precisely identify spaces equivalent by continuous deformation.

• Open setRelated: Homeomorphisms preserve open sets and capture topological sameness.

• Topological spaceRelated: Homeomorphisms identify spaces with the same topological structure.

• ManifoldRelated: Charts identify manifold neighborhoods with Euclidean open sets through homeomorphisms.

• Coordinate chartRelated: A chart preserves the local topological structure through a reversible mapping.

• Poincaré conjectureRelated: The conjecture asks for equivalence up to continuous deformation, not geometric congruence.

• Möbius stripRelated: Homeomorphisms capture which features of the strip survive bending and stretching.

• General topologyRelated: Homeomorphisms identify spaces with the same topological structure.

• Invariance of domainRelated: An injective map in the theorem is a homeomorphism between its domain and its image.

• Schoenflies problemRelated: Being homeomorphic to a ball is the precise condition imposed on each complementary region.

• 3-manifoldRelated: Local resemblance means neighborhoods are homeomorphic, not necessarily geometrically identical.

• Arthur Moritz SchoenfliesRelated: His topology work addressed when spaces have the same structure under continuous deformation.

• Banach–Stone theoremRelated: The theorem reconstructs a homeomorphism from the correspondence between point evaluations.

• Hartman–Grobman theoremRelated: The conjugacy in the theorem is a homeomorphism, not necessarily a differentiable map.

• Hilbert–Smith conjectureRelated: The standard formulation uses homeomorphisms as the transformations in the action.