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Carlos Esparza's user avatar
Carlos Esparza's user avatar
Carlos Esparza's user avatar
Carlos Esparza
  • Member for 6 years, 8 months
  • Last seen this week
  • Berkeley, CA, USA
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Berkeley mathematics department colloquium by S.Mochizuki
@DavidRoberts He said that he was planning to record the talk at a later point and upload it to Youtube.
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Normal coordinates for isotropic submanifolds
You statement in the last paragraph can be found in McDuff and Salamon's Introduction to Symplectic Topology, it's Theorem 3.4.10 in the 3rd edition (the result is only stated for compact submanifolds, but compactness isn't really used anywhere in the proof).
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Serre vanishing on one-point blow-ups
This question was migrated from math.SE
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Dual cell structures on manifolds
It seems like the link you gave is no longer working.
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If $A$, $B$ are abelian groups such that $\mathrm{Hom}(A, G) \cong \mathrm{Hom}(B, G)$ for all abelian groups $G$, must $A$ and $B$ be isomorphic?
@IanAgol very interesting... although I suppose that since $S^1$ has noncontinuous group automorphisms it is not possible to get the topology of $\mathrm{Hom}(A, G)$ just from the group structure.
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