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5 votes

Construction of Serre Spectral Sequence

I wanted to post the following as a comment, but it's too long. It might help to realize where the differential comes from. Let $p: E \to B$ be a Hurewicz fibration. Assume $B$ is a connected CW com …
John Klein's user avatar
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6 votes

Homology spectral sequence for function space

Let $X$ be a simplicial set and $Y$ a space (or simplicial set) . Then $F_\ast(X,Y)$ is a cosimplicial space and we can consider its homology spectral sequence. Bousfield gave conditions for when this …
John Klein's user avatar
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5 votes

Proof of the ''trangression theorem''

They are equal up to sign. If $F\to E\to B$ is a Hurewicz fibration, where $B$ is well-pointed, then we have a factorization $E\to E/F \to B$ and we have the Barratt-Puppe extension $E/F \to \Sigma …
John Klein's user avatar
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