I'm not very good at math, but I remember that ever since the concept of irrational numbers and repeating fractions was presented to me, I was unable to comprehend it.
If irrational numbers go on forever- infinitely- then we can bring them out to billions and billions of digits without ever seeing them repeat or end rationally- but how do we know that this is the case? How can we be sure that pi doesn't end at the trillionth digit or something? or maybe it begins to repeat at some point. It just doesn't seem logical or scientific to say that "these numbers go on forever" without having any actual PROOF of this.
2006-07-24
05:38:12
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14 answers
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asked by
bill
1
in
Mathematics