  We construct Kundt solutions of Minimal Massive Gravity theory and show that,
similar to Topologically Massive Gravity (TMG), most of them are constant
scalar invariant (CSI) spacetimes, that correspond to deformations of round and
warped (A)dS. We also find an explicit non-CSI Kundt solution at the merger
point. Finally, we give their algebraic classification with respect to the
traceless Ricci tensor (Segre classification) and show that their Segre-types
match with the types of their counterparts in TMG.
