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1
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P.J. Hayes, A Note on the Towers of Hanoi Problem. The Computer Journal 20 (3), 282-285 (1977).
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2
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T.R. Walsh, Iteration strikes back-At the Cyclic Towers of Hanoi, Information Processing Letters 16 (2), 91-93 (1983).
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3
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M.C. Er, An Iterative Solution to the Generalized Towers of Hanoi Problem, BIT 23, 295-302 (1983).
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4
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J.S. Rohl, Towers of Hanoi: The Derivation of Some Iterative Versions, The Computer Journal 30 (1), 70-76 (1987).
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5
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Edouard Lucas, Rdcrdations Mathdmatiques vol III, Gauthier-Villars et Fils, 1893.
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6
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E. Dudeney, The Canterbury Puzzles. (1907). A Fourth Edition was available from Dover Publications.
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7
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B.M. Stewart, Advanced Problems for Solution, 3918. American Mathematical Monthly 46, 363 (1939).
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8
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J'.S, Frame, Solution to problem 3918. American Mathematical Monthly 48, 216-217 (1941 ).
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9
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B.M. Stewart, Solution to problem 3918. American Mathematical Monthly 48, 217-219 (1941).
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10
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Br. A. Brousseau, Tower of Hanoi with more Pegs. Journal of Recreational Mathematics8 (3), 169-176 (1976).
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11
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D. Wood, The Towers of Hanoi or Brahma Revisited, Journal of Recreational Mathematics 14, 17-24 (1981).
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12
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R. Newman-Wolfe, Observations on Multi-Peg Towers of Hanoi, Technical Report TR 187, Department of Computer Science, University of Rochester, (1986).
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13
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A. Pettorossi, Towers of Hanoi Problems: Deriving Iterative Solutions by Program Transformations, BIT, 25, 327-334 (1985).
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14
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P. Buneman, and L. Levy, The Towers of Hanoi Problem, Information Processing Letters 10, 243-244 (1980).
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