Logic Masters Deutschland e.V.

Stonks

(Eingestellt am 28. Dezember 2025, 18:34 Uhr von TalkingFredish)

Click the puzzle image to play.

Rules:
- Normal sudoku rules apply.
- Adjacent values on the line have different parities and a difference of 3 or more.
- Values along the line (marked with dots) is the following. If a dot is in the center of a cell its value is the digit in the cell, and if the dot is on the border of two cells its value is the sum of the two cells digits.
dots isn't shown in the image

Lösungscode: Row 5 Left to Right

Zuletzt geändert am 22. Januar 2026, 05:48 Uhr

Gelöst von Dermerlin, ranhothchord, L00ping007, SKORP17, mellowrobinson, GaviGuy, Fisherman, Dendr, abadx, gdc, Tarbs, CitrusGremlin, jgarber, NEWS, Crul, TheCutmaster, Andrewsarchus, zrbakhtiar, Counterfeitly, katze, Spooof, drf93, stafen, The Book Wyrm, kangaroo
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Kommentare

am 22. Januar 2026, 05:48 Uhr von TalkingFredish
update to rules and graphic for more clarity

am 29. Dezember 2025, 14:48 Uhr von TalkingFredish
Update to rules for more clarity.

am 29. Dezember 2025, 08:21 Uhr von Fisherman
Beautiful and tough. I tried a few interpretations of the border clues before I found one that worked. Happy hunting. Happy New Year. Looking forward to a sequel.

am 28. Dezember 2025, 22:50 Uhr von mellowrobinson
stonks.

am 28. Dezember 2025, 20:55 Uhr von ranhothchord
Fun puzzle :) thanks for setting!

am 28. Dezember 2025, 20:45 Uhr von Deckatron
I like the rules, but I believe this puzzle has 2 solutions

am 28. Dezember 2025, 19:36 Uhr von Deckatron
I like the rules, but I believe this puzzle has 2 solutions

Zuletzt geändert am 28. Dezember 2025, 19:20 Uhr

am 28. Dezember 2025, 18:45 Uhr von Pairot
Second rule doesn't make sense.
Values are digits in this puzzle, and a digit on the line is obviously on the line.

Edited Answer: I get the confusion 'the sum of two digits separated by the line' part only apply to the line parts in box 2 that goes between cells.

Edit: The rule says "the values ALONG THE LINE are either A or B", but they are always A because they are always equal to themselves.

Schwierigkeit:1
Bewertung:75 %
Gelöst:25 mal
Beobachtet:0 mal
ID:000QQT

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