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Sep 2, 2011 at 17:15 history edited some guy on the street CC BY-SA 3.0
for precisely avoiding unnatural things.
Sep 2, 2011 at 17:13 comment added some guy on the street Well, yes and yes, but... So, we work in the category of pointed spaces, and then one fiber at least IS a group because it has the basepoint of $E$ in it... but the rest of them, yes, torsors... strictly, a $\pi_1(BG,b)$-torsor, which is ismorphic to $G$ in conjugate ways.
Sep 2, 2011 at 3:34 comment added David Roberts And $EG_b$ is a $G$-torsor, not a group.
Sep 2, 2011 at 3:34 comment added David Roberts ...Some discrete group $G$ (else the fundamental group is the set of path components of $G$)
Sep 2, 2011 at 1:29 history answered some guy on the street CC BY-SA 3.0