johndoe
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Unregistered User
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May 13 |
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“monotone” homotopy? I don't understand. How is "Directed Homotopy Theory" related to the OP question? Thanks for any clue. |
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Apr 23 |
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Giving $Top(X,Y)$ an appropriate topology I am interested in the reference to Lawvere's paper, thank you in advance. |
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Apr 19 |
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Giving $Top(X,Y)$ an appropriate topology added 190 characters in body |
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Apr 18 |
answered | Giving $Top(X,Y)$ an appropriate topology |
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Apr 18 |
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Giving $Top(X,Y)$ an appropriate topology @Amr: it seems you misplaced some * in the edited version |
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Apr 17 |
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Giving $Top(X,Y)$ an appropriate topology doesn't Isbell consider the case where I (as in the OP question) might run over the whole category of spaces? In other words, it seems to me that the OP question is a special case of the problem considered in Isbell's survey and might very likely have an affirmative answer. Am I wrong? |
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Apr 17 |
awarded | ● Commentator |
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Apr 17 |
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Giving $Top(X,Y)$ an appropriate topology to Anton Fetisov: why is the case I rather useless? |
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Apr 17 |
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Giving $Top(X,Y)$ an appropriate topology shouldn't A be the interval I in order to prove the inexistence of such a topology? |
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Feb 12 |
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Why does GL(N) have no spinor representations? i believe the missing word here is faithful. take a look at lemma 5.23 in lawson-michelsohn. |
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Feb 8 |
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group of diffeomorphisms of a manifold you might want to take a look at banyaga's book "the structure of classical diffeomorphism groups", 1997. |
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Jan 15 |
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Real symmetric matrix has at least one real eigenvalue - an elementary algebraic, non-complex proof. this question seems a duplicate of this one mathoverflow.net/questions/118626/… (and the OP has actually contributed to it by answering) |
