  Let $f : U\subset\Rm \to \calQ_Q(\ell_2)$ be of Sobolev class $W^{1,p}$, $1 <
p < \infty$. If $f$ almost minimizes its $p$ Dirichlet energy then $f$ is
H\"older continuous. If $p=2$ and $f$ is squeeze and squash stationary then $f$
is in VMO.
