/sci/ - Science & Math » Thread #14314392

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Will these 3 books prepare me for an undergrad in pure math?

Anonymous Fri 18 Mar 15:08:16 2022 No.14314392 View Reply Original Report

Quoted By: >>14314405 >>14314438 >>14314525 >>14315223 >>14315268

I plan on also doing drills on artofproblemsolving to internalize the concepts

Anonymous

Anonymous Fri 18 Mar 2022 15:12:14 No.14314405 Report

Quoted By:

>>14314392
Simply apply the Gelfand treatment.

Anonymous

Anonymous Fri 18 Mar 2022 15:20:13 No.14314421 Report

Quoted By:

If you're so underprepared that you need those books to study before calc I, just take a precalculus class in college...

Anonymous

Anonymous Fri 18 Mar 2022 15:29:49 No.14314438 Report

Quoted By:

>>14314392
you should start with a book covering the history of mathematics, then a colloquial book about logic and set theory and then a book about logic and one about set theory.
once you've understood and interiorized the fundamentals of mathematical thought by the means of doing many exercises and proofs you will be able to hop into calculus and linear algebra with no problem

Anonymous

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Anonymous Fri 18 Mar 2022 16:04:43 No.14314525 Report

Quoted By: >>14314531 >>14314756

>>14314392
You need these texts. I'll improve it for you and change it.

Anonymous

Anonymous Fri 18 Mar 2022 16:07:03 No.14314531 Report

Quoted By: >>14314756

>>14314525
OP! Buy texts 1,2,5,6 and real analysis by Bartle, you are now prepared to get a mathematics degree, or if you really want only 3 texts then just buy 1,5,6. But you really need 2 to understand multiple mathematics

Anonymous

Anonymous Fri 18 Mar 2022 16:38:54 No.14314599 Report

Quoted By: >>14314756 >>14315715

1. Discrete mathematics by Chartrand
2. Mathematics for physicists by Altland
3. Mathematical modeling by Meerschaert
4. Partial differential equations by Hillen
5. Applied partial differential equations by Ockendon
6. Linear algebra done right by Axler
7. Abstract algebra by Lawrence
8. Real analysis by Bartle
9. Introduction to real analysis by Heil
10. Manifolds and differential geometry by Lee
11. Differential equations by Viana
12. Complex made simple by Ullrich
13. Functional analysis by Kreyszig
14. A course in probability theory by Chung
15. A course on partial differential equations by Craig

What you need is 4 textbooks. Buy 1,2,6,7, and now you're prepared for an undergraduate degree in mathematics. After you finish 1 you can do both 2 and 6 at the same time and once you're finished with 6 move onto 7.

Anonymous

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Anonymous Fri 18 Mar 2022 17:43:09 No.14314756 Report

Quoted By:

>>14314525
>>14314531
>>14314599

Is that mathematics for physicists a new book? I always see serge lang or gelfand recommended for HS math, is this the new loomis of /sci/?

Anonymous

Anonymous Fri 18 Mar 2022 20:38:04 No.14315223 Report

Quoted By:

>>14314392
1. Basic Mathematics
2. How to Prove It
3. Elements of set theory

Anonymous

Anonymous Fri 18 Mar 2022 20:57:58 No.14315268 Report

Quoted By:

>>14314392
Elementary Algebra By Euler
Euclid's Elements

Done, you're ready for calculus

Anonymous

Anonymous Fri 18 Mar 2022 22:58:04 No.14315715 Report

Quoted By:

>>14314599
what's the difference between chartrand and susanna epp's discrete math with applications?

Anonymous

Anonymous Sat 19 Mar 2022 14:16:41 No.14317365 Report

Quoted By:

bump

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