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Apr 13, 2017 at 12:58 history edited CommunityBot
replaced http://mathoverflow.net/ with https://mathoverflow.net/
Jun 21, 2016 at 14:47 history edited Sean Lawton CC BY-SA 3.0
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Jun 20, 2016 at 20:57 comment added Claudio Gorodski I think we do not need the full solution to Hilbert's 5t problem. It is elementary that a continuous homomorphism of Lie groups is automatically smooth. So a second countable locally Euclidean group can have at most one differentiable structure making it into a Lie group (cf. a book like Warner's). Any exotic structure on a Lie group will do, like you said. for instance in $R^4$.
Jun 20, 2016 at 20:55 comment added Qiaochu Yuan You don't need the full strength of Hilbert's 5th problem, just the simpler result that a continuous homomorphism between Lie groups is automatically smooth.
Jun 20, 2016 at 20:50 history answered Sean Lawton CC BY-SA 3.0