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  2. Set theory is a branch of mathematics that studies sets, which are essentially collections of objects. For example ( {1,2,3}) is a set, and so is ( {heartsuit, spadesuit}). Set theory is important mainly because it serves as a foundation for the rest of mathematics--it provides the axioms from which the rest of mathematics is built up.
    brilliant.org/wiki/set-theory/
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    Why should you study set theory?Studying set theory, even naively, is the technical spine of how to handle infinite sets. Since modern mathematics is concerned with many infinite sets, larger and smaller, it is a good idea to learn about infinite sets if one wishes to understand mathematical objects better.
    Why is set theory important?Besides its foundational role, set theory also provides the framework to develop a mathematical theory of infinity, and has various applications in computer science (such as in the theory of relational algebra ), philosophy, formal semantics, and evolutionary dynamics.
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    Does set theory provide a foundation for mathematics?Any mathematical statement can be formalized into the language of set theory, and any mathematical theorem can be derived, using the calculus of first-order logic, from the axioms of ZFC, or from some extension of ZFC. It is in this sense that set theory provides a foundation for mathematics.
    Why are sets important in mathematics?The purpose of sets is to house a collection of related objects. They are important everywhere in mathematics because every field of mathematics uses or refers to sets in some way. They are important for building more complex mathematical structure. For example the ordered set (x1, x2, x3) of three points forms a vector in R3 if xi ∈ R.
     
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    Besides its foundational role, set theory also provides the framework to develop a mathematical theory of infinity, and has various applications in computer science (such as in the theory of relational algebra ), philosophy, formal semantics, and evolutionary dynamics. See more

    Set theory is the branch of mathematical logic that studies sets, which can be informally described as collections of objects. Although objects of any kind can be collected into a set, set theory — as a branch of See more

    Set theory begins with a fundamental binary relation between an object o and a set A. If o is a member (or element) of A, the notation o ∈ A is used. A set is described by listing elements separated by commas, or by a characterizing property of its elements, within … See more

    Many mathematical concepts can be defined precisely using only set theoretic concepts. For example, mathematical structures as diverse as graphs, manifolds, See more

    From set theory's inception, some mathematicians have objected to it as a foundation for mathematics: see Controversy over Cantor's theory See more

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    Mathematical topics typically emerge and evolve through interactions among many researchers. Set theory, however, was founded by a single … See more

    Elementary set theory can be studied informally and intuitively, and so can be taught in primary schools using Venn diagrams. The intuitive approach tacitly assumes that a set … See more

    Set theory is a major area of research in mathematics, with many interrelated subfields.
    Combinatorial set … See more

     
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  5. WEBAlthough set theory may seem arbitrary and not necessarily useful on its own, it is used throughout mathematics and can be thought of as a fundamental building block. Many mathematical concepts would be …

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