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Definition: the set with no factors is called the empty set or the null set and is exact with the image ∅. • definition: the generic set is the set of all matters pertinent to a given dialogue and is distinct with the aid of the image u. For instance, while coping with all the students enrolled at the virtual university, the standard set could be u = all students at the virtual university.

A few units residing on this standard set are: a = all computer era students. B = first year students. C = 2nd year students • definition: the set a is a subset of the set b, denoted a ⊆ b, if every detail of a is an detail of b. If a is a subset of b and b incorporates factors which are not in a, then a is a proper subset of b. It is denoted with the aid of a ⊂ b. If a is not a subset of b we write a ⊄ b to designate that courting.

Definition: two units a and b are equal if a ⊆ b and b ⊆ a. If two units a and b are same we write a = b to designate that courting. In different words, sets, a and b, are identical if they comprise the identical elements • definition: the intersection of sets a and b is the set containing the ones factors which can be elements of a and factors of b. We write a ∩ b to indicate a intersection b.

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