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homotopy type of embeddings versus diffeomorphisms
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homotopy type of embeddings versus diffeomorphisms
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homotopy type of embeddings versus diffeomorphisms
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homotopy type of embeddings versus diffeomorphisms
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homotopy type of embeddings versus diffeomorphisms
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homotopy type of embeddings versus diffeomorphisms
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homotopy type of embeddings versus diffeomorphisms
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homotopy type of embeddings versus diffeomorphisms
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homotopy type of embeddings versus diffeomorphisms
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homotopy type of embeddings versus diffeomorphisms
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homotopy type of embeddings versus diffeomorphisms
Thank you very much, Tom. There is an interesting relation between your answer and Agol's answer to my previous question. Perhaps one can merge the two ideas (yours and Agol's) to do the open case? Seems hard... By the way, by "a swindle" do you mean "pushing off to infinity"?
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homotopy type of embeddings versus diffeomorphisms
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Can the n-string sphere braid group embed in to the (n+1)-string sphere braid group?
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Can the n-string sphere braid group embed in to the (n+1)-string sphere braid group?
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Can the n-string sphere braid group embed in to the (n+1)-string sphere braid group?
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