Arrow Sudoku: Iris
(Eingestellt am 17. April 2022, 05:46 Uhr von KNT)
Normal sudoku rules apply. Digits in cells along an arrow must sum to the digit in cell of the attached circle.
This might be a bit out of character after posting seven chaos constructions back to back... but here is a pure arrow sudoku. I hope this is a simple puzzle with entertaining logic. Enjoy!
CTC app link
Lösungscode: Box 2 followed by Box 8, left to right, top to bottom.
Kommentare
am 10. Februar 2023, 15:26 Uhr von Kafkapharnaum
Samish greatly recommended I try this one, and I'm glad he did and that I finally got around to solve it. I don't often solve batches of puzzles, but I did this week, and while there was no shortage of 'oh that's gorgeous' and 'that is SO clever', this one probably got the biggest wow out of me!
am 7. Februar 2023, 12:13 Uhr von Phistomefel
Very nice and enjoyable arrow sudoku! Thank you, KNT! :)
am 21. September 2022, 07:19 Uhr von wooferzfg
Really fun and clever, thanks! Exactly the kind of arrow puzzle I like to solve.
am 16. August 2022, 15:00 Uhr von Samish
Awesome pure arrow, great flow, very smooth, quite approachable !
am 29. April 2022, 14:58 Uhr von Playmaker6174
I laughed a lot throughout the entire solve, very gimmicky solve :D
am 26. April 2022, 15:48 Uhr von Vebby
Lovely arrow sudoku! Thanks KNT!
am 24. April 2022, 20:23 Uhr von Hausigel_mod
Labels added
am 20. April 2022, 07:01 Uhr von Agent
The logic in this puzzle is very elegant, I loved it. Tough but fair. Thanks!
am 19. April 2022, 20:08 Uhr von antiknight
I really like the flow and the puzzle !
am 18. April 2022, 20:31 Uhr von DVFrank
Very nice! :^)
am 18. April 2022, 05:20 Uhr von tallcat
Took me a couple minutes to figure out what was going on but once it clicked, it was a smooth path through. Very nice and lots of fun!
am 18. April 2022, 05:01 Uhr von brandon_bot
Enjoyable all the way through.
am 17. April 2022, 22:32 Uhr von Christounet
Not a chaos construction indeed, even if these arrows might seem a little chaotic at first sight... But they are, as it later appears, very well connected ! Good one !
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Thank you, Christounet!
