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S Jan 17, 2015 at 12:28 history suggested Pierre Cagne CC BY-SA 3.0
LaTeXified.
Jan 17, 2015 at 11:53 review Suggested edits
S Jan 17, 2015 at 12:28
May 7, 2010 at 22:39 comment added Matthew Morrow While recently reading V. Srinvas book "Algebraic K-theory", I learned the following (lemma 6.1), which is contained in what Peter says: The category of covering spaces of $BC$ is naturally equivalent to the category of functors $F:C\to\mbox{Sets}$ for which $F(f)$ is an isomorphism for every morphism $f$ in $C$. (Via the usual fibre construction: Fix a covering space. Then each object $X$ in $C$ gives a point of $BC$, and taking the fibre in the covering space gives a set; this gives the functor $C\to \mbox{Sets}$.)
May 7, 2010 at 18:27 history edited Allen Knutson CC BY-SA 2.5
Moerdijk
May 7, 2010 at 17:17 history edited Peter Arndt CC BY-SA 2.5
orthography
May 7, 2010 at 16:01 vote accept Don Stanley
May 7, 2010 at 16:01 vote accept Don Stanley
May 7, 2010 at 16:01
May 7, 2010 at 14:43 history answered Peter Arndt CC BY-SA 2.5