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  1. 3-sphere - Wikipedia

    • A 3-sphere is a compact, connected, 3-dimensional manifold without boundary. It is also simply connected. What this means, in the broad sense, is that any loop, or circular path, on the 3-sphere can be continuously shrunk to a point without leaving the 3-sphere. See more

    Overview

    In mathematics, a hypersphere or 3-sphere is a 4-dimensional analogue of a sphere, and is the 3-dimensional n-sphere. In 4-dimensional Euclidean space, it is the set of points equidistant from a fixed central point. The interio… See more

    Definition

    In coordinates, a 3-sphere with center (C0, C1, C2, C3) and radius r is the set of all points (x0, x1, x2, x3) in real, 4-dimensional space (R ) such that
    The 3-sphere centered at the origin with radius 1 is … See more

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  2. Sphere - Wikipedia

    S ‍ 3: a 3-sphere is a sphere in 4-dimensional Euclidean space. Spheres for n > 2 are sometimes called hyperspheres . The n -sphere of unit radius centered at the origin is denoted S ‍ n and is often referred to as "the" n -sphere.

     
  3. Three-dimensional space - Wikipedia

    A sphere in 3-space (also called a 2-sphere because it is a 2-dimensional object) consists of the set of all points in 3-space at a fixed distance r from a central point P. The solid enclosed by the sphere is called a ball (or, more …

  4. What are all these "visualizations" of the 3-sphere?

    There are an uncountable number of $2$-spheres, each existing at a unique point along the $w$-axis, which "glue" together to give us a $3$-manifold …

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    • 3-sphere - MATHCURVE.COM

      It is a 3-dimensional manifold homeomorphic to the Alexandroff compactification of the usual tridimensional space R 3, written S 3. In other words, the hypersphere minus one point is topologically equivalent to the usual space.

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    • n-sphere - Wikipedia

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