is sometimes called the Cantor algebra.

Non-complete Boolean algebras

*The algebra of all subsets of an infinite set that are finite or have finite complement is a Boolean algebra but is not complete.
*The algebra of all measurable subsets of a measure space is a ?₁-complete Boolean algebra, but is not usually complete.
*Another example of a Boolean algebra that is not complete is the Boolean algebra P(?) of all sets of natural numbers,

1.Previous
3.Next