Determining empty set for boolean algebra


Response to the following problem:

Denote by P(E) the set of all subsets of a non-empty set E, i.e., the power set of E. The operations ∪, ∩, are the operations of the union, intersection, and complement in the set theory. Show that {P(E),∪,∩, , ∅, E}, where ∅ is the empty set, forms a Boolean algebra.

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Algebra: Determining empty set for boolean algebra
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