To make one example of this question, suppose:
2 groups, in every group there are only 3 subgroups, in every subgroup
there are at most 5 numbers ranged from 0 to 80:
group 1:
subgroup a: 0.1, 23, 44, 12.5, 5.0
subgroup b: 24
subgroup c: 23, 44
group 2:
subgroup a: 32, 45, 5.5, 6.7
subgroup b: 22.2, 45, 56, 52, 10
subgroup c: 2.2, 4.5, 6.1, 32
In every group, the 3 subgroups are not independent of each other. How
can I compare whether group 1 and 2 are significantly different from
each other, without mixing the 8 numbers in group 1 together and
mixing the 13 numbers in group 2 together?
Thank you very much
Tony
I think you have to explain what makes the subgroups dependent on each
other.
--
Paige Miller
paige\dot\miller \at\ kodak\dot\com
Also, do you refer to "means" - which is the usual - when you
say "different", or are you thinking of something else?
These subgroups do not look particularly homogeneous.
And is there a scaling issue? - I notice that there is a wide
range of numbers, and yet a few of them are reported with
a decimal place. Is there a special status of fractions? Is there
a magic status of "zero" that keeps 0.1 from being rounded
to 0?
--
Rich Ulrich