Modular Kaleidoscope
(Published on 2. February 2026, 07:27 by cygne)
Modular Kaleidoscope by Cygne
Rules
- Normal Sudoku rules apply.
- Any set of three adjacent digits along a teal Modular line must have different values modulo 3. In other words, they must contain one digit each from the groups (1,4,7), (2,5,8) and (3,6,9).
- Digits separated by a white Kropki Dot are consecutive.
- Digits separated by a black Kropki Dot are in a 2:1 ratio.
Found some more fun geometry to play with in modular lines, but managed to make it (I think) decently trickier than Modline Matryoshka. I hope you enjoy solving this one! If you do and would like to check out another medium difficulty puzzle of mine, please consider giving Dutch Counting a try!
Solution code: Column 1, top to bottom
Last changed on -
Solved by gdc, Iluvsodah, Imagio, Exigus, miaucat_, JoeyJoeJoe, jalebc, zonny, Yoica, mcc, cathematician, Mozart40, butch02, Bjd, Hrothan, PURB97, mse326, Deivi55, SKORP17, Ragna, Peteronium, dkfan9, ofsmul, ... Shmartus, chestertherat, supersim2000, zrbakhtiar, koba1917, MorsBe, MalkoMann2, godgamer2, Merovius, CitrusGremlin, johnreid, Jastucreudo, Drawoon, mitchalltogether, timww572, Rockng, Selsted, Uhu
Comments
on 4. February 2026, 15:39 by dawidk
Beautiful pattern
on 3. February 2026, 22:35 by faltenin
That was fun - surprisingly 19:20 for me, things fell into place nicely.
on 3. February 2026, 07:54 by JoeyJoeJoe
00:53:00 for me -
on 3. February 2026, 00:22 by dkfan9
very cool, a nice build up then snapped into place.
on 2. February 2026, 12:01 by JoeyJoeJoe
00:53:00 for me -