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Difference between revisions of "Talk:Grothendieck group"

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(Created page with "I quickly turned the equations into TeX, but obviously, this page needs to be improved. Here are some suggestions. The page is supposed to be about the Grothendieck group of ...")
 
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I quickly turned the equations into TeX, but obviously, this page needs to be improved.  
 
I quickly turned the equations into TeX, but obviously, this page needs to be improved.  
Here are some suggestions. The page is supposed to be about the Grothendieck group of an additive category. If it remains as such, the notion of "exact sequence" in the definition needs to be clarified. Another option (in my opinion better) is to change the subtitle of this page to "of an exact category", and then to consider various exact structures on an additive category. --[[User:Baptiste Calmes|Baptiste Calmes]] 21:57, 16 April 2012 (CEST)
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Here are some suggestions. The page is supposed to be about the Grothendieck group of an additive category. If it remains as such, the notion of "exact sequence" used in the definition needs to be clarified. Another option (in my opinion better) is to change the subtitle of this page to "of an exact category", and then to consider various exact structures on an additive category. --[[User:Baptiste Calmes|Baptiste Calmes]] 21:57, 16 April 2012 (CEST)

Revision as of 19:57, 16 April 2012

I quickly turned the equations into TeX, but obviously, this page needs to be improved. Here are some suggestions. The page is supposed to be about the Grothendieck group of an additive category. If it remains as such, the notion of "exact sequence" used in the definition needs to be clarified. Another option (in my opinion better) is to change the subtitle of this page to "of an exact category", and then to consider various exact structures on an additive category. --Baptiste Calmes 21:57, 16 April 2012 (CEST)

How to Cite This Entry:
Grothendieck group. Encyclopedia of Mathematics. URL: http://encyclopediaofmath.org/index.php?title=Grothendieck_group&oldid=24628