# Category:Examples of Normal Series

This category contains examples of Normal Series.

Let $G$ be a group whose identity is $e$.

A normal series for $G$ is a sequence of (normal) subgroups of $G$:

$\set e = G_0 \lhd G_1 \lhd \cdots \lhd G_n = G$

where $G_{i - 1} \lhd G_i$ denotes that $G_{i - 1}$ is a proper normal subgroup of $G_i$.

## Pages in category "Examples of Normal Series"

The following 8 pages are in this category, out of 8 total.