The problem here, as with all pilot wave theories, is that it must be assumed that the family of particles coming in is randomly distributed in *exactly* the statistical way that QM requires. Even small deviations from this statistical requirements (which are inevitable for finite numbers of particles) quickly diverge from being psi^2 distributed. There is no mechanisms to drive a family of particles to this requirement (and, if fact, they are driven away from it), and that requirement is esential for agreement between QM and the pilot wave model (and also with experiments).
Furthermore, like I said, this is NOT a relativistic model. It is still a classical model, and thereby fails to encompass the details of spin in regards to anti-matter (which has not been described by a pilot theory at all).
In answer to your question, though, NO interpretations are NOT different theories until they make different predictions on observations. The equivalence of two scientific viewpoints is always determined by the observations, not the internal details. This, by the way, happens even in classical mechanics, where the Newtonian formalism in terms of forces and the Lagrangian formulation in terms of action are observationally equivalent, but very different conceptually. Both are used freely to solve any specific problem based on ease of computation.
And that gets to another aspect of the pilot-wave theory. To the extent that it agrees with classical QM, it requires the same calculations as QM *and* also the calculations of the particle trajectories. The additional calculation doesn't give any new information, however: as long as the (huge) statistical constraint is met in the pilot wave theory, the observational predictions are identical.
Finally, there is no way, as yet, to describe more than one particle in the pilot wave theory: entanglement (which is basic in QM) again has no good description in the pilot wave theories.
Sorry, but the pilot wave theories are disregarded for good reasons: they simply don't encompass the range of phenomena *known* to happen in the real world *and* they require much more work for the exact same results.