  The focus of this note is on the Chow group problem over ramified regular
local rings $(R, m)$. Our goal is threefold: i) to introduce a characterization
of a ramified regular local ring essentially of finite type over a dvr, ii) to
address the question whether $(i-1)!$ $\mathbb{A}^i(U)=0$ for specific open
subsets $U$ of Spec$R$ and iii) to establish a constructive relation between
Chow groups of the henselization $(R^h, m^h)$ and Chow groups of the completion
$(\hat{R}, \hat{m})$ of $(R, m)$.
