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Jul 10, 2016 at 6:21 vote accept Shinichiro Nakamura
Jul 10, 2016 at 5:25 comment added Shinichiro Nakamura @Ebert Thank you for your helpful comments. As Wall remark in the paper, if one assume that $W$ is 1-connected, then the theorem can be deduced from a proof of the h-cobordism theorem in Milnor's book. I am completely convinced, thanks!
Jun 20, 2016 at 7:54 comment added Johannes Ebert @snamth: Wall's paper contains half of the proof of the h-cobordism theorem. If $W$ is an h-cobordism, use Wall's theorem to find a handlebody decomposition with only handles of two consecutive indices. Then cancel those using the Whitney trick, where you have to use that the manifolds are simply connected.
Jun 19, 2016 at 12:01 comment added Shinichiro Nakamura @Ebert Thanks a lot. Now I am reading this elegant paper and following the proofs. I will carefully compare this theorem with the h-cobordism theorem.
Jun 17, 2016 at 13:28 history answered Johannes Ebert CC BY-SA 3.0