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Jul 2, 2019 at 4:58 vote accept Riccardo
Jun 30, 2019 at 20:41 answer added John Rognes timeline score: 8
Jun 29, 2019 at 22:22 history edited Riccardo CC BY-SA 4.0
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May 9, 2019 at 19:51 comment added John Palmieri A standard tool for relating mod $p$ homology to integral homology is the Bockstein spectral sequence. See pages.vassar.edu/mccleary/files/2011/04/MC10.fin_.pdf for example.
May 8, 2019 at 22:12 comment added Riccardo I don't know how does it work. It would be really interesting though! Do you have any example/references where I can check out how does this reasoning work?
May 8, 2019 at 20:53 comment added John Palmieri Can you work over $\mathbb{F}_p$ for each $p$ and then reassemble the results to recover what happens with integer coefficients?
May 8, 2019 at 17:12 comment added Riccardo Wow, sadly the space I had in mind is the classifying space of some finite group, far from being closed/oriented (and even a manifold :( )
May 8, 2019 at 16:19 comment added Mark Grant If your $X$ is an orientable manifold, then maybe you can use that the homology SS is a module over the cohomology SS, as described in Ben Antieau's answer here: mathoverflow.net/a/186421/8103
May 8, 2019 at 14:21 history asked Riccardo CC BY-SA 4.0