Talk:Fleiss' kappa: Difference between revisions
imported>David Martin No edit summary |
imported>Aleksander Stos m (checklist on top) |
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{{checklist | |||
| abc = Fleiss' Kappa | |||
| cat1 = Mathematics | |||
| cat2 = | |||
| cat3 = | |||
| cat_check = Y | |||
| status = 2 | |||
| underlinked = Y | |||
| cleanup = Y | |||
| by = [[User:David Martin|David Martin]] 18:53, 2 April 2007 (CDT) | |||
}} | |||
==Comments== | ==Comments== | ||
The first section states | The first section states | ||
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I leave this here as I'm not certain this is what you want to say. (I don't know enough statistics to be much more than a copyeditor on this) [[User:Simen Rustad|Simen Rustad]] 15:12, 21 November 2006 (CST) | I leave this here as I'm not certain this is what you want to say. (I don't know enough statistics to be much more than a copyeditor on this) [[User:Simen Rustad|Simen Rustad]] 15:12, 21 November 2006 (CST) | ||
Revision as of 15:37, 25 July 2007
Workgroup category or categories | Mathematics Workgroup [Editors asked to check categories] |
Article status | Developing article: beyond a stub, but incomplete |
Underlinked article? | Yes |
Basic cleanup done? | Yes |
Checklist last edited by | David Martin 18:53, 2 April 2007 (CDT) |
To learn how to fill out this checklist, please see CZ:The Article Checklist.
Comments
The first section states
"It is a measure of the degree of agreement that can be expected above chance. Agreement can be thought of as follows, if a fixed number of people assign numerical ratings to a number of items then the kappa will give a measure for how consistent the ratings are."
This seems a bit awkward to me. Would it be equivalent to say something like the following?
"It measures to what extent the raters are more in agreement than would be expected if they assigned ratings randomly."
Later, you say "A K value of 1 means complete agreement". Complete agreement between the raters or complete agreement with what would be achieved by chance? I'm pretty certain it's the former, but it's not entirely clear.
I leave this here as I'm not certain this is what you want to say. (I don't know enough statistics to be much more than a copyeditor on this) Simen Rustad 15:12, 21 November 2006 (CST)
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