Faster access than browser!Similarities between Non-Euclidean geometry and Timeline of manifolds
Non-Euclidean geometry and Timeline of manifolds have 12 things in common (in Unionpedia): Bernhard Riemann, Carl Friedrich Gauss, David Hilbert, Felix Klein, Hilbert's axioms, Hyperbolic geometry, János Bolyai, Manifold, Projective geometry, Real projective plane, Riemannian manifold, Uniformization theorem.
Bernhard Riemann
Georg Friedrich Bernhard Riemann (17 September 1826 – 20 July 1866) was a German mathematician who made contributions to analysis, number theory, and differential geometry.
Bernhard Riemann and Non-Euclidean geometry · Bernhard Riemann and Timeline of manifolds ·
Carl Friedrich Gauss
Johann Carl Friedrich Gauss (Gauß; Carolus Fridericus Gauss; 30 April 177723 February 1855) was a German mathematician and physicist who made significant contributions to many fields, including algebra, analysis, astronomy, differential geometry, electrostatics, geodesy, geophysics, magnetic fields, matrix theory, mechanics, number theory, optics and statistics.
Carl Friedrich Gauss and Non-Euclidean geometry · Carl Friedrich Gauss and Timeline of manifolds ·
David Hilbert
David Hilbert (23 January 1862 – 14 February 1943) was a German mathematician.
David Hilbert and Non-Euclidean geometry · David Hilbert and Timeline of manifolds ·
Felix Klein
Christian Felix Klein (25 April 1849 – 22 June 1925) was a German mathematician and mathematics educator, known for his work with group theory, complex analysis, non-Euclidean geometry, and on the associations between geometry and group theory.
Felix Klein and Non-Euclidean geometry · Felix Klein and Timeline of manifolds ·
Hilbert's axioms
Hilbert's axioms are a set of 20 assumptions proposed by David Hilbert in 1899 in his book Grundlagen der Geometrie (tr. The Foundations of Geometry) as the foundation for a modern treatment of Euclidean geometry.
Hilbert's axioms and Non-Euclidean geometry · Hilbert's axioms and Timeline of manifolds ·
Hyperbolic geometry
In mathematics, hyperbolic geometry (also called Bolyai–Lobachevskian geometry or Lobachevskian geometry) is a non-Euclidean geometry.
Hyperbolic geometry and Non-Euclidean geometry · Hyperbolic geometry and Timeline of manifolds ·
János Bolyai
János Bolyai (15 December 1802 – 27 January 1860) or Johann Bolyai, was a Hungarian mathematician, one of the founders of non-Euclidean geometry — a geometry that differs from Euclidean geometry in its definition of parallel lines.
János Bolyai and Non-Euclidean geometry · János Bolyai and Timeline of manifolds ·
Manifold
In mathematics, a manifold is a topological space that locally resembles Euclidean space near each point.
Manifold and Non-Euclidean geometry · Manifold and Timeline of manifolds ·
Projective geometry
Projective geometry is a topic in mathematics.
Non-Euclidean geometry and Projective geometry · Projective geometry and Timeline of manifolds ·
Real projective plane
In mathematics, the real projective plane is an example of a compact non-orientable two-dimensional manifold; in other words, a one-sided surface.
Non-Euclidean geometry and Real projective plane · Real projective plane and Timeline of manifolds ·
Riemannian manifold
In differential geometry, a (smooth) Riemannian manifold or (smooth) Riemannian space (M,g) is a real, smooth manifold M equipped with an inner product g_p on the tangent space T_pM at each point p that varies smoothly from point to point in the sense that if X and Y are differentiable vector fields on M, then p \mapsto g_p(X(p),Y(p)) is a smooth function.
Non-Euclidean geometry and Riemannian manifold · Riemannian manifold and Timeline of manifolds ·
Uniformization theorem
In mathematics, the uniformization theorem says that every simply connected Riemann surface is conformally equivalent to one of the three Riemann surfaces: the open unit disk, the complex plane, or the Riemann sphere.
Non-Euclidean geometry and Uniformization theorem · Timeline of manifolds and Uniformization theorem ·
The list above answers the following questions
- What Non-Euclidean geometry and Timeline of manifolds have in common
- What are the similarities between Non-Euclidean geometry and Timeline of manifolds
Non-Euclidean geometry and Timeline of manifolds Comparison
Non-Euclidean geometry has 179 relations, while Timeline of manifolds has 252. As they have in common 12, the Jaccard index is 2.78% = 12 / (179 + 252).
References
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