thumb|2-sphere wireframe as an orthogonal projection right|thumb|Just as a stereographic projection can project a sphere's surface to a plane, it can also project a -sphere into -space. This image shows three coordinate directions projected to -space: parallels (red), meridians (blue), and hypermeridians (green). Due to the conformal property of the stereographic projection, the curves intersect each other orthogonally (in the yellow points) as in 4D. All of the curves are circles: the curves that intersect have an infinite radius (= straight line).
thumb|2-sphere wireframe as an orthogonal projection right|thumb|Just as a stereographic projection can project a sphere's surface to a plane, it can also project a -sphere into -space. This image shows three coordinate directions projected to -space: parallels (red), meridians (blue), and hypermeridians (green). Due to the conformal property of the stereographic projection, the curves intersect each other orthogonally (in the yellow points) as in 4D. All of the curves are circles: the curves that intersect have an infinite radius (= straight line).
In mathematics, an -sphere or hypersphere is an -dimensional generalization of the -dimensional circle and -dimensional sphere to any non-negative integer .
Discovered by embedding cosine similarity (sentence-transformers MiniLM, 384-dim).