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Alex
  • Member for 2 years, 2 months
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On analytic transcendence degree and Krull dimension for homomorphic images of power series rings
thanks ... so this is like a power series version of Noether normalization, right? can you please mention where in Narasimhan's book this is mentioned?
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Localization of quasi-excellent rings are quasi-excellent?
Thanks Takumi ... I'm guessing that what Nagata calls "formation of rings of quotients " is just arbitrary localization in our modern terminology?
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Localization of quasi-excellent rings are quasi-excellent?
@R.vanDobbendeBruyn: I see ... do you happen to know what happens to localization of $J$-$2$ rings? They still remain $J$-$2$ then?
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