Chaotic Meidjuluk #2
(Published on 5. January 2026, 20:31 by PrimeWeasel)
Fill the grid with 7 regions which do not touch orthogonally or diagonally and fill them with the digits 1 to 7. Divide the remainder of the grid into 15 regions, one of each size 1 to 15. Such a region may not contain repeated numbers, and it may only contain factors of its size (e.g. a region of size 6 may contain any combination of 1,2,3, and 6, including none of them).
A given digit within a (non-Meidjuluk) region counts the amount of cells it sees within its region, including itself. A given digit within a Meidjuluk region has no added meaning other than being a given.
Digits can not be repeated in rows and columns.
Link to Penpa
And here's a visual example for 4-regions with Meidjuluk N=8
Which can be solved Here
The solution code for the example for column 3, row 6 would be 621435554552371
#1 can be found Here
Solution code: Row 8 (Put in the region size for Meidjuluk cells)
Last changed on on 6. January 2026, 09:28
Solved by Piatato, Tacosian, h5663454, Andrewsarchus, Fool on Hill, marcmees, dogfarts, puzzler05, r45, Mark Sweep, han233ing, SFP, itweb, TheZwierz, Hazem-77, Jesper, quantumquark1, misko
Comments
Last changed on 7. January 2026, 17:04
on 6. January 2026, 20:35 by marcmees
Fantastic CC-MDJLK. Thanks
~ TY MM
Last changed on 7. January 2026, 17:04
on 6. January 2026, 15:37 by Fool on Hill
A serious challenge - great puzzle
~ Thanks so much!
Last changed on 7. January 2026, 17:04
on 6. January 2026, 14:46 by Andrewsarchus
Really loving this ruleset!
~ Really love seeing you solve them!
Last changed on 6. January 2026, 14:43
on 6. January 2026, 14:30 by h5663454
Great…but it’s easy to miss some things…
I’m feeling a little dizzy right now…
~ Take care and thanks for the solve! #3 will be much easier!
Last changed on 6. January 2026, 14:43
on 6. January 2026, 11:43 by Tacosian
Awesome!
~Thanks!
Last changed on 6. January 2026, 14:43
on 6. January 2026, 09:25 by Piatato
Great fun!
~As it should be!
