Entropic islands
(Eingestellt am 1. April 2026, 04:11 Uhr von Killer Joe)
Hello.
Normal Sudoku rules apply.
Digits are grouped into entropic sets:
Low → {1, 2, 3}
Mid → {4, 5, 6}
High → {7, 8, 9}
A digit placed in a circle indicates the size of the orthogonally connected group of cells that all contain digits from the same entropic set as that digit.
No group contains more than one circled cell.
Not all groups contain a circle.
Digits separated by a white dot must be consecutive.
Digits separated by a black dot have a 2:1 ratio.
Have fun.
Lösungscode: Row 9, first 6 digits.
Kommentare
am 3. April 2026, 23:15 Uhr von greebug
Very Nice
am 3. April 2026, 22:39 Uhr von MikeMeech
That ended up being a really fun ruleset!
am 3. April 2026, 21:20 Uhr von CitrusGremlin
absolutely stellar. I started it late last night, couldn't get anywhere, slept on it and this afternoon I was able to crack it wide open. Lovely logic.
am 3. April 2026, 10:07 Uhr von damo_89
Very fun and surprisingly approachable. Lovely stuff.
am 3. April 2026, 06:22 Uhr von Gankra
Oh wow this ruleset and how you used it was an absolute dream. Deeply satisfying to realize how constrained things are. Often this kind of "regions must grow from circles" puzzle has more fighting tooth and nail over why something must go left or right but this kept it so simple and clean!
am 3. April 2026, 01:12 Uhr von Killer Joe
Changed 'regions' to 'groups'.
am 2. April 2026, 23:46 Uhr von VolpeRosso
Wonderful puzzle! I agree with KJ though - I think it needs a constraint such as "no two regions of the same entropy may touch orthogonally". Otherwise, a cell of the same entropy *may* be "touching" a region, but be in a different region. <3
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Oh, I used 'groups' first as a description and later 'regions'.
That is definitely a mistake on my part that I hadn't noticed before. I can see how that could cause confusion. Grts, Jonesy.
am 2. April 2026, 18:39 Uhr von prismoid
Beautiful fun logic. Puzzle also solves uniquely without the "every region contains up to one circle" constraint for a 2.5-3 star challenge
am 2. April 2026, 18:24 Uhr von KJ_for_science
Nice puzzle. The rules should however be adapted stating precisely that no cells orthogonally connected to a region can contain the same entropic digit as the region itself. Otherwise the puzzle is not solvable.
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The digit in the circle indicates the size of the region. Connecting another cell would change the size of the region. So yes, there is a negative constraint but I don't think that should be explicitly stated in the rules. Grts, Jonesy.
am 2. April 2026, 15:20 Uhr von Gankra
Oh wow this ruleset and how you used it was an absolute dream. Deeply satisfying to realize how constrained things are. Often this kind of "regions must grow from circles" puzzle has more fighting tooth and nail over why something must go left or right but this kept it so simple and clean!
am 2. April 2026, 15:19 Uhr von Franjo
Thank you very much for creating and sharing this beautiful puzzle with an interesting ruleset.
am 2. April 2026, 09:42 Uhr von Fizz
That was fun, thanks a lot!
am 1. April 2026, 19:18 Uhr von ofsmul
Took me a while to get started, but then the flow was lovely. Great puzzle, thanks!
am 1. April 2026, 14:20 Uhr von Dcs
very approachable with beautiful logic
am 1. April 2026, 05:33 Uhr von Dermerlin
I loved the ruleset.
I loved the (only 6 digit) solution code.
I loved the puzzle.
