How can an infinite summation ever converge if the number being summed is greater than 0 at all times?
For the infinite summation of 1/n^2 where n starts at one and ends at infinity, the value of n will become infinitely small but it will be 1/infinity multiplied by infinity which is actually 1.
I know that it's decreasing faster than a half but it's impossible, imagine the smallest number you can that is greater than zero, then you multiply it by infinity, it can't converge.
Even if it was infinitely small yet greater than zero, it would be 1/infinity * infinity.
>>11161824Thanks for the 4.
