  This article employs Schramm-Loewner Evolution to obtain intersection
exponents for several chordal $SLE_{8/3}$ curves in a wedge. As $SLE_{8/3}$ is
believed to describe the continuum limit of self-avoiding walks, these
exponents correspond to those obtained by Cardy, Duplantier and Saleur for
self-avoiding walks in an arbitrary wedge-shaped geometry using conformal
invariance based arguments. Our approach builds on work by Werner, where the
restriction property for $SLE(\kappa,\rho)$ processes and an absolute
continuity relation allow the calculation of such exponents in the half-plane.
Furthermore, the method by which these results are extended is general enough
to apply to the new class of hiding exponents introduced by Werner.
