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Saal Hardali's user avatar
Saal Hardali's user avatar
Saal Hardali's user avatar
Saal Hardali
  • Member for 12 years, 8 months
  • Last seen more than a month ago
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For which $n$ does there exist a closed manifold of (chromatic) type $n$?
@GregoryArone Thanks for catching that. I should be more careful with my beliefs in the future.
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Representation ring of the symmetric group $S_n$ in the limit as $n \to \infty$
@WillSawin Good point! Silly me. I guess I might want to complete it somehow. Perhaps w.r.t. the augmentation ideal.
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Representation ring of the symmetric group $S_n$ in the limit as $n \to \infty$
@SamHopkins I believe this is the case if $S_n$ is replaced with polynomial representations of $GL_n$ (by Schur Weyl duality). I suspect the answer for symmetric groups (if it exists) should be quite different.
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Are these two notions of unstable localization suitably equivalent?
I think bousfield showed that this stronger version of the converse you stated is true for n=1 (i mean combining what bousfield proved for KU with the telescopic conjecture at height 1)
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Are these two notions of unstable localization suitably equivalent?
This is very cool! Have you thought about the converse to "Case B"?
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