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Emanuele Dotto's user avatar
Emanuele Dotto's user avatar
Emanuele Dotto's user avatar
Emanuele Dotto
  • Member for 11 years, 6 months
  • Last seen more than 5 years ago
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Naive G-spectrum representing geometric equivariant cobordism
Completely. That's a really thorough discussion of equivariant bordism, the most complete reference I've seen. I don't know what the math overflow protocol is in this case, I'd say the reference you gave answers my question. (and no, it's not the restriction of MO to the trivial universe)
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Naive G-spectrum representing geometric equivariant cobordism
@Archipelago: Thanks! That's more than I was hoping for.
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Fibrations of orthogonal G-spectra and fixed points
Hi Tyler. I never figured it out, but I'm pessimistic about it.
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The classifying space of an infinite totally ordered set is contractible
Yes, that's exactly the same... I should have read more carefully.
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Finite homotopy limits commute with sequential homotopy colimits
Boris, thanks for your answer. If $\lambda$ is bigger than $\aleph_0$, is it then not true in general that sequential homotopy colimits commute with finite homotopy limits? (thanks for clarifying what finite means in this context)
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Finite homotopy limits commute with sequential homotopy colimits
@OmarAntolín-Camarena: Thanks a lot for your comments! I am interested in homotopy limits over posets, I'm happy with categories with finite nerves. It seems to me that one should use Dugger's theorem to reduce the question for a general finite locally presentable cpctly gen model cat to simplicial sets. Do you know of a reference for simplicial sets? Can one deduce it from Lurie's proof for infinity categories?
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