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Apr 15, 2011 at 13:06 comment added Donu Arapura It's presumably the Hausdorff topology, i.e. the one induced by the Euclidean topology on $\mathbb{R}^n$ or $\mathbb{C}^n$ for subschemes. This would preserve products, and I think the answer to the first question is yes. The second seems to yes as well: the $1$-cocycle for $O(m)$ in the standard covering is $x^m$...
Apr 15, 2011 at 7:42 comment added David Roberts Which topology are you putting on the topological realisations? Also note that even a trivial vector bundle, i.e. a product, may run into trouble because the functor from schemes to spaces that I'm thinking of doesn't commute with products.
Apr 15, 2011 at 7:13 history edited user14310 CC BY-SA 3.0
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Apr 13, 2011 at 7:40 history asked user14310 CC BY-SA 3.0