  In a recent work Levine et al. (2015) prove that the odometer function of a
divisible sandpile model on a finite graph can be expressed as a shifted
discrete bilaplacian Gaussian field. For the discrete torus, they suggest the
possibility that the scaling limit of the odometer may be related to the
continuum bilaplacian field. In this work we show that in any dimension the
rescaled odometer converges to the continuum bilaplacian field on the unit
torus.
