  Let $L$ be finite extension of $\mathbb{Q}_p$ with ring of integers
$\mathcal{O}_L$. In this note, I observe that topological negative cyclic
homology and topological periodic cyclic homology of $\mathcal{O}_L$, over the
base $E_{\infty}$ ring $\mathbb{S}_{W(\mathbb{F}_q)}[z]$, are complex oriented.
I then show that they carry a specific $p$-height one formal group law mod $p$.
