HYD 发表于 2024-5-31 14:19:12

MSA手册71页 极差法 中过程标准偏差有知道是怎么计算的?

MSA手册71页   极差法 中过程标准偏差有知道是怎么计算的?

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

wuzhenjun 发表于 2024-5-31 15:46:31

1.书中已明确说明, 从前的研究可知:过程标准偏差=0.0777(针对所举的例子);
2.使用极差法的前提就是需要有历史过程标准偏差数据;
3.过程标准偏差统计可参考SPC手册;

春之江水 发表于 2024-5-31 16:38:56

wuzhenjun 发表于 2024-5-31 15:46
1.书中已明确说明, 从前的研究可知:过程标准偏差=0.0777(针对所举的例子);
2.使用极差法的前提就是需要 ...

{:4_109:}

chrimpeg 发表于 2024-5-31 17:31:07

{:1_180:}

chinape 发表于 2024-5-31 20:03:41

{:1_180:}{:1_180:}

WJ605 发表于 2024-6-2 14:16:07

{:1_180:}

MrWu 发表于 2024-6-3 07:43:46

学习

MrWu 发表于 2024-6-3 07:45:34

学习

JXPSCD1 发表于 2024-6-3 08:01:08

{:1_89:}

qinfanru 发表于 2024-6-3 09:21:44

过程标准偏差直接看SPC啊,比如,均值极差图就能看到过程标准偏差
页: [1] 2
查看完整版本: MSA手册71页 极差法 中过程标准偏差有知道是怎么计算的?