Vipul Naik
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Registered User
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Mathematics Ph.D. student at the University of Chicago
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17h |
awarded | ● Nice Question |
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May 29 |
awarded | ● Nice Answer |
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May 16 |
awarded | ● Popular Question |
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Apr 17 |
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Homology groups of divisible and powered (nilpotent) groups Thanks! Sorry I missed it in the first read. |
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Apr 16 |
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Homology groups of divisible and powered (nilpotent) groups @Adam: I just took a copy of the Hilton-Mislin-Roitberg book from my library, and reading it, Theorem 4.14 seems to be the closest to what you're saying. However, this theorem seems to explicitly assume that the abelian group that we are using for our coefficients is also local over the appropriate primes, so the result does not seem to apply to coefficients over $\mathbb{Z}$. Am I reading this correctly? Is there a later result that I am missing? |
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Apr 16 |
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Homology groups of divisible and powered (nilpotent) groups Thanks a lot! I haven't used spectral sequences much in the past, so I will need to read this later to understand it. I appreciate the work you put into confirming my example. |
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Apr 16 |
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Homology groups of divisible and powered (nilpotent) groups @Adam: Do you mean $\pi$-powered in the comment above, rather than $\pi$-divisible? |
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Apr 11 |
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Homology groups of divisible and powered (nilpotent) groups added 27 characters in body |
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Apr 11 |
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Homology groups of divisible and powered (nilpotent) groups I'm interested in the nilpotent case, but would like more general results if they exist. I'll modify the potentially confusing language. |
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Apr 11 |
asked | Homology groups of divisible and powered (nilpotent) groups |
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Apr 11 |
answered | Characteristic subgroup of uniquely p-divisible group that is not uniquely p-divisible |
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Mar 12 |
asked | Characteristic subgroup of nilpotent group that is not invariant under powering |
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Mar 3 |
awarded | ● Nice Answer |
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Feb 18 |
asked | Malcev Lie algebra and associated graded Lie algebra |
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Feb 13 |
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Normal subgroup that is invariant under powering such that the quotient group is not invariant Yes, this is exactly what I want. If I'm reading your paper correctly, this doesn't follow immediately from the result you reference, but probably could with some work. Thanks a lot! I'll read through the rest of your paper to see if it addresses some related questions. |
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Feb 12 |
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Normal subgroup that is invariant under powering such that the quotient group is not invariant HW's right, I want an example where $p^{th}$ roots always exist and are unique for both $G$ and $H$. |
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Feb 12 |
asked | Normal subgroup that is invariant under powering such that the quotient group is not invariant |
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Jan 8 |
awarded | ● Favorite Question |
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Jan 6 |
awarded | ● Yearling |
