  We explore via linearized perturbation theory the Gregory-Laflamme
instability of the NUT string (i.e the D=4 Lorentzian NUT solution uplifted to
five dimensions). Our results indicate that the Gregory-Laflamme instability
persists in the presence of a NUT charge $n$, the critical length of the
extra-dimension increasing with $n$ for the same value of mass. The non-uniform
branch of NUT strings is numerically extended into the full nonlinear regime.
