Each row, column, and barred off region must contain exactly one Q (queen). Q's cannot be placed in adjacent cells, including diagonally. Use the letter X to mark cells that cannot contain a Q.
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AuLeaf 🤓9:47 · 2024-12-06T18:00:56.044Z
I spent the first part placing Xs in cells that saw the entirety of a region, then it finally occurred to me to do perimeter logic, and then after that shrunk to the point where everything was ambiguous between two of the four "external" regions, I marked off non-"perimeter" cells in those regions, and then got a few cells that caused troubles on the "corner" regions... but yeah, ultimately just stumbled on the solution and went with it. I wish I'd screen-captured it before filling it in, but oh well.
AuLeaf 🤓9:47 · 2024-12-06T17:52:53.501Z
dang, really tricky... got lucky on the last part when my bifurcation worked ... or unlucky, because I didn't work out the logical path?
Each row, column, and barred off region must contain exactly one Q. They cannot be in adjacent cells, including diagonally. Use the letter X to mark cells that cannot contain a Q.
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Horizontales
1A
Each row, column, and barred off region must contain exactly one Q. They cannot be in adjacent cells, including diagonally. Use the letter X to mark cells that cannot contain a Q.
3A
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5A
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8A
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10A
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12A
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13A
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15A
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18A
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21A
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22A
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23A
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24A
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25A
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26A
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Verticales
1D
This was inspired by Queens on LinkedIn. Check that out if you're still confused about the rules.