Reference for Analysis book in which natural numbers constructed from sets

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Could anyone suggest books on Mathematical/Real Analysis that construct natural numbers through sets not Peano axioms?


I find construction of natural numbers through sets more convenient. So I thought that book that uses sets, might be easier for me to understand than Peano based one.

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I think that you should turn more to Set Theory / Logic books than Real analysis books.

One example is Basic set theory from Azriel Levy. What you're looking for is the definition of ordinals and especially finite ordinals.