Finite Shmidt group

This article defines a property that can be evaluated for finite groups (and hence, a particular kind of group property)
View other properties of finite groups OR View all group properties

Definition

A finite Shmidt group is a finite group which is not nilpotent, even though all its proper subgroups are nilpotent.

Relation with other properties

Weaker properties

• Group whose order has at most two prime factors
• Finite solvable group