Similarities between Regular icosahedron and Simple group
Regular icosahedron and Simple group have 4 things in common (in Unionpedia): Abelian group, Alternating group, Isomorphism, Normal subgroup.
Abelian group
In abstract algebra, an abelian group, also called a commutative group, is a group in which the result of applying the group operation to two group elements does not depend on the order in which they are written.
Abelian group and Regular icosahedron · Abelian group and Simple group ·
Alternating group
In mathematics, an alternating group is the group of even permutations of a finite set.
Alternating group and Regular icosahedron · Alternating group and Simple group ·
Isomorphism
In mathematics, an isomorphism (from the Ancient Greek: ἴσος isos "equal", and μορφή morphe "form" or "shape") is a homomorphism or morphism (i.e. a mathematical mapping) that can be reversed by an inverse morphism.
Isomorphism and Regular icosahedron · Isomorphism and Simple group ·
Normal subgroup
In abstract algebra, a normal subgroup is a subgroup which is invariant under conjugation by members of the group of which it is a part.
Normal subgroup and Regular icosahedron · Normal subgroup and Simple group ·
The list above answers the following questions
- What Regular icosahedron and Simple group have in common
- What are the similarities between Regular icosahedron and Simple group
Regular icosahedron and Simple group Comparison
Regular icosahedron has 163 relations, while Simple group has 72. As they have in common 4, the Jaccard index is 1.70% = 4 / (163 + 72).
References
This article shows the relationship between Regular icosahedron and Simple group. To access each article from which the information was extracted, please visit: