Problem

Let G be a finite group generated by a and b. Let s1, s2, . . . , sn be the arcs of a Ha...

Let G be a finite group generated by a and b. Let s1, s2, . . . , sn be the arcs of a Hamiltonian circuit in the digraph Cay({a, b}:G). We say that the vertex s1s2 ….si travels by a if si+1 = a. Show that if a vertex x travels by a, then every vertex in the travels by a.

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Solutions For Problems in Chapter SE7