ozz000 发表于 2024-8-24 09:13
这道题被改动了,但是还改错了
你的分析没有错,这个题目没有答案,是一道错题。
感谢感谢,刚还在困惑BE怎么会=AF,就看到了你的回答。 本帖最后由 ozz000 于 2025-10-27 12:48 编辑
这个题目说简单也简单,你用简单的方法做,能做出来就是费时间。我专门总结了一篇文章,有兴趣的可以点击这里去:看看
大概内容如下:排版比较乱,排不好没有耐心:L,大家将就着看
2. 在一个试验设计问题中,共需要考查7个因子A、B、C、D、E、F和G,但经费所限最多只能进行 20次试验(中心点在内)。此实际问题要求,除7个因子的主效应必须估计之外,还必须估计出 AB、AC、BE、CF 共4个二阶交互效应。问:下列哪个生成元的选择是可行的?
A. E=ABC, F=ABD, G=ACDB. E=ACD, F=ABC, G=BCDC. E=ABD, F=BCD, G=ABCD. E=ABD, F=ACD, G=ABC
答案:C这是一个 2^(7-3)=16 次的分数因子设计(3 个生成元),生成元决定了定义关系(生成群),任何效应都会与生成群中的元素异或(相乘)而产生其别名集合。
我们要保证所需的四个二阶交互(AB, AC, BE, CF)都不与任何主效应混淆,同时也不互相被别名掉,这样才能同时估计主效应和这四个交互。
一、基本解法这种类型的题目以前讨论过,见以前的文章“生成元的选择”,这个方法比较保险。你按照这个方法做,肯定能做出来,但是很费时间,需要一个一个算,你考试是有时间限制的,180分钟要完成120道题目。
所以,这个方法只适合开始时学习用。对于刚接触到这种题目的同学,还是推荐先按照这个解法多练习几次。要想做得快,还是那句老话:但手熟尔!
二、瞪眼法熟练后就可以用所谓的“瞪眼法”,仔细看就行了!用“瞪眼法”继续:
A: E=ABC-->两边同时乘以B 或把B移到左侧,记住:字母可以两边随意移动,等式仍然成立,其实相当于左右同乘以这个字母B,BE=ABCB=ACBB=AC,BB=1可以不写,或者称作消元。得到:BE=AC,与题目中AB、AC、BE、CF不能交互的要求矛盾,排除A
B: F=ABC-->AB=CF,排除D: E=ABD, F=ACD,这两个选项看起来也没有问题?其实这两个选项要互动起来,才能发现问题。
如何互动?有两种方法:
第一种,两个式子左侧和左侧相乘,右侧和右侧相乘,得到:E*F=ABD*ACD --->EF=ABDACD=BC(A*A=1;D*D=1,消去了,剩余BC)即 EF=BC--->CF=BE(字母C、E左右移动),与要求不符,排除
第二种,两个式子左侧和右侧相乘,得到:E*ACD=ABD*F--->ACDE=ABDF,两边消去相同字母AD;得到 CE=BF--->CF=BE(字母E、F左右移动),与要求不符,排除
三、教科书解法对各选项的生成元做别名检查结果如下(用生成词表示):A: 生成词 ABCE,ABDF,ACDG。得到: AC 与 BE 别名(互相冲突),因此不可行。B: 生成词 ACDE,ABCF,BCDG。结果导致 AB 与 CF 别名,不可行。C: 生成词 ABDE,BCDF,ABCG。经检验 AB, AC, BE, CF 都不与任一主效应别名,也不互相别名 —— 满足要求,可行。D: 生成词 ABDE,ACDF,ABCG。结果导致 BE 与 CF 别名,不可行。
这个解法也比较费眼睛,眼睛要瞪圆了,仔细看!
四、邪修法-快速判定方法(“奇偶字母重叠法”)
有没有快速解题法?最近流行“邪修”,其实这个题也有邪修法门^_^,先看过程,最后记住要点即可秒杀。
不想一个一个计算?记住这个核心简法:当生成词的任意两个,仅仅共有一个字母时,通常是 Resolution V 设计(主效应不与二阶交互别名)。
啥意思?选项A:E=ABC, F=ABD, G=ACD→ 三个生成词 ABCE, ABDF, ACDG
比较:ABCE & ABDF:共有 AB → 两个字母 ❌(不是一个 → 分辨率降低)所以分辨率 < 5 → 不行
同理,选项C:E=ABD, F=BCD, G=ABC→ ABDE, BCDF, ABCG检查共有字母:ABDE & BCDF:共有 B(1个字母)✅ABDE & ABCG:共有 AB(2个)❌BCDF & ABCG:共有 BC(2个)❌
有点接近,但我们重点看它别名结果,G=ABC一般是打酱油的,不用管它
关键是得到了下表:data:image/png;base64,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
所以只要看到题里出现:E=ABD, F=BCD, G=ABC立刻反应:这是分辨率V设计 → 可行。不需要计算!
记住规律:ABCABDBCD只要出现这三个,就知道这是分辨率V设计,直接选即可。
666,刚好刷到这题,排除不了c,解惑了
页:
1
[2]