Re: Valuation of W's Opening Move 1.e4?
Here is what IM John Watson writes concerning 'arithmeticm' in chess, in 'Secrets of Modern Chess Strategy':
"Especially with the appearance of chess-playing computers which update a numerical assessment of the position on every half-move, there are players who tend to think in terms of arithmetic advantages, e.g., "White is better by 0.33 pawns'. This has its uses, but can lead to a rather artificial view of the game. What happens when both sides make a few moves which are the best ones, and suddenly the 0.33 pawns is down to 0.00, or full equality? The defender of this point of view will say: 'Well, I didn't see far enough ahead. If I had, I would have accurately assessed the original position as 0.00.' The only problem with this point of view is that chess is a draw, and all kinds of clear advantages (in the sense of having a good probability of winning a position in a practical game) are insufficient to force a win against perfect defence. So most positions would be assessed as 0.00, which is not very helpful. In the extreme, we have the same problem when we claim, for example, that 1.Nf3 is 'better' than 1.e4, or 1.d4 is better than 1.c4. These are rather meaningless statements, unless we put them in the context of 'better against opponent X' or 'better from the standpoint of achieving good results with the least study' or some such. As for the objective claim of superiority, what would be our criterion? I would suggest that only if a given first move consistently performs better than others against all levels of competition might we designate it as 'better' in a practical sense. Since all reasonable first moves lead to a draw with perfect play, a claim of ultimate theoretical superiority for one of them cannot be justified."
Here is what IM John Watson writes concerning 'arithmeticm' in chess, in 'Secrets of Modern Chess Strategy':
"Especially with the appearance of chess-playing computers which update a numerical assessment of the position on every half-move, there are players who tend to think in terms of arithmetic advantages, e.g., "White is better by 0.33 pawns'. This has its uses, but can lead to a rather artificial view of the game. What happens when both sides make a few moves which are the best ones, and suddenly the 0.33 pawns is down to 0.00, or full equality? The defender of this point of view will say: 'Well, I didn't see far enough ahead. If I had, I would have accurately assessed the original position as 0.00.' The only problem with this point of view is that chess is a draw, and all kinds of clear advantages (in the sense of having a good probability of winning a position in a practical game) are insufficient to force a win against perfect defence. So most positions would be assessed as 0.00, which is not very helpful. In the extreme, we have the same problem when we claim, for example, that 1.Nf3 is 'better' than 1.e4, or 1.d4 is better than 1.c4. These are rather meaningless statements, unless we put them in the context of 'better against opponent X' or 'better from the standpoint of achieving good results with the least study' or some such. As for the objective claim of superiority, what would be our criterion? I would suggest that only if a given first move consistently performs better than others against all levels of competition might we designate it as 'better' in a practical sense. Since all reasonable first moves lead to a draw with perfect play, a claim of ultimate theoretical superiority for one of them cannot be justified."
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