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SUMMARY:Giles Gardam (University of Münster)
DTSTART:20211005T050000Z
DTEND:20211005T063000Z
DTSTAMP:20260412T203931Z
UID:SAGO/11
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/SAGO/11/">So
 lving semidecidable problems in group theory</a>\nby Giles Gardam (Univers
 ity of Münster) as part of Algebra Seminar (presented by SMRI)\n\n\nAbstr
 act\nGroup theory is littered with undecidable problems. A classic example
  is the word problem: there are groups for which there exists no algorithm
  that can decide if a product of generators represents the trivial element
  or not. Many problems (the word problem included) are at least semidecida
 ble\, meaning that there is a correct algorithm guaranteed to terminate if
  the answer is "yes"\, but with no guarantee on how long one has to wait. 
 I will discuss strategies to try and tackle various semidecidable problems
  computationally with the key example being the discovery of a counterexam
 ple to the Kaplansky unit conjecture.\n\nBiography: Giles Gardam is a rese
 arch associate at the University of Münster working in geometric group th
 eory. He studied mathematics and computer science at the University of Syd
 ney\, receiving his Bachelor's degree in 2012\, and completed his doctorat
 e at Oxford in 2017. He was then a postdoc at the Technion before starting
  at Münster in 2019.\n
LOCATION:https://researchseminars.org/talk/SAGO/11/
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