In mathematics, the classification of finite simple groups states that every finite simple group is cyclic, or alternating, or in one of 16 families of groups of Lie type, or one of 26 sporadic groups ...
This is a list of useful examples in general topology, a field of mathematics.Alexandrov topologyCantor spaceCo-kappa topologyCocountable topologyCofinite topologyCompact-open topologyCompactification ...
This is a list of complexity classes in computational complexity theory. For other computational and complexity subjects, see list of computability and complexity topics.Many of these classes have a ' ...
Shephard and Todd proved that a finite group acting on a complex vector space is a complex reflection group if and only if its ring of invariants is a polynomial ring (Chevalley–Shephard–Todd theore ...
There are a few duplicates in the first 3 lines of this list; see the previous section for details.ST is the Shephard–Todd number of the reflection group.Rank is the dimension of the complex vector s ...
Any real reflection group becomes a complex reflection group if we extend the scalars from R to C. In particular all Coxeter groups or Weyl groups give examples of complex reflection groups.Any finite ...
In mathematics, a complex reflection group is a group acting on a finite-dimensional complex vector space, that is generated by complex reflections: non-trivial elements that fix a complex hyperplane ...
List of algebraic surfacesList of curvesList of complexity classesList of examples in general topologyList of finite simple groupsList of Fourier-related transformsList of mathematical functionsList o ...
Alexander horned sphereAll horses are the same colorCantor functionCantor setChecking if a coin is biasedConcrete illustration of the central limit theoremDifferential equations of mathematical physic ...
This page will attempt to list examples in mathematics. To qualify for inclusion, an article should be about a mathematical object with a fair amount of concreteness. Usually a definition of an abstra ...
