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Tower of Hanoi non recursive Algorithms and Research

[O]. . . Hanoi (n A 2, A, B, c) V and output. the results of the first even number of digits in the following transformation: thus, enter the size of Hanoi solution of the problem before a ; B ; ; 3 Results and Conclusion 'if N => nS is Cf,fred perry italia,' a formula to add a 3.1 N (k,) a 2 × N (k, a 1) +13.1.1 Hanoi (n, A, B , C) a Hanoi (n A 1, A, a 2 × (2 × N (k, a 2) +1) +1 C, B) + A A> C + Hanoi (n A 1, B, A, C) a 2 × N (k,christian louboutin sko, a 2) +2 +2. a Hanoi (n A 2, A,magasin abercrombie, B, C) + A A> B + a 2 × (2 × N (k, a 3) + 1) +2 +2 Hanoi (n A 2, C, A, B) + A A> C + a 2. × N (k, a 3) +2 +2 +2. Hanoi (n A 2, B, C ,fred perry paris, A) + B A> C + one ... Hanoi (n A 2, A, B, C) a 2 × N (yes, yes) Bu +2 +2 +2 +2 + .... A Hanoi (n-2 , A, B, C) +1 + a 2 a 1.Hanoi (n A 2, C, A, B) +2 +3.1.3 relative time compared Hanoi (n A 2,christian louboutin shoes, B, C, A) +5 + relative time is shown in table 1. Table 1, the time efficiency of the new algorithm algorithm plate number r / a 15r / = 20r / a 25H = 26r / a 27, l of a 29r / a 30, l of a 35r / = 36r / a 37r / a 38digui0.030.980.9850.7096.30LiuZhenHai0.020.770.7766.1 /////// NiAiBing0.093.333.33146.00346.O07 / f / / LiZhong0.047I.4445 .4890.92 I8I.28759.I6I307.50XieXianFei1.002.00108.00257.00 ///|//| K = 30.203.569.4120.7020.7054.50 ///// K a 90000.030 .150.341.2251.40 / K = 100000.080.201.702.774.7863.701】 5 / NOTE: spaces that have not been tested. algorithm time efficient than the existing non-recursive and recursive algorithms. Acknowledgements: Thanks to the guidance of Professor Sun Xiehua 【References [1 Yong-xin. Tower of Hanoi problem of non-recursive algorithm [J]. Huzhou Teachers College, 2000 (6) :43-47. [2] E33 [4] Ning Aibing. Huang. Hanoi problem in the form of non-recursive algorithm is derived Jj. Computer Engineering and Science .2003 (25) :66-68. Liu Zhenhai. beam long bao. Hanoi problem of a non recursive algorithm [J]. Computer Development and Applications, 2002 (11) :33-34. Zhong, De-Hui Yin. Meng Lin. recursive algorithm of the general rule of non-recursive EJ]. Sichuan I Normal University. 2003 (2) :209-212. SUN Xie Hua. Progress in computer cryptography [M]. China Institute of Metrology .2001 (1) :1-18.

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