Logic Masters Deutschland e.V.

Count to 10

(Eingestellt am 29. Juli 2023, 12:45 Uhr von Playmaker6174)

... or to just 9, though?



After the latest puzzle from mine, I actually kind of want to give the so-called 'Chinese Whisper line' another attempt again since I want to discover more interesting potential from it that I really haven't thought about. And for this one, I attempt to mix it with another fascinating line constraint that's been used a lot recently - the 10-line.

This puzzle may be among the most intricate ones I've done so far, but I hope that the solve path will be fascinating throughout to everyone! :)



Rules:

- Normal Sudoku rules apply: every row, column and 3x3 box contains digits from 1 to 9 each once.

- Each gray line consists of one or more contiguous groups of cells, each of which sums to 10. If a gray line contains more than one group, those groups can't overlap each other. Digits can repeat along a gray line and even within a group.

- Along an orange line, two adjacent cells contain digits that have difference of at most 2. Digits along an orange line can repeat if allowed by other rules.

(I made the gray lines thicker just to distinguish between two types of line, though unfortunately, I don't know how to make thicker lines in penpa+)

Puzzle:

F-puzzle link

Sudokulab (alt. link)

Penpa plus (alt. link)

Sudokupad (alt. link)


Good luck and have fun solving!

Lösungscode: Row 2 (left to right), 9 digits long

Zuletzt geändert am 29. Juli 2023, 12:52 Uhr

Gelöst von Megalobrainiac, MicroStudy, onbu, ymhsbmbesitwf, OutOfMyMindBRB, killer_rectangle, Dentones, tuturitu, bansalsaab, tallcat, AvonD, SKORP17, MonsieurTRISTE, tangobunni, giladooshlon, lerroyy, Gab, ... R3dD3vil2k6, Dharmabum, Elliott810, henrypijames, AdarshN, shteev, Hazem-77, Bjd, gynu, keaizhu, yangduoxing, Qodec, OGRussHood, mezkur7, Bobbobert, Niverio, Piatato, SXH, Vebby, PippoForte, Sewerin
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Kommentare

am 29. September 2023, 00:23 Uhr von Piatato
Great stuff! :)

am 28. September 2023, 22:34 Uhr von Niverio
Stellar interactions!

am 31. Juli 2023, 18:19 Uhr von shteev
Some very devious interactions in this one

am 30. Juli 2023, 22:34 Uhr von R3dD3vil2k6
beautiful puzzle

am 29. Juli 2023, 15:36 Uhr von MicroStudy
the long awaited unrelated sequel to bellsita's can you count

Schwierigkeit:4
Bewertung:93 %
Gelöst:42 mal
Beobachtet:1 mal
ID:000EN4

Variantenkombination Online-Solving-Tool

Lösung abgeben

Lösungscode:

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