this post was submitted on 05 Dec 2024
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xkcd

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Stockfish 16 suggests the unconventional opening 1. RuntimeError: Out of bounds memory access

https://explainxkcd.com/3020/

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[–] GamingChairModel 5 points 2 weeks ago (2 children)

Seems like the strategy should be to open up a diagonal with the original queen and just launch as many queens as quickly as possible into the field

[–] [email protected] 5 points 2 weeks ago (2 children)

Na work your king backwards is the best strat

[–] GamingChairModel 3 points 2 weeks ago (1 children)

There's no space behind him to start, so I'd think that it would take a minimum 2 moves per row to get back, while an attacker wouldn't be so limited at plowing forward. How far back could you get the king before the front collapses and the opposing queens come breaching through?

[–] [email protected] 1 points 2 weeks ago (1 children)
[–] GamingChairModel 3 points 1 week ago

But I think it's asymmetrical to favor the attacker, because the king can only move one square at a time and space needs to be cleared behind it, while the attacking queens just need a clear line of sight.

Attacking the f pawn, the king side bishop, only requires 3 moves: move a pawn out of the way, move a queen into the field, take the pawn. On defense, you can't move the king backwards until the fourth move, and you'd be blocking yourself in so that moving the king backwards again will take at least another 3 moves. If you're moving backwards 2 rows in 7 moves, the attacking opponent can already check you a few times so that you might be forced to move forward or waste moves not productively moving backwards.

I need a playable board of this to really explore these ideas though.

[–] [email protected] 2 points 2 weeks ago

I totally agree, which is why to make the game more interesting I propose to add a new rule: the king can't move behind his starting row.

[–] JayObey711 1 points 2 weeks ago

No the best move is always for the queen's to look at the number of their space and then to double that number and move to the corresponding position. This way you can fill the board with another infinite queens.