  We consider chordal SLE(kappa) curves for kappa > 4, where the intersection
of the curve with the boundary is a random fractal of almost sure Hausdorff
dimension min {2-8/kappa,1}. We study the random sets of points at which the
curve collides with the real line at a specified "angle" and compute an almost
sure dimension spectrum describing the metric size of these sets. We work with
the forward SLE flow and a key tool in the analysis is Girsanov's theorem,
which is used to study events on which moments concentrate. The two-point
correlation estimates are proved using the direct method.
