http://www.youtube.com/watch?v=aku4Zi_M ... re=related
Love him or hate him, the man has a unique place in the game's history......
"The former world champion....who is extremely egotistical...."






The "pot calling the kettle black".....
Jay

I'll admit I have not read his paper or book yet about the proof. But 2-Move and 3-Move are subsets of GAYP. If the program cannot lose at GAYP why would it not stand to reason that it would not lose at least 2-Move? I guess I could see it might be possible to lose at 3-move if the proof was done in such a way (as it sounded from the video) that only 1 line is needed to be known to draw to prove it's a draw. Therefore if the computations were done such that not all 3-move openings were calculated, only a draw found from each of the opening moves, then I suppose that would be possible. With 2-move though, the program would need to defend against every possible opening.... actually as I type this out I guess it would still be possible if the program only choose 1 line of defense to prove a draw (i.e. if playing red, only open 11-15 and if playing white and red opens with 11-15 then only ever play 22-18 [sounds like most GAYP tournaments doesn't it?]).Alex_Moiseyev wrote:In terms of perfectness and "solving checkers" we should probably address several statements and see in which one program hits.
1. Proof that program always makes best move and don't miss any wins or draws.
2. Proof that program handles properly each position in 24 pieces ending databas.
3. Proof that program don't lose in 2-moves and 3-moves games.
4. Proof that program today plays better than any other program and human.
5. Proof that program don't lose in GAYP.
As of today we should say that checkers were solved only at the lowest level - #5.
I had a phone call from New York Times when Chinook Team made announcement about solving checkers. They didn't want to find a true, but continue to ask one question only: "Checkers were solved ?"
It certainly won't do that.1. Proof that program always makes best move
My move is 11-15 ... Where is your move ?George Hay wrote:W.T. Call adds, "The theoretical conclusion that every game of checkers should end in a draw is supported by the facts of experience."
11-15 22-18 15x22 ... I have several couple questions regarding this specific order of moves in database(s):George Hay wrote:My reply is 22-18, but not everyone would agree!![]()
It seems to me that opening theory is still, well wide open! The mapping out of the game of checkers is part of the charm. It will take a 24-piece database to "settle" some questions, and perhaps "strongly" solve checkers!
Even then there is still the psychology of this great mind sport!
--George Hay