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man this is awesome. Thank you! I took my last calculus course in undergrad over 10 years ago and honestly forgot a lot of math including calculus. I am current

man this is awesome. Thank you! I took my last calculus course in undergrad over 10 years ago and honestly forgot a lot of math including calculus. I am currently back in school doing my masters and struggling at the moment after forgetting this and a lot of other undergrad math topics. Just out of curiosity, does anyone know of similar sites for linear algebra, discrete mathematics, statistics, etc?

contact9879 2y ago
Gilbert Strang's "Intro to Linear Algebra"[1] is widely recommended and I enjoyed it as a supplement to Friedberg, Insel, and Spence's much more formal "Linear Algebra"[2]. [1] https://math.mit.edu/~gs/linearalgebra/ila6/indexila6.html https://math.mit.edu/~gs/linearalgebra/ila6/indexila6.html [2] https://www.pearson.com/en-us/subject-catalog/p/linear-algebra/P200000006185/9780134876979 https://www.pearson.com/en-us/subject-catalog/p/linear-algeb...
- nerdponx 2y ago
  I learned right from FIS without any "warmup" from Strang-level material and it was rough to say the least. I came away with a good final grade and a very poor understanding of most of what I was doing, I was just grinding through proofs with little practical intuition. Good reference book, but very difficult to learn from, especially with a professor who seemed to love abstract math and didn't place high value on geometric intuition.
- threatofrain 2y ago
  In general, proof-oriented undergrad classes for Linear Algebra would be either the second class they take, or it's a math major going a pathway specifically for math people. Similar to Sheldon Axler's famous book.
j_bum 2y ago
+1 for Gilbert Strang’s linear algebra textbookcourse. Im working through his textbook now as I’m diving deeper into ML/DL methods. Here is an additional link to the Spring 2023 course materials that follow along the 6th ed. Of his textbook [0]. [0] https://github.com/mitmath/1806 https://github.com/mitmath/1806

contact9879 2y ago

Gilbert Strang's "Intro to Linear Algebra"[1] is widely recommended and I enjoyed it as a supplement to Friedberg, Insel, and Spence's much more formal "Linear Algebra"[2]. [1] https://math.mit.edu/~gs/linearalgebra/ila6/indexila6.html https://math.mit.edu/~gs/linearalgebra/ila6/indexila6.html [2] https://www.pearson.com/en-us/subject-catalog/p/linear-algebra/P200000006185/9780134876979 https://www.pearson.com/en-us/subject-catalog/p/linear-algeb...

nerdponx 2y ago
I learned right from FIS without any "warmup" from Strang-level material and it was rough to say the least. I came away with a good final grade and a very poor understanding of most of what I was doing, I was just grinding through proofs with little practical intuition. Good reference book, but very difficult to learn from, especially with a professor who seemed to love abstract math and didn't place high value on geometric intuition.
threatofrain 2y ago
In general, proof-oriented undergrad classes for Linear Algebra would be either the second class they take, or it's a math major going a pathway specifically for math people. Similar to Sheldon Axler's famous book.

j_bum 2y ago

+1 for Gilbert Strang’s linear algebra textbookcourse. Im working through his textbook now as I’m diving deeper into ML/DL methods. Here is an additional link to the Spring 2023 course materials that follow along the 6th ed. Of his textbook [0]. [0] https://github.com/mitmath/1806 https://github.com/mitmath/1806