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Description: 所谓八皇后问题（Eight Queens Problem），是在8*8格的棋盘上，放置8个皇后。要求每行每列放一个皇后,而且每一条对角线和每一条反对角线上最多只能有一个皇后，这是一个典型并行算法，C语言实现。
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Size: 4322 |
Author: chj |
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Description: 任意相互不捕捉皇后生成源程序（类似相互不捕捉八皇后）-not arbitrary mutual capture Queen's generation source (similar to each other to capture 8 Queen)
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Size: 40250 |
Author: 马志杰 |
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Description: 八皇后的图形界面-eight Queen's graphical interface
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Size: 54574 |
Author: 琚伟业 |
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Description: 动态求解八Queen问题的源代码,计算速度比较快-8 Queen of the source code, faster computing speed
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Size: 20837 |
Author: 李明 |
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Description: 8皇后问题的递归求解，c语言实现-8 Queen of recursive solution, c Language
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Size: 1077 |
Author: 张鹜 |
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Description: 8皇后源程序These rules (as supplied by Ulli) will be implemented as soon as possible.Anyone who would like to help develop the code further is welcome to (please contact dioxic@madasafish.com if interested).A version of checkers with most (or all) of these rules should be ready in 1 or 2 weeks time!-8 Queen's source These rules (as supplied by Ulli) will be implemented as soon as possible.Anyone who would like to help further develop the code is welcome to (please contact dioxic@madasafish.com if interested). A version of CHECKERS with most (or all) of these rules should be ready in one or two weeks time!
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Size: 93321 |
Author: 汪柏然 |
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Description: 清华大学版的数据结构书实验编的解决8皇后问题的原程序，还是动态的显示。-version of the experimental data structure book series to solve the problems of the original Queen's procedures, or dynamic display.
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Size: 2344 |
Author: 秦汉 |
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Description: 皇后算法111 很经典的 内含两种 希望大家喜欢-111 Queen's algorithm includes the classic two hope you like
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Size: 2247 |
Author: YY |
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Description: “八皇后”问题递归法求解 * 八皇后问题是一个古老而著名的问题，是回溯算法的典型例题。该问题是十九世纪著名的数学家高斯1850年提出：在8X8格的国际象棋上摆放八个皇后，使其不能互相攻击，即任意两个皇后都不能处于同一行、同一列或同一斜线上，问有多少种摆法。 高斯认为有76种方案。1854年在柏林的象棋杂志上不同的作者发表了40种不同的解，后来有人用图论的方法解出92种结果。-"8 Queen's" recursive method * 8 Queen's problem is one of the oldest and famous, is backtracking algorithms typical example.18508X8 Gaussian that 76 species program. In 1854 in Berlin on different chess magazine published by the author of 40 different solutions, and later was used graph theory methods to come up with 92 kinds of results.
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Size: 2625 |
Author: 美美 |
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Description: 自己写的一个8皇后程序,能给出所有的可行解-Wrote it myself an 8-Queen s procedures, can give all the feasible solution
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Size: 1024 |
Author: linbirg |
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Description: 自己写的一个8皇后程序,能给出所有的可行解-Wrote it myself an 8-Queen s procedures, can give all the feasible solution
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Size: 26624 |
Author: linbirg |
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Description: 八皇后问题的java解法-8 Queen of java Solution
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Size: 1024 |
Author: 王平 |
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Description: 八皇后问题的一种高效递归解法-8 Queen of an efficient recursive method
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Size: 1024 |
Author: 文策 |
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Description: 八皇后的源程序代码-8 Queen of the source code
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Size: 1024 |
Author: 刘炜 |
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Description: 八皇后问题的Java程序-8 Queen of Java programs
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Size: 1024 |
Author: 邱文彬 |
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Description: 任意相互不捕捉皇后生成源程序（类似相互不捕捉八皇后）-not arbitrary mutual capture Queen's generation source (similar to each other to capture 8 Queen)
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Size: 50176 |
Author: 马志杰 |
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Description: 八皇后的图形界面-eight Queen's graphical interface
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Size: 54272 |
Author: 琚伟业 |
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Description: 动态求解八Queen问题的源代码,计算速度比较快-8 Queen of the source code, faster computing speed
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Size: 20480 |
Author: 李明 |
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Description: 8皇后源程序These rules (as supplied by Ulli) will be implemented as soon as possible.Anyone who would like to help develop the code further is welcome to (please contact dioxic@madasafish.com if interested).A version of checkers with most (or all) of these rules should be ready in 1 or 2 weeks time!-8 Queen's source These rules (as supplied by Ulli) will be implemented as soon as possible.Anyone who would like to help further develop the code is welcome to (please contact dioxic@madasafish.com if interested). A version of CHECKERS with most (or all) of these rules should be ready in one or two weeks time!
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Size: 93184 |
Author: 汪柏然 |
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Description: 八皇后VC图形演示，算法思想：回溯法，先在第1行放上一个皇后，然后在第2行合适的位置放上一个皇后，依次类推，如果8行都放满了，说明找到了一个解，如果第好第i行的皇后后，第i+1行找不到合适的位置，这时就回到第i行，把第i行的皇后放到下一个位置，继续尝试下一行。如此反复，知道找到所有的解。注意，这种算法找的解可能有等价的，某些解可由别的解经过旋转棋盘得到。-visual demostration in vc of eight queens problem.
algorithm: backtracking.
First, put a queen on first line then find a suitable position on 2nd line for next queen, and so on. When all eight lines have queens, it means we have find a solution. If we put the i-th queen, but can find a suitable position on the (i+1)th line, then back to the ith line and move the queen on the ith line to next suitable position and move on to the next line. Repeat this until we have found all the solutions. Note:By this mean, some solutions maybe equivalent to others, some can be acquired by the rotation of other solutions.
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Size: 52224 |
Author: huwu |
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