Hi.I'm finishing my first year of Undergraduate CS with relative

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SUMMARY

Max.Planck, an undergraduate CS student, is considering a minor in either Applied Mathematics or Physics to complement his studies. He has already completed Discrete Math I&II, Linear Algebra, and Calculus I&II, and is contemplating self-studying Graph Theory. The discussion highlights the importance of real analysis and its relevance to Scientific Computing and Theoretical Computer Science, particularly in Natural Computing. Recommendations emphasize that a strong foundation in mathematics, especially linear algebra and discrete math, is crucial for success in CS graduate programs.

PREREQUISITES
  • Understanding of Discrete Mathematics, including combinatorics and graph theory
  • Familiarity with Linear Algebra concepts
  • Knowledge of Calculus, specifically Calculus I and II
  • Basic principles of Real Analysis and its applications
NEXT STEPS
  • Research the applications of Real Analysis in Scientific Computing
  • Explore Graph Theory and its significance in Theoretical Computer Science
  • Investigate the role of Natural Computing in modern CS research
  • Consider the curriculum and benefits of a Physics minor, particularly in optics
USEFUL FOR

This discussion is beneficial for undergraduate computer science students, academic advisors, and anyone interested in the intersection of mathematics, physics, and computer science, particularly in fields like Bioinformatics and Scientific Computing.

Max.Planck
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Hi.

I'm finishing my first year of Undergraduate CS with relative ease. We have the opportunity to take 30 credits worth of classes in another field of study (minor). I'm thinking of taking either an Applied Math or a Physics minor. For Math I was thinking about taking classes in abstract real analysis and applied analysis and for Physics I was thinking about optics.
I would like to go into Bioinformatics, Scientific Computing or Theoretical CS after my Bachelors. What kind of minor will help me the most and will be the most fun?

Regards,
Max.Planck
 
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If you're planning on CS grad school, knowing more math would probably be quite helpful. I know my school's CS department recommends a solid background in linear algebra and discrete math (namely combinatorics and graph theory) to grad school hopefuls.
 


Right. My CS program already has a lot of overlap with Applied Mathematics in the Discrete Math. I already have to take Discrete Math I&II, Lin Alg, Algebra, Calc I&II, Probability. I'm thinking of studying Graph Theory on my own. My question is, would real analysis (Analysis I&II, Lin Analysis, Complex Function Theory) help me for Scientific Computing/Theoretical CS? The theoretical CS group focuses on Natural Computing, so I thought, maybe a Physics minor would also be an option.
 

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