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I'm looking to learn real analysis however I'm unsure of where to start having little proof background. I would also be interested if someone could point out the more/most important areas/topics in real analysis so I know where to focus my time.

When I say most important, I mean the topics that are absolutely necessary for higher level progression to areas like functional analysis and topology.

scoopfaze
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Maximus
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  • Perhaps you should consider starting by reading some texts on solving proofs, if you don't have that robust a proof background. Here's a good thread to get you started:

    https://math.stackexchange.com/questions/655443/what-are-some-good-introductory-books-on-mathematical-proofs

    – scoopfaze Nov 16 '22 at 00:32
  • almost any book of mathematics is a good reference to see how to make or write proofs. My recommendation is to start from the book Understanding Analysis of Abbott – Masacroso Nov 16 '22 at 01:00