- #1
osnarf
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I was preparing to read through this thoroughly from all I've heard about it, but the topics seem to be very similar to Spivak's Calculus, that I just worked through, and Spivak's Calculus on Manifolds, which I'm currently working through.
I was wondering if there is any compelling reason to read the whole book (different or more in depth treatments of subjects), or if I should just read through the sections that weren't covered in Spivak's books (Fourier Series, Lebesque integration, basic topology, etc) and move onto something more advanced in the same subject area, such as Rudin's Real and Complex Analysis.
Any thoughts? If you go with the latter, any suggestions are appreciated.
I was wondering if there is any compelling reason to read the whole book (different or more in depth treatments of subjects), or if I should just read through the sections that weren't covered in Spivak's books (Fourier Series, Lebesque integration, basic topology, etc) and move onto something more advanced in the same subject area, such as Rudin's Real and Complex Analysis.
Any thoughts? If you go with the latter, any suggestions are appreciated.
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