  We study Legendrian embeddings of a compact Legendrian submanifold $L$
sitting in a closed contact manifold $(M,\xi)$ whose contact structure is
supported by a (contact) open book $\mathcal{OB}$ on $M$. We prove that if
$\mathcal{OB}$ has Weinstein pages, then there exist a contact structure $\xi'$
on $M$, isotopic to $\xi$ and supported by $\mathcal{OB}$, and a
contactomorphism $f:(M,\xi) \to (M,\xi')$ such that the image $f(L)$ of any
such submanifold can be Legendrian isotoped so that it becomes disjoint from
the closure of a page of $\mathcal{OB}$.
