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  2. 3-manifold - Wikipedia

    en.wikipedia.org/wiki/3-manifold

    In mathematics, a 3-manifold is a topological space that locally looks like a three-dimensional Euclidean space. A 3-manifold can be thought of as a possible shape of the universe. Just as a sphere looks like a plane (a tangent plane) to a small and close enough observer, all 3-manifolds look like our universe does to a small enough observer ...

  3. List of manifolds - Wikipedia

    en.wikipedia.org/wiki/List_of_manifolds

    4.3 Infinite-dimensional manifolds. 5 See also. 6 References. ... Spherical 3-manifold; Special classes of Riemannian manifolds. Einstein manifold. Ricci-flat manifold;

  4. Hyperbolic 3-manifold - Wikipedia

    en.wikipedia.org/wiki/Hyperbolic_3-manifold

    Hyperbolic geometry is the most rich and least understood of the eight geometries in dimension 3 (for example, for all other geometries it is not hard to give an explicit enumeration of the finite-volume manifolds with this geometry, while this is far from being the case for hyperbolic manifolds).

  5. Ian Agol - Wikipedia

    en.wikipedia.org/wiki/Ian_Agol

    Ian Agol [needs IPA] (born May 13, 1970) is an American mathematician who deals primarily with the topology of three-dimensional manifolds. [2] Education and career

  6. Classification of manifolds - Wikipedia

    en.wikipedia.org/wiki/Classification_of_manifolds

    There is a unique connected 0-dimensional manifold, namely the point, and disconnected 0-dimensional manifolds are just discrete sets, classified by cardinality. They have no geometry, and their study is combinatorics. A connected compact 1-dimensional manifold without boundary is homeomorphic (or diffeomorphic if it is smooth) to the circle.

  7. Category:3-manifolds - Wikipedia

    en.wikipedia.org/wiki/Category:3-manifolds

    Once a small subfield of geometric topology, the theory of 3-manifolds has experienced tremendous growth in the latter half of the 20th century. The methods used tend to be quite specific to three dimensions, since different phenomena occur for 4-manifolds and higher dimensions.

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