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Unit 1: Set Theory & Venn Diagrams
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Universal Set (U)
The set containing all objects or elements under consideration.
Null Set / Empty Set (∅ or {})
A set which contains no elements.
Subset
Every element in set A is also found in set B.
Power Set
The set containing all possible subsets of a set. A set with n elements has exactly 2 n subsets.
Union (A ∪ B)
The set of elements that are in A, or in B, or in both.
Intersection (A ∩ B)
The set of elements that are strictly in both A and B.
Disjoint Sets
Two sets are disjoint if their intersection is empty (A ∩ B = ∅).
Difference (A − B or A \ B)
The set of elements in A that are not in B.
Symmetric Difference (A ⊕ B)
Elements that are in A or in B, but not in both. (A ∪ B) − (A ∩ B).
Cartesian Product (A × B)
The set of all ordered pairs (a, b) where a ∈ A and b ∈ B.
Identity Laws

Domination Laws

Idempotent Laws

De Morgan’s Laws

Absorption Laws
