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On formations of finite groups

✍ Scribed by Patrick D'Arcy

Book ID
112502098
Publisher
Springer
Year
1974
Tongue
English
Weight
224 KB
Volume
25
Category
Article
ISSN
0003-889X

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πŸ“œ SIMILAR VOLUMES

On Formations of Finite Groups with the
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## dedicated to k. doerk on his 60th birthday Given two subgroups U V of a finite group which are subnormal subgroups of their join U V and a formation , in general it is not true that U V = U V . A formation is said to have the Wielandt property if this equality holds universally. A formation wit

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Throughout the paper we consider only finite groups. In [l] W. GASCHUTZ introduced the notion of formation which is useful and convenient for stu.dying not only groups but also other algebraic systems (see [2]). Recall that a class 3 of groups is called a formation if it is closed under taking homo