I know that the expected time for a random walk to visit all vertices of a complete graph is, $$\mathrm E(G)= (n-1)(1+(1/2)+(1/3)+...+(1/n-1).$$ But what would be the expected time for a random walk to visit all vertices in a flower snark graph which is a cubic regular graph?
2026-04-13 00:46:25.1776041185
Expected time for the flower snark graph
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