This isn’t an atheist topic. I am posting this here because I believe that to be a theist you have to be somewhat dumb in that you accept the existence of that which has no proof. and to be an atheist you use your intelligence to reject that same premise which defines the theists.
So here is a mathematical concept I worked on and developed. It is the nth prime series summation - ie. 2 + 3 + 5 + 7 + 11 + … + nth prime.
So I’ve worked out a way to approximate the sum given the nth prime. It’s just a conversation piece. Here it is for anyone interested.
So we begin with the inside of the root. Since n = 1, the value inside the root will be one - because 1^x = 1 for all x.
Now, where you and I got off on the wrong foot was identifying the index for the root. It was mistaken as a multiple and I understand how that could happen, but I assure you I wasn’t trolling you and if anything I approached you first with my formula because of the high regard I hold you in.
That being said. The rest of the calculation is as follows.
For the sake of clarity we can write the remaining calculation as (1)^(1/y) - where “y” is the quite long and complicated index of the root.
Once again, because 1 to any power is 1, the resulting calculation gives us a value of 1 for n=1 and p=2.
I should say that the notation is incorrect. As get off my lawn pointed out to me, the sigma notation implies that I am taking the calculation all the way to infinity. I am not. What I thought it meant when I put infinity above the sigma was for any value of n ranging from 1 to infinity, we can evaluate the approximation given the ensuing formula.
I already gave you feedback on this, but you did not respond. so I’m going to be blunt about this one. If you cannot use the sigma symbol for summation correct, you cannot expect much constructive feedback. When you set up effectively diverging sums for something that is supposed to be a finite sum, your expressions do not make sense. Secondly, you are only presenting a result, not a deriviation or information on how you arrived at your formula. What was your process, and can you condense it into a quick derivation? Also, you need to examine the asymptotic behaviour of your formula and compare with other similar approximations; showing numerical results for small n (in this context, n=1,000,000,000 is small). Fix that, and you might get feedback from qualified people, i.e. those with enough knowledge in the relevant areas of mathematics. If you insist on keeping the errors in your formulas and refusing to show your derivations, you will keep getting lots of no comments at all.
Now for those people who aren’t math people: I have a question for you guys:
If you were asked to estimate a value, and were given two methods (below) knowing both are essentially guaranteed to be wrong, but method 2 is believed to be slightly less wrong than method 1. Which would you choose: