Faster access than browser!Similarities between Möbius transformation and Point at infinity
Möbius transformation and Point at infinity have 6 things in common (in Unionpedia): Alexandroff extension, Cayley–Klein metric, Geometry, Hyperbolic geometry, Hyperbolic space, Riemann sphere.
Alexandroff extension
In the mathematical field of topology, the Alexandroff extension is a way to extend a noncompact topological space by adjoining a single point in such a way that the resulting space is compact.
Alexandroff extension and Möbius transformation · Alexandroff extension and Point at infinity ·
Cayley–Klein metric
In mathematics, a Cayley–Klein metric is a metric on the complement of a fixed quadric in a projective space is defined using a cross-ratio.
Cayley–Klein metric and Möbius transformation · Cayley–Klein metric and Point at infinity ·
Geometry
Geometry (from the γεωμετρία; geo- "earth", -metron "measurement") is a branch of mathematics concerned with questions of shape, size, relative position of figures, and the properties of space.
Geometry and Möbius transformation · Geometry and Point at infinity ·
Hyperbolic geometry
In mathematics, hyperbolic geometry (also called Bolyai–Lobachevskian geometry or Lobachevskian geometry) is a non-Euclidean geometry.
Hyperbolic geometry and Möbius transformation · Hyperbolic geometry and Point at infinity ·
Hyperbolic space
In mathematics, hyperbolic space is a homogeneous space that has a constant negative curvature, where in this case the curvature is the sectional curvature.
Hyperbolic space and Möbius transformation · Hyperbolic space and Point at infinity ·
Riemann sphere
In mathematics, the Riemann sphere, named after Bernhard Riemann, is a model of the extended complex plane, the complex plane plus a point at infinity.
Möbius transformation and Riemann sphere · Point at infinity and Riemann sphere ·
The list above answers the following questions
- What Möbius transformation and Point at infinity have in common
- What are the similarities between Möbius transformation and Point at infinity
Möbius transformation and Point at infinity Comparison
Möbius transformation has 158 relations, while Point at infinity has 34. As they have in common 6, the Jaccard index is 3.12% = 6 / (158 + 34).
References
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