The quantum mechanical billiard is given by the Schrödinger equation with Dirichlet boundary condition. It describes a wave function of shape fixed at the boundary . The simplest quantum billiard, which has an analytic but nonseparable wave function, is the equilateral triangle of side . The causal interpretation of quantum mechanics is a nonlocal theory that would solve many of the paradoxes of quantum mechanics, such as the measurement problem, Schrödinger's cat problem, and the collapse of the wave function. In the causal interpretation, every particle has a definite position and momentum at all times, but the trajectories are not measurable directly. The quantum motion of the triangular quantum billiard shows a large variety of dynamical behavior ranging from regular motion over to mixed dynamics and then to chaotic behavior. In general, the appearance of chaos is associated with the existence of "nodal points", where becomes null and/or where the phase is singular. In our case, the chaotic character of the quantum mechanical orbits occurs when the frequencies are commensurable, but the amplitudes of the superposed eigenfunctions have a complex ratio. As an example, the superposition of two eigenstates and a constant phase factor is chosen: