# 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.