Indirect adjusted comparisons in BE [General Statistics]
Dear Helmut,
I must confess that I didn't understand it either (I even checked the dictionary to see if I misunderstood the word somehow ). I suppose that it's just a name invented by Gwaza as I didn't see any reference citing the source of the name.
The variance is simply obtained by \(SE_d^2 = SE_1^2 + SE_2^2\) and the degree of freedom used for confidence interval is \(n_1 + n_2 - 2\).
I have to admit it that it puzzled me as well so I found all articles that I can found from the same group to see if others might gave better description of the method. So in addition to Gwaza's articles, I have Herranz 2013, Pejčić 2019 etc, but it seems that the excel template is not the only thing Gzawa gave to others---the description of the method are all very similarly cryptic.
OT again:
Thanks a lot for implementing MathJax. Equations are looking much better. one puzzle though: command \LaTeX does do what it supposed to do.
❝ I must confess that I don’t get what Luther Gwaza et al.1,2 means by his “pragmatic method”:
I must confess that I didn't understand it either (I even checked the dictionary to see if I misunderstood the word somehow ). I suppose that it's just a name invented by Gwaza as I didn't see any reference citing the source of the name.
❝ @Shuanghe: How did you do it?
The variance is simply obtained by \(SE_d^2 = SE_1^2 + SE_2^2\) and the degree of freedom used for confidence interval is \(n_1 + n_2 - 2\).
I have to admit it that it puzzled me as well so I found all articles that I can found from the same group to see if others might gave better description of the method. So in addition to Gwaza's articles, I have Herranz 2013, Pejčić 2019 etc, but it seems that the excel template is not the only thing Gzawa gave to others---the description of the method are all very similarly cryptic.
OT again:
Thanks a lot for implementing MathJax. Equations are looking much better. one puzzle though: command \LaTeX does do what it supposed to do.
—
All the best,
Shuanghe
All the best,
Shuanghe
Complete thread:
- Indirect adjusted comparisons in BE Helmut 2019-07-21 15:20 [General Statistics]
- Pragmatic assumptions mittyri 2019-07-22 01:46
- Indirect adjusted comparisons in BEShuanghe 2019-07-22 09:53
- Indirect adjusted comparisons in BE nobody 2019-07-22 13:32
- Indirect adjusted comparisons in BE Shuanghe 2019-07-22 15:20
- Indirect adjusted comparisons in BE Helmut 2019-07-22 15:45
- Indirect adjusted comparisons in BE nobody 2019-07-22 18:38
- Indirect adjusted comparisons in BE nobody 2019-07-22 13:32