“…[1-4, 6, 13-15, 19, 20, 22, 25, 27-30, 34, 36, 38, 40, 41, 45-47, 49]. The first negative solution to the Modular Isomorphism Problem was given recently in the form of a series of pairs of non isomorphic 2-groups G m,n and H m,n which are 2-generated and have cyclic commutator subgroup satisfying kG m,n ∼ = kH m,n for every n > m > 2 and every field k of characteristic 2 [16]. However, if p is odd then the Modular Isomorphism Problem is still open, even in the class of 2-generated groups with cyclic commutator subgroup.…”