The weakness of arguments based on the statistics of draws is made clear by the fact that there are past world championship conflicts between player 600-700 points weaker than current top engines that have a similar proportion of draws. @tygxc would conclude those players were making scarcely any errors but we would expect those players to be routed by a current top engine.
We obviously cannot exclude the possibility that this remains true at current strengths based on the frequency of draws - the draws may be the result of the engines being too weak to crush the opposition.
@4547
"The communication itself is working" ++ Then your understanding is lacking.
"The product of a probability and any other value that is not a certainty...is another probability, not a certainty." ++ That is why I said with > 99% certainty.
"It's not a "double error", there aren't two of them"
++ 1 error (?) on move 30 that changes a win to a draw and 1 error (?) on move 31 that changes the draw to a loss is the same as 1 blunder = double error (??) on move 30 that changes a win to a loss. Drinking 1 double whisky is the same as drinking 2 whiskies.
"you are assuming chess is a draw"
++ No, a priori I do not even assume that.
A priori there are 3 possibilities: chess either being a draw, a white win or a black win.
If chess is a white or black win, then each drawn game has an odd number of errors: 1, 3, 5, 7... Thereby a blunder or double error (??) counts for 2 errors (?).
Then try to fit a Poisson distribution that matches the tournament result. It is impossible. So chess is a draw.
Then assume chess is a draw. Try to fit a Poisson distribution that matches the tournament result. It is possible. So chess is a draw and we know how many games have 0, 1, 2, 3, 4, 5, 6, 7... errors, a blunder or double error (??) counting for 2 errors (?).
For the Zürich 1953 tournament the calculation shows 1 game with 5 errors.
We do not know which game, but it is a decisive game, no draw, probably one of Stahlberg.
We do not know which moves are the 5 errors.
It may be a white error (?), a black error (?), a white error (?), a black error (?), and a white error (?) with black winning.
It may also be a black error (?), a white blunder (??), and a black blunder (??) with white winning.