Linked from

The 20 pages that link to Affine space, each with the reason it gives.

• Coordinate systemNarrower topic: Coordinate choices impose an origin on geometry that does not inherently select one.

• Euclidean spaceNarrower topic: It supplies points and displacement vectors before a metric is added.

• Convex setNarrower topic: Its affine structure defines segments without requiring a chosen origin.

• Affine transformationNarrower topic: Affine transformations act on these spaces without requiring a distinguished origin.

• Barycentric coordinatesNarrower topic: Barycentric coordinates depend on affine combinations rather than a chosen origin.

• Plane (geometry)Narrower topic: A plane can be treated as a two-dimensional affine space without choosing coordinates.

• Affine subspaceNarrower topic: Affine subspaces are the flat subsets defined within this origin-free setting.

• Finite geometryNarrower topic: Finite affine spaces arise from vector spaces over finite fields.

• Ham sandwich theoremNarrower topic: Hyperplanes and their translations are naturally described in affine space.

• Jacobian conjectureNarrower topic: Polynomial maps in the conjecture act between affine spaces.

• Ax–Grothendieck theoremNarrower topic: It is the domain and codomain in the theorem.