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In mathematics, a stereographic projection is a perspective projection of the sphere, through a specific point on the sphere (the pole or center of projection), onto a plane (the projection plane) perpendicular to the diameter through the point. It is a smooth, bijective function from the entire sphere … See more
The origin of the stereographic projection is not known, but it is believed to have been discovered by Ancient Greek astronomers and used for projecting the celestial sphere to … See more
The first stereographic projection defined in the preceding section sends the "south pole" (0, 0, −1) of the unit sphere to (0, 0), the equator to the See more
Stereographic projection plots can be carried out by a computer using the explicit formulas given above. However, for graphing by hand these formulas are unwieldy. Instead, it … See more
Cartography
The fundamental problem of cartography is that no map from the sphere to the plane can … See moreFirst formulation
The unit sphere S in three-dimensional space R is the set of points (x, y, z) such that x + y + z = 1. Let N = (0, 0, 1) be the "north pole", and let M be the rest of the sphere. The plane z = 0 runs through the center of the … See moreComplex analysis
Although any stereographic projection misses one point on the sphere (the projection point), the … See more• List of map projections
• Astrolabe
• Astronomical clock
• Poincaré disk model, the analogous mapping of the See moreWikipedia text under CC-BY-SA license WEBOct 10, 2021 · Given a point P = (x, y) ≠ N on the unit circle, let s(P) denote the intersection of the line ¯ NP with the x -axis. See Figure 1.3.1. The map s: S1 ∖ {N} → R given by this rule is called stereographic …
WEB4 days ago · Stereographic projections have a very simple algebraic form that results immediately from similarity of triangles. In the above figures, let the stereographic sphere have radius r, and the z-axis positioned as...
Properties of Stereographic Projection - University of Washington
WEBMay 10, 2024 · In the multi-dimensional case, a stereographic projection is a projection of points of the Euclidean space $E_{n+1}$ onto the space $E_n$ complemented by one point at infinity, from a point $P$ …
WEBFor any point P ≠ S P ≠ S on Σ Σ, consider the line (SP) ( S P) in the space. This line intersects Π Π in exactly one point, denoted by P′ P ′. Set S′ = ∞ S ′ = ∞. The map ξs P ↦ P′ ξ s P ↦ P ′ is called the …
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geometry - Stereographic projection (Theorem that circles on the …
Understanding the formula for stereographic projection of a point.
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