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Ilya Nikokoshev's user avatar
Ilya Nikokoshev's user avatar
Ilya Nikokoshev
  • Member for 15 years, 2 months
  • Last seen more than 1 year ago
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A specific branched cover of S^2 as a subgroup of Pi_1
It's true, but the question was stated in geometric terms, so the answer should also include identification of letters with cycles. You can't have this for free: if your map is that simple, the expressions for cycles must be a bit more involved then mine :)
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How to learn about Shimura varieties?
@norondion, please don't take the closure personally. If the linked answer is not sufficient for some reason (e.g. it only deals with curves), you should just provide more background in the question body.
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How to learn about Shimura varieties?
I vote to close as duplicate. I also changed the title of the question linked to by David to make it reflect the question/answer more accurately.
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What is a good roadmap for learning Shimura curves?
@Ben, I retitled your question to reflect more general second question; it includes the first one as well. Feel free to revert!
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What is a good roadmap for learning Shimura curves?
retitled to reflect the question more precisely
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1 rectangle <= 4 squares
They discuss the "plus/minus problem" as well: We prove polylogarithmic (C(log n)d) upper and lower bounds for the number of hypercubes needed to tile a hypercuboid in either of the above senses. In more than two dimensions this is a huge improvement on anything previously known. It was not even known whether an n × 1 × 1 cuboid could be tiled with fewer than n cubes in the plus/minus sense. (page 3)
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Decomposition of k[G]
Your answer is very informative: I returned to change formatting and expand it a bit; feel free to revert!
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Zeros of the Weierstrass $\wp$-function
You're entitled to your opinion and generally have great control over the posts you make; sorry if my editing offended you. I'll move on. The site is a collaborative effort, however, so somebody else could still edit the post.
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