Quotientable automorphism - meaning and definition. What is Quotientable automorphism
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What (who) is Quotientable automorphism - definition


Quotientable automorphism         
In mathematics, in the realm of group theory, a quotientable automorphism of a group is an automorphism that takes every normal subgroup to within itself. As a result, it gives a corresponding automorphism for every quotient group.
Graph automorphism         
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  • link=Complete bipartite graph
  • link=Dodecahedron
  • link=F26A graph
  • link=Folkman graph
  • link=Frucht graph
  • link=Holt graph
  • link=Nauru graph
  • link=Paley graph
  • symmetric]], all edges are equivalent.
  • link=Shrikhande graph
  • link=Truncated tetrahedron
  • link=Triangular prism
SYMMETRY OF A GRAPH ONTO ITSELF PRESERVING THE EDGE–VERTEX CONNECTIVITY
Graph Automorphism; Graph automorphism problem
In the mathematical field of graph theory, an automorphism of a graph is a form of symmetry in which the graph is mapped onto itself while preserving the edge–vertex connectivity.
Automorphism         
  • Cayley tables]].
ISOMORPHISM FROM A MATHEMATICAL OBJECT TO ITSELF
AutoMorphism; Automorphisms; Field automorphism; Nontrivial automorphism; Trivial automorphism
·noun Automorphic characterization.