Review of Linear Algebra in terms of application (2024 Fall)

 Usually, linear algebra courses are discerned by two POVs. One starts from linear equation systems, and the other one starts from vector space. The course I took last semester(2024 Fall) was the former, with the book 'Contemporary Linear Algebra' written by Howard Anton et al.

I learned linear equation systems, RREF, determinant, rank, nullity, pivot theorem, and so on in the mid-term exam extent. I also learned eigen-, projection theorem, least square theorem, Gram-Schmidt process, orthogonality and orthonormality, orthogonal matrix, SVD, LU/QR decomposition, quadratic form, and some methods for optimization, and so on.

The course was very nice, and I'm especially thankful for the MIT Online course, as I got much help from Strang's lecture.

However, as with any lecture handling matrix, it was hard to learn rigorous proofs. So I'm eagerly feeling the need to take the course with many proofs. I've made up my mind to take the course next semester.



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