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May 9, 2012 at 17:51 comment added Peter Arndt No, I haven't thought about it for two years. Do you have an idea?
May 9, 2012 at 2:45 comment added David Carchedi @Peter: Have you made any progress with this?
Apr 26, 2010 at 22:00 comment added Peter Arndt One thing that confuses me in the general case are scenarios of the following kind: Put a triangle into R^3, placing its base onto the x-axis, then rotate it around the x-axis. This gives uncountably many simplices all coinciding at one face, which occur for example in the simplicial set Sing(R^3). I have no idea how to get the sheaf property for such arrangements...
Apr 25, 2010 at 18:32 comment added Torsten Ekedahl I only lconsidered a few examples but it seems that looking at the intersection pattern of the simplices of the barycentric subdivision (and using the sheaf property for closed coverings) would suffice. I know that there are situations where there is a difference between the first and second barycentric subdivisions so one might have to go to the simplices in the second subdivision. This would handle simplicial sets with only a finite number of non-degenerate simplices. The general case could then possibly be handled by using the open covering property using stars of finite subcomplexes.
Apr 25, 2010 at 17:25 comment added Peter Arndt Ok, I tried ...
Apr 25, 2010 at 17:24 history edited Peter Arndt CC BY-SA 2.5
edited title
Apr 25, 2010 at 2:21 comment added Theo Johnson-Freyd Please try to give a more descriptive title. You have something like 200 or 250 characters for the title --- more than a tweet. For example, this comment fits in a title on MathOverflow.
Apr 24, 2010 at 21:55 history edited Peter Arndt CC BY-SA 2.5
added 279 characters in body; added 61 characters in body
Apr 24, 2010 at 21:46 history asked Peter Arndt CC BY-SA 2.5