University of Minnesota
School of Mathematics
School of Mathematics         The diagram illustrates the local accuracy of the tangent line approximation to a smooth curve, or--otherwise stated--the closeness of the differential of a function to the difference of function values due to a small increment of the independent variable.   Yamabe Memorial Symposium on Geometry and Low-Dimensional Topology
    math.umn.edu / mcfam

MCFAM - Minnesota Center for Financial and Actuarial Mathematics

 



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Testimonials

Scott Talcott

DerivActive, Minneapolis, MN
MFM Class of 2012
Sioux Falls, SD

The MFM program at the University of Minnesota gave me the tools necessary to pursue a prosperous career in finance. The intelligent and driven people associated with the MFM program have given me the skills and foundation that I draw upon every day in my role as VP of Sales at DerivActiv.


MCFAM is the University of Minnesota’s Center for all Financial and Actuarial programs and initiatives within the College of Science and Engineering's School of Mathematics. We provide students, prospective employers and the overall financial mathematics, actuarial and academic communities the benefit of an interdisciplinary and structured framework that combines faculty and industry expertise in shaping academic, professional and competitive excellence and integrity.

MCFAM Advantage

  • World Renowned Mathematics Faculty
  • Balanced Coursework, Mix of Faculty and Industry Instructors
  • Strong Network of Distinguished Lecturers
  • Collaborative Academic and Industry Relationship
  • Great Employment Opportunities
  • Excellent Career Development Support and Placement
More details on the MCFAM Advantage page.



Our Mission

  • Provide professional mathematics programs, academic and career advancement support that meets regional, national and international best practices.
  • Establish a working environment that enables professional interactions between MCFAM students, academics and members of the financial and actuarial mathematics industry.
  • Promote cross training for well-rounded financial and actuarial mathematics graduates.
  • Encourage industrial research and development to solve ongoing problems in the field and create new products using University developed tools.