I guess I need to look at even more irrationalnumbers.
2
They were pumping irrationalnumbers, and John was often unroped.
3
There were now negative numbers, irrationalnumbers, and imaginary numbers.
4
It led to the creation of a whole new sort of number called irrationalnumbers.
5
How about I use the same method of looking for fractional representations for other irrationalnumbers?
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In terms of irrationalnumbers, π is famous.
7
Oh, here is a one of the sources I used for the digits of these irrationalnumbers.
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Like this would be the square root of Pi or some combination of radicals and irrationalnumbers?
9
There were now negative numbers, irrationalnumbers such as square roots, and imaginary numbers such as square roots of negative numbers.
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In your journey from one end to the other you'll encounter the rational numbers and the irrationalnumbers, most notably the transcendentals.
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There were now negative numbers, irrationalnumbers such as square roots of non-integers, and imaginary numbers such as square roots of negative numbers.
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Notice that none of the other irrationalnumbers have something like this - a jump much greater than the 'average' except for e and pi.