The Generators of the Automorphism Group of \(G(8, 3)\)
The following are animations of the generators of the automorphism group of the generalized Petersen
graph \(G(8, 3)\), also known as the Möbius-Kantor graph.
The group that is generated by these is the Tucker Group, and its Cayley graph is super super
cool: it's the only Cayley graph of genus 2. It has 96 elements.
The animations were created using Maple software.