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Mar 30, 2015 at 19:03 answer added jkramerm timeline score: 1
Jan 7, 2015 at 16:21 comment added Werner Thumann Complementing Yemon Choi's comment: Maybe you mean Prop. 7.5 on p. 209 in Brown's book.
Mar 26, 2011 at 13:22 comment added Joël Donu, you're right! The $H^n_c$ of $\mathbb{R}^n$ has dimension $1$. Thanks, you made me realize I don't know even know one definition of $H^i_c(\Gamma,V)$. Yet I have seen people using it in various context without further notice. In each cases I remember of, there was a "natural" $B\Gamma$, but it was not said that $H^i_c$ was defines using this particular $B\Gamma$. Perhaps it was clear for the expert. Well, I have some reading to do: thanks to all for the references. I'll try to edit my question (which right now is meaningless) when I understand.
Mar 25, 2011 at 12:14 comment added Donu Arapura In your main example(s), you seem to have a preferred model for the classifying space. In general, $B\Gamma$ is only well defined up to homotopy, but (unless I'm missing something) your definition is not invariant under $B\Gamma\mapsto B\Gamma\times \mathbb{R}^n$.
Mar 25, 2011 at 8:52 answer added stefan timeline score: 1
Mar 21, 2011 at 3:06 comment added Yemon Choi (by which I mean: a general definition of group cohomology with compact support. If memory serves correctly, you take coefficients in the integral group ring, with regular left action and trivial right action)
Mar 21, 2011 at 3:04 comment added Yemon Choi I think this is in Brown's "Cohomology of groups" but I don't have a copy at hand to check
Mar 21, 2011 at 0:45 answer added monodromy timeline score: 1
Mar 21, 2011 at 0:15 history asked Joël CC BY-SA 2.5