Nuri-Maze 2
(Eingestellt am 11. Januar 2026, 03:28 Uhr von mellowrobinson)
- The grid is divided into tiles. Shade some tiles so that each tile is entirely shaded or unshaded, and no 2x2 square is entirely shaded or unshaded.
- Tiles containing a clue cannot be shaded.
- Unshaded tiles are all orthogonally connected, and form the pathways of a maze, where shaded tiles are the walls. The maze may have branches and dead ends, but it never loops.
- There is exactly one path from S to G which doesn't require backtracking, and must pass through every circle but not visit any triangles.
Puzz.Link (doesn't save progress) | Sudokupad
This one is a bit trickier than the first, but I still think it's not that bad. Enjoy!
Check out the rules on puzz.link which include a helpful visual explainer.
- More Nuri-Maze:
- Nuri-Maze by Myxo 00GJC
- Nuri-Maze 1 by me 000QSH
Lösungscode: the number of cells on the path in each of the bottom four rows, separated by dashes (-) e.g. 4-10-3-14
Kommentare
am 12. Januar 2026, 12:23 Uhr von The Book Wyrm
Great puzzle, some very neat logic in this.
am 12. Januar 2026, 08:26 Uhr von Christounet
Enjoyed the connectivity deductions in this one! Thanks :)
am 12. Januar 2026, 04:26 Uhr von mellowrobinson
updated rules
am 11. Januar 2026, 12:32 Uhr von Blake Saligia
I love the 2-cells-wide tiles in column 4&5, so satisfying to fill them out in a row!
am 11. Januar 2026, 10:23 Uhr von sorryimLate
Thanks for the nice puzzle!
I think the rules are still confusing. In your version the maze=the path, but in my understanding, and on puzz.link, the maze=the walls.
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Thanks for the comment. What do you think of this?
"Unshaded tiles are all orthogonally connected, and form the pathways of a maze, where shaded tiles are the walls."
I'm trying my best to not cause any conflation of the unshaded cells and the path from S to G; since some unshaded cells are not on the path but still inside the maze as a dead end. I'm open to suggestions, thank you.
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Sounds good to me:) And also it's very helpful that you offer the link to puzz.link! Thanks again for your enjoyable puzzles!
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I'm glad you enjoy them, and thank you for the help!
