Stereographic models for hemispheres and the equator: local context

Project map · Chapter map · Full theorem DAG · Open textbook statement

This local map shows one dependency hop in either direction. The highlighted item is the current focus. What the colours mean

fully proved4Proved, and every prerequisite is fully proved too.

graph LR n0["Stereographic models for hemispheres and the equator"]:::fully_proved n1["A punctured sphere is Euclidean space"]:::fully_proved n2["The hemispheres have compatible neighborhood deformation retractions"]:::fully_proved n3("The reduced homology of spheres satisfies the suspension recurrence"):::fully_proved n2 -.-> n3 n0 -.-> n1 n0 --> n2 n0 -.-> n3 class n0 focus click n0 "../../../../../roadmap/homology/computations-and-applications/sphere-homology/index.html#sphere-hemisphere-stereographic-models" "Stereographic models for hemispheres and the equator — 1 item · 1 fully proved" click n1 "../../../../../roadmap/homology/computations-and-applications/degree/index.html#punctured-sphere-stereographic" "A punctured sphere is Euclidean space — 1 item · 1 fully proved" click n2 "../../../../../roadmap/homology/computations-and-applications/sphere-homology/index.html#sphere-hemisphere-neighborhood-cover" "The hemispheres have compatible neighborhood deformation retractions — 1 item · 1 fully proved" click n3 "../../../../../roadmap/homology/computations-and-applications/sphere-homology/index.html#sphere-reduced-homology-recurrence" "The reduced homology of spheres satisfies the suspension recurrence — 1 item · 1 fully proved"