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The Cyclic Towers of Antwerpen problem-A challenging Hanoi variant

机译:安特卫普问题的循环塔-一个具有挑战性的河内变体

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The Cyclic Towers of Antwerpen problem consists of three variations on the Cyclic Towers of Hanoi problem, involving the exchange or rotation of three stacks of rings (red, white, blue), subject to the usual Hanoi rules plus the additional constraint that rings can only move clockwise. An optimal algorithm (minimal number of ring moves) is presented for one of the three variations, along with formulas for how many moves are needed for solution and how many optimal algorithms exist; (non-optimal) solutions for the other two variants are presented, with the formation of provably optimal algorithms remaining an open issue. (C) 2014 Elsevier B.V. All rights reserved.
机译:安特卫普循环塔问题由河内循环塔问题的三个变体组成,涉及三叠环(红色,白色,蓝色)的交换或旋转,服从于通常的河内规则以及环只能顺时针移动。给出了三个变体之一的最佳算法(环移动的最小数量),以及求解需要多少个移动以及存在多少个最佳算法的公式;提出了其他两个变体的(非最佳)解决方案,可证明的最佳算法的形成仍然是一个未解决的问题。 (C)2014 Elsevier B.V.保留所有权利。

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