Logic Masters Deutschland e.V.

Blokus

(Eingestellt am 5. Februar 2026, 08:17 Uhr von NotVeryNeat)

This puzzle was set for Scojo's weekly setting prompt, redeemed by Juggler.

I used to play blokus growing up, but I don't remember there being math involved... Enjoy!


Rules:

Normal sudoku rules apply.

Digits in a blok sum to a total, which must be deduced. Bloks of the same color have the same total. Bloks of different colors have different totals. Digits MAY repeat in bloks.

A digit in a blok must appear in all bloks of the same shape, reflections and rotations included. It may appear a different number of times, and may appear in different relative positions in the blok. Digits may appear in multiple different shapes of bloks.



I recommend using this link for solving:

Sudokupad (Simple Graphics)

Testers discovered that the graphics quickly became a visual distraction, so I used cleaner graphics and labels for colors. In case it is still appealing, the puzzle with original graphics is linked here:

Sudokupad (Original Graphics)

Lösungscode: Column 2


Gelöst von sehringdipity, 3ColorTheorem, LenD, Krisonium, Mozart40, zeniko, damyan_rm, Briks, SKORP17, MeanoPenquino, gdc, bansalsaab, MSDOS, Andrewsarchus, Elliott810, goldpuffle, Tilberg, Isael, laky, Luaryo, tuckerbucket, DerBaer
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Kommentare

Zuletzt geändert am 5. Februar 2026, 14:36 Uhr

am 5. Februar 2026, 08:45 Uhr von Mozart40
When "A digit in a blok must appear in all bloks of the same shape, ..." is true how is it possible that the three L shaped blok's (4 cells) have three different colors and sums? Or did I miss something?

/edit: Ahhhh! Thx now I know.

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Spoiler/Hint:

It is true that a digit in a blok must appear in all same-shaped bloks. It is also true that digits may repeat in bloks, so they may appear a different number of times in each, making different sums. Glad you asked! Hopefully that helps :)

-NotVeryNeat

Schwierigkeit:4
Bewertung:91 %
Gelöst:22 mal
Beobachtet:0 mal
ID:000RAW

Lösung abgeben

Lösungscode:

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