Logic Masters Deutschland e.V.

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(Eingestellt am 18. August 2025, 16:00 Uhr von Blobz)

Normal sudoku rules apply.

Adjacent digits along green lines differ by at least 5.

Cells separated by a dot contain digits that differ by the amount shown.

One each of the twelve standard pentominoes (no repeats by rotation or reflection) must be placed into the grid. Each pentomino touches exactly two "difference" dots and no pentomino enters a cell with a green line.

The arrangement of pentominoes must be deduced.

Once placed, each pentomino behaves like a 5-cell killer cage: digits do not repeat and must sum to the value listed in one of the pentomino's cells.

Have fun, leave a comment if you enjoy the puzzle!

Play this puzzle on SudokuPad

Pentomino Puzzle Series

Lösungscode: Row 5

Zuletzt geändert -

Gelöst von Mr_tn, tgstar, Tilberg, Alce, Nick Smirnov, rameshsrivats, SKORP17, kelly, innocent, brimmy, RBGamer, LehanLehan, Franjo, Baklin, pookster, Joyofrandomness, Imperial Marcher, Prince Joffrey, ... offput, Tompzini, MaxSmartable, Elizy, Tuanzi, ManuH, Donatello_86 , Voidslime, teuthida, nottabird, fca.felix.sudoku, mabjim007, beansontoast_, eladv, jon48, bboom, DukeBG, OJPS, paranoid
Komplette Liste

Kommentare

am 30. August 2025, 10:17 Uhr von DukeBG
Based on the cell count pentominoes could without overlapping occupy all cells but the ones with whisper lines. However, it's not clear from the rules if that's the case and can be used while solving or pentominoes can also overlap leaving some cells without any pentominoes covering them.

am 24. August 2025, 18:04 Uhr von Tuanzi
interesting!very nice!

Zuletzt geändert am 19. August 2025, 00:42 Uhr

am 19. August 2025, 00:39 Uhr von galium_odoratum
Fun puzzle! I was confused whether the pentominos are allowed to overlap each other, but then I guessed probably not which was correct, right?
--
81 cells in the grid, less the 21 cells covered by green (whisper) lines leaves 60 cells, to be covered by 12 pentominoes each covering 5 cells.
~Blobz

am 18. August 2025, 20:34 Uhr von Franjo
Thank you very much for creating and sharing this lovely pentomino puzzle.

am 18. August 2025, 17:45 Uhr von rameshsrivats
Very nice

Schwierigkeit:2
Bewertung:95 %
Gelöst:68 mal
Beobachtet:2 mal
ID:000DON

Variantenkombination Online-Solving-Tool Pentominos

Lösung abgeben

Lösungscode:

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