
A construction is given for ordering triples chosen from an ordered set of elements, so that each triple agrees with each neighbor in two of its members and has third member that is a neighbor of its neighbor's third member. Neighbors here are adjacent in order, and also the first is neighbor to the last among both elements and triples. Joichi and White have given a different construction.
Eulerian and Hamiltonian graphs, Permutations, words, matrices, gray code
Eulerian and Hamiltonian graphs, Permutations, words, matrices, gray code
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