  We prove that, if $n\geq 3$, a singular foliation $\mathcal{F}$ on $\mathbb
P^n$ which can be written as pull-back, where $\mathcal{G}$ is a foliation in $
{\mathbb P^2}$ of degree $d\geq2$ with one or three invariant lines in general
position and $f:{\mathbb P^n}--->{\mathbb P^2}$, $deg(f)=\nu\geq2,$ is an
appropriated rational map, is stable under holomorphic deformations. As a
consequence we conclude that the closure of the sets $\{\mathcal {F}=
f^{*}(\mathcal{G})\}$ are new irreducible components of the space of
holomorphic foliations of certain degrees.
