After a Real Analysis book that has solutions (for self-study)

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SUMMARY

The discussion centers on finding suitable self-study resources for Real Analysis and Linear Algebra. 'Understanding Analysis' by Stephen Abbott and 'Real Mathematical Analysis' by C.C. Pugh are recommended for Real Analysis, though they lack solutions manuals. For Linear Algebra, Hoffman's Linear Algebra is debated as a suitable introductory text, while Shilov's Linear Algebra is noted for its affordability but perceived terseness. The Kaczor & Nowak "Problems in Analysis" series and the free Erdman problem text are also highlighted as valuable resources.

PREREQUISITES
  • Familiarity with Real Analysis concepts
  • Basic understanding of Linear Algebra
  • Ability to engage with mathematical proofs
  • Access to supplementary problem-solving resources
NEXT STEPS
  • Research 'Understanding Analysis' by Stephen Abbott for Real Analysis self-study
  • Explore 'Real Mathematical Analysis' by C.C. Pugh for additional insights
  • Investigate Hoffman's Linear Algebra for foundational concepts
  • Review the Kaczor & Nowak "Problems in Analysis" series for problem-solving practice
USEFUL FOR

Students and self-learners in mathematics, particularly those focusing on Real Analysis and Linear Algebra, as well as educators seeking effective teaching resources.

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One that is suitable for self-study and doesn't require me to constantly ask the internet for clarifications.

'Understanding Analysis' by Stephen Abbott and 'Real Mathematical Analysis' by C.C. Pugh seem suitable but unfortunately I can't find a solutions manual

Thanks

EDIT:

Also I need a Linear Algebra text! Is Hoffman's Linear Algebra recommended as a first course in LA (self study also)? I've read the Amazon reviews and like most texts, some think it is, some don't. I bought Shilov's Linear Algebra (it's cheap) to see what LA is all about but it seems a bit terse for me.
 
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