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Commutative Laws
For all sets A and B, A U B = B U A and A n B = B n A
Associative Laws
For all sets A, B, and C, (A U B) U C = A U (B U C), and (A n B) n c = A n (B n C)
Distributive Laws
For all sets A, B and C, A U (B n C) = (A U B) n (A U C) and A n (B U C ) = (A n B) U (A n C)
Identity Laws
For every set A, A U 0 = A and A n U = A
Compliment Laws
For every set A, A U A^c = U and A n A^c = 0
Double Compliment Law
For every set A, (A^c)^c = A
Idempotent Laws
For every set A, A U A = A and A n A = A
Universal Bound Laws
For every set A, A u U = U and A n 0 = 0
De Morgan's Laws
For all sets A and B, (A U B)^c = A^c n B^c and (A n B)^c = A^c U B^c
Absorption Laws
For all sets A and B, A U (A n B) = A and A n (A U B) = A
Compliments of U and 0
U^c = 0 and 0^c = U
Set Difference Law
For all sets A and B, A - B = A n B^c