What did Cantor's proof imply?
Limits to calculus
Infinity of infinities
Rational numbers are infinite
Triangles are always acute
Answer
Cantor's proof revealed the existence of transfinite numbers, indicating that there are different levels of infinity. This means that some infinite sets are larger than others, even though both are infinite. This concept revolutionized the field of mathematics, expanding the understanding of numbers and ushering in new avenues of exploration in set theory and beyond.
Exploring the Limitless: A Quiz on Georg Cantor's Groundbreaking Mathematics
Subscribe Now!
Learn something
new everyday
Playing quizzes is free! We send 1 quiz every week to your inbox