Partial fractions in complex analysis: Difference between revisions
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A [[group (mathematics)|group]] property is something that every group either satisfies or does not satisfy. Group properties must satisfy the condition of [[isomorphism]] invariance: if <math>G_1</math> and <math>G_2</math> are two isomorphic groups, they either both have the property or both do not have the property. | |||
[[Category:Group theory]] | |||
[[Category:Algebraic structures]] |
Revision as of 15:56, 15 March 2013
A group property is something that every group either satisfies or does not satisfy. Group properties must satisfy the condition of isomorphism invariance: if and are two isomorphic groups, they either both have the property or both do not have the property.