Öz
If there exists a quaternionic Bertrand curve in $\mathbb{E}^{4}$, then its torsion or
bitorsion vanishes. So we can say that there is no quaternionic Bertrand
curves whose torsion and bitorsion are non-zero. Hence by using the
method which is given by Matsuda and Yorozu [13], we give the denition
of quaternionic $(1,3)-$Bertrand curve according to Type 2-Quaternionic
Frame and obtain some results about these curves.