grow so natural, i eat my kale
(Eingestellt am 17. Februar 2025, 02:30 Uhr von aqjhs)
I made this puzzle following Scojo's prompt to use negator modifiers along with sandwich clues.
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Normal sudoku rules apply.
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Divide the grid into two orthogonally connected regions such that no 2x2 area is completely contained in a region. All cells in one region will have a value -D, where D is the digit on the cell, and all cells in the other region will have a value of D.
- Cells marked with a circle contain a digit equal to the count of the other (up to 8) neighboring cells that are in the same region.
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Cells marked with a square contain a digit equal to the count of the (up to 8) neighboring cells that are in the other region.
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Clues outside the grid show the value sum of all cells strictly in between the digits 1 and 9 in the direction of the row/column of the clue.
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Along a dark teal line any three consecutive cells have values in different residue classes modulo 3.
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Cells joined by a dark teal dot have values in the same residue class modulo 3. Not all possible dots are given.
Online in Sudokupad
Note: The residue classes modulo 3 are
- [0] = {⋯, -9, -6, -3, 0, 3, 6, 9, ⋯}
- [1] = {⋯, -8, -5, -2, 1, 4, 7, ⋯}
- [2] = {⋯, -7, -4, -1, 2, 5, 8, ⋯}
See also:
Lösungscode: Column 8 with a dash for each region border, top to bottom. (ex. 123-456-789)
Zuletzt geändert -
Gelöst von Briks, bansalsaab, tuturitu, mihel111, Azumagao, Scojo, palpot, roflsalot, lmdemasi
Kommentare
am 17. Februar 2025, 15:55 Uhr von mihel111
Incredible puzzle. I gave it 5*. It is so easy to get lost in the teal lines.
Very satisfying at the end.
Very well done.
am 17. Februar 2025, 08:06 Uhr von Briks
Very interesting puzzle. I think the most colourful one I did. I think it is not solvable without visualisation with colours. Liked it very much!