  In different Wolfenstein parametrizations derived from different exact
parametrizations of the Cabibbo-Kobayashi-Maskawa matrix, we explicitly study
seeming discrepancies between the matrix elements at the higher order of the
expansion parameter $\lambda$. A systematic way of resolving the seeming
discrepancies is proposed. We find that most of the discrepancies can be
naturally resolved by a proper redefinition of the numerically small (of order
$\lambda$) parameters. Our approach is further applied to the cases for the
Wolfenstein-{\it like} parametrizations, such as the Qin-Ma parametrization.
