Before we start with today´s entry I would like to heartfeltly thank @useraccount , who has very generously donated 1.267 Tokens to support this ongoing series. These 1.267 Tokens will be used to boost the post in hopes of reaching a wider audience.
------------------------------------------------------------------------------------------------------------------------
● Given any two sets, we can use various operations to create new sets, several of which have their own shorthand.
● The intersection of two sets X and Y, written as X∩Y, is the set of all elements that are members of both X and Y, while the union of X and Y, written as X∪Y, is the set of all elements that are in at least one of the sets X and Y.
● The empty set, represented as { } or Ø, is the set that contains no elements at all. A subset of a set X is a set whose elements are all within X. It may include some elements of X, and the empty set is also a possible subset of any other set.
● The complement of Y, also known as not Y, is the set of elements in not in Y. If Y is a subset of X, then the relative complement of Y, written X\Y, is the set of elements in X that are not in Y, and this is often referred to as X not Y.
https://en.wikipedia.org/wiki/Set_theory#/media/File:Venn_A_intersect_B.svg
------------------------------------------------------------------------------------------------------------------------
I hope you enjoyed!
If you liked this content consider buying the original book:
http://a.co/72sJoVV
If you want to be notified about a new blog entry in this series, please leave a short message below along the lines of "i am interested" so I can write your handle down and @ you in the next entry.