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SUMMARY:First order rigidity of higher rank arithmetic lattices (note the 
 nonstandard day) - Chen Meiri (Technion\, Haïfa)
DTSTART:20180305T134500Z
DTEND:20180305T150000Z
UID:TALK98323@talks.cam.ac.uk
CONTACT:Maurice Chiodo
DESCRIPTION:In this talk we will show that many higher-rank characteristic
  zero arithmetic lattices are first order rigid\, i.e.\, if G is such a gr
 oup and H is a finitely generated group which is elementarily equivalent t
 o G then H is isomorphic to G. 
LOCATION:CMS\, MR13
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