  Suppose that $R$ is a local domain with fraction field $K$. If $R$ is
Henselian then the $R$-adic topology over $K$ refines the \'etale open
topology. If $R$ is regular then the \'etale open topology over $K$ refines the
$R$-adic topology. In particular the \'etale open topology over
$L((t_1,\ldots,t_n))$ agrees with the $L[[t_1,\ldots,t_n]]$-adic topology for
any field $L$ and $n \ge 1$.
