Matches in DBpedia 2016-04 for { ?s ?p "A class of groups is a set theoretical collection of groups satisfying the property that if G is in the collection then every group isomorphic to G is also in the collection. This concept arose from the necessity to work with a bunch of groups satisfying certain special property (for example finiteness or commutativity). Since set theory does not admit the \"set of all groups\", it is necessary to work with the more general concept of class."@en }
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- Class_of_groups abstract "A class of groups is a set theoretical collection of groups satisfying the property that if G is in the collection then every group isomorphic to G is also in the collection. This concept arose from the necessity to work with a bunch of groups satisfying certain special property (for example finiteness or commutativity). Since set theory does not admit the \"set of all groups\", it is necessary to work with the more general concept of class.".
- Class_of_groups comment "A class of groups is a set theoretical collection of groups satisfying the property that if G is in the collection then every group isomorphic to G is also in the collection. This concept arose from the necessity to work with a bunch of groups satisfying certain special property (for example finiteness or commutativity). Since set theory does not admit the \"set of all groups\", it is necessary to work with the more general concept of class.".