  We show that a $K$-quasiregular $\omega$-curve from a Euclidean domain to a
Euclidean space with respect to a covector $\omega$ is locally $(1/K)(\lVert
\omega\rVert/|\omega|_{\ell_1})$-H\"older continuous. We also show that
quasiregular curves enjoy higher integrability.
