swivel said:
Here is a re-stating of the gist of my proof using your infinite string. Imagine your hand somewhere on the body of this string. Now, I want to tell you that there is a piece of string that I painted red, off to your left. I want you to go and find it. The problem is, you can't ever find it. I painted it so far to the left, that you would have to go an infinite length to get to it. No matter how far you go, the part I painted is just a little further to the left. You could travel an infinite distance, and still not approach it.
Apologies for the double post - as I have already posted what follows to when you raised this earlier....
I think this is what is causing me the issue...
If you label the discrete states from -inf all the way to +inf, with NOW being point 0, why is it impossible to reach any other of the discrete states from -1 through to -inf?
Why could you not start at "hypothetical state" -100 and count forwards to state 0 - or from 0 down to -100?
If the states are discrete - then there are not an infinite number of different states between consecutive ones. There is just point -100, then point -99.
It matters not that there are an infinite number of points past the -100, and the same number past -200, -300, -40,000,000 etc.
Infinity also does not mean that there are infinite points between two other points -
unless one point is randomly generated - where the chance of it not being at an infinite distance away is mathematically ZERO.
i.e. a truly randomly generated positive real number (between 1 and infinity) will be infinitely far from 0.
However, 1 is still only 1 away from 0.
-1 is still only 1 away from 0.
So why could this God not create at point -100? Why does it have to be at -Inf?
Or am I missing something here?