Question:
Marvin Neil Simon (born July 4, 1927) is an American playwright, screenwriter and author. He has written more than 30 plays and nearly the same number of movie screenplays, mostly adaptations of his plays. He has received more combined Oscar and Tony nominations than any other writer. Simon grew up in New York during the Great Depression, with his parents' financial hardships affecting their marriage, giving him a mostly unhappy and unstable childhood.
Two years later, he quit his job as a mailroom clerk in the Warner Brothers offices in Manhattan to write radio and television scripts with his brother Danny Simon, including tutelage by radio humourist Goodman Ace when Ace ran a short-lived writing workshop for CBS. They wrote for the radio series The Robert Q. Lewis Show, which led to other writing jobs. Max Liebman hired the duo for his popular television comedy series Your Show of Shows, for which he earned two Emmy Award nominations. He later wrote scripts for The Phil Silvers Show; the episodes were broadcast during 1958 and 1959.  Simon credits these two latter writing jobs for their importance to his career, stating that "between the two of them, I spent five years and learned more about what I was eventually going to do than in any other previous experience." He adds, "I knew when I walked into Your Show of Shows, that this was the most talented group of writers that up until that time had ever been assembled together." Simon describes a typical writing session with the show:  There were about seven writers, plus Sid, Carl Reiner, and Howie Morris...Mel Brooks and maybe Woody Allen would write one of the other sketches ... everyone would pitch in and rewrite, so we all had a part of it ... It was probably the most enjoyable time I ever had in writing with other people.  Simon incorporated some of their experiences into his play Laughter on the 23rd Floor (1993). A 2001 TV adaptation of the play won him two Emmy Award nominations. The first Broadway show Simon wrote was Catch a Star! (1955), collaborating on sketches with his brother, Danny.
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What there any notable shows?

Answer:
Your Show of Shows, for which he earned two Emmy Award nominations. He later wrote scripts for The Phil Silvers Show;


Question:
Georg Ferdinand Ludwig Philipp Cantor ( KAN-tor; German: ['geoRk 'feRdinant 'lu:tvIc 'fIlIp 'kantoR]; March 3 [O.S. February 19] 1845 - January 6, 1918) was a German mathematician. He invented set theory, which has become a fundamental theory in mathematics. Cantor established the importance of one-to-one correspondence between the members of two sets, defined infinite and well-ordered sets, and proved that the real numbers are more numerous than the natural numbers.
Cantor's 1874 Crelle paper was the first to invoke the notion of a 1-to-1 correspondence, though he did not use that phrase. He then began looking for a 1-to-1 correspondence between the points of the unit square and the points of a unit line segment. In an 1877 letter to Richard Dedekind, Cantor proved a far stronger result: for any positive integer n, there exists a 1-to-1 correspondence between the points on the unit line segment and all of the points in an n-dimensional space. About this discovery Cantor wrote to Dedekind: "Je le vois, mais je ne le crois pas!" ("I see it, but I don't believe it!") The result that he found so astonishing has implications for geometry and the notion of dimension.  In 1878, Cantor submitted another paper to Crelle's Journal, in which he defined precisely the concept of a 1-to-1 correspondence and introduced the notion of "power" (a term he took from Jakob Steiner) or "equivalence" of sets: two sets are equivalent (have the same power) if there exists a 1-to-1 correspondence between them. Cantor defined countable sets (or denumerable sets) as sets which can be put into a 1-to-1 correspondence with the natural numbers, and proved that the rational numbers are denumerable. He also proved that n-dimensional Euclidean space Rn has the same power as the real numbers R, as does a countably infinite product of copies of R. While he made free use of countability as a concept, he did not write the word "countable" until 1883. Cantor also discussed his thinking about dimension, stressing that his mapping between the unit interval and the unit square was not a continuous one.  This paper displeased Kronecker, and Cantor wanted to withdraw it; however, Dedekind persuaded him not to do so and Weierstrass supported its publication. Nevertheless, Cantor never again submitted anything to Crelle.
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What is one-to-one correspondence?

Answer:
He then began looking for a 1-to-1 correspondence between the points of the unit square and the points of a unit line segment.