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Proof Practice

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Hey /sci/

This book was a rude awakening for me. I was always good at math until I got to proof-based Mathematics and realized I was actually shit at math. The plan has always been Physics which I'm good at, but I miss being able to enthusiastically and confidentially signing up for more and more advanced math classes.

I got a B in real analysis and a B in abstract algebra and it discouraged me a lot. I never had any formal training in proofs and that's what fucking shafted me when I got to this. It's the only reason I haven't taken topology, number theory, graduate group theory, etc.

I'm taking complex analysis next fall as a last shot at pure math before I commit to physics the rest of my life.

Any suggestions, advice, books, etc? Anything helps!
>>
Here are some books you might find useful:

How to Think Like a Mathematician - Kevin Houston
How to Prove It - D. J. Velleman
Mathematics: Its Content, Methods and Meaning - A.D. Aleksandrov, A.N. Kolmogorov, & M.A. Lavrent'ev (optional but still informative)
The Art and Craft of Problem Solving - Paul Zeitz (optional but still helpful)
>>
>>8971798
Try going through the first few chapters of Tao's analysis I. It goes over basic material, but asks you to prove everything rigorously. Might be good for you
>>
>>8971798
Real analysis is a rude awakening for everyone. And if you only like math as it pertains to physics, I wouldn't blame you for struggling with abstract algebra.
>>
>>8971806
>>8971815
Thank you so much!

>>8971817
And I actually do really enjoy learning Pure math, evening if it doesnt directly pertain to physics (although I loved group theory specifically because it helped me understand quantum and particle physics better)

Even though my primary interest is physics, I still love knowing pure math for its own sake.
>>
>>8971798

Boost your mathematical maturity by learning other fields.

A Primer of Abstract Mathematics by Ash
The Joy of Sets: Fundamentals of Contemporary Set Theory by Devlin
An Introduction to the Theory of Numbers by Niven, Zuckerman, and Montgomery
Linear Algebra by Shilov (Dover Books)
Introduction to Logic: and to the Methodology of Deductive Sciences (Dover Books) by Alfred Tarski
Introduction to Metamathematics by Kleene
Principles of Topology (Dover Books) by Croom
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