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Pete L. Clark

associate professor of math @ University of Georgia.


Primary research interests: number theory, arithmetic geometry, Galois cohomology

Secondary research interests: field theory, commutative algebra, general topology, model theory, and various combinations thereof

I also have an enduring interest in mathematical exposition.

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  • Athens, GA
  • math.uga.edu/~pete
  • Member for 7 years, 2 months
  • 170 profile views
  • Last seen Sep 23 '20 at 16:49

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30 How to teach logical implication? Mar 18 '14
20 is the reciprocal function continuous Aug 9 '14
16 Lecturers “(intentional) mistakes” as a teaching tool Apr 13 '14
15 How many problems do we have to do as undergraduate mathematicians in order to learn a subject? Jul 16 '15
14 Which first, definite or indefinite integrals? May 20 '14
10 Conceptual Mathematics by Lawvere & Schanuel as text for bridging course? May 18 '14

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