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tictac
  • Member for 6 years, 4 months
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Homology spectral sequence for function space
What can we say concretely in the case when $H_{\ast}(X;k)$ is trivial ?
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Quillen equivalence, fibrant objects
I do not understand your answer! if the answer is no, you need to prove the following: for a fixed fibrant object $a\in M$ there is no fibrant object $b\in N$ such that $a\rightarrow U(b)$ is an equivalence.
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