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Sep 1, 2018 at 9:47 vote accept Let
Sep 1, 2018 at 3:17 comment added David White Now that you know this subject is treated so nicely in Hirschhorn's Chapter 9, why don't you read it? The answer to your followup question is very close to the proposition in my answer.
Aug 31, 2018 at 18:51 comment added Let Thank you! Just before accepting the answer, I would like to clarify some points. To conclude that $f:A\rightarrow B$ is a weak equivalence do we need to test for all fibrant objects R or it is enough to take one fibrant object in each equivalence classe? I do mean the following, $f:A\rightarrow B$ is a weak equivalence if the induced map $map_{M}(B,R)\rightarrow map_{M}(A,R)$ is a weak homotopy equivalence for any representative fibrant object $R$ ?
Aug 31, 2018 at 18:10 review Low quality posts
Aug 31, 2018 at 18:52
Aug 31, 2018 at 17:51 history answered David White CC BY-SA 4.0