  Bound entanglement, being entangled yet not distillable, is essential to our
understandings of the relations between nonlocality and entanglement besides
its applications in certain quantum information tasks. Recently, bound
entangled states that violate a Bell inequality have been constructed for a
two-qutrit system, disproving a conjecture by Peres that bound entanglement is
local. Here we shall construct such kind of nonlocal bound entangled states for
all finite dimensions larger than two, making possible their experimental
demonstrations on most general systems. We propose a Bell inequality, based on
a Hardy-type argument for nonlocality, and a steering inequality to identify
their nonlocality. We also provide a family of entanglement witnesses to detect
their entanglement beyond the Bell inequality and the steering inequality.
