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crox

于 2013-05-13 发布 文件大小:59KB
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下载积分: 1 下载次数: 52

代码说明:

  矩形件最优排样的程序,用Visual C编写,在6.0下能正常运行。(Rectangular pieces Optimal Nesting program)

文件列表:

矩形排样 源代码
...............\MainFrm.cpp,2582,2011-06-24
...............\MainFrm.h,1581,2011-06-24
...............\ReadMe.txt,4695,2011-06-24
...............\RectangularArrangement.aps,45684,2011-06-25
...............\RectangularArrangement.clw,2678,2011-06-25
...............\RectangularArrangement.cpp,4405,2011-06-24
...............\RectangularArrangement.dsp,4891,2011-06-24
...............\RectangularArrangement.dsw,552,2011-06-24
...............\RectangularArrangement.h,1532,2011-06-24
...............\RectangularArrangement.ncb,82944,2011-06-25
...............\RectangularArrangement.opt,56832,2011-06-25
...............\RectangularArrangement.plg,2470,2011-06-25
...............\RectangularArrangement.rc,12401,2011-06-25
...............\RectangularArrangementDoc.cpp,2062,2011-06-24
...............\RectangularArrangementDoc.h,1651,2011-06-24
...............\RectangularArrangementView.cpp,18423,2011-06-25
...............\RectangularArrangementView.h,3482,2011-06-25
...............\Release
...............\.......\RectangularArrangement.exe,40960,2011-06-25
...............\res

...............\...\RectangularArrangement.rc2,414,2011-06-24


...............\resource.h,888,2011-06-24
...............\resource.hm,195,2011-06-24
...............\StdAfx.cpp,224,2011-06-24
...............\StdAfx.h,2313,2011-06-24

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    约瑟夫环(约瑟夫问题)是一个数学的应用问题:已知n个人(以编号1,2,3...n分别表示)围坐在一张圆桌周围。从编号为k的人开始报数,数到m的那个人出列;他的下一个人又从1开始报数,数到m的那个人又出列;依此规律重复下去,直到圆桌周围的人全部出列。通常解决这类问题时我们把编号从0~n-1,最后结果+1即为原问题的解。 (Josephus (Josephus problem) is the application of a mathematical problem: Given n individuals (with numbers 1,2,3 ... n respectively) sitting around a round table. From the number of people gettin k, number of the m man out of the line he s the next person and a number of gettin number to m the man was out of the line and so the law is repeated until the round table were all out of the column. We numbered 0 ~ n-1, the final result is the original problem solution+1 usually solve these problems.)
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    2013-12-26 22:08:58下载
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