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Peter May's user avatar
Peter May's user avatar
Peter May
  • Member for 14 years
  • Last seen more than a month ago
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nontrivial isomorphisms of categories
I see Martin added the second example, but I think it wasn't there when I started answering :)
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Second homotopy group of the mod 2 Moore spectrum
I should have realized you meant KO homology, but you just wrote KO, and so did I.
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Second homotopy group of the mod 2 Moore spectrum
I should have realized you meant KO homology, but you just wrote KO, and so did I.
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Can a nontrivial spectrum smash to zero with $K$-theory?
Tom, actually the original Sure'' was in answer to the original question. And for that question the answer Sure'' is clearly right.
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Can a nontrivial spectrum smash to zero with $K$-theory?
Right you are Tom, I surely mean surely not. But Akhil understood.
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A homotopyish Landweber exact functor theorem
Steve, sorry about the etiquette of answers vs comments; can't expect an old guy to notice such distinctions. Akhil, I didn't say this is obvious. The paper is on my web page, [102], and the proof takes under two pages (because the serious math is in the references), but it probably shouldn't be repeated here. I can't answer your question precisely because I don't know what you mean by $MU_*M_*$, but here is the key lemma: If $X$ is an $R$-module, where $R$ is a commutative $S$-algebra such that $R_*R$ is $R_*$-flat, then the Hurewicz map gives $X_*$ a structure of $R_*R$-comodule.
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