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UID:news641@dmi.unibas.ch
DTSTAMP;TZID=Europe/Zurich:20190125T172012
DTSTART;TZID=Europe/Zurich:20180508T103000
SUMMARY:Seminar Algebra and Geometry: Arthur Bik (Bern)
DESCRIPTION:Finite-dimensional vector spaces are Noetherian\, i.e. every de
 scending  chain of Zariski-closed subsets stabilizes. For infinite-dimensi
 onal  spaces this is not true. However what can be true is that for some g
 roup  G acting on the space every descending chain of G-stable closed subs
 ets  stablizes. We call spaces for which this holds G-Noetherian. In this 
  talk\, we will go over some known examples and non-examples of spaces  th
 at are Noetherian up to a group action and introduce some new ones.
X-ALT-DESC: Finite-dimensional vector spaces are Noetherian\, i.e. every de
 scending  chain of Zariski-closed subsets stabilizes. For infinite-dimensi
 onal  spaces this is not true. However what can be true is that for some g
 roup  G acting on the space every descending chain of G-stable closed subs
 ets  stablizes. We call spaces for which this holds G-Noetherian. In this 
  talk\, we will go over some known examples and non-examples of spaces  th
 at are Noetherian up to a group action and introduce some new ones.
DTEND;TZID=Europe/Zurich:20180508T120000
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