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Apr 11, 2013 at 1:44 comment added Sándor Kovács Charles, I know this is settled now, but I think Thm. 6.7.8 in EGA III$_2$ would be a better and slightly less intimidating reference for this.
Mar 23, 2011 at 22:38 answer added bavajee timeline score: 20
Aug 5, 2010 at 21:24 comment added Charles Staats Thanks! The more I looked at that part of EGA, the worse it looked.
Aug 5, 2010 at 21:22 vote accept Charles Staats
Aug 5, 2010 at 20:35 comment added BCnrd Use Cech covering of $X \times Y$ built from finite open affine covers of $X$ and $Y$, together with elementary stuff on homology of tensor product of bnded complexes over a field & that can compute sheaf cohom. cup products using pairings of resolutions (explained in Godemenet's book; EGA says where Godement relates cup product to Cech theory); surely you want isom. to be def'd by cup product! Using a touch of homological alg. with Tor, get same over any ring if assume qcoh sheaves & cohomologies of factors are flat. Better to work it out for yourself than to waste time with that part of EGA.
Aug 5, 2010 at 20:31 answer added Angelo timeline score: 31
Aug 5, 2010 at 19:30 comment added Tony Scholl A couple of pages further on in EGA III.2 is Theorem 6.7.8 which is exactly the kind of thing you are looking for, I imagine.
Aug 5, 2010 at 19:23 history edited Charles Staats
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Aug 5, 2010 at 19:03 history asked Charles Staats CC BY-SA 2.5