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(Nova stranica: grupa s komutativnom operacijom A group for which the binary operation is commutative An Abelian group is a...) |
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[[grupa]] s [[komutativna operacija|komutativnom operacijom]] | [[grupa]] s [[komutativna operacija|komutativnom operacijom]] | ||
| − | A [[group]] for which the [[binary operation]] is [[commutative binary operation|commutative]] | + | A [[group]] for which the [[binarna operacija|binary operation]] is [[commutative binary operation|commutative]] |
An Abelian group is a group for which the elements commute (i.e., $AB=BA$ for all elements $A$ and $B$). Abelian groups therefore correspond to groups with symmetric multiplication tables. | An Abelian group is a group for which the elements commute (i.e., $AB=BA$ for all elements $A$ and $B$). Abelian groups therefore correspond to groups with symmetric multiplication tables. | ||
Inačica od 11:44, 10. listopada 2014.
grupa s komutativnom operacijom
A group for which the binary operation is commutative
An Abelian group is a group for which the elements commute (i.e., \(AB=BA\) for all elements \(A\) and \(B\)). Abelian groups therefore correspond to groups with symmetric multiplication tables.
Abelova grupa - dopušteni
Struna ID: 30704
Abelova grupa = Abelian group (EN)
komutativna grupa = commutative group (EN)
komutativna grupa = groupe commutatif (FR)
Abelova grupa = groupe abélien (FR)
Povezani pojmovi:
finite group | group theory | Kronecker decomposition theorem | partition function P | ring
Klasifikacija:
MAthWorld: Algebra > Group Theory > Groups
MSC-2010: group theory and generalizations (20-XX)
Educational grade level: college level