  Two-direction multiscaling functions $\boldsymbol{\phi}$ and two-direction
multiwavelets $\boldsymbol{\psi}$ associated with $\boldsymbol{\phi}$ are more
general and more flexible setting than one-direction multiscaling functions and
multiwavelets. In this paper, we investigate how to find and normalize point
values and those of derivatives of the two-direction multiscaling functions
$\boldsymbol{\phi}$ and multiwavelets $\boldsymbol{\psi}$. %associated with
$\boldsymbol{\phi}$. For finding point values, we investigate the eigenvalue
approach. For normalization, we investigate the normalizing conditions for them
by normalizing the zeroth continuous moment of $\boldsymbol{\phi}$. Examples
for illustrating the general theory are given.
