Yes; yes; obviously; infinity is an idea, not a specific number, and therefore cannot be reached and has no specific value. Also, there are only two infinities, positive and negative; If the soul still remains, then no, you're not killing yourself, and; I'm still at the beginning of calculus, so I couldn't answer that question at this time.
*pokes Anoni's nose* Meep. 
*Pokes Zhono*
AHA! when you think about it though, there can be more than two infinites!
Lets assume, for this sake, that positive infinite and negative infinite were part of the same infinite.
So then you have infinity in integers, 1,2,3,4,5,6,7,8,9,10,11,12 etc.
That said, we could say that every integer is able to go to an infinite number, so for this purpose we'll call "n" an integer that progresses to infinity.
For further purposes we are going to give a random number (doesn't matter what number) as "k", "k" being an integer that is less than "n". Any integer as well, so it is still an infinite amount of integers, but it can be said to be less than n, and as n is an infinite number, k is an infinite number that is SMALLER than the infinite number of n.
If we were to put rational numbers to account, we could say that it is 1 / n. (One over an integer that progresses to infinity), so we could say that 1 / n is in itself a completely different infinity. We could even go further to say that 2 / n is another completely different infinity, as is 3 / n and 4 / n. So we can group all infinities of rational numbers into one large infinite, the equation for that, I believe, would be (n - k) / n. That concept is an infinite amount of set infinities. AND that's only taking rational numbers between 0 and 1 into account! What if we were to say numbers between 1 and 2, or between 2 and 3. There is an infinite amount of numbers with infinite infinities between them! but what if we to go even further?
If we said between 1 / n and 2 / n is an infinite amount of irrational numbers with an infinite amount of digits, we could say that there is an infinite amount of numbers with infinite infinities between them and more infinities between those infinities! I don't know a way to summarise that in a mathematical form. Not only that, but we could even go as far to move into the complex plain and say that there are TWO areas of infinite plains with infinities between infinite infinities between infinite infinities! If we somehow were to take this even further, what if we said that there were an infinite amount of complex plains, then there would be an infinite amount of infinite plains with infinities between infinite infinities between infinite infinities!
I'm just rambling on here
Topic: The Poking thread! (Read 735298 times)