摘要
This paper is a further contribution to the classification of point-primitive finite regular linear spaces. Let S ${\mathscr{S}}$ be a nontrivial finite regular linear space whose number of points v $v$ is squarefree. We prove that if G <= Aut(S) $G\le \text{Aut}({\mathscr{S}})$ is point-primitive with an alternating socle, then S ${\mathscr{S}}$ is the projective space PG(3,2) $\text{PG}(3,2)$.