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The Art of Proof Basic Training for Deeper Mathematics

13

  Editorial Board  

  

  

  

 

Matthias Beck Department of Mathematics San Francisco State University San Francisco, CA 94132 USA [email protected]

Editorial Board S. Axler Mathematics Department San Francisco State University San Francisco, CA 94132 USA [email protected]

Ross Geoghegan Department of Mathematical Sciences Binghamton University State University of New York Binghamton, NY 13902 USA [email protected]

K.A. Ribet Mathematics Department University of California at Berkeley Berkeley, CA 94720-3840 USA [email protected]

 

          © Matthias Beck and Ross Geoghegan 2010                                                                                                                          

                             



        

                                                                                                                                  

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