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Published online by Cambridge University Press: 20 November 2018
A group   $G$  is self dual if every subgroup of
 $G$  is self dual if every subgroup of   $G$  is isomorphic to a quotient of
 $G$  is isomorphic to a quotient of   $G$  and every quotient of
 $G$  and every quotient of   $G$  is isomorphic to a subgroup of
 $G$  is isomorphic to a subgroup of   $G$ . It is minimal non self dual if every proper subgroup of
 $G$ . It is minimal non self dual if every proper subgroup of   $G$  is self dual but
 $G$  is self dual but   $G$  is not self dual. In this paper, the structure of minimal non self dual groups is determined.
 $G$  is not self dual. In this paper, the structure of minimal non self dual groups is determined.