Set theory: Difference between revisions

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Created page with "Set theory is a branch of mathematics involving the study of sets. These are collections of objects. Set theory is often used as a foundation for mathematics, as many mathematical objects (such as natural numbers, groups, topological spaces, ...) can all be encoded as sets. In pure set theory, the primary objects of study are infinite sets, which include infinite ordinals and cardinals. Set theory is the basis for a lot of apeirol..."
(Created page with "Set theory is a branch of mathematics involving the study of sets. These are collections of objects. Set theory is often used as a foundation for mathematics, as many mathematical objects (such as natural numbers, groups, topological spaces, ...) can all be encoded as sets. In pure set theory, the primary objects of study are infinite sets, which include infinite ordinals and cardinals. Set theory is the basis for a lot of apeirol...")
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