JohnMason Posted June 4, 2016 Posted June 4, 2016 Hi everyone! I am currently a MA student at UChicago. As i am thinking about applying for PhD in political science, ( possible international relations thesis with a survey/ quantitative component; Furthermore some US political science admission committees look for quantitative background). I am wondering what quantitative course i should take to strengthen my quantitative credential (i only did microeconomics and macroeconomics in college). *last but not least, because numbers of my elective courses are limited. I am considering taking online for credit course offered by UC Berkeley extension during the summer (e.g. http://extension.berkeley.edu/search/publicCourseSearchDetails.do?method=load&courseId=6614430); I wonder if online courses would be considered legitimate substitute for in-person course on transcript (by members of the admission committee)? Moreover, how do online courses compare with alternatives, such as math camp/ quantitative training session organized by universities/ research institutes? Many Thanks!
rising_star Posted June 5, 2016 Posted June 5, 2016 You really should be talking to the professors in your MA program about the best path to a PhD program. Can you take quantitative courses at UChicago as part of your MA?
PoliticalOrder Posted June 5, 2016 Posted June 5, 2016 Differential and Linear Algebra and Statistics are probably the best places to start. Take them either as part of your MA or as additional electives at UChicago (you can always take classes when you are a student at a university, but they might not count towards your degree). No one on admission committees really cares what online or distance courses you took, you want them on your transcript.
JohnMason Posted June 6, 2016 Author Posted June 6, 2016 Thanks i will try to take quantitative course at the university.
PoliticalOrder Posted June 6, 2016 Posted June 6, 2016 So I just realized I made a brain fart. While linear algebra may be helpful, what I really meant to put was differential and integral calculus.
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