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Certain problems in coding and in switching theory require a list of distinct binary n-tuples such that each differs from the one preceding it in just one coordinate. Geometrically, such a list corresponds to a path which follows edges of an n-dimensional cube. This paper finds all types of closed paths on cubes with n ≦ 4. For larger n, a process given here will produce large numbers of paths.
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E. N. Gilbert (1958) studied this question.
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