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DTSTART;TZID=America/Los_Angeles:20131120T160000
DTEND;TZID=America/Los_Angeles:20131120T170000
LOCATION:John Howard 132
GEO:45.4516186284038;-122.66939139679
SUMMARY:The Brouwer fixed point theorem
DESCRIPTION:\n AngĂ©lica Osorno\, Assistant Professor of Mathematics\, from Reed College\n\n\n \n The talk is on: the Brouwer fixed point theorem\n \n \n The Brouwer fixed point theorem is one of the most well-known theorems in topology\, in part for the number of applications it has across various fields of mathematics\, and in part because it can be proved in many ways. The theorem states that a continuous function from a ball to itself has a fixed point. In this talk I will explain the theorem with examples\, present applications\, and introduce some concepts in algebraic topology in order to prove it.\n \n \n \n \n \n No prior knowledge of topology is expected.\n \n\n\n \;\n
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