# 9-cycle

### Statistics

It has degree **2**, with **9** vertices and **9** edges.

It has girth **9**, diameter **4** and radius **4**.

Its symmetry group has **18** elements.

It is not bipartite.

It is **Hamiltonian**.

It is **symmetric**.

It is **8-arc-transitive**.

### Regular maps

9-cycle is the skeleton of the di-nonagon

9-cycle is the skeleton of C7:{9,4} with muliplicity 2

Lists of Graphs

Index to Regular Maps