Let G be a finite group. A subgroup H of G is said to be a Hall s-semiembedded subgroup of G if H is a Hall subgroup of ⟨H,P⟩ for any P∈Sylp(G), where (p,|H|)=1. In this paper, we investigate the influence of Hall s-semiembedded subgroups on the structure of the finite group G. Some new results about G to be a F-group are obtained, where F is a saturated formation.