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Countably Infinite -- from MathWorld
by Decius at 9:10 pm EST, Apr 1, 2005

] Georg Cantor showed that the number of real numbers is
] rigorously larger than a countably infinite set, and the
] postulate that this number, the so-called "continuum," is
] equal to Aleph-1 is called the continuum hypothesis.

Things you wish you knew when you were 12 and counting the number of times you were "not it."