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homotopy sphere - translation to russian
homotopy sphere
математика
гомотопическая сфера
spherical
![Roundest objects in the world created].](https://commons.wikimedia.org/wiki/Special:FilePath/Einstein gyro gravity probe b.jpg?width=200 "Roundest objects in the world created].")
![Deck of playing cards illustrating engineering instruments, England, 1702. [[King of spades]]: Spheres](https://commons.wikimedia.org/wiki/Special:FilePath/King of spades- spheres.jpg?width=200 "Deck of playing cards illustrating engineering instruments, England, 1702. [[King of spades]]: Spheres")
ROUND, ROTATIONALLY SYMMETRIC SHAPE OF THE 2D SURFACE OF A BALL IN 3D SPACE
Spherical; 2-sphere; Topological sphere; Hemispherical; Two-sphere; Globose; Spheres; Volume of a sphere; Sphere (geometry); Volume Of A Sphere; Two-dimensional sphere; S²; X^2+y^2+z^2=r^2; Surface area of a sphere; Maschler space; Orb (shape); Spherical surface; Spherical volume; Surface area of the sphere; ⁴⁄₃πr³; Volume of sphere; 1-sphere; Spherical region; Spherical curve; Curve on a sphere; Perfect sphere; Spherule
['sferik-{'sferik}(ə)l]
общая лексика
поплавковый
сферический
шаровидный
шаровой
шарообразный
прилагательное
общая лексика
шарообразный
сферический
небесный
относящийся к небесным телам
небесный (о знаках и т. п.; в астрологии)
сферический, шарообразный
математика
шаровой
spherical surface
ROUND, ROTATIONALLY SYMMETRIC SHAPE OF THE 2D SURFACE OF A BALL IN 3D SPACE
Spherical; 2-sphere; Topological sphere; Hemispherical; Two-sphere; Globose; Spheres; Volume of a sphere; Sphere (geometry); Volume Of A Sphere; Two-dimensional sphere; S²; X^2+y^2+z^2=r^2; Surface area of a sphere; Maschler space; Orb (shape); Spherical surface; Spherical volume; Surface area of the sphere; ⁴⁄₃πr³; Volume of sphere; 1-sphere; Spherical region; Spherical curve; Curve on a sphere; Perfect sphere; Spherule
математика
сферическая поверхность
Wikipedia
Homotopy sphere
In algebraic topology, a branch of mathematics, a homotopy sphere is an n-manifold that is homotopy equivalent to the n-sphere. It thus has the same homotopy groups and the same homology groups as the n-sphere, and so every homotopy sphere is necessarily a homology sphere.
