  We prove that the interface of critical site percolation on the triangular
lattice converges to SLE$_6$ in its natural parametrization, where the discrete
interface is parametrized such that each edge is crossed in one unit of time,
while the limiting curve is parametrized by the $7/4$-dimensional Minkowski
content. We also prove that the scaling limit of counting measure on the
pivotal points, which was proved to exist by Garban, Pete, and Schramm (2013),
is the $3/4$-dimensional Minkowski content up to a deterministic multiplicative
constant.
