What uni text books do maths undergrads and masters students use?

The books that were recommended to start from basic to advanced from an American YouTuber were the following:
Discrete Maths with Applications by S Epp
Discrete Maths Structures by Kolman, Bubsy, & Ross
Mathematic Proofs by Chartrand, Polimeni, & Zhang
Abstract Maths by Bond and Keane
Pre-Algebra by AGS
Pre-Algebra by Fearon
College Algebra by Kaufmann
College Algebra by Blitzer
Graphical Approach to Algebra and Trigonometry by Hornsby, Rockswold, and Lial
Calculus by Stewart
Calculus by Spival
A first course in differential equations by Zill
Ordinary differential equations with applications by Andrews
Elementary linear algebra by Anton
Linear Algebra by Friedberg, Insel, & Spence
Mathematical statistics with applications by Mendenhall, Scheaffer, & Wackerly
A first course in probability by Ross
Fundamentals of Complex Analysis by Saff and Snider
Complex Variables and Applications by Brown and Churchill
Analysis 1 and 2 by Terrance Tao
Principles of Mathematical Analysis by Rudin
Advanced Calculus by Fitzpatrick
Elementary Analysis by Ross
Abstract Algebra by Saracino
Contemporary Abstract Algebra by Gallen
Introdction to Topologu nu Gamelin and Greene
Applied Cominatronics by Tucker
Naive Set Theory by Holmo
Functional Analysis by Kreyszig
Graph Theory by Gould
Real Analysis by Royden
Real and Complex analysis by Rudin
Linear Algebra by Hoffman and Kunze
Linear Algebra by Lang
Algebra by Artin
Calculus Made Easy by Thompson
Geometry by Jurgensen
Linear Algebra by Schaum
Finite Differential Vector Spaces by Malmor
Linear Algebra by Strang

Have you used any of the above books, and would you recommend any of them? Do you have recommendations of your own in addition or in place of the above?

Thanks

I like The Math Sorcerer (for those who don't know https://www.youtube.com/channel/UCr7lmzIk63PZnBw3bezl-Mg ) he's quite fun. I think starting with, Naive Set Theory by Halmos is a gentle introduction. Then as the prophet of Spivak above said, you could use Spivak's Calculus then continuing with Baby and Papa Rudin. Although I hear that the Terry Tao analysis books are good. Never used a book for LA but I assume most of them are ok. For Algebra I prefer R.B.J.T. Allenby's book Rings, Fields and Groups.

I'm surprised you were able to tell so quickly. How did you managed to deduce the above? Google search? You've seen the video recently?

Thanks for the recommendations.

Just out of interest, what do you also think of the following YouTube channels?:



I'm trying to find more examples of stuff and problems you will get at undergrad or postgrad level. Although I will be doing A Level maths and further maths, I want to look into things that are more advanced as well.