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Did you mean this graph specifically, in which every node has two “in” edges and two “out” edges? That is, a graph in which there’s no reason to prefer any specific node, and any arrangement of five letters is equally good? That’s just asking how many different ways you can arrange five letters.
As an aside, the graph reminds me very much of the win-lose graph of Rock, Paper, Scissors, Spock, Lizard. In fact, you get this graph if you identify
xwith paper,ywith lizard,vwith scissors,wwith Spock, anduwith rock. There is an arrow fromatobifadefeatsb.