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>> No.11916513 [View]
File: 141 KB, 680x507, EWJ8zroVAAE4D3A.jpg [View same] [iqdb] [saucenao] [google]
11916513

someone familiar with the serre spectral sequence here? I have a question about the theorem about it.
Recall that it goes like this:
>Let (F, X, B) be a fibration with some extra condition
>then there is a spectral sequence that converges to the homology of X
>and the second page is blablabla
My question is now: Is there some implicit canonical filtration for H(X) or does this theorem mean "for every filtration of H(X), there is a spectral sequence with the above properties"?

>> No.11892770 [View]
File: 141 KB, 680x507, 1594555979750.jpg [View same] [iqdb] [saucenao] [google]
11892770

What the fuck does this cartoon mean, /mg/?
More importantly, what does it say about us?

>> No.11892636 [View]
File: 141 KB, 680x507, EWJ8zroVAAE4D3A.jpg [View same] [iqdb] [saucenao] [google]
11892636

what's the deal with Grothendieck?

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