- #1
nextstep
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Hello,
I would like to strengthen my math knowledge by going through a series of basic pure math topics. Sort of what Math 55 does at Harvard, which covers linear algebra (Axler) and analysis (Rudin). I have a MSc in Computer Science, so I will not be going through these topics for the first time.
I read many book recommendation threads here and elsewhere, but I still have some doubts concerning how to put all pieces together:
- At this level, shall I treat topology as a separate subject? If so, what book would you recommend?
- Would you rather use Halmos instead of Axler for linear algebra?
- Would you consider something else than Rudin? I'm quite fond of Hubbard, but it covers a different range of topics.
Thanks
I would like to strengthen my math knowledge by going through a series of basic pure math topics. Sort of what Math 55 does at Harvard, which covers linear algebra (Axler) and analysis (Rudin). I have a MSc in Computer Science, so I will not be going through these topics for the first time.
I read many book recommendation threads here and elsewhere, but I still have some doubts concerning how to put all pieces together:
- At this level, shall I treat topology as a separate subject? If so, what book would you recommend?
- Would you rather use Halmos instead of Axler for linear algebra?
- Would you consider something else than Rudin? I'm quite fond of Hubbard, but it covers a different range of topics.
Thanks