I think the problem is that john is misinterpretting ponz as saying there is "no solution" when he's saying "the solution has not been found". I mean, if the solution did exist, you could go Google it right now and this entire thread would be pointless.
I think that the fundamental problem which makes this debate go in circles over and over again (which in the end appears to make it futile in that no real consensus which would be agreed upon by everyone is expected to be found) is what I have already been identifying in the original thread.
We always need to be aware of what level of abstraction we're currently at.
- "It is not true that it is known whether P could possibly be either true or false"
- "It is not true that it is known whether P is true or false"
- "P is false"
These are three entirely different statements, yet the general ideas behind each and any of them have been confused with each other time after time in countless posts made by various members over the course of the debate (which, if I have been somewhat able to keep track, by now spans already three threads, dozens of pages, and many hundreds of posts), whether by accident, or perhaps with an aim of purposefully excercise sophistry in an effort to try to come out on top even when unable to disprove other parties' theses in a consistent manner.
ponz111, there are mathematical proofs that (for example) a number with certain properties exists, even though the proof doesn't say which number has the properties or give any suggestion on how to determine the number. Such proofs are known as nonconstructive proofs or pure existence proofs. The canonical example is this one, which answers the question of whether there are irrational numbers a and b such that a^b is a rational number. The proof shows that there are such numbers, but it does so without saying what the numbers are.
By the way, you should block the abusive poster, and you won't have to see his abuse any longer (in your own threads).