Is a 3+2 Dual Degree Program the Right Path for Your Academic Goals?

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Discussion Overview

The discussion revolves around the consideration of a "3+2" dual degree program, where students spend three years at a liberal arts college followed by two years at a specialized engineering school, specifically Columbia University. Participants explore the potential benefits and challenges of such a program, including the academic environments, degree outcomes, and personal experiences related to dual degrees in science and mathematics.

Discussion Character

  • Exploratory
  • Debate/contested
  • Conceptual clarification

Main Points Raised

  • One participant expresses interest in a "3+2" program, highlighting the potential for diverse college experiences and aspirations for a PhD in applied math.
  • Another participant shares a personal desire for a dual major in physics and mathematics, emphasizing the benefits of a math degree for theoretical physics.
  • A participant recounts their experience of balancing physics and music, ultimately choosing to focus solely on physics, suggesting that personal interests should guide academic choices.
  • Questions are raised about the comparative quality of Columbia's math/applied math department relative to other top institutions.
  • A list of top applied math programs is provided, indicating that Columbia may not be in the top 10 but is still considered a good to great program.

Areas of Agreement / Disagreement

Participants express varied opinions on the merits of pursuing a dual degree and the relevance of personal interests in academic choices. There is no consensus on the best path forward, and differing perspectives on the quality of Columbia's program remain unresolved.

Contextual Notes

Some participants mention personal experiences that may not directly relate to the "3+2" program, and there are references to rankings that may depend on specific criteria or definitions of program quality.

courtrigrad
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I am thinking of doing something called a "3+2" program, where I spend 3 years at my liberal arts college and 2 years at the Columbia Fu School of Engineering. I come out with a B.A. in any type of science or math from the liberal arts college and a B.S. in applied math (or any type of engineering like operations research). I think the benefit of this is that you get to experience two different college environments. I am thinking of doing a PhD in applied math( I know a lofty goal; it may change) after doing the "3+2 program." Have any of you, or any people you know done a dual degree, or something similar? Do you think this is a good idea?

Thanks
 
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any feedback is appreciated.

thanks
 
I haven't "done" a dual degree but yeah I would have loved to do a dual major in physics and mathematics as my interests lie completely in mathematical physics and applied mathematics. And I think having a math degree HUGELY helps in physics (esp theoretical physics). So go for it if you're interested.

Best of luck.
 
How is Columbia's math/applied math department in comparision to other top schools?
 
I started out going for physics and music. It wasn't the same scenario, I was doing them both at the same time, and at first it was easy enough because I only had to focus on physics (I had learned a lot of music theory recreationally already) but once the music classes started getting intense, I had to drop them, and went full on physics b.s.

For me, personally, liberal arts are something I practice in my spare time, and physics is my academics choice, but there's plenty of people who do it your way.

I know this is a generic answer, but it fits: Do what you want.
 
courtrigrad said:
How is Columbia's math/applied math department in comparision to other top schools?

Top 10 Applied Math programs according to US News World and Report 2007: Top Grad Schools
1) NYU
2) MIT
3) CalTech
4) UCLA
5) University of Minnesota - Twin Cities
6) Brown University
7) Princeton
8) Stanford (tie)
8) University of Texas - Austin (tie)
10) Berkeley

so i guess it's not top 10, but it's probably a good-great applied math program.
 

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