Again, it's a matter of personal conviction and, probably, personality type. This is the second time I've typed this within 24 hours. But a personality type that chooses to avoid certainty may well avoid the worst errors, whilst a personality type that chooses to judge as if it is with certainty may make an error but stands much more chance of far greater success. One personality type is not right and the other wrong. Therefore, it is perfectly correct to claim that we know that chess is a draw.
Except that in this case any person's willingness to "take a risk" with their conclusion is, in fact, wrong, by definition. This topic is not about whether chess is a draw. It's about whether it can be proven to be a draw. The answer is no, for the foreseeable future of humanity.
Scroll up to the top of page. Now read the thread title. Do you see the word "draw"?
@8224
"that hasnt been calculated"
++ This HAS been calculated
Figure 2
1 s / move: 11.8% decisive games
1 min / move: 2.1% decisive games
Extrapolating:
1 h / move: 2.1% * 2.1 / 11.8 = 0.4% decisive games
60 h / move: 2.1% * (2.1 / 11.8)² = 0.07% decisive games
Converting to 17 s at 10^9 nodes/s and assuming 100 positions/game:
1 error in 10^5 positions
Hence 1 occurence in 10^20 positions that the table base exact move is not among the top 4 engine moves.
The demented parrot strikes again!
I'll repeat what I wrote in post #7503:
++ I have even quantified the error rate: 1 error in 10^5 positions for a 10^9 nodes/s engine calculating 17 s/move.
The flaws in your method have already been pointed out.
You say here
Your desktop is 1000 times slower than a cloud engine of 10^9 nodes/s. Time * 60 gives 5.6 times less error.
If you were to look at these games as you steadfastly refuse to do, you will notice that four of them were played at 37 mins. per move. According to your figures, 17 sec. per move on your cloud engine is equivalent to about seven and a half times the time I allocated on my desktop, so according to your "calculation" these games should have 1 half point blunder in around 42,500 ply.
The four games have a total of 290 ply so according to your "calculation", the expected total number of half point blunders in the games is about 0.007.
User @cobra91 has carefully checked the actual total with the Syzygy tablebase here. It comes to 11.
YOUR CALCULATIONS DON'T WORK. CAN YOU STOP POSTING THEM, PLEASE?
The answer is obviously ++No.