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bout this script for Hamlet they've worked out.” Douglas Adams “I'm not young enough to know everything.”
eoretical footing. In the late 19" century, most mathematicians thought infinity was a curious idea with no proper place in mathematics. They treated Cantor's attempts to make it into a real mathematical object with contempt. This affected Cantor’s morale and caused him to suffer several bouts of deep dep
ou try it on your computer, you will get the not terribly useful, #DIV/0! Error. That’s progress I guess! Zero had been tamed. What about infinity? Cantor showed that while you could think of infinity as a number, it might not be just one number. He proposed there are many infinities. In fact, there are
ld have run to its end and given me the answer to Douglas Adams’ question. It would be very useful, and sa
n't have to worry about turning the page or working in two dimensions. If you are worried that a tape is less powerful than a sheet of paper remember Cantor’s theorem: an infinite plane is the same as an infinite line. The use of a tape massively simplified the mathematics, and subsequently many early com
ence. Reprint. Owl Books (NY), 2005. Hofstadter, Douglas R. Godel, Escher, Bach: An Eternal Golden Braid.
he first two infinities; counting numbers and the continuum of real numbers. HOUSE_OVERSIGHT_016092 10. 11. 12. 13. 14, Index of Theorems 403 Cantor’s First Infinity Theorem — The infinite plane is the same infinity as the infinite line. . Known Unknowns Gédel’s Incompleteness Theorem — Mathemat
on from Mahar/is Com'ortex, a division ot Hunter Douglas • Full range of the latest window treatment stil
photos. Find it. Fast. Easy. Now. PalmBeachPost.com Click on Autos EFTA01682179 w s C THE PALM BEACH POST • TUESDAY. AUGUST 8. 2006 9B Cantor performed in movies, at home P• MR. DUBOV /win 111 warning. abruptly ending a life that accomplished so much in 55 years. "He sang to me ever
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