rational homology sphere in nLab
Contents
Context
Spheres
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- real projective spaceℝP 1\,\mathbb{R}P^1
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complex projective lineℂP 1\,\mathbb{C}P^1: Riemann sphere
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quaternionic projective lineℍP 1\,\mathbb{H}P^1
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- octonionic projective line𝕆P 1\,\mathbb{O}P^1
Homotopy theory
homotopy theory, (∞,1)-category theory, homotopy type theory
flavors: stable, equivariant, rational, p-adic, proper, geometric, cohesive, directed…
models: topological, simplicial, localic, …
see also algebraic topology
Introductions
Definitions
Paths and cylinders
Homotopy groups
Basic facts
Theorems
Contents
Idea
A rational homology sphere is a topological space which need not be homeomorphic to an n-sphere, but which has the same rational homology as an nn-sphere.
Properties
Examples
Last revised on May 31, 2024 at 15:04:15. See the history of this page for a list of all contributions to it.