| bio | website | |
|---|---|---|
| location | ||
| age | ||
| visits | member for | 1 year, 6 months |
| seen | Nov 13 '12 at 15:11 | |
| stats | profile views | 137 |
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Oct 30 |
awarded | Yearling |
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Sep 19 |
accepted | Determining a rule which assigns each ring a unit element |
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Sep 19 |
asked | Determining a rule which assigns each ring a unit element |
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Sep 13 |
accepted | Elementary Question about Torsion Subgroups |
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Sep 13 |
asked | Elementary Question about Torsion Subgroups |
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Aug 21 |
accepted | Inverse Systems of Sheaves and Hom |
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Aug 11 |
accepted | Inverse limit of modules and tensor product |
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Aug 10 |
accepted | Connections on line bundles on product of varieties |
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Aug 10 |
asked | Inverse limit of modules and tensor product |
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Aug 7 |
accepted | Local rings and flatness |
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Aug 6 |
asked | Local rings and flatness |
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Jul 25 |
accepted | Conjugate of matrix |
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Jul 25 |
comment |
Conjugate of matrix yeah, but I am sort of not able to write down the invertible matrix doing the conjugation... |
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Jul 25 |
asked | Conjugate of matrix |
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Jul 2 |
comment |
Germs of continuous functions This was my motivation to consider this non-noetherian ring. |
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Jul 2 |
accepted | Germs of continuous functions |
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Jul 2 |
asked | Germs of continuous functions |
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Jun 15 |
comment |
Complement of the diagonal in product of schemes Thanks for clarifying this point. |
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Jun 14 |
comment |
Complement of the diagonal in product of schemes Thanks for the edit. Is it clear that the complement of a relatively ample divisor is affine relative $S$ or is there a reference for this? One knows of course that this is true fiberwise, but I think affineness is not a fiberwise property. |
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Jun 13 |
accepted | Complement of the diagonal in product of schemes |