What materials would you recommend for studying mathematics?

Question

Programming

Good afternoon! I'm learning C++ + Cocos2d-x. I want to go deeper into the study of graphics programming. But after viewing some materials and talking with people who work in this area, I realized that they closely use mathematics (analytical geometry, discrete mathematical work with matrices, etc.). In general, a fairly wide range. He studied mathematics at school according to the plan "LEARNED, passed and forgot." There is a huge need for normal materials. Initially, I thought to take a stack of books to go through each one (for example, 7, 8, 9, 10, 11 classes). But remembering the words of the teacher, "It is necessary to choose a worthwhile book, because many of them either have a lot of water, or something very important is missing." Please suggest worthwhile materials (books, resources, etc.) and, if possible, share your views on the training plan.

Answer 1

Try to start, for example, with her: V.S. Kramor - We repeat and systematize the school course of algebra and the beginning of analysis.

Answer 2

"Course of differential and integral calculus" (Fihtengolts) 3 volumes
"Course of mathematical analysis" (Kudryavtsev) 3 volumes
"Discrete mathematics for programmers" (Novikov)
"Algorithms. Construction and analysis" (Thomas Kormen, Charles Leyzerson, Ronald Rivest, Clifford Stein )
"The Art of Programming" (Donald E. Knuth) all 4 volumes are needed if you really want to learn everything.
I would also advise studying probability theory and information theory)
Good luck!

Answer 3

To study elementary (school) mathematics, try to start with the book by D.K. Faddeeva and I.S. Sominsky "Algebra for Self-Education" , it has 530 pages, it is very detailed and completely covers the entire traditional course of the Soviet normal school in mathematics. Here is a link to it (it will last a month).
When you begin to move on to higher mathematics, you need to master, solving all the tasks, for example, the books of I.A. Kaplan "Practical studies in higher mathematics" , in 5 parts ( they are here, in general I recommend this site) - also very detailed and with a detailed analysis, designed for the minimum school level. Then it is worth moving on to books by Zel'dovich like "Higher Mathematics for Beginners", etc. I-welcome to any engineering faculty.
You have to read a lot and visit forums, such as dxdy.ru and others.