definition:abelian_group

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definition:abelian_group [2013/08/21 09:32]
joshuawiscons created
definition:abelian_group [2013/08/21 13:02] (current)
bmwoodruff
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 ====== Abelian Group ====== ====== Abelian Group ======
 ====Definition====  ====Definition==== 
-A group is $\textdef{abelian}$ if its binary operation is [[wp>Commutative property|commutative]].+A group is $\textdef{abelian}$ if its binary operation is [[wp>Commutative property|commutative]]; otherwise, it is $\textdef{nonabelian}$.
  
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 \begin{definition} \begin{definition}
-A group is \textdef{abelian} if its binary operation is commutative.+A group is \textdef{abelian} if its binary operation is commutative; otherwise, it is said to be \textdef{nonabelian}.
 \end{definition} \end{definition}
 </file> </file>
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-{{tag>definition needsreview rjosh}}+{{tag>definition needsreview rjosh rben}}
definition/abelian_group.1377091921.txt.gz · Last modified: 2013/08/21 09:32 by joshuawiscons