  T. Saito and M. Teragaito asked whether Berge knots of type VII are
hyperbolic, and showed that some infinite sequences of the knots are
hyperbolic. We show that Berge knots of types VII and VIII are hyperbolic
except the known sequence of torus knots. We used the Reidemeister torsions. As
a result, the Alexander polynomials of them have already shown their
hyperbolicities. We also show that the standard parameters identify Berge knots
of types VII and VIII, and study what kind of information identify them.
