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favorite class and why
Whats been your favorite class at SFU so far in terms of value and enjoyability? I took a first year psychology class this semester just as an elective and I found it to be awesome...it really opened my mind to the way we are as humans and the way we are programmed/designed to think. Especially knowing how many things influence our day to day lives without us evening knowing it! Anyone else find any gems so far?
Comments
i found my econ 250 last semester was really challenging and the course material was quite interesting, it was not easy by any stretch of the imagination (definately not a 2nd year level course)
though during the course, i was freaking and stressing out since i did really bad in both midterms, so the final exam ended counting for 100% of my final grade and studying for that was an adventure all in itself (there was a point i literally listened to the lecture tapes to sleep haha)
For me the course I enjoyed the most is BISC 302, I get to breed flies as a class project and I get to mutate them so that they have white eyes and extra sets of legs. Fun stuff.
Physics and chemistry apply mathematics to systems for which I can get a physical intuition for. Math by itself is far too abtruse and abstract especially once you start getting into linear algebra and vector calculus, and I find it hard to relate to such concepts.
For example, the closure properties of a Hilbert space mean sweet fanny adams to me, even though I'm a quantum mechanic and we use Hilbert space all the time (because eigenfunctions in QM exist in Hilbert space). What I care about is that whatever properties it has, it lets me use the rules I've learned in QM to correctly determine the eigenvalues of operators.
Another example - take the spectral theorem. I don't care what the abstract properties of the spectral theorem are or its derivation. What I DO care about is that the immediate practical consequence is that a symmetric matrix will always have mutually orthogonal eigenvectors, and in particular, any Hermitian operator expressed in matrix form will also have orthogonal eigenvectors (if you remember to use complex conjugates as required by quantum mechanical rules).
Avoid any lower division Crim course if you're able!