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If you're having math problems, I feel bad for you, son... [View all]
I got 98.9999... problems but .9999... *is* one."
Vi Hart's New Video: 9.999... reasons that .999... = 1
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Question for math teacher - Please. At the end of the year I have 100,000 Pesos...
wake.up.america
Feb 2013
#43
A set of numbers is countable if it has the same cardinality as some subset of the natural numbers.
Jim__
Mar 2012
#4
"there do not exist 2 integers, say n and m, such that pi can be written as n/m"
napoleon_in_rags
Mar 2012
#5
"... you know Z plus all integers of infinite length would probably have the same cardinality as R."
Jim__
Mar 2012
#7
As simply as it can be put, your statement is in direct contradiction to a Zermelo-Fraenkel axiom.
Jim__
Mar 2012
#12
Yeah, it guarantees the size N is infinite, not that any number in N is infinite.
napoleon_in_rags
Apr 2012
#20
I'm just incredibly glad to hear these people seeing the holes in set theory.
napoleon_in_rags
Apr 2012
#39