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Jul 3, 2014 at 22:57 comment added José Figueroa-O'Farrill Equivariance is simply the fact that the map $\mathfrak{g} \to C^\infty(M)$ is a Lie algebra homomorphism.
Jul 3, 2014 at 9:56 comment added Luc I do not understand the part with $H^2$. I tought, that if $H^1=0$, then there is always a moment map. If further $H^2=0$, then this moment map can be made $G$-equivariant. But I do not see the equivariant part in your discussion.
Feb 15, 2011 at 5:07 vote accept Simon Rose
Feb 15, 2011 at 0:38 history edited José Figueroa-O'Farrill CC BY-SA 2.5
Completed the post.; added 15 characters in body; deleted 11 characters in body
Feb 14, 2011 at 22:44 comment added Ben Webster Well, as comments show, I wasn't thinking with the highest level of clarity myself. That's the beauty of MO, you get to iteratively converge on the right answer.
Feb 14, 2011 at 22:23 comment added Simon Rose To be fair, my question conflates the two, so your answer isn't actually that far off.
Feb 14, 2011 at 21:45 comment added Ben Webster Jose, I'm really confused by your answer. At least what I learned in my symplectic geometry class is that the answer is "yes."
Feb 14, 2011 at 21:05 comment added José Figueroa-O'Farrill Good point! The answer is "No" if you omit the "Why" :) Otherwise the question is ill-posed.
Feb 14, 2011 at 21:02 comment added Mariano Suárez-Álvarez How can "No" answer a question that begines with "Why..."? :)
Feb 14, 2011 at 20:58 history answered José Figueroa-O'Farrill CC BY-SA 2.5