After this, he tests to see if he could then pair the objects in each set. Both claims are proven true. Cantor's set theory uses infinity in the form of infinite cardinal numbers, a number where any method of counting the sets using it gives the equivalent result, proving that “a part can be as large as the whole” (Bessey 12). After working with smaller sets, Cantor began testing power sets, which are the collection of all of the subsets of a set. From there he tested the infinite possibilities of dimensions and planes. While a lot of this theory is still hard for me to comprehend from a mathematical and logical perspective and makes my head spin, it helps me to better understand my personal belief that my existence is infinite and how I can get to that answer, while never reaching the final
After this, he tests to see if he could then pair the objects in each set. Both claims are proven true. Cantor's set theory uses infinity in the form of infinite cardinal numbers, a number where any method of counting the sets using it gives the equivalent result, proving that “a part can be as large as the whole” (Bessey 12). After working with smaller sets, Cantor began testing power sets, which are the collection of all of the subsets of a set. From there he tested the infinite possibilities of dimensions and planes. While a lot of this theory is still hard for me to comprehend from a mathematical and logical perspective and makes my head spin, it helps me to better understand my personal belief that my existence is infinite and how I can get to that answer, while never reaching the final