  We consider continuous time interlacements on Z^d, with d bigger or equal to
3, and investigate the scaling limit of their occupation times. In a suitable
regime, referred to as the constant intensity regime, this brings Brownian
interlacements on R^d into play, whereas in the high intensity regime the
Gaussian free field shows up instead. We also investigate the scaling limit of
the isomorphism theorem of arXiv:1111.4818. As a by-product, when d=3, we
obtain an isomorphism theorem for Brownian interlacements.
