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Course Overview 0
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Set Theory 6
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Lecture2.1
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Lecture2.2
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Lecture2.3
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Lecture2.4
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Lecture2.5
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Lecture2.6
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Logic 7
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Lecture3.1
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Lecture3.2
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Lecture3.3
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Lecture3.4
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Lecture3.5
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Lecture3.6
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Lecture3.7
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Relations & Functions 5
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Lecture4.1
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Lecture4.2
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Lecture4.3
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Lecture4.4
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Lecture4.5
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Counting 1
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Lecture5.1
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Trees & Graphs 4
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Lecture6.1
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Lecture6.2
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Lecture6.3
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Lecture6.4
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DSGT Notes 6
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Lecture7.1
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Lecture7.2
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Lecture7.3
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Lecture7.4
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Lecture7.5
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Lecture7.6
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Discrete Structures and Graph Theory Viva Question 6
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Lecture8.1
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Lecture8.2
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Lecture8.3
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Lecture8.4
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Lecture8.5
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Lecture8.6
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Set Theory | Part 1 |
Set Theory | Part 2 |
Set theory isย the mathematical theory of well-determined collections, called sets, of objects that are called members, or elements, of the set. The axioms of set theory imply the existence of a set-theoretic universe so rich that all mathematical objects can be construed assets. In naive set theory, a set is a collection of objects (called members or elements) that is regarded as being a single object.A set A is called a subset of a set B (symbolized by A โ B) if all the members of A are also members of B. For example, any set is a subset of itself, and ร is a subset of any set.
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