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Jul 17, 2023 at 6:35 comment added S. Carnahan @AndreyRyabichev Sinh's thesis can be found here: pnp.mathematik.uni-stuttgart.de/lexmath/kuenzer/sinh.html
Jul 15, 2023 at 16:38 comment added Andrey Ryabichev @S.Carnahan it seems that the space $K_\pi(G,q)$ is defined just by the action $\rho$. on the other hand, k-invariants are defined only in situation when $\pi_1$ of base acts on all $\pi_n$ trivially. can you please give a more accurate link for the Sinh theorem? i cannot find it in the book
Sep 16, 2014 at 14:50 comment added Fernando Muro I'd recommend Baues' obstruction theory book.
Sep 16, 2014 at 14:41 answer added Matthias Wendt timeline score: 7
Sep 6, 2014 at 12:17 comment added Xiaoyu Li Thank you very much. Would you please show me the reference of the theorem of Sinh?
Sep 6, 2014 at 10:16 comment added S. Carnahan I don't think such a space is uniquely characterized by the data you have given. For example, when $q=2$, the failure of strictness on $\rho_\ast$ is known (by a theorem of Sinh) to require a choice of "K-invariant" in $H^3(\pi,G)$ to specify the space $E$ up to homotopy equivalence.
Sep 6, 2014 at 7:36 comment added Qiaochu Yuan You need to be careful when you talk about the group of homeomorphisms from an object to itself which is only well-defined up to (weak) homotopy equivalence; $K(G, q)$ is a (weak) homotopy type, not a space.
S Sep 6, 2014 at 7:11 history suggested Joonas Ilmavirta CC BY-SA 3.0
Added tag and polished language.
Sep 6, 2014 at 7:05 review Suggested edits
S Sep 6, 2014 at 7:11
Sep 6, 2014 at 6:51 review First posts
Sep 6, 2014 at 7:05
Sep 6, 2014 at 6:48 history asked Xiaoyu Li CC BY-SA 3.0