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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...

The stereographic projection, also known as the planisphere projection or the azimuthal conformal projection, is a conformal map projection whose use...

The Gall stereographic projection, presented by James Gall in 1855, is a cylindrical projection. It is neither equal-area nor conformal but instead tries...

The Roussilhe oblique stereographic projection is a mapping projection developed by Henri Roussilhe in 1922. The projection uses a truncated series to...

Orthographic projection in cartography has been used since antiquity. Like the stereographic projection and gnomonic projection, orthographic projection is a...

Miller Oblated Stereographic Projection (Modified stereographic projection for continents of Africa and Europe.) GS50 projection (This projection are made from...

respectively. As the name indicates, the UPS system uses a stereographic projection. Specifically, the projection used in the system is a secant version based on...

is a generalization of near-sided perspective projection, allowing tilt. The stereographic projection, which is conformal, can be constructed by using...

projections Gall stereographic projection: another of Gall's projections. Notes Gall, James (1885). "Use of cylindrical projections for geographical,...

based on the application of the stereographic projection of the celestial sphere. The point from which the projection is usually made is the South Pole...

computing the stereographic projection; this projection is then remapped into a square whose coordinates are then rotated 45 degrees. The projection is conformal...

the ⁠ n {\displaystyle n} ⁠-sphere are called great circles. The stereographic projection maps the ⁠ n {\displaystyle n} ⁠-sphere onto ⁠ n {\displaystyle...

orthographic projection map is a map projection of cartography. Like the stereographic projection and gnomonic projection, orthographic projection is a perspective...

construct there are two common visualizations one can use: a layered stereographic projection, and a structure of intertwining rings (discrete Hopf fibration)...

hyperbolic stereographic projection. This is illustrated in the figure to the right for n = 2. It is instructive to compare to stereographic projection for spheres...

Möbius transformation can be obtained by first applying the inverse stereographic projection from the plane to the unit sphere, moving and rotating the sphere...

methods of trigonometry or equivalently by using the stereographic projection. For the stereographic approach, suppose that P′ is a point on the x-axis...

\neq 0} .) Call this point P. Point u on the plane z = 0 is the stereographic projection of point P on the Bloch sphere. The vector with tail at the origin...

and intersecting the flat plane in exactly one point. Under this stereographic projection the north pole itself is not associated with any point in the complex...

plane. Stereographic projection of a 3-sphere (again removing the north pole) maps to three-space in the same manner. (Notice that, since stereographic projection...