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... journal of combinatorics 10 (20 03), #R1 12 Q(3, 3) (a) 2+ 2+ 1+ 1+ 2 1− 2 1+ Q(3, 3) (b) 1+ 2+ 1− 2+ 1+ 1+ 22 Q(3, 5) 1+ 2+ 1− 2+ 1+ 1+ 1+ 1+ 22 1− 2+ 1− 2 Q(3, 7) 1+ 2+ · · · 2+ 1− 2 Q(3, ... cycles in Q(2s + 1, 2t − 1, 2) , with t, s ≥ the electronic journal of combinatorics 10 (20 03), #R1 v1 v2 v3 u1 w1 Q1 v4 x1 Q2 Q3 Q4 Figure 6: Using a bent Hamilton cycle in Q (2, 2, 2) to obtain ... cycle in Q (2, 2, 2, 4) In Figure we illustrate the proof by showing how a bent Hamilton cycle in Q (2, 2, 2) can be used to obtain a bent Hamilton cycle in Q (2, 2, 2, 4) An identical proof can be...