Generalized Estimating Equations (GEE) can be used to perform
repeated measures ordinal regression.
Can it be used in situation when the ordinal data are ranking list given by each subject? That is, the RM (within-subject) factor is some p items ranked. And so, for each subject the sum of ranks across the p items is the same constant value, and no two items can have the same rank value. (I.e. we have ordinal "compositional" data.) A between-subject predictors is, say, a grouping factor. My propose is that it would be correct to use GEE - after removal of any one item, to untie summing to the constant. Then the only "unusual" thing remaining about the data is the restriction mentioned above that items are not allowed to have same values (within same subject). I guess it is not a counter-indication for GEE. Is it? And I would probably specify the correlation structure for the GEE as "Exchangeable" - for under the null the correlation between the item variables, which are ranking values, is one value equal to 1/(p-1). GEE will estimate then the effects of GROUP, ITEM, and their interaction. What is your opinion? Is the approach right for you? What might be alternative approaches to analyze such data - to test, at minimum, the group differences?
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Read this article: Ryan ===================== To manage your subscription to SPSSX-L, send a message to [hidden email] (not to SPSSX-L), with no body text except the command. To leave the list, send the command SIGNOFF SPSSX-L For a list of commands to manage subscriptions, send the command INFO REFCARD |
Ryan,
It is great, thank you. I would love if somebody else want to share his/her suggestions/opinions as well. 04.08.2016 15:20, Ryan Black пишет:
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The paper: I thought that it was very much worth noting that the testing is not
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symmetrical. That is, the authors state that you get different results depending on whether you rank from high-to-low or from low-to-high. (They also claim that it won't make much difference, but that sounds like an accident waiting to happen -- natural rankings of "bests" have log(rank) as a good metric, so there is a big differences between ranks 1 and 2 and a tiny difference between ranks n and n-1.) So you want to put your more critical distinctions at the more important end, whichever end that is (probably "1"). -- Rich Ulrich Date: Thu, 4 Aug 2016 20:32:26 +0300 From: [hidden email] Subject: Re: Using GEE for analysis of ranking task To: [hidden email] Ryan, It is great, thank you. I would love if somebody else want to share his/her suggestions/opinions as well. 04.08.2016 15:20, Ryan Black пишет:
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When I was segmenting people based on their ratings of some items
I've often used Canberra distance
(https://en.wikipedia.org/wiki/Canberra_distance) which I find
intuitively very appealing in comparing rating results or sport
spots (1st, 2nd, 3rd, 4th etc).
I wonder if group differences could be tested statistically based on a matrix of such Canberra distances between individuals. Any ideas?
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