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Math 131A Real Analysis  Form

Math 131A Real Analysis Form

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hello everyone and welcome to 131 a week 1 lecture 1 you have probably encountered the following number systems before and the set of natural numbers so it begins with 1 2 3 etc z the set of integers set consists of 0 1 and minus 1 2 and minus 2 etc and cube the set of rational numbers so these consists of all pairs or all expressions of the form K over L where K and L are integers and L is not equal to 0 and finally are the set of real numbers furthermore we know that this number systems contain each other in the following pattern so n the set of natural numbers is a subset of Z the set of 10 of integers which is subset of Q which in turn is a subset of R in other words every natural number is an integer every integer is a rational number and every rational number is a real number however as we will see all of this inclusions are strict the first goal of this class is to provide an answer to the following question what exactly are the collection of real numbers we will build towards a

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