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UID:/NewsandEvents/Archives/2018/newsitem/9761/23-
 --25-August-2018-KNAW-Academy-Colloquium-Generalis
 ed-Baire-Spaces-Amsterdam-The-Netherlands
DTSTAMP:20180517T135148
SUMMARY:KNAW Academy Colloquium "Generalised Baire
  Spaces", Amsterdam, The Netherlands
DTSTART;VALUE=DATE:20180823
DTEND;VALUE=DATE:20180825
LOCATION:Amsterdam, The Netherlands
DESCRIPTION:The study of generalised Baire spaces 
 has developed into a research area in its own righ
 t with a rich overarching theory, internally motiv
 ated open questions (cf. Khomskii, Laguzzi, Loewe,
  Sharankou 2016) and an active research community,
  combining methods and techniques from several bra
 nches of set theory as well as classical model the
 ory. While many concepts from the classical settin
 g can be transferred to generalised Baire space an
 d some classical results remain true at uncountabl
 e cardinals, in general the rich combinatorial nat
 ure of uncountable cardinals causes the theory of 
 the corresponding spaces to differ significantly, 
 e.g., notions which are equivalent in the classica
 l setting can lead to different notions in the gen
 eralised theory. Phenomena like this shed light on
  structures and properties otherwise hidden in the
  classical setting.  This Academy Colloquium is a 
 reunion of the research community after a hiatus o
 f two years. The Colloquium will be preceded by an
  associated KNAW Master Class for postgraduate stu
 dents in order to prepare them for the talks at th
 e Colloquium.
X-ALT-DESC;FMTTYPE=text/html:\n  <p>The study of g
 eneralised Baire spaces has developed into a resea
 rch area in its own right with a rich overarching 
 theory, internally motivated open questions (cf. K
 homskii, Laguzzi, Loewe, Sharankou 2016) and an ac
 tive research community, combining methods and tec
 hniques from several branches of set theory as wel
 l as classical model theory. While many concepts f
 rom the classical setting can be transferred to ge
 neralised Baire space and some classical results r
 emain true at uncountable cardinals, in general th
 e rich combinatorial nature of uncountable cardina
 ls causes the theory of the corresponding spaces t
 o differ significantly, e.g., notions which are eq
 uivalent in the classical setting can lead to diff
 erent notions in the generalised theory. Phenomena
  like this shed light on structures and properties
  otherwise hidden in the classical setting.</p>\n\
 n  <p>This Academy Colloquium is a reunion of the 
 research community after a hiatus of two years. Th
 e Colloquium will be preceded by an associated KNA
 W Master Class for postgraduate students in order 
 to prepare them for the talks at the Colloquium.</
 p>\n
URL:http://events.illc.uva.nl/KNAW2018/
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