Linear Algebra vs. Analysis: Which Should I Study First?

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Self-studying math can begin with either linear algebra or mathematical analysis, but a strong foundation in linear algebra is recommended before tackling analysis. Linear algebra is essential for understanding real analysis, particularly in multivariable contexts. Familiarity with rigorous mathematics is best developed through linear algebra. For those choosing to study analysis, several recommended texts include Shilov's "Elementary Real and Complex Analysis," Rosenlicht's "Introduction to Analysis," and Apostol's "Mathematical Analysis," all of which are highly regarded.
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Hey guys,

I want to self-study some math this year. Would you recommend linear algebra or mathematical analysis first, or does it even make a difference? (If analysis, which text would you recommend? Shilov's Elementary Real and Complex Analysis, Rosenlicht's Introduction to Analysis, or Apostol's Mathematical Analysis?) Thanks a bunch.[/I]
 
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Any real study of analysis requires a fair bit of linear algebra.
 
What he means is have linear algebra down cold before you attempt to do analysis. Linear algebra is a big part of real analysis, especially once you deal with mutlivariables. Also, getting used to rigorous mathematics is best accomplished by studying linear algebra.
 
Alright. I'll start working on LA then. Thanks a lot.
 
thats like asking which is better, lafite roTHSCHILD OR LATour. those are all superb.
 

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