Is \(\large \pi\) a rational number?
I was thinking we use the large pi for multiplying But you know you can pretty much use pi for anything Sometimes even small pi doesn't meant the irrational number 3.14blah Sometimes it can mean something else like an arrangement of numbers perhaps
"Counting the reals: Cantor's Diagonal Proof"
only as an approximation in high school where they tell you that you can use \(\displaystyle\frac{22}{7}\) as the value for \(\pi\). :)
you might find this interesting http://numbers.computation.free.fr/Constants/Pi/piSeries.html
Pi is a transcendental number
i almost forgot that a rational number is comprised of integers; otherwise C/d would seem rational to me :)
a transcendental numbers is a solution to a transcendental function right?
well ... according to my info (until now) ... read some article on wikiepdia |dw:1343933541261:dw| but you cannot write pi as algebraic ...
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