Linked from

The 7 pages that link to Möbius strip, each with the reason it gives.

• ManifoldBroader topic: It is a familiar manifold with boundary whose twist makes it non-orientable.

• Homotopy equivalenceRelated: It deformation retracts onto its central circle, reducing its homotopy type to a familiar space.

• August Ferdinand MöbiusBroader topic: This surface bears Möbius’s name and vividly demonstrates a topological property.

• Vector bundleBroader topic: It is the simplest familiar example of a vector bundle that is not a product.

• M. C. EscherRelated: Escher’s Möbius Strip II turns a mathematical surface into a procession of ants.

• Lygia ClarkRelated: Its continuous surface structures the repeated cutting in Caminhando.

• Carathéodory conjectureCompared with: The conjecture concerns closed convex spheres, where topology differs sharply from nonorientable examples.