Sphere

Sphere → Abraham Adrian, Advanced Engineering Mathematics, Advanced Methods, Albert, An Alphabetical Journey Through, An Introduction, Analytic Geometry, April, Bibcode, Dover, Dunham, Erwin, Frederick, Great Proofs, Higher Geometry, ISBN, January, John, Kreyszig, Mathematical Snapshots

Sphere → All, Also, Any, Apollonius, At, Circular, David Hilbert, Each, Euler, For, Gaussian, Geodesics, Geometry, Hence, Imagination, In, It, Many, Meissner, Numerous

Sphere → 2-sphere, boundary of a, circle of radius rS2, fundamental surface in many fields of mathematics, important concept in astronomy, inverse image of a one-point set under the continuous function, one with the smallest surface area, only embedded surface that lacks boundary or singularities with constant positive mean curvature, only surface that lacks a boundary with constant, quadric surface, same as the area of the cross section of the circumscribing cylinder, set of points that are all at the same distance r from a given point in three-dimensional space, shorter segment of the great circle that includes the points.Many theorems from classical geometry hold true for spherical geometry as well, smooth surface with constant Gaussian curvature at each point equal to 1/r2, solid of maximum volume.Archimedes wrote about the problem of dividing a sphere into segments whose volumes are in a given ratio, special type of ellipsoid of revolution, sphere with unit radius, spherical conic, surface called the real projective plane

Sphere → Archimedes, Archimedes's On, Cnidus, Cylinder, Dionysodorus, Euclid, Euclid's Elements, Eudoxus, Greeks, Quhi, The, XI, XII, XIII, Zenodorus

Sphere → An, Australian, Deck, Einstein, England, Gravity Probe, It, July, King, Spheres, This

Sphere → Earth, East, For, In, Loxodromes, Mercator, North, South, Two, West

Sphere → Archimedes, BCE, Cavalieri's, CCFFCC, Cylinder, F0F2F5, In, On, This

Sphere → Also, Euclidean, For, In, Many, Measuring, On, Spherical, The

Sphere → Also, As, Gauss, Gauss's Theorema Egregium, Gaussian, The, Therefore, This

Sphere → As, Diameters, If, Like, Radius, Two