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- Antipodal stereographic coordinate relation
- Borsuk-Ulam theorem
- Circle-plane relation under stereographic projection
- Coercive bilinear form
- Dimension bound for a commutative Euclidean normed algebra
- Equal-frequency light between equal-speed inertial observers
- Facet lower bound for ball approximations
- Holomorphic stereographic atlas of the sphere
- Induced matrix norm
- Interior of the copositive cone
- Metric epsilon-net
- Minimum image norm outside a Euclidean unit ball
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- Quadratic form net bound
- Radial retraction of a punctured ball
- Retraction of a Hilbert ball onto its sphere
- Riemann sphere
- Spectral norm bound for a centered Bernoulli adjacency matrix
- Spherical cap area upper bound
- Spherical geometry
- Spherical law of cosines
- Spherical trigonometry
- Stationary directions of the Rayleigh quotient
- Stereographic projection
- Strictly copositive matrix
- Unit sphere net from ball covering
- Volumetric bound for Euclidean metric nets
- Weighted Euclidean inner product
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A unit sphere is a mathematical concept that refers to the set of points in a given space that are at a unit distance (usually 1) from a central point, called the center of the sphere. In different dimensions, the unit sphere can be defined as follows: 1. **In 2 dimensions (2D)**: The unit sphere is a circle of radius 1 centered at the origin (0, 0) in the Cartesian plane.