  In this paper, a proof of the cycle double cover conjecture is presented. The
cycle double cover conjecture purports that if a graph is bridgeless, then
there exists a list of cycles in the graph such that every edge in the graph
appears in the list exactly twice. By applying induction on the number of edges
in a bridgeless graph, I show that when an edge is added to a bridgeless graph,
we can reform the cycle double cover to include that edge. By mathematical
induction, this concludes the general CDC.
