解释结构模型快速排序层级分析
此处输入要素的个数:
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你没有输入参数,本处随机给出一个
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子 | 丑 | 寅 | 卯 | 辰 | 巳 | 午 | 未 | 申 | 酉 | 戌 | 亥 | 乾 | 坤 | 震 | 巽 | 坎 | 离 | 艮 | 兑 |
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第一步:生成自乘矩阵
系统的邻接矩阵的表示
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子 | 丑 | 寅 | 卯 | 辰 | 巳 | 午 | 未 | 申 | 酉 | 戌 | 亥 | 乾 | 坤 | 震 | 巽 | 坎 | 离 | 艮 | 兑 |
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第二步:对系统进行环路分析,并获得一个获得一个新序
0=>戌
1=>巳
2=>酉
3=>兑
4=>艮
5=>丑
6=>乾
7=>坎
8=>亥
9=>未
10=>辰+申
11=>巽
12=>离
13=>子+午
14=>寅
15=>震
16=>卯
17=>坤
第三步:根据环路与新序,进行矩阵缩减
分析的矩阵为:
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戌 | 巳 | 酉 | 兑 | 艮 | 丑 | 乾 | 坎 | 亥 | 未 | 辰+申 | 巽 | 离 | 子+午 | 寅 | 震 | 卯 | 坤 |
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巳 |
戌、 |
兑 |
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艮 |
巳、兑、 |
丑 |
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坎 |
乾、 |
亥 |
坎、 |
未 |
亥、 |
辰+申 |
兑、丑、未、辰+申、 |
巽 |
辰+申、 |
子+午 |
艮、巽、离、子+午、 |
卯 |
震、 |
坤 |
巳、亥、 |
第四步:对无环矩阵进行缩边,也就是去掉所有的向前边!
可达矩阵:
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戌 | 巳 | 酉 | 兑 | 艮 | 丑 | 乾 | 坎 | 亥 | 未 | 辰+申 | 巽 | 离 | 子+午 | 寅 | 震 | 卯 | 坤 |
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骨架矩阵
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戌 | 巳 | 酉 | 兑 | 艮 | 丑 | 乾 | 坎 | 亥 | 未 | 辰+申 | 巽 | 离 | 子+午 | 寅 | 震 | 卯 | 坤 |
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巳 |
戌、 |
兑 |
酉、 |
艮 |
巳、兑、 |
丑 |
酉、 |
坎 |
乾、 |
亥 |
坎、 |
未 |
亥、 |
辰+申 |
兑、丑、未、 |
巽 |
辰+申、 |
子+午 |
艮、巽、离、 |
卯 |
震、 |
坤 |
巳、亥、 |
第五步:对一般性骨架矩阵进行层级分解,可以是原因优先,可以是结果优先
原因优先层级划分最终图形
结果优先层级划分最终图形
弹性势能最大,两端发散的的层级结果
弹性势能最小,中间靠拢的结果
第六步:对一般性骨架矩阵的中的活动要素进行分析
层级的序号 | 原因优先的方法-得到的各层级的要素 | 结果优先的方法-得到的各层级要素 | 共同有的要素 | 活动的要素 |
1 | 乾 | 戌,酉,乾,离,寅,震 | 乾 | 戌,酉,离,寅,震 |
2 | 坎 | 巳,兑,丑,坎,卯 | 坎 | 巳,兑,丑,卯 |
3 | 酉,亥 | 艮,亥 | 亥 | 酉,艮 |
4 | 戌,兑,丑,未 | 未,坤 | 未 | 戌,兑,丑,坤 |
5 | 巳,辰+申 | 辰+申 | 辰+申 | 巳 |
6 | 艮,巽,离,震 | 巽 | 巽 | 艮,离,震 |
7 | 子+午,寅,卯,坤 | 子+午 | 子+午 | 寅,卯,坤 |
由上表计算得出活动的要素以及它们活动的层级:
要素的序号 | 要素的名称 | 要素的标题 | 开始层级 | 终止层级 |
0 | 戌 | 戌 | 1 | 4 |
2 | 酉 | 酉 | 1 | 3 |
12 | 离 | 离 | 1 | 6 |
14 | 寅 | 寅 | 1 | 7 |
15 | 震 | 震 | 1 | 6 |
1 | 巳 | 巳 | 2 | 5 |
3 | 兑 | 兑 | 2 | 4 |
5 | 丑 | 丑 | 2 | 4 |
16 | 卯 | 卯 | 2 | 7 |
4 | 艮 | 艮 | 3 | 6 |
17 | 坤 | 坤 | 4 | 7 |
找到活动要素,并在层级中移动这些活动要素找出最好的结果。活动的要素要注意本身有因果关系的
A、分层的结果一定要符合箭头一定向上
B、不能增加层级的数目
这个方法很土鳖的,赶紧输入原始矩阵,赶紧看,3秒钟后跳转到更好的方法的页面!
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解释结构模型
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