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Jim Conant's user avatar
Jim Conant's user avatar
Jim Conant's user avatar
Jim Conant
  • Member for 14 years, 3 months
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Tabulation of known unstable rational homology of moduli space?
This is very helpful. What about when you have punctures?
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Tabulation of known unstable rational homology of moduli space?
That's a very interesting looking thesis, and I'm glad you brought it to my attention. However neither it nor Korkmaz's nice survey have anything like what I want. Korkmaz tells me only first and second homology, even though there are lots of other unstable classes known, while the thesis doesn't even deal with rational coefficients.
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Terminology question: "Transverse" v. "Transversal"
"Reversal" is another noun with an "al" ending.
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Cohomology of the quotient of a Lie group by a finite subgroup
"Finite quotient" usually means that $G/\Gamma$ is finite not that $\Gamma$ is finite as in your question.
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Fundamental groups of surfaces
@Igor: I didn't interpret the question that way. I interpreted it to mean, what's true in two dimensions that's not true in general.
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Counting non-isomorphic graphs with prescribed number of edges and vertices
Wow! Never in a million years would I have guessed there was an explicit formula, and what a formula it is!
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GL(V)-representation theory for a Lie bracket kernel
BTW, thanks for the link to Stanley's webpage! Those slides are very interesting.
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