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Quantum gravity is the attempt to unify quantum mechanics and the gravitational force. Among the proposals in this direction, nonlocal quantum gravity has received a lot of attention in recent years. In this theory, the fundamental dynamics is characterized by operators with an infinite number of derivatives. We present the diffusion-equation method, which allows one 1) to solve the dynamics for nonlocalities of a certain type, appearing in some renormalizable theories, and 2) to count the number of field degrees of freedom and of initial conditions, which is finite. On the cover, a nonlocal scalar field theory is represented as the dynamics of a localized system diffusing in an artificial direction. View this paper.
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