Pick a Room, Any Room
(Eingestellt am 14. Dezember 2025, 09:53 Uhr von juggler)
Pick any 2-cell domino inside the grid that crosses a box border, and fill it with two given digits that don't sum to 5. Then solve the resulting puzzle.
- Normal 4x4 Sudoku rules apply within the grid.
- Numbered Rooms: A digit outside the grid places itself N steps into the grid, where N is the first digit in that direction.
- Digits can't repeat in a cage.
Lösungscode: The digit that would go on a Numbered Rooms clue pointing diagonally into the grid from the top left corner.
Kommentare
am 23. Dezember 2025, 17:08 Uhr von ElenaMonteille
ok... this is new... and nice! loved it
am 19. Dezember 2025, 15:47 Uhr von varbrad
Weird!
am 16. Dezember 2025, 19:01 Uhr von Suxamethonium
This is bizarre but I loved it
am 15. Dezember 2025, 23:25 Uhr von Atticus837
Oh... eugh... what?? That's weird... I can see how it works, it's quite clever... but... it feels wrong somehow. Well done!
am 15. Dezember 2025, 11:03 Uhr von davidemsa
What? How does this even work? And it somehow always leads to the same solution code!
am 14. Dezember 2025, 22:12 Uhr von macintux
We need a new rating: “fascinating”
am 14. Dezember 2025, 21:00 Uhr von Exigus
That has some very neat properties. Thanks!
am 14. Dezember 2025, 18:02 Uhr von Playmaker6174
ex dee
am 14. Dezember 2025, 17:48 Uhr von konklone
...
am 14. Dezember 2025, 15:03 Uhr von GeorgeTheToad2
My chosen grid works from any corner? Fascinating.
am 14. Dezember 2025, 14:51 Uhr von RailMan
That is brilliant and fascinating. Thank you.
am 14. Dezember 2025, 14:12 Uhr von eladv
This one feels like it was more fun for the setter to set than for the solver to solve :). There must be some moon math on why this works, but I'm failing to see it.
am 14. Dezember 2025, 10:41 Uhr von Laake
Blimey.
am 14. Dezember 2025, 10:21 Uhr von h5663454
Uh… huh? ? ?
