  In this work, we consider the scaling limit of loop-erased random walk (LERW)
in three dimensions and prove that the limiting occupation measure is
equivalent to its $\beta$-dimensional Minkowski content, where $\beta \in (1,
5/3]$ is its Hausdorff dimension. In doing this we also establish the existence
of the two-point function and provide some sharp estimates on one-point
function and ball-hitting probabilities for 3D LERW in any scale, which is a
considerable improvement of previous results.
