  Generalized Bott manifolds (over $\mathbb C$ and $\mathbb R$) have been
defined by Choi, Masuda and Suh. In this article we extend the results of
arXiv:1609.05630 on the topology of real Bott manifolds to generalized real
Bott manifolds. We give a presentation of the fundamental group, prove that it
is solvable and give a characterization for it to be abelian. We further prove
that these manifolds are aspherical only in the case of real Bott manifolds and
compute the higher homotopy groups. Furthermore, using the presentation of the
cohomology ring with $\mathbb Z_2$-coefficients, we derive a combinatorial
characterization for orientablity and spin structure.
