Georg Cantor

Georg Cantor I. Georg Cantor Georg Cantor introduced a set theory and introduced an infinite number of concepts by discovering radices. He also promoted the study of the triangle series and proved for the first time the real countless nature. Georg Ferdinand Ludwig Philipp Cantor was born in St. Petersburg, Russia on March 3, 1845. His family stayed in Russia for 11 years until George was moved to a more acceptable environment of Frankfurt in Germany where George will spend the rest of his life due to the morbid health of George.

Georg Ferdinand Ludwig Phillipp Cantor, or Georg Cantor is one of the pioneering mathematicians close to the concept of infinity. He works closely with set theory using set theory, one-on-one correspondence, transcendental number, and infinities of different kinds. Throughout the learning process, I will explore Cantor's life, work and discussion. First, Richard Dedikind proposed an infinite proposition. Instead of building it, he began to recognize it and avoided the discussion proposed by Gauss:

In the late nineteenth century Georg Cantor laid the foundation for set theory. It has made rigorous handling of infinite concepts almost common to all mathematical languages. The set theory of Cantor and the emergence of mathematical logic by Peano, L. E. Brouwer, David Hilbert, Bertrand Russell, and A.N. Whitehead began long-term discussions on the foundation of mathematics. In the nineteenth century, many domestic mathematical associations including the London Mathematical Society of 1865, the French Association of France in 1872, the Circolo Matematico di Palermo of 1884, the Edinburgh Mathematical Society of 1883, and the American Mathematical Society were established . 1888. In the context of vector conflict, the first International Special Economic Organization, the Fourth Association established in 1899.