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A Box of Doughnuts

(Published on 5. March 2025, 18:05 by ul-Rhymm)

Irregular sudoku rules apply: Each row, column, and region contains each digit 1-9 exactly once. Each region consists of an 8-cell “doughnut” and the “doughnut hole” with the matching “glaze.” The marking of the doughnut hole simply shows which region it belongs to; doughnut holes are not constrained by line type.

Renban: Digits on the pink line contain a non-repeating set of consecutive digits in any order.

Entropy: Every set of three adjacent digits on the peach line contains one low (1-3), one medium (4-6), and one high (7-9) digit.

Kropki: Digits connected by a while kropki dot are consecutive. Not all possible dots are given.

German whisper: Adjacent digits along the green line have a difference of at least five.

Dutch whisper: Adjacent digits along the orange line have a difference of at least four.

Modular: Each set of 3 adjacent digits on the teal line contains one digit from each set {147}, {258}, {369}.

Odd/Even: Adjacent digits along the red line must have different odd/even parity.

Killer: Digits in a killer cage do not repeat and sum to the number in the top-left corner.

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Solution code: Column 1, top to bottom.


Solved by Joyofrandomness, mellowrobinson, SKORP17, CitrusGremlin, Sudoku Lukas, dkfan9, josemadre, Fisherman, gdc, florita, Nagesh, TheGrand547, cat, Katchoo, taxato
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Comments

on 13. March 2025, 23:14 by florita
Very nice!!

on 6. March 2025, 05:08 by josemadre
Super clever!!

Last changed on 5. March 2025, 23:28

on 5. March 2025, 23:28 by dkfan9
I really enjoyed the puzzle, nice concept. thanks!

on 5. March 2025, 20:01 by mellowrobinson
Cool idea with some unexpected results. Really nice logic throughout.

Difficulty:3
Rating:95 %
Solved:15 times
Observed:7 times
ID:000MA9

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