So just being honest, the Appendix is still rather terse and advanced for me. Does anyone have suggestions for prerequisite readings that would help getting someone prepared for this text?
So just being honest, the Appendix is still rather terse and advanced for me. Does anyone have suggestions for prerequisite readings that would help getting someone prepared for this text?
- Calculus covering Derivation, Integration, Multi-Variate
- Linear Algebra
- Differential Equations (May not be relevant here)
'Discrete math' is also useful.
Some of the derivations in the book you can take on faith and not fully prove out to save time, but you should feel 100% comfortable/confident with the notation used.
Let me know what's confusing you and we can try to figure out what you are missing.
Ok I'm being extremely facetious here but it still shocks me when people comment in machine learning or data science threads asking about how they'd go about picking this up but you can clearly tell they have no formal background in the sciences. I guess the only reason it angers me is because if they had just done a CS degree instead of trying to "hack it" none of this would seem like magic.
1. Book of Proof by Hammack (http://www.people.vcu.edu/~rhammack/BookOfProof/)
2. Calculus by Spivak
3. Linear Algebra Done Right by Axler
Be prepared to work through all (or at the very least only the odd numbered) exercises. If you can't stomach that or find that life gets in the way of you completing even these very basic books, you do not have the time or discipline required to advance in mathematics.
there are now "warm up" books (alcock) as well as even more basic real analysis books (abbott, about half the length of spivak).