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Jun 25, 2010 at 6:47 answer added Sasha timeline score: 6
Jun 24, 2010 at 9:01 comment added Martin Brandenburg Just keep in mind in which categories you talk about coequalizers. In the category of affine schemes, well, the coequalizer is of course affine (and it exists). But probably you want to think about the coequalizer of schemes, whose objects happen to be affine. See also mathoverflow.net/questions/9961/colimits-of-schemes and (sorry!) mathoverflow.net/questions/23478/… ;-)
Jun 24, 2010 at 2:26 comment added David E Speyer I think some of the maps in your opening paragraph are backwards. If you want to discuss coproducts of schemes, then the maps on rings should be $R_1 \to S$ and $R_2 \to S$ . (As in Andreas's example.) There may be some later typos of this sort, I'm not sure.
Jun 24, 2010 at 2:12 history edited Yemon Choi CC BY-SA 2.5
cleaned up English in the title
Jun 24, 2010 at 2:12 answer added Andreas Blass timeline score: 28
Jun 24, 2010 at 1:47 history asked Mikhail Gudim CC BY-SA 2.5