  In this paper we generalize the ideas of de Broglie and Bohm to the
relativistic case which is based on the relativistic Schr\"odinger equation. In
this regard, the relativistic forms of the guidance equation and quantum
potential are derived. In our formulation of Relativistic Bohmian Mechanic, the
quantum equilibrium hypothesis $(\rho=|\psi|^{2})$ and the probabilistic
interpretation of the wave function are not an intrinsic feature of the theory
as well as expected from the theoretical structure of Bohmian mechanics but
still we can extract the statistical predictions of this theory. In fact with
assuming the quantum equilibrium hypothesis in non-relativistic case and then
acceleration to particles by an external field we go to the relativistic
regime. So in this case the quantum equilibrium would not be established and
theory will have testable predictions that can be experienced, or this will be
compared to the result of relativistic quantum mechanics. In some simple cases
such calculations have been done.
