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On Modular maximal-cyclic braces
Arpan Das, Arpan Kanrar
https://arxiv.org/abs/2508.11776 https://arxiv.org/pdf/2508.11776…

On Modular maximal-cyclic braces
Inspired by a conjecture by Guarnieri and Vendramin concerning the number of braces with a generalized quaternion adjoint group, many researchers have studied braces whose adjoint group is a non-abelian $2$-group with a cyclic subgroup of index $2$. Following this direction, braces with generalized quaternion, dihedral, and semidihedral adjoint groups have been classified. It was found that the number of such braces stabilizes as the group order increases. In this paper, we consider the remaini…