  In this article we focus on constructing a new family of spatially
anisotropic Lifshitz spacetimes with arbitrary dynamical exponent z and
constant negative curvature in d+1 dimensions within the framework of the
Einstein-Proca theory. The constructed metric tensor depends on both the
spacetime dimensionality and the critical exponent, while the curvature scalar
depends just on the number of dimensions. We also obtained a novel spectrum
with negative squared mass that respects the corresponding
Breitenlohner-Freedman bound. Hence these new solutions are stable and can be
useful within the gravity/condensed matter theory holographic duality, since
the spectrum with negative squared mass is complementary to the positive ones
already known in the literature.
