Logic Masters Deutschland e.V.

Niner Niner

(Eingestellt am 15. Dezember 2025, 12:00 Uhr von Hiyou167)

SudokuPad: https://sudokupad.app/wsrgpyv9xw

Sudoku Puzzle Rules:

8x8 Sudoku

Put the digits 1–8 in each row, column, and box without repeating.

Killer Cages

The sum of the digits in a killer cage add to the number in the right hand corner.

Kropki Dots

Digits connected by a black dot must have one be double the other while digits connected by a white dot must be consecutive.

Nine-Pairs

All cells must be orthogonally adjacent to one other cell such that they add to nine (i.e. all 8s must be next to a 1). Cells can touch other pairs of the same kind, but each cell can only be "paired" with one other cell. To clarify, 2x2s are allowed.

Outside Clues

In the row/column it's looking at, ALL sums of the cells between two digits that add to nine must follow the constraint (the individual sums of the cells between 8&1 and 2&7 and so on).

Lösungscode: Column 1

Zuletzt geändert am 19. Dezember 2025, 03:29 Uhr

Gelöst von jwsinclair, Starlight, Gilliatt, Soya, SKORP17, gigglingCaduceus, pmatos, itsid, paranoid
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Kommentare

Zuletzt geändert am 2. Januar 2026, 11:55 Uhr

am 19. Dezember 2025, 03:29 Uhr von Hiyou167
clarified a part about the rules on LMD

Zuletzt geändert am 18. Dezember 2025, 18:42 Uhr

am 18. Dezember 2025, 18:41 Uhr von Hiyou167
Thanks for the heads up about the photo, should be good now

Zuletzt geändert am 18. Dezember 2025, 01:45 Uhr

am 18. Dezember 2025, 01:43 Uhr von itsid
Nope, that is NOT a nicely put together puzzle/ruleset.
quote:
"...Cells can touch other pairs of the same kind, but each cell can only be "paired" with __one__ other cell."

And somewhat later in the game a 2x2 with 2 different digits

Not even an s-shape or a z.. a blunt 2x2 where each cell forms a perfect pair with __TWO__ other cells (horizontal pairs or vertical pairs possible) not affecting anything but breaking the rule.

Also: the picture here has the "=0" row shifted up, doesn't matter much, just to let you know

Schwierigkeit:4
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Gelöst:9 mal
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ID:000QK2

Rätselvariante Variantenkombination Dominos

Lösung abgeben

Lösungscode:

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