  Turning to the question of non-separability, the minimal Bohm theory does not involve state non-separability. For recall that in this theory the state of a system does not consist in its wave function, but rather in the system's position, and the position of a composite system always factorizes into the positions of its subsystems. Here, the non-separability of the wave function reflects the state of the guiding field. This state propagates not in ordinary three-space but in configuration space, where each point specifies the configuration of both particles. The guiding field of the particle pair cannot be factorized into the guiding field that governs the trajectory of the L-particle and the guiding field that governs the trajectory of the R-particle. The evolution of the particles’ trajectories, properties and dispositions is non-separable, and accordingly the particles’ trajectories, properties and dispositions are correlated even when the particles are far away from each other and do not interact with each other. Thus, process separability fails.