Which Strategies Survive Iterative Deletion in Game Theory?

AI Thread Summary
The discussion centers on identifying strategies that remain viable after the iterative deletion of strictly dominated strategies in a given game matrix. The matrix presented includes strategies A, B, C and D, E, F, with the conclusion that these strategies survive the deletion process due to the presence of only weakly dominated strategies. The conversation also touches on the limitations of AI in finding infallible solutions to complex problems, comparing it to the challenges faced in developing perfect chess algorithms. The implication is that either such an infallible algorithm does not exist, or current understanding and capabilities are insufficient to develop one.
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I would like to know which strategies survive iterative deletion of strictly dominated strategies

D E F
A 0, 1 0, 0 10, 4/5
B 3, 1 1, 2 0, 1
C 1, 5/2 2, 3/2 0, 2

Since there are only weakly dominated strategies, the answer is A, B, C and D, E, F. Is this correct?*
 
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That is a failed AI strategy, that a pattern based algorithm can find an infallible solution to any problem. Were that true we would already have infallible chess programs. We don't. Either there is no such algorithm, or, we are too dumb to figure it out.
 

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