Theory of perfect line

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sgt_pepper

Have you guys heard the theory that there is a line of play that cannot be beat. To explain what I mean, imagine two gods of infinite intelligence playing each other, would white win, or would black win, would it be a draw, or would it still forever be a toss up? Has there been research into this?

PrawnEatsPrawn

Lots of research into solving chess.... I'm no expert in this field but I have the feeling that the Earth will have been gobbled up by the dying Sun long before the job is finished.

Big debate here:

http://www.chess.com/forum/view/general/can-chess-be-solved-by-computers

TheGrobe

Solving Chess:

http://www.chess.com/forum/view/general/can-chess-be-solved-by-computers

http://www.chess.com/forum/view/general/solving-chess

http://www.chess.com/forum/view/general/the-future-of-computer-chess

http://www.chess.com/forum/view/general/when-chess-gets-solved

http://www.chess.com/forum/view/general/how-close-are-we-to-solving-chess

It's been done for Checkers:

http://www.chess.com/forum/view/general/computer-solves-checkers

TheGrobe

This one in particular was a good discussion on the topic:

Deranged
sgt_pepper wrote:

Have you guys heard the theory that there is a line of play that cannot be beat. To explain what I mean, imagine two gods of infinite intelligence playing each other, would white win, or would black win, would it be a draw, or would it still forever be a toss up? Has there been research into this?


It would either be a draw or white would win. Black would certainly not win.

KyleJRM
Deranged wrote:
sgt_pepper wrote:

Have you guys heard the theory that there is a line of play that cannot be beat. To explain what I mean, imagine two gods of infinite intelligence playing each other, would white win, or would black win, would it be a draw, or would it still forever be a toss up? Has there been research into this?


It would either be a draw or white would win. Black would certainly not win.


The opening position of the pieces is zugzwanged :)