MATH 26507 Lecture Notes - Lecture 4: Disjoint Sets, Null Set

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A={1,2} the power set is a, 0 with a slash over it, and the possible subsets of a. A=(null, {x, y, z}, {x,y}, {x,z}, {y,z}, {x}, {y}, {z} A c b is subset the union of 2 sets is a set of all elements that are in two sets. Disjoint sets do not have anything in common between them as theyre disjoint. C intersect d in a disjoint set is a null set. A-b in a set would be a difference. The difference between a and b is the set that is in a but not b, which would be only those elements in set a. (a-b)={a,b} which is difference between a and b that is in set a. (b-a)={e,f} (a-b)union(a intersection b)union(b-a), where union is an addition operator. B-a is what is not in set a in a null set, c-d would just be c because there is no shared elements.

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