  We give an $h$--principle type result for a class of Legendrian embeddings in
contact manifolds of dimension at least $5$. These Legendrians, referred to as
loose, have trivial pseudo-holomorphic invariants. We demonstrate they are
classified up to Legendrian isotopy by their smooth isotopy class equipped with
an almost complex framing. This result is inherently high dimensional:
analogous results in dimension $3$ are false.
