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Jun 30, 2020 at 17:54 comment added user145520 @PiotrAchinger I thought it was not research-level
Jun 30, 2020 at 16:06 comment added Piotr Achinger @vrz why did you delete another question of yours after I answered it in the comments?
Jun 29, 2020 at 0:06 comment added Ben Wieland Where are going to get variety over $\mathbb C$ with fundamental group $G$? Have you heard of Godeaux-Serre varieties? I think that if you just follow the construction over $\mathbb R$, you get what you seek. I googled Godeaux-Serre to see if there was a useful reference, and I didn't find one. But I did find this paper saying that you can have whatever action you want, over any field.
Jun 28, 2020 at 19:20 history edited user145520 CC BY-SA 4.0
deleted 4 characters in body
Jun 27, 2020 at 23:54 comment added Ian Agol You might be able to concoct an example from a finite group representation. Suppose one has a complex representation which is conjugation equivariant, so that conjugation acts nontrivially. The action on a Flag variety should give a complex projective variety with the appropriate properties I think.
Jun 27, 2020 at 12:08 history edited user145520 CC BY-SA 4.0
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Jun 26, 2020 at 12:34 comment added Donu Arapura Don't forget about base points. Usually it can be ignored, but in this case, you probably need to pick one in $V(\mathbb{R})$. In particular, the set of real points should be nonempty.
Jun 25, 2020 at 20:43 comment added user145520 @PiotrAchinger I forgot to add a condition
Jun 25, 2020 at 20:42 history edited user145520 CC BY-SA 4.0
added 27 characters in body
Jun 25, 2020 at 20:30 comment added Piotr Achinger How does conjugation act on $V$ or $G$?
Jun 25, 2020 at 20:25 history asked user145520 CC BY-SA 4.0