Timeline for What is the topological Hochschild cohomology of $\mathbb{F}_p$?
Current License: CC BY-SA 4.0
8 events
| when toggle format | what | by | license | comment | |
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| Mar 11, 2021 at 23:30 | comment | added | Andy Jiang | Though I'm not so sure what the $E_2$ structure on the final thing is. | |
| Mar 11, 2021 at 23:28 | comment | added | Andy Jiang | I also somehow forgot this simple fact when I wrote the question. | |
| Mar 11, 2021 at 23:28 | comment | added | Andy Jiang | I think it's the same as $H^*(\Omega S^3,\mathbb{F}_p)$ because $\mathbb{F_p}^{\Omega^2 S^3} \cong \lim_{\Omega S^3}{\mathbb{F}_p}$ and the latter is $Hom(\Sigma^{\infty} \Omega S^3,\mathbb{F}_p)$ where I meant Hom in spectra, which is the cohomology of $\Omega S^3$ in $\mathbb{F}_p$ coefficients | |
| Mar 11, 2021 at 22:20 | comment | added | Jonathan Beardsley | Silly question, but how does $\mathbb{F}_p^{\Omega^2S^3}$ relate to $H^\ast(\Omega^2 S^3; \mathbb{F}_p)$? | |
| Mar 11, 2021 at 20:22 | vote | accept | Andy Jiang | ||
| Mar 11, 2021 at 20:11 | answer | added | John Rognes | timeline score: 8 | |
| Mar 11, 2021 at 19:41 | history | edited | YCor | CC BY-SA 4.0 |
added tags, removed capitals
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| Mar 11, 2021 at 18:54 | history | asked | Andy Jiang | CC BY-SA 4.0 |