Computing the number of elements of order $2$ and $3$, in the groups $L_{3}(q)$

Question

What are the number of elements of order $2$ and $3$ in the groups $L_{3}(q)$? Also let $r$ be a divisor of $q^2+q+1$. What is the nuber of elements of order $r$ in the groups $L_{3}(q)$?

Does $L_3(q)$ stands for $\text{PSL}(3,q)$? – Easy Apr 25 '13 at 05:52 — Easy, Apr 25 '13 at 05:52
@Easy. Thank you. Yes $L_{3}(q)$ stands for PSL(3, $q$) – Mark Apr 25 '13 at 06:23 — Mark, Apr 25 '13 at 06:23

score 1 · Answer 1 · answered Apr 25 '13 at 05:51

1

Here is a list of the subgroups of $\text{PSL}(3,q)$, hopefully helpful to your question.

answered Apr 25 '13 at 05:51

Easy

4,485

Computing the number of elements of order $2$ and $3$, in the groups $L_{3}(q)$

1 Answers1