We have the following rank-related tags:
- mann-whitney-u-test (271) -- ranksum test
- wilcoxon (297) -- used for ranksum and for signed-rank
- signed-rank-test (37)
- sign-test (21)
- spearman (134)
- spearman-rho (107)
- kendall-tau (74)
- rank-correlation (101) -- most questions seem to be about Spearman's rho
- ranking (357)
- ranks (70)
Problems:
[wilcoxon]
is ambiguous. Worse, one meaning of[wilcoxon]
is synonymous with[mann-whitney-u-test]
and another meaning is synonymous with[signed-rank-test]
.[spearman]
and[spearman-rho]
are synonymous.[rank-correlation]
might be better off sorted out into specific types.[ranking]
and[ranks]
have somewhat unclear scope.
My current proposal is:
CreateDone.[wilcoxon-rank-sum]
and[wilcoxon-signed-rank]
tags.MakeDone by @Glen_b.[wilcoxon-rank-sum]
and[mann-whitney-u-test]
both synonyms of[wilcoxon-mann-whitney]
.MakeDone by @Glen_b. Later reverted by @Scortchi, following @ttnphns' answer.[wilcoxon-signed-rank]
the synonym of[signed-rank-test]
.Go through allDone by @mdewey.[wilcoxon]
questions and move those about rank sum into[wilcoxon-mann-whitney]
.Move all the remaining threads fromDone by @Glen_b.[wilcoxon]
into[signed-rank-test]
via mod merge hammer.MergeSynonym created via voting. Merge done by @Glen_b.[spearman]
into[spearman-rho]
.Sort as many questions as possible fromDone. Thanks @mdewey.[rank-correlation]
into[spearman-rho]
and/or[kendall-tau]
and/or[goodman-kruskal-gamma]
. It looks like there will be ~30 questions left though.Go through
[ranking]
and[ranks]
and try to understand what to do with them. I leave this open for now because this involves 400+ threads.
[wilcoxon]
, I wonder if it would be better not to make it a synonym, but just to destroy it. I don't know. My thought is that someone might still come along later & type that & automatically get the one synonym, when they had meant the other. $\endgroup$ranking
is the task for a respondent to rank stimuli (i.e. it is distinquished fromrating
orlabeling
/categorizing
.ranks
are transformed, ranked values. $\endgroup$