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May 1, 2014 at 14:23 vote accept Alexei
Apr 29, 2014 at 2:21 answer added Peter May timeline score: 8
Apr 28, 2014 at 8:26 comment added Alexei @OscarRandal-Williams Thank you, I misunderstood the notion of $n$-equivalence. Is there any way to fix this proof, maybe by using a modified version of the homotopy excision theorem?
Apr 27, 2014 at 22:10 comment added Oscar Randal-Williams @Alexi: yes, the homotopy excision theorem applies, but the statement of that theorem shows that $(A,C) \to (C(\alpha_n), B)$ is a $(n+2 = m_{ex} + n_{ex}-2)$-equivalence, which on $\pi_{n+2}$ only means it is a surjection: May's proof uses that it is an isomorphism in this degree.
Apr 27, 2014 at 21:10 comment added Alexei @OscarRandal-Williams I added the version of the proof of the part you mention which we discussed at the seminar, to my post.
Apr 27, 2014 at 20:58 history edited Alexei CC BY-SA 3.0
Added part of the proof mentioned by Oscar Randal-Williams.
Apr 27, 2014 at 19:02 comment added Oscar Randal-Williams The application of homotopy excision in May's proof does not give the claimed range for the map $\eta$ to be an isomorphism.
Apr 27, 2014 at 18:32 review First posts
Apr 27, 2014 at 18:33
Apr 27, 2014 at 18:13 history asked Alexei CC BY-SA 3.0