Abstract
Let G be a finite group and $f(G)=\sum_{H\leq G}\frac{1}{|H|}$\, i.e. let f(G) be the sum of inverses of the orders of all subgroups H of G. In this note, we study the finite groups G such that f(G) is no greater than 2.
Cuvinte cheie
finite groups
ZM-groups
subgroup orders.