Snake-in-the-box (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Snake-in-the-box" in English language version.

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For asymptotic lower bounds, see Evdokimov (1969), Wojciechowski (1989), and Abbot & Katchalski (1991). For upper bounds, see Douglas (1969), Deimer (1985), Solov'eva (1987), Abbot & Katchalski (1988), Snevily (1994), and Zémor (1997). Evdokimov, A. A. (1969), "Maximal length of a chain in a unit n-dimensional cube", Matematicheskie Zametki, 6: 309–319 Wojciechowski, J. (1989), "A new lower bound for snake-in-the-box codes", Combinatorica, 9 (1): 91–99, doi:10.1007/BF02122688, S2CID 9450370 Abbot, H. L.; Katchalski, M. (1991), "On the construction of snake-in-the-box codes", Utilitas Mathematica [fr], 40: 97–116 Douglas, Robert J. (1969), "Upper bounds on the length of circuits of even spread in the d-cube", Journal of Combinatorial Theory, 7 (3): 206–214, doi:10.1016/S0021-9800(69)80013-X Deimer, Knut (1985), "A new upper bound for the length of snakes", Combinatorica, 5 (2): 109–120, doi:10.1007/BF02579373, S2CID 30303683 Solov'eva, F. I. (1987), "An upper bound on the length of a cycle in an n-dimensional unit cube", Metody Diskretnogo Analiza (in Russian), 45: 71–76, 96–97 Snevily, H. S. (1994), "The snake-in-the-box problem: a new upper bound", Discrete Mathematics, 133 (1–3): 307–314, doi:10.1016/0012-365X(94)90039-6 Zémor, Gilles (1997), "An upper bound on the size of the snake-in-the-box", Combinatorica, 17 (2): 287–298, doi:10.1007/BF01200911, S2CID 1287549

For asymptotic lower bounds, see Evdokimov (1969), Wojciechowski (1989), and Abbot & Katchalski (1991). For upper bounds, see Douglas (1969), Deimer (1985), Solov'eva (1987), Abbot & Katchalski (1988), Snevily (1994), and Zémor (1997). Evdokimov, A. A. (1969), "Maximal length of a chain in a unit n-dimensional cube", Matematicheskie Zametki, 6: 309–319 Wojciechowski, J. (1989), "A new lower bound for snake-in-the-box codes", Combinatorica, 9 (1): 91–99, doi:10.1007/BF02122688, S2CID 9450370 Abbot, H. L.; Katchalski, M. (1991), "On the construction of snake-in-the-box codes", Utilitas Mathematica [fr], 40: 97–116 Douglas, Robert J. (1969), "Upper bounds on the length of circuits of even spread in the d-cube", Journal of Combinatorial Theory, 7 (3): 206–214, doi:10.1016/S0021-9800(69)80013-X Deimer, Knut (1985), "A new upper bound for the length of snakes", Combinatorica, 5 (2): 109–120, doi:10.1007/BF02579373, S2CID 30303683 Solov'eva, F. I. (1987), "An upper bound on the length of a cycle in an n-dimensional unit cube", Metody Diskretnogo Analiza (in Russian), 45: 71–76, 96–97 Snevily, H. S. (1994), "The snake-in-the-box problem: a new upper bound", Discrete Mathematics, 133 (1–3): 307–314, doi:10.1016/0012-365X(94)90039-6 Zémor, Gilles (1997), "An upper bound on the size of the snake-in-the-box", Combinatorica, 17 (2): 287–298, doi:10.1007/BF01200911, S2CID 1287549

For asymptotic lower bounds, see Evdokimov (1969), Wojciechowski (1989), and Abbot & Katchalski (1991). For upper bounds, see Douglas (1969), Deimer (1985), Solov'eva (1987), Abbot & Katchalski (1988), Snevily (1994), and Zémor (1997). Evdokimov, A. A. (1969), "Maximal length of a chain in a unit n-dimensional cube", Matematicheskie Zametki, 6: 309–319 Wojciechowski, J. (1989), "A new lower bound for snake-in-the-box codes", Combinatorica, 9 (1): 91–99, doi:10.1007/BF02122688, S2CID 9450370 Abbot, H. L.; Katchalski, M. (1991), "On the construction of snake-in-the-box codes", Utilitas Mathematica [fr], 40: 97–116 Douglas, Robert J. (1969), "Upper bounds on the length of circuits of even spread in the d-cube", Journal of Combinatorial Theory, 7 (3): 206–214, doi:10.1016/S0021-9800(69)80013-X Deimer, Knut (1985), "A new upper bound for the length of snakes", Combinatorica, 5 (2): 109–120, doi:10.1007/BF02579373, S2CID 30303683 Solov'eva, F. I. (1987), "An upper bound on the length of a cycle in an n-dimensional unit cube", Metody Diskretnogo Analiza (in Russian), 45: 71–76, 96–97 Snevily, H. S. (1994), "The snake-in-the-box problem: a new upper bound", Discrete Mathematics, 133 (1–3): 307–314, doi:10.1016/0012-365X(94)90039-6 Zémor, Gilles (1997), "An upper bound on the size of the snake-in-the-box", Combinatorica, 17 (2): 287–298, doi:10.1007/BF01200911, S2CID 1287549