
Set Theory 6

Lecture1.1

Lecture1.2

Lecture1.3

Lecture1.4

Lecture1.5

Lecture1.6


Logic 7

Lecture2.1

Lecture2.2

Lecture2.3

Lecture2.4

Lecture2.5

Lecture2.6

Lecture2.7


Relations & Functions 5

Lecture3.1

Lecture3.2

Lecture3.3

Lecture3.4

Lecture3.5


Counting 1

Lecture4.1


Trees & Graphs 4

Lecture5.1

Lecture5.2

Lecture5.3

Lecture5.4


DSGT Notes 6

Lecture6.1

Lecture6.2

Lecture6.3

Lecture6.4

Lecture6.5

Lecture6.6


Discrete Structures and Graph Theory Viva Question 6

Lecture7.1

Lecture7.2

Lecture7.3

Lecture7.4

Lecture7.5

Lecture7.6

Set Theory  Part 4 
Set Theory  Part 4 
Set theory isย the mathematical theory of welldetermined collections, called sets, of objects that are called members, or elements, of the set. The axioms of set theory imply the existence of a settheoretic 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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in power set a,b,d set is missing