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Oct 12, 2017 at 1:26 vote accept user84756
Dec 16, 2015 at 15:09 comment added bers I posted a follow-up question to clear the confusion: stats.stackexchange.com/questions/187067/…
Dec 16, 2015 at 13:45 comment added shadowtalker Which mean paired difference is "the" mean paired difference you're talking about?
Dec 16, 2015 at 13:40 comment added shadowtalker @bers I think you're confused, but I'm confused as to what you're confused about.
Dec 16, 2015 at 13:27 comment added bers Assume $C=A$. Then $A-C$ and $A-B$ are two different sequences. The confidence interval for the mean paired difference will certainly be different in both cases. But the difference of the means, and so it's confidence interval, will be indentical both for $A-C$ and $A-B$. Or am I wrong?
Dec 16, 2015 at 13:23 comment added shadowtalker @bers what does $A-A$ have to do with it?
Dec 16, 2015 at 13:07 comment added bers Can't edit my previous post any longer. The 3rd sentence should begin "A sequence of paired 'mean differences' ..."
Dec 15, 2015 at 19:37 comment added bers But two confidence intervals calculated for "the difference of the means" and "the mean difference" will be different, right? This can be seen by looking at $A = [1, 2, 3, 4, 5, ...]$ and $B = [..., 5, 4, 3, 2, 1]$. A paired "mean difference" will be different for $A - A$ (which is all zero) versus $A - B$ (which is not all zero); the difference of the means is unaffected by the order of the elements.
Apr 29, 2015 at 15:54 history edited shadowtalker CC BY-SA 3.0
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Apr 29, 2015 at 15:14 history edited whuber CC BY-SA 3.0
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Apr 29, 2015 at 14:22 history answered shadowtalker CC BY-SA 3.0