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  • Member for 12 years, 6 months
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I know that you know...
I was really trying to understand this answer, but now need to get some other work done outside MathOverflow.
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I know that you know...
I deleted my previous comment so as not to confuse others. This logic puzzle is already confusing enough.
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Can Assumptions about forcing produce Mice?
@Michael: it's not terribly clear from what you've written here what you are so upset about, but I'm sure everything will be fine if you just treat these mice fairly. I imagine these are grown-up mice you are talking about.
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Poincaré 3-homology sphere
Wouldn't Whitney embedding theorem need 6 dimensions? Am I missing something? Wikipedia says you start with an immersion with transverse self-intersections, then you fix this. (I paraphrase.)
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Poincaré 3-homology sphere
I wonder if someone would add here the reference for the Freedman result. Thanks!
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What is the homotopy type of the space of the homeomorphisms of the n-ball whose restriction to the boundary is isotopic to the identity?
I imagine in 6 you meant to say "the restriction to the boundary is isotopic to the identity". Interesting question!
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Occurrences of (co)homology in other disciplines and/or nature
While this isn't so clear from the title of the question, the first sentence in the text of the question mentions wanting things outside of pure mathematics.
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What if I want to look for a space with vanishing first homology but nonzero fundamental group?
I think the OP also wants the first homology group to be 0 -- going by the title of the question rather than the text.
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ENR spaces which group of homeomorphisms is not locally contractable
I wonder if you would be willing to explain a little more how these wild arcs work -- I don't like opening links on the web, and I'm having a little trouble understanding your question without reading the Siebenmann manuscript. Thanks! Anyway, perhaps you'll get more answers to your question if you explain the question a little more.
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Is Thompson's Group F amenable?
@Justin: good luck with your work on this difficult question!
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Schubert varieties which admit small resolutions of singularities
That's interesting! In case you edit your answer again, I think MacPherson has a capital "P".
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confusion about rational maps and Fatou components
I don't know the answer to your math question, but you don't sound at all like an idiot.
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Classification of long exact sequences
What is the definition of "wild" in this context? Thanks in advance for your help in understanding the answer!
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Polynomial representation of sequences of length $n$ taken modulo $m$
I'm curious what's the motivation for this question?