Matches in DBpedia 2015-10 for { ?s ?p "Fitting's theorem is a mathematical theorem proved by Hans Fitting. It can be stated as follows:If M and N are nilpotent normal subgroups of a group G, then their product MN is also a nilpotent normal subgroup of G; if, moreover, M is nilpotent of class m and N is nilpotent of class n, then MN is nilpotent of class at most m + n.By induction it follows also that the subgroup generated by a finite collection of nilpotent normal subgroups is nilpotent."@en }
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- Fittings_theorem comment "Fitting's theorem is a mathematical theorem proved by Hans Fitting. It can be stated as follows:If M and N are nilpotent normal subgroups of a group G, then their product MN is also a nilpotent normal subgroup of G; if, moreover, M is nilpotent of class m and N is nilpotent of class n, then MN is nilpotent of class at most m + n.By induction it follows also that the subgroup generated by a finite collection of nilpotent normal subgroups is nilpotent.".