Category:Definitions/Examples of Abelian Groups
Jump to navigation
Jump to search
This category contains definitions of examples of Abelian Groups.
An abelian group is a group $G$ where:
- $\forall a, b \in G: a b = b a$
That is, every element in $G$ commutes with every other element in $G$.
Pages in category "Definitions/Examples of Abelian Groups"
The following 10 pages are in this category, out of 10 total.
A
M
- Definition:Multiplicative Group of Complex Numbers
- Definition:Multiplicative Group of Positive Rational Numbers
- Definition:Multiplicative Group of Positive Real Numbers
- Definition:Multiplicative Group of Rational Numbers
- Definition:Multiplicative Group of Real Numbers
- Definition:Multiplicative Group of Reduced Residues