i am interested in the 2nd year social psych course...it has a mad wait list thou, any idea if that will be reduced to 0 before school starts? lol
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Aug 16th, 2007 09:11 PM #16
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Aug 17th, 2007 12:53 AM #17
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Aug 17th, 2007 04:23 PM #18
HPS385 or something History of Computers
Hell boring class, but easy marks
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Aug 19th, 2007 01:55 PM #19
EAS102 is a general survey course of East Asian civilization, from the earliest times to about the year 1600. Because Guisso is a Chinese specialist -- much of his work revolves around gender issues in pre-modern China -- the course is, not surprisingly, very heavy on China. That being said, there should be, roughly, 18-20 lectures on China, 4 on Japan, and 1-2 on Korea. In general, the reading material is simple, and you can easily get an A if you attend lectures and tutorials.
Tutorial attendance and participation is crucial for success in the course, and I believe TAs have now begun assigning tutorial assignments in order to ensure attendance; but when I took the course a few years ago this was not the case.
Furthermore, while you are not required to go beyond the materials assigned in class, Guisso, and the TAs, will surely be impressed if you do; so if you want to receive an A+, say, as I did, you should consult a variety of sources. There are three in-class essay-based tests, which consist of short-answer questions and one large essay question. And for the exam you'll probably have to write 2 or 3 essays; so, to answer your question, memorization is important as is the interpretations and arguments you present.
I am unsure who will be the TAs this year, but if you can, try to get into Yi Lidu's or Allan Haaheim's tutorials (assuming they are part of the TA group this year); they are both terrific instructors who are passionate and extremely knowledgeable.
Cheers,
Jie
EAS SpecialistLast edited by Ma_Jie; Aug 19th, 2007 at 01:57 PM.
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Aug 19th, 2007 07:47 PM #20
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Aug 19th, 2007 10:18 PM #21
MAT224H1 - Linear Algebra II
Birdiness: 5.00 out of 5 1 Vote(s)
Offered: Winter
Course Description: Abstract vector spaces: subspaces, dimension theory. Linear mappings: kernel, image, dimension theorem, isomorphisms, matrix of linear transformation. Changes of basis, invariant spaces, direct sums, cyclic subspaces, Cayley-Hamilton theorem. Inner product spaces, orthogonal transforamtions, orthogonal diagonalization, quadratic forms, positive definite matrices. Complex operators: Hermitian, unitary and normal. Spectral theorem. Isometries of R2 and R3.
Thanks for the great link! Sounds like the easiest course ever!
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Aug 20th, 2007 11:03 AM #22
Ewi had enuf in linear algebra 1 in first year.. no thanks lol
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Aug 20th, 2007 02:28 PM #23
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