  Let $f : X \rightarrow Y$ be a genuinely ramified map between irreducible
smooth projective curves defined over an algebraically closed field. Let $P$ be
a branch data on $Y$ such that $P(y)$ and $B_f(y)$ where $B_f$ is branch data
for $f$ are linearly disjoint for every $y \in, Y$. Further assume that either
$P$ is tame or $f$ is Galois. Then the pullback, by $f$, of any stable
parabolic bundle on $Y$ with respect to $P$ is actually a stable parabolic
bundle on $X$ with respect to $f^*P$.
