Scaling invariance of SLE
= Scaling invariance of SLE
{c}
For every $a>0$, if $(K_t)$ is $\operatorname{SLE}_\kappa$, then $(a^{-1}K_{a^2t})$ has the same law. Its driving function is $a^{-1}U_{a^2t}$, which has the same law as $U_t$ by <Brownian scaling>.