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Nov 12, 2014 at 8:02 history edited Vidit Nanda CC BY-SA 3.0
removed superfluous stuff
Aug 31, 2012 at 19:15 comment added Vidit Nanda Theo, you were definitely on the right track here, except I suspect that the name coming to mind was "Papadimitriou". On a somewhat tangential note, Googling "Papadopoulos math" brings up at least 6 seemingly distinct Papadopouloses, none of whom seem to have worked on Brouwer fixed points :)
Aug 31, 2012 at 19:06 vote accept Vidit Nanda
Aug 31, 2012 at 14:59 answer added Moe Hirsch timeline score: 18
Aug 31, 2012 at 1:36 answer added Quinn Culver timeline score: 3
Aug 30, 2012 at 20:40 history edited Vidit Nanda CC BY-SA 3.0
Update
Aug 30, 2012 at 15:42 comment added Theo Johnson-Freyd I am not an expert, but I am vaguely aware of work (the name Papadopoulos comes to mind) relating to the complexity of applying Brouwer, which is necessary in the existence of Nash equilibria, to other computationally complex problems. So part of the answer is that you should expect that any approach is not fast. Brouwer-completeness should be understood analogously to (it is different from) NP-completeness.
Aug 30, 2012 at 7:31 answer added Willie Wong timeline score: 6
Aug 30, 2012 at 2:10 comment added Joseph Victor I spent half a back-packing trip meditating on this question while hiking, only to give up. Thanks for asking.
Aug 30, 2012 at 1:57 history edited Vidit Nanda CC BY-SA 3.0
added tag, spelled deformation properly and fixed latex
Aug 29, 2012 at 22:54 answer added Will Sawin timeline score: 12
Aug 29, 2012 at 22:54 answer added Aaron Meyerowitz timeline score: 9
Aug 29, 2012 at 21:43 answer added Johannes Hahn timeline score: 18
Aug 29, 2012 at 21:39 history asked Vidit Nanda CC BY-SA 3.0