user5262

606 reputation

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visits	member for	2 years, 4 months
	seen	Jan 29 at 14:45
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	606 reputation	bio	website		visits	member for	2 years, 4 months
39 badges		location			seen	Jan 29 at 14:45

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Jan 29	asked	geometrically connected fibres, multiplicative group
Jan 29	revised	Localization of a ring at a height $1$ prime ideal is a valuation ring? added 136 characters in body
Jan 21	asked	Localization of a ring at a height $1$ prime ideal is a valuation ring?
Dec 31	awarded	Yearling
Sep 21	awarded	Custodian
May 23	awarded	Enlightened
May 23	awarded	Nice Answer
Dec 31	awarded	Yearling
Nov 28	revised	*$\mathrm{Ext}^n(\mathcal F, i_\mathcal G) =\mathrm{Ext}^n(i^\mathcal F,\mathcal G)$?* added 111 characters in body
Nov 28	asked	Is $c = \dim(X)$ if $P \otimes \mathcal{L} = P[c]$
Nov 28	revised	*$\mathrm{Ext}^n(\mathcal F, i_\mathcal G) =\mathrm{Ext}^n(i^\mathcal F,\mathcal G)$?* added 141 characters in body
Nov 28	accepted	Hom(P,P) field => finite over k
Nov 27	revised	Hom(P,P) field => finite over k deleted 228 characters in body
Nov 27	comment	*$\mathrm{Ext}^n(\mathcal F, i_\mathcal G) =\mathrm{Ext}^n(i^\mathcal F,\mathcal G)$?* I have edited my question accordingly.
Nov 27	revised	*$\mathrm{Ext}^n(\mathcal F, i_\mathcal G) =\mathrm{Ext}^n(i^\mathcal F,\mathcal G)$?* added 338 characters in body
Nov 27	reviewed	Approve suggested edit on *$\mathrm{Ext}^n(\mathcal F, i_\mathcal G) =\mathrm{Ext}^n(i^\mathcal F,\mathcal G)$?*
Nov 27	asked	*$\mathrm{Ext}^n(\mathcal F, i_\mathcal G) =\mathrm{Ext}^n(i^\mathcal F,\mathcal G)$?*
Nov 27	comment	Hom(P,P) field => finite over k Yes, but why is the Hom-set a field in the 2nd question?
Nov 27	comment	Jordan-Hölder factors of a finite length module Thank you very much!
Nov 27	accepted	Jordan-Hölder factors of a finite length module