Intersection density of transitive groups of certain degrees

Two elements $g$ and $h$ of a permutation group $G$ acting on set $V$ are said to be intersecting if $g(v) = h(v)$ for some $v \in V$. More generally, subset ${\cal F}$ is an every pair intersecting. The intersection density $\rho(G)$ transitive the maximum value quotient $|{\cal F}|/|G_v|$ where runs over all sets in $G_v$ stabilizer $v\in In this paper groups degree twice prime determined, proved either $1$ or $2$. addition, it that power $1$.