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SUMMARY:İrem Portakal (Max Planck at Leipzig)
DTSTART:20241115T124000Z
DTEND:20241115T134000Z
DTSTAMP:20260423T035755Z
UID:OBAGS/55
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/OBAGS/55/">N
 onlinear algebra in game theory</a>\nby İrem Portakal (Max Planck at Leip
 zig) as part of ODTU-Bilkent Algebraic Geometry Seminars\n\n\nAbstract\nn 
 1950\, Nash published a very influential two-page paper proving the existe
 nce of Nash equilibria for any finite game. The proof uses an elegant appl
 ication of the Kakutani fixed-point theorem from the field of topology. Th
 is opened a new horizon not only in game theory\, but also in areas such a
 s economics\, computer science\, evolutionary biology\, and social science
 s. It has\, however\, been noted that in some cases the Nash equilibrium f
 ails to predict the most beneficial outcome for all players. To address th
 is\, generalizations of Nash equilibria such as correlated and dependency 
 equilibria were introduced. In this talk\, I elaborate on how nonlinear al
 gebra is indispensable for studying undiscovered facets of these concepts 
 of equilibria in game theory.\n
LOCATION:https://researchseminars.org/talk/OBAGS/55/
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